From a9bc7eae19f1c732f845ad20c7f66e156f39c58f Mon Sep 17 00:00:00 2001 From: "pre-commit-ci[bot]" <66853113+pre-commit-ci[bot]@users.noreply.github.com> Date: Fri, 23 Jun 2023 02:58:20 +0000 Subject: [PATCH 1/3] [pre-commit.ci] auto fixes from pre-commit.com hooks for more information, see https://pre-commit.ci --- .dockerignore | 2 +- .gitattributes | 2 +- .github/ISSUE_TEMPLATE/bug_report.yml | 6 +- .github/PULL_REQUEST_TEMPLATE.md | 2 +- .github/workflows/deploy.yml | 2 +- .github/workflows/test-deploy.yml | 2 +- README.md | 28 +- Stable_Diffusion_v1_Model_Card.md | 19 +- Web_based_UI_for_Stable_Diffusion_colab.ipynb | 2 +- .../1.Textual inversion usage competitio.md | 6 +- configs/blip/bert_config.json | 2 +- configs/blip/caption_coco.yaml | 3 +- configs/blip/med_config.json | 2 +- configs/blip/nlvr.yaml | 7 +- configs/blip/nocaps.yaml | 2 +- configs/blip/pretrain.yaml | 5 +- configs/blip/retrieval_coco.yaml | 1 - configs/blip/retrieval_flickr.yaml | 1 - configs/blip/retrieval_msrvtt.yaml | 2 +- configs/blip/vqa.yaml | 6 +- .../latent-diffusion/celebahq-ldm-vq-4.yaml | 2 +- configs/latent-diffusion/cin-ldm-vq-f8.yaml | 2 +- configs/latent-diffusion/cin256-v2.yaml | 6 +- configs/latent-diffusion/ffhq-ldm-vq-4.yaml | 2 +- .../lsun_bedrooms-ldm-vq-4.yaml | 2 +- .../lsun_churches-ldm-kl-8.yaml | 2 +- .../768x768.yaml | 2 +- .../stable-diffusion/v2-midas-inference.yaml | 2 - 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ldm/models/diffusion/dpm_solver/dpm_solver.py | 865 +++-- ldm/models/diffusion/dpm_solver/sampler.py | 88 +- ldm/models/diffusion/kdiffusion.py | 35 +- ldm/models/diffusion/plms.py | 338 +- ldm/models/diffusion/sampling_util.py | 10 +- ldm/models/med.py | 344 +- ldm/models/nlvr_encoder.py | 350 +- ldm/models/vit.py | 340 +- ldm/modules/attention.py | 216 +- ldm/modules/diffusionmodules/model.py | 765 ++-- ldm/modules/diffusionmodules/openaimodel.py | 127 +- ldm/modules/diffusionmodules/upscaling.py | 67 +- ldm/modules/diffusionmodules/util.py | 79 +- ldm/modules/distributions/distributions.py | 34 +- ldm/modules/ema.py | 32 +- ldm/modules/embedding_manager.py | 87 +- ldm/modules/encoders/modules.py | 170 +- ldm/modules/image_degradation/__init__.py | 2 - ldm/modules/image_degradation/bsrgan.py | 286 +- ldm/modules/image_degradation/bsrgan_light.py | 237 +- ldm/modules/image_degradation/utils_image.py | 347 +- ldm/modules/losses/__init__.py | 1 - ldm/modules/losses/contperceptual.py | 117 +- ldm/modules/losses/vqperceptual.py | 145 +- ldm/modules/midas/api.py | 31 +- ldm/modules/midas/midas/base_model.py | 2 +- ldm/modules/midas/midas/blocks.py | 158 +- ldm/modules/midas/midas/dpt_depth.py | 11 +- ldm/modules/midas/midas/midas_net.py | 7 +- ldm/modules/midas/midas/midas_net_custom.py | 132 +- ldm/modules/midas/midas/transforms.py | 9 +- ldm/modules/midas/midas/vit.py | 16 +- ldm/modules/midas/utils.py | 4 +- ldm/modules/x_transformer.py | 397 ++- ldm/util.py | 29 +- optimizedSD/ddpm.py | 1053 ++++-- optimizedSD/diffusers_txt2img.py | 15 +- optimizedSD/openaimodelSplit.py | 167 +- optimizedSD/optimUtils.py | 41 +- optimizedSD/optimized_img2img.py | 74 +- optimizedSD/optimized_txt2img.py | 67 +- optimizedSD/samplers.py | 175 +- optimizedSD/splitAttention.py | 186 +- requirements.txt | 4 +- runpod_entrypoint.sh | 2 +- scripts/APIServer.py | 15 +- scripts/ModelManager.py | 113 +- scripts/Settings.py | 2026 +++++++---- scripts/__init__.py | 1 - scripts/barfi_baklavajs.py | 72 +- scripts/clip_interrogator.py | 311 +- ..._original_stable_diffusion_to_diffusers.py | 383 ++- .../draggable_number_input/__init__.py | 17 +- .../draggable_number_input/main.js | 25 +- .../sygil_suggestions/__init__.py | 59 +- .../sygil_suggestions/main.css | 12 +- .../sygil_suggestions/main.js | 78 +- .../sygil_suggestions/parent.css | 18 +- scripts/diffusers_textual_inversion_2.py | 366 +- scripts/home.py | 416 +-- scripts/hydrus_api/__init__.py | 264 +- scripts/hydrus_api/utils.py | 22 +- scripts/img2img.py | 1747 ++++++---- scripts/img2txt.py | 438 ++- scripts/imglab.py | 272 +- scripts/logger.py | 75 +- scripts/merge.py | 63 +- scripts/modeldownload.py | 58 +- scripts/perlin.py | 16 +- .../pipelines/stable_diffusion/no_check.py | 4 +- scripts/post_processing.py | 620 +++- scripts/prune-ckpt.py | 35 +- scripts/relauncher.py | 64 +- scripts/scn2img.py | 1571 ++++++--- scripts/sd_concept_library.py | 484 +-- scripts/sd_concepts_library_downloader.py | 77 +- scripts/sd_utils/__init__.py | 2670 +++++++++----- scripts/sd_utils/bridge.py | 137 +- scripts/sd_utils_old.py | 2781 ++++++++++----- scripts/stable_diffusion_pipeline.py | 151 +- scripts/textual_inversion.py | 2006 ++++++----- scripts/txt2img.py | 867 +++-- scripts/txt2vid.py | 2017 +++++++---- scripts/webui.py | 3063 ++++++++++++----- scripts/webui_streamlit.py | 479 ++- setup.py | 14 +- streamlit_webview.py | 10 +- webui.cmd | 8 +- webui.sh | 8 +- webui/flet/assets/manifest.json | 2 +- webui/flet/scripts/__init__.py | 3 - webui/flet/scripts/flet_asset_manager.py | 579 ++-- webui/flet/scripts/flet_canvas.py | 693 ++-- webui/flet/scripts/flet_file_manager.py | 190 +- webui/flet/scripts/flet_gallery_window.py | 241 +- webui/flet/scripts/flet_messages.py | 216 +- webui/flet/scripts/flet_property_manager.py | 613 ++-- webui/flet/scripts/flet_settings_window.py | 371 +- webui/flet/scripts/flet_titlebar.py | 154 +- webui/flet/scripts/flet_tool_manager.py | 365 +- webui/flet/scripts/flet_utils.py | 254 +- webui/flet/webui_flet.py | 842 ++--- .../streamlit/frontend/css/streamlit.main.css | 6 +- webui/streamlit/scripts/APIServer.py | 15 +- webui/streamlit/scripts/ModelManager.py | 113 +- webui/streamlit/scripts/Settings.py | 2026 +++++++---- webui/streamlit/scripts/barfi_baklavajs.py | 72 +- .../dragable_number_input/index.html | 40 +- .../draggable_number_input/__init__.py | 17 +- .../draggable_number_input/main.js | 25 +- .../sygil_suggestions/__init__.py | 59 +- .../sygil_suggestions/main.css | 12 +- .../sygil_suggestions/main.js | 78 +- .../sygil_suggestions/parent.css | 18 +- webui/streamlit/scripts/img2img.py | 1739 ++++++---- webui/streamlit/scripts/img2txt.py | 438 ++- webui/streamlit/scripts/post_processing.py | 612 +++- webui/streamlit/scripts/sd_concept_library.py | 484 +-- webui/streamlit/scripts/sd_utils/__init__.py | 281 +- webui/streamlit/scripts/sd_utils/bridge.py | 137 +- webui/streamlit/scripts/textual_inversion.py | 2006 ++++++----- webui/streamlit/scripts/txt2img.py | 863 +++-- webui/streamlit/scripts/txt2vid.py | 2013 ++++++----- webui/streamlit/scripts/webui_streamlit.py | 605 ++-- webui_legacy.cmd | 2 +- 234 files changed, 35350 insertions(+), 20024 deletions(-) diff --git a/.dockerignore b/.dockerignore index 9af684e5d..9697c6d5c 100644 --- a/.dockerignore +++ b/.dockerignore @@ -1,3 +1,3 @@ outputs/ src/ -configs/webui/userconfig_streamlit.yaml \ No newline at end of file +configs/webui/userconfig_streamlit.yaml diff --git a/.gitattributes b/.gitattributes index fa63bd967..c51fc4ac4 100644 --- a/.gitattributes +++ b/.gitattributes @@ -1,4 +1,4 @@ * text=auto *.{cmd,[cC][mM][dD]} text eol=crlf *.{bat,[bB][aA][tT]} text eol=crlf -*.sh text eol=lf \ No newline at end of file +*.sh text eol=lf diff --git a/.github/ISSUE_TEMPLATE/bug_report.yml b/.github/ISSUE_TEMPLATE/bug_report.yml index 5e155a076..686b48fb9 100644 --- a/.github/ISSUE_TEMPLATE/bug_report.yml +++ b/.github/ISSUE_TEMPLATE/bug_report.yml @@ -40,7 +40,7 @@ body: - type: dropdown id: os attributes: - label: Where are you running the webui? + label: Where are you running the webui? multiple: true options: - Windows @@ -52,7 +52,7 @@ body: attributes: label: Custom settings description: If you are running the webui with specifi settings, please paste them here for reference (like --nitro) - render: shell + render: shell - type: textarea id: logs attributes: @@ -66,4 +66,4 @@ body: description: By submitting this issue, you agree to follow our [Code of Conduct](https://docs.github.com/en/site-policy/github-terms/github-community-code-of-conduct) options: - label: I agree to follow this project's Code of Conduct - required: true \ No newline at end of file + required: true diff --git a/.github/PULL_REQUEST_TEMPLATE.md b/.github/PULL_REQUEST_TEMPLATE.md index d0ba54722..52c6e1931 100644 --- a/.github/PULL_REQUEST_TEMPLATE.md +++ b/.github/PULL_REQUEST_TEMPLATE.md @@ -13,4 +13,4 @@ Closes: # (issue) - [ ] I have changed the base branch to `dev` - [ ] I have performed a self-review of my own code - [ ] I have commented my code in hard-to-understand areas -- [ ] I have made corresponding changes to the documentation \ No newline at end of file +- [ ] I have made corresponding changes to the documentation diff --git a/.github/workflows/deploy.yml b/.github/workflows/deploy.yml index b45e18cd5..d8497adf7 100644 --- a/.github/workflows/deploy.yml +++ b/.github/workflows/deploy.yml @@ -37,4 +37,4 @@ jobs: # The GH actions bot is used by default if you didn't specify the two fields. # You can swap them out with your own user credentials. user_name: github-actions[bot] - user_email: 41898282+github-actions[bot]@users.noreply.github.com \ No newline at end of file + user_email: 41898282+github-actions[bot]@users.noreply.github.com diff --git a/.github/workflows/test-deploy.yml b/.github/workflows/test-deploy.yml index 943fa807a..b0d042022 100644 --- a/.github/workflows/test-deploy.yml +++ b/.github/workflows/test-deploy.yml @@ -21,4 +21,4 @@ jobs: - name: Install dependencies run: yarn install - name: Test build website - run: yarn build \ No newline at end of file + run: yarn build diff --git a/README.md b/README.md index 532553fbf..f29df449e 100644 --- a/README.md +++ b/README.md @@ -6,7 +6,7 @@ ## Installation instructions for: -- **[Windows](https://sygil-dev.github.io/sygil-webui/docs/Installation/windows-installation)** +- **[Windows](https://sygil-dev.github.io/sygil-webui/docs/Installation/windows-installation)** - **[Linux](https://sygil-dev.github.io/sygil-webui/docs/Installation/linux-installation)** ### Want to ask a question or request a feature? @@ -34,10 +34,10 @@ Check the [Contribution Guide](CONTRIBUTING.md) * Run additional upscaling models on CPU to save VRAM -* Textual inversion: [Reaserch Paper](https://textual-inversion.github.io/) +* Textual inversion: [Reaserch Paper](https://textual-inversion.github.io/) * K-Diffusion Samplers: A great collection of samplers to use, including: - + - `k_euler` - `k_lms` - `k_euler_a` @@ -95,8 +95,8 @@ An easy way to work with Stable Diffusion right from your browser. To give a token (tag recognized by the AI) a specific or increased weight (emphasis), add `:0.##` to the prompt, where `0.##` is a decimal that will specify the weight of all tokens before the colon. Ex: `cat:0.30, dog:0.70` or `guy riding a bicycle :0.7, incoming car :0.30` -Negative prompts can be added by using `###` , after which any tokens will be seen as negative. -Ex: `cat playing with string ### yarn` will negate `yarn` from the generated image. +Negative prompts can be added by using `###` , after which any tokens will be seen as negative. +Ex: `cat playing with string ### yarn` will negate `yarn` from the generated image. Negatives are a very powerful tool to get rid of contextually similar or related topics, but **be careful when adding them since the AI might see connections you can't**, and end up outputting gibberish @@ -131,7 +131,7 @@ Lets you improve faces in pictures using the GFPGAN model. There is a checkbox i If you want to use GFPGAN to improve generated faces, you need to install it separately. Download [GFPGANv1.4.pth](https://github.com/TencentARC/GFPGAN/releases/download/v1.3.4/GFPGANv1.4.pth) and put it -into the `/sygil-webui/models/gfpgan` directory. +into the `/sygil-webui/models/gfpgan` directory. ### RealESRGAN @@ -141,7 +141,7 @@ Lets you double the resolution of generated images. There is a checkbox in every There is also a separate tab for using RealESRGAN on any picture. Download [RealESRGAN_x4plus.pth](https://github.com/xinntao/Real-ESRGAN/releases/download/v0.1.0/RealESRGAN_x4plus.pth) and [RealESRGAN_x4plus_anime_6B.pth](https://github.com/xinntao/Real-ESRGAN/releases/download/v0.2.2.4/RealESRGAN_x4plus_anime_6B.pth). -Put them into the `sygil-webui/models/realesrgan` directory. +Put them into the `sygil-webui/models/realesrgan` directory. ### LSDR @@ -174,8 +174,8 @@ which is available on [GitHub](https://github.com/CompVis/latent-diffusion). PDF [Stable Diffusion](#stable-diffusion-v1) is a latent text-to-image diffusion model. -Thanks to a generous compute donation from [Stability AI](https://stability.ai/) and support from [LAION](https://laion.ai/), we were able to train a Latent Diffusion Model on 512x512 images from a subset of the [LAION-5B](https://laion.ai/blog/laion-5b/) database. -Similar to Google's [Imagen](https://arxiv.org/abs/2205.11487), +Thanks to a generous compute donation from [Stability AI](https://stability.ai/) and support from [LAION](https://laion.ai/), we were able to train a Latent Diffusion Model on 512x512 images from a subset of the [LAION-5B](https://laion.ai/blog/laion-5b/) database. +Similar to Google's [Imagen](https://arxiv.org/abs/2205.11487), this model uses a frozen CLIP ViT-L/14 text encoder to condition the model on text prompts. With its 860M UNet and 123M text encoder, the model is relatively lightweight and runs on a GPU with at least 10GB VRAM. See [this section](#stable-diffusion-v1) below and the [model card](https://huggingface.co/CompVis/stable-diffusion). @@ -184,26 +184,26 @@ See [this section](#stable-diffusion-v1) below and the [model card](https://hugg Stable Diffusion v1 refers to a specific configuration of the model architecture that uses a downsampling-factor 8 autoencoder with an 860M UNet -and CLIP ViT-L/14 text encoder for the diffusion model. The model was pretrained on 256x256 images and +and CLIP ViT-L/14 text encoder for the diffusion model. The model was pretrained on 256x256 images and then finetuned on 512x512 images. *Note: Stable Diffusion v1 is a general text-to-image diffusion model and therefore mirrors biases and (mis-)conceptions that are present -in its training data. +in its training data. Details on the training procedure and data, as well as the intended use of the model can be found in the corresponding [model card](https://huggingface.co/CompVis/stable-diffusion). ## Comments - Our code base for the diffusion models builds heavily on [OpenAI's ADM codebase](https://github.com/openai/guided-diffusion) - and [https://github.com/lucidrains/denoising-diffusion-pytorch](https://github.com/lucidrains/denoising-diffusion-pytorch). + and [https://github.com/lucidrains/denoising-diffusion-pytorch](https://github.com/lucidrains/denoising-diffusion-pytorch). Thanks for open-sourcing! -- The implementation of the transformer encoder is from [x-transformers](https://github.com/lucidrains/x-transformers) by [lucidrains](https://github.com/lucidrains?tab=repositories). +- The implementation of the transformer encoder is from [x-transformers](https://github.com/lucidrains/x-transformers) by [lucidrains](https://github.com/lucidrains?tab=repositories). ## BibTeX ``` @misc{rombach2021highresolution, - title={High-Resolution Image Synthesis with Latent Diffusion Models}, + title={High-Resolution Image Synthesis with Latent Diffusion Models}, author={Robin Rombach and Andreas Blattmann and Dominik Lorenz and Patrick Esser and Björn Ommer}, year={2021}, eprint={2112.10752}, diff --git a/Stable_Diffusion_v1_Model_Card.md b/Stable_Diffusion_v1_Model_Card.md index 2cbf99bd2..ec37dc9e1 100644 --- a/Stable_Diffusion_v1_Model_Card.md +++ b/Stable_Diffusion_v1_Model_Card.md @@ -21,7 +21,7 @@ This model card focuses on the model associated with the Stable Diffusion model, # Uses -## Direct Use +## Direct Use The model is intended for research purposes only. Possible research areas and tasks include @@ -68,11 +68,11 @@ Using the model to generate content that is cruel to individuals is a misuse of considerations. ### Bias -While the capabilities of image generation models are impressive, they can also reinforce or exacerbate social biases. -Stable Diffusion v1 was trained on subsets of [LAION-2B(en)](https://laion.ai/blog/laion-5b/), -which consists of images that are primarily limited to English descriptions. -Texts and images from communities and cultures that use other languages are likely to be insufficiently accounted for. -This affects the overall output of the model, as white and western cultures are often set as the default. Further, the +While the capabilities of image generation models are impressive, they can also reinforce or exacerbate social biases. +Stable Diffusion v1 was trained on subsets of [LAION-2B(en)](https://laion.ai/blog/laion-5b/), +which consists of images that are primarily limited to English descriptions. +Texts and images from communities and cultures that use other languages are likely to be insufficiently accounted for. +This affects the overall output of the model, as white and western cultures are often set as the default. Further, the ability of the model to generate content with non-English prompts is significantly worse than with English-language prompts. @@ -84,7 +84,7 @@ The model developers used the following dataset for training the model: - LAION-2B (en) and subsets thereof (see next section) **Training Procedure** -Stable Diffusion v1 is a latent diffusion model which combines an autoencoder with a diffusion model that is trained in the latent space of the autoencoder. During training, +Stable Diffusion v1 is a latent diffusion model which combines an autoencoder with a diffusion model that is trained in the latent space of the autoencoder. During training, - Images are encoded through an encoder, which turns images into latent representations. The autoencoder uses a relative downsampling factor of 8 and maps images of shape H x W x 3 to latents of shape H/f x W/f x 4 - Text prompts are encoded through a ViT-L/14 text-encoder. @@ -108,12 +108,12 @@ filtered to images with an original size `>= 512x512`, estimated aesthetics scor - **Batch:** 32 x 8 x 2 x 4 = 2048 - **Learning rate:** warmup to 0.0001 for 10,000 steps and then kept constant -## Evaluation Results +## Evaluation Results Evaluations with different classifier-free guidance scales (1.5, 2.0, 3.0, 4.0, 5.0, 6.0, 7.0, 8.0) and 50 PLMS sampling steps show the relative improvements of the checkpoints: -![pareto](assets/v1-variants-scores.jpg) +![pareto](assets/v1-variants-scores.jpg) Evaluated using 50 PLMS steps and 10000 random prompts from the COCO2017 validation set, evaluated at 512x512 resolution. Not optimized for FID scores. ## Environmental Impact @@ -137,4 +137,3 @@ Based on that information, we estimate the following CO2 emissions using the [Ma } *This model card was written by: Robin Rombach and Patrick Esser and is based on the [DALL-E Mini model card](https://huggingface.co/dalle-mini/dalle-mini).* - diff --git a/Web_based_UI_for_Stable_Diffusion_colab.ipynb b/Web_based_UI_for_Stable_Diffusion_colab.ipynb index 1929f26ae..87ebc5d23 100644 --- a/Web_based_UI_for_Stable_Diffusion_colab.ipynb +++ b/Web_based_UI_for_Stable_Diffusion_colab.ipynb @@ -582,4 +582,4 @@ "outputs": [] } ] -} \ No newline at end of file +} diff --git a/blog/2022-10-20/1.Textual inversion usage competitio.md b/blog/2022-10-20/1.Textual inversion usage competitio.md index 373e7b301..b08d96365 100644 --- a/blog/2022-10-20/1.Textual inversion usage competitio.md +++ b/blog/2022-10-20/1.Textual inversion usage competitio.md @@ -23,7 +23,7 @@ Hopefully demand will be high, we want to train **hundreds** of new concepts! # What does `most inventive use` mean? -Whatever you want it to mean! be creative! experiment! +Whatever you want it to mean! be creative! experiment! There are several categories we will look at: @@ -33,7 +33,7 @@ There are several categories we will look at: * composition; meaning anything related to how big things are, their position, the angle, etc -* styling; +* styling; ![image](https://user-images.githubusercontent.com/106811348/197045629-029ba6f5-1f79-475c-9ce7-969aaf3d253b.png) @@ -45,7 +45,7 @@ There are several categories we will look at: ## `The Sims(TM): Stable Diffusion edition` ? -For this event the theme is “The Sims: Stable Diffusion edition”. +For this event the theme is “The Sims: Stable Diffusion edition”. So we have selected a subset of [products from Amazon Berkely Objects dataset](https://github.com/sd-webui/abo). diff --git a/configs/blip/bert_config.json b/configs/blip/bert_config.json index 3ef38aabc..e50a6604c 100644 --- a/configs/blip/bert_config.json +++ b/configs/blip/bert_config.json @@ -17,5 +17,5 @@ "type_vocab_size": 2, "vocab_size": 30522, "encoder_width": 768, - "add_cross_attention": true + "add_cross_attention": true } diff --git a/configs/blip/caption_coco.yaml b/configs/blip/caption_coco.yaml index 42eab7030..317147210 100644 --- a/configs/blip/caption_coco.yaml +++ b/configs/blip/caption_coco.yaml @@ -21,7 +21,7 @@ init_lr: 1e-5 image_size: 384 # generation configs -max_length: 20 +max_length: 20 min_length: 5 num_beams: 3 prompt: 'a picture of ' @@ -30,4 +30,3 @@ prompt: 'a picture of ' weight_decay: 0.05 min_lr: 0 max_epoch: 5 - diff --git a/configs/blip/med_config.json b/configs/blip/med_config.json index 0ffad0a6f..391d5ca7e 100644 --- a/configs/blip/med_config.json +++ b/configs/blip/med_config.json @@ -17,5 +17,5 @@ "type_vocab_size": 2, "vocab_size": 30524, "encoder_width": 768, - "add_cross_attention": true + "add_cross_attention": true } diff --git a/configs/blip/nlvr.yaml b/configs/blip/nlvr.yaml index 2d1122aad..70f0301db 100644 --- a/configs/blip/nlvr.yaml +++ b/configs/blip/nlvr.yaml @@ -1,4 +1,4 @@ -image_root: '/export/share/datasets/vision/NLVR2/' +image_root: '/export/share/datasets/vision/NLVR2/' ann_root: 'annotation' # set pretrained as a file path or an url @@ -6,8 +6,8 @@ pretrained: 'https://storage.googleapis.com/sfr-vision-language-research/BLIP/mo #size of vit model; base or large vit: 'base' -batch_size_train: 16 -batch_size_test: 64 +batch_size_train: 16 +batch_size_test: 64 vit_grad_ckpt: False vit_ckpt_layer: 0 max_epoch: 15 @@ -18,4 +18,3 @@ image_size: 384 weight_decay: 0.05 init_lr: 3e-5 min_lr: 0 - diff --git a/configs/blip/nocaps.yaml b/configs/blip/nocaps.yaml index 902813585..6e8ab7e86 100644 --- a/configs/blip/nocaps.yaml +++ b/configs/blip/nocaps.yaml @@ -12,4 +12,4 @@ image_size: 384 max_length: 20 min_length: 5 num_beams: 3 -prompt: 'a picture of ' \ No newline at end of file +prompt: 'a picture of ' diff --git a/configs/blip/pretrain.yaml b/configs/blip/pretrain.yaml index 02355ee02..4f97bf2b3 100644 --- a/configs/blip/pretrain.yaml +++ b/configs/blip/pretrain.yaml @@ -1,7 +1,7 @@ train_file: ['/export/share/junnan-li/VL_pretrain/annotation/coco_karpathy_train.json', '/export/share/junnan-li/VL_pretrain/annotation/vg_caption.json', ] -laion_path: '' +laion_path: '' # size of vit model; base or large vit: 'base' @@ -22,6 +22,3 @@ warmup_lr: 1e-6 lr_decay_rate: 0.9 max_epoch: 20 warmup_steps: 3000 - - - diff --git a/configs/blip/retrieval_coco.yaml b/configs/blip/retrieval_coco.yaml index a8569e9b6..22a372b16 100644 --- a/configs/blip/retrieval_coco.yaml +++ b/configs/blip/retrieval_coco.yaml @@ -31,4 +31,3 @@ negative_all_rank: True weight_decay: 0.05 min_lr: 0 max_epoch: 6 - diff --git a/configs/blip/retrieval_flickr.yaml b/configs/blip/retrieval_flickr.yaml index d75ea4eed..7b0e07a61 100644 --- a/configs/blip/retrieval_flickr.yaml +++ b/configs/blip/retrieval_flickr.yaml @@ -31,4 +31,3 @@ negative_all_rank: False weight_decay: 0.05 min_lr: 0 max_epoch: 6 - diff --git a/configs/blip/retrieval_msrvtt.yaml b/configs/blip/retrieval_msrvtt.yaml index 395f62542..436ab8944 100644 --- a/configs/blip/retrieval_msrvtt.yaml +++ b/configs/blip/retrieval_msrvtt.yaml @@ -9,4 +9,4 @@ vit: 'base' batch_size: 64 k_test: 128 image_size: 384 -num_frm_test: 8 \ No newline at end of file +num_frm_test: 8 diff --git a/configs/blip/vqa.yaml b/configs/blip/vqa.yaml index 74327e6d0..92829b1e2 100644 --- a/configs/blip/vqa.yaml +++ b/configs/blip/vqa.yaml @@ -8,8 +8,8 @@ pretrained: 'https://storage.googleapis.com/sfr-vision-language-research/BLIP/mo # size of vit model; base or large vit: 'base' -batch_size_train: 16 -batch_size_test: 32 +batch_size_train: 16 +batch_size_test: 32 vit_grad_ckpt: False vit_ckpt_layer: 0 init_lr: 2e-5 @@ -22,4 +22,4 @@ inference: 'rank' # optimizer weight_decay: 0.05 min_lr: 0 -max_epoch: 10 \ No newline at end of file +max_epoch: 10 diff --git a/configs/latent-diffusion/celebahq-ldm-vq-4.yaml b/configs/latent-diffusion/celebahq-ldm-vq-4.yaml index 89b3df4fe..1282307c2 100644 --- a/configs/latent-diffusion/celebahq-ldm-vq-4.yaml +++ b/configs/latent-diffusion/celebahq-ldm-vq-4.yaml @@ -83,4 +83,4 @@ lightning: increase_log_steps: False trainer: - benchmark: True \ No newline at end of file + benchmark: True diff --git a/configs/latent-diffusion/cin-ldm-vq-f8.yaml b/configs/latent-diffusion/cin-ldm-vq-f8.yaml index b8cd9e2ef..215432deb 100644 --- a/configs/latent-diffusion/cin-ldm-vq-f8.yaml +++ b/configs/latent-diffusion/cin-ldm-vq-f8.yaml @@ -95,4 +95,4 @@ lightning: increase_log_steps: False trainer: - benchmark: True \ No newline at end of file + benchmark: True diff --git a/configs/latent-diffusion/cin256-v2.yaml b/configs/latent-diffusion/cin256-v2.yaml index b7c1aa240..16dd2d99e 100644 --- a/configs/latent-diffusion/cin256-v2.yaml +++ b/configs/latent-diffusion/cin256-v2.yaml @@ -15,7 +15,7 @@ model: conditioning_key: crossattn monitor: val/loss use_ema: False - + unet_config: target: ldm.modules.diffusionmodules.openaimodel.UNetModel params: @@ -37,7 +37,7 @@ model: use_spatial_transformer: true transformer_depth: 1 context_dim: 512 - + first_stage_config: target: ldm.models.autoencoder.VQModelInterface params: @@ -59,7 +59,7 @@ model: dropout: 0.0 lossconfig: target: torch.nn.Identity - + cond_stage_config: target: ldm.modules.encoders.modules.ClassEmbedder params: diff --git a/configs/latent-diffusion/ffhq-ldm-vq-4.yaml b/configs/latent-diffusion/ffhq-ldm-vq-4.yaml index 1899e30f7..cd44c7517 100644 --- a/configs/latent-diffusion/ffhq-ldm-vq-4.yaml +++ b/configs/latent-diffusion/ffhq-ldm-vq-4.yaml @@ -82,4 +82,4 @@ lightning: increase_log_steps: False trainer: - benchmark: True \ No newline at end of file + benchmark: True diff --git a/configs/latent-diffusion/lsun_bedrooms-ldm-vq-4.yaml b/configs/latent-diffusion/lsun_bedrooms-ldm-vq-4.yaml index c4ca66c16..ad377673e 100644 --- a/configs/latent-diffusion/lsun_bedrooms-ldm-vq-4.yaml +++ b/configs/latent-diffusion/lsun_bedrooms-ldm-vq-4.yaml @@ -82,4 +82,4 @@ lightning: increase_log_steps: False trainer: - benchmark: True \ No newline at end of file + benchmark: True diff --git a/configs/latent-diffusion/lsun_churches-ldm-kl-8.yaml b/configs/latent-diffusion/lsun_churches-ldm-kl-8.yaml index 18dc8c2d9..0553147b9 100644 --- a/configs/latent-diffusion/lsun_churches-ldm-kl-8.yaml +++ b/configs/latent-diffusion/lsun_churches-ldm-kl-8.yaml @@ -88,4 +88,4 @@ lightning: trainer: - benchmark: True \ No newline at end of file + benchmark: True diff --git a/configs/retrieval-augmented-diffusion/768x768.yaml b/configs/retrieval-augmented-diffusion/768x768.yaml index b51b1d837..75c690b13 100644 --- a/configs/retrieval-augmented-diffusion/768x768.yaml +++ b/configs/retrieval-augmented-diffusion/768x768.yaml @@ -65,4 +65,4 @@ model: lossconfig: target: torch.nn.Identity cond_stage_config: - target: torch.nn.Identity \ No newline at end of file + target: torch.nn.Identity diff --git a/configs/stable-diffusion/v2-midas-inference.yaml b/configs/stable-diffusion/v2-midas-inference.yaml index f20c30f61..531199de4 100644 --- a/configs/stable-diffusion/v2-midas-inference.yaml +++ b/configs/stable-diffusion/v2-midas-inference.yaml @@ -70,5 +70,3 @@ model: params: freeze: True layer: "penultimate" - - diff --git a/configs/stable-diffusion/x4-upscaling.yaml b/configs/stable-diffusion/x4-upscaling.yaml index 2db0964af..45ecbf9ad 100644 --- a/configs/stable-diffusion/x4-upscaling.yaml +++ b/configs/stable-diffusion/x4-upscaling.yaml @@ -73,4 +73,3 @@ model: params: freeze: True layer: "penultimate" - diff --git a/configs/webui/webui.yaml b/configs/webui/webui.yaml index d99de7e9c..1c754a562 100644 --- a/configs/webui/webui.yaml +++ b/configs/webui/webui.yaml @@ -12,7 +12,7 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . # UI defaults configuration file. Is read automatically if located at configs/webui/webui.yaml, or specify path via --defaults. diff --git a/configs/webui/webui_streamlit.yaml b/configs/webui/webui_streamlit.yaml index e4e53364b..c8d70cdf1 100644 --- a/configs/webui/webui_streamlit.yaml +++ b/configs/webui/webui_streamlit.yaml @@ -436,4 +436,4 @@ model_manager: files: sygil_diffusion: file_name: "sygil-diffusion-v0.4.ckpt" - download_link: "https://huggingface.co/Sygil/Sygil-Diffusion/resolve/main/sygil-diffusion-v0.4.ckpt" \ No newline at end of file + download_link: "https://huggingface.co/Sygil/Sygil-Diffusion/resolve/main/sygil-diffusion-v0.4.ckpt" diff --git a/daisi_app.py b/daisi_app.py index 5f66521de..b470296bc 100644 --- a/daisi_app.py +++ b/daisi_app.py @@ -1,26 +1,46 @@ import os, subprocess import yaml -print (os.getcwd) +print(os.getcwd) try: - with open("environment.yaml") as file_handle: - environment_data = yaml.safe_load(file_handle, Loader=yaml.FullLoader) + with open("environment.yaml") as file_handle: + environment_data = yaml.safe_load(file_handle, Loader=yaml.FullLoader) except FileNotFoundError: - try: - with open(os.path.join("..", "environment.yaml")) as file_handle: - environment_data = yaml.safe_load(file_handle, Loader=yaml.FullLoader) - except: - pass + try: + with open(os.path.join("..", "environment.yaml")) as file_handle: + environment_data = yaml.safe_load(file_handle, Loader=yaml.FullLoader) + except: + pass try: - for dependency in environment_data["dependencies"]: - package_name, package_version = dependency.split("=") - os.system("pip install {}=={}".format(package_name, package_version)) + for dependency in environment_data["dependencies"]: + package_name, package_version = dependency.split("=") + os.system("pip install {}=={}".format(package_name, package_version)) except: - pass + pass try: - subprocess.run(['python', '-m', 'streamlit', "run" ,os.path.join("..","scripts/webui_streamlit.py"), "--theme.base dark"], stdout=subprocess.DEVNULL) + subprocess.run( + [ + "python", + "-m", + "streamlit", + "run", + os.path.join("..", "scripts/webui_streamlit.py"), + "--theme.base dark", + ], + stdout=subprocess.DEVNULL, + ) except FileExistsError: - subprocess.run(['python', '-m', 'streamlit', "run" ,"scripts/webui_streamlit.py", "--theme.base dark"], stdout=subprocess.DEVNULL) \ No newline at end of file + subprocess.run( + [ + "python", + "-m", + "streamlit", + "run", + "scripts/webui_streamlit.py", + "--theme.base dark", + ], + stdout=subprocess.DEVNULL, + ) diff --git a/data/img2txt/artists.txt b/data/img2txt/artists.txt index 451219c5c..4683f1e99 100644 --- a/data/img2txt/artists.txt +++ b/data/img2txt/artists.txt @@ -10580,4 +10580,4 @@ zdzisław beksinski Ödön Márffy Þórarinn B Þorláksson Þórarinn B. Þorláksson -Ștefan Luchian \ No newline at end of file +Ștefan Luchian diff --git a/data/img2txt/flavors.txt b/data/img2txt/flavors.txt index 28383ee7e..6c5d8b73a 100644 --- a/data/img2txt/flavors.txt +++ b/data/img2txt/flavors.txt @@ -102634,4 +102634,4 @@ zzislaw beksinski 🦑 design 🦩🪐🐞👩🏻🦳 🧒 📸 🎨 -🪔 🎨;🌞🌄 \ No newline at end of file +🪔 🎨;🌞🌄 diff --git a/data/img2txt/mediums.txt b/data/img2txt/mediums.txt index 2fb0acab1..6780eb6e5 100644 --- a/data/img2txt/mediums.txt +++ b/data/img2txt/mediums.txt @@ -101,4 +101,4 @@ graffiti art lineart pixel art poster art -vector art \ No newline at end of file +vector art diff --git a/data/img2txt/movements.txt b/data/img2txt/movements.txt index 2778487f0..0a6c86206 100644 --- a/data/img2txt/movements.txt +++ b/data/img2txt/movements.txt @@ -197,4 +197,4 @@ verdadism video art viennese actionism visual art -vorticism \ No newline at end of file +vorticism diff --git a/data/img2txt/sites.txt b/data/img2txt/sites.txt index 358160b4e..79f4a2297 100644 --- a/data/img2txt/sites.txt +++ b/data/img2txt/sites.txt @@ -15,4 +15,4 @@ reddit shutterstock tumblr unsplash -zbrush central \ No newline at end of file +zbrush central diff --git a/data/img2txt/subreddits.txt b/data/img2txt/subreddits.txt index 8a30fab28..998240053 100644 --- a/data/img2txt/subreddits.txt +++ b/data/img2txt/subreddits.txt @@ -157,4 +157,4 @@ /r/ImaginaryWitches /r/ImaginaryWizards /r/ImaginaryWorldEaters -/r/ImaginaryWorlds \ No newline at end of file +/r/ImaginaryWorlds diff --git a/data/img2txt/tags.txt b/data/img2txt/tags.txt index a61549fcd..5e61a2438 100644 --- a/data/img2txt/tags.txt +++ b/data/img2txt/tags.txt @@ -1799,7 +1799,7 @@ vacbed vaginal-birth vaginal-sticker vampire -variant-set +variant-set vegetablenabe vel very-long-hair @@ -1933,4 +1933,4 @@ zenzai-monaka zijou zin-crow zinkurou -zombie \ No newline at end of file +zombie diff --git a/data/img2txt/techniques.txt b/data/img2txt/techniques.txt index 6eceb69de..96facad54 100644 --- a/data/img2txt/techniques.txt +++ b/data/img2txt/techniques.txt @@ -23,7 +23,7 @@ Food Art Tattoo Digital Pixel -Embroidery +Embroidery Line Pointillism Single Color @@ -60,4 +60,4 @@ Street Realistic Photo Realistic Hyper Realistic -Doodle \ No newline at end of file +Doodle diff --git a/data/scn2img_examples/cat_at_beach.scn2img.md b/data/scn2img_examples/cat_at_beach.scn2img.md index 0c81b56f8..9b6d6ae34 100644 --- a/data/scn2img_examples/cat_at_beach.scn2img.md +++ b/data/scn2img_examples/cat_at_beach.scn2img.md @@ -6,7 +6,7 @@ denoising_strength: 0.55 variation: 3 initial_seed: 1 -# put foreground onto background +# put foreground onto background size: 512, 512 color: 0,0,0 @@ -16,7 +16,7 @@ color:0,0,0,0 resize: 300, 300 pos: 256, 350 -// select mask by probing some pixels from the image +// select mask by probing some pixels from the image mask_by_color_at: 15, 15, 15, 256, 85, 465, 100, 480 mask_by_color_threshold:80 mask_by_color_space: HLS diff --git a/data/scn2img_examples/corgi_3d_transformation.scn2img.md b/data/scn2img_examples/corgi_3d_transformation.scn2img.md index f7c7ebe4d..e2b71c874 100644 --- a/data/scn2img_examples/corgi_3d_transformation.scn2img.md +++ b/data/scn2img_examples/corgi_3d_transformation.scn2img.md @@ -27,7 +27,7 @@ transform3d_max_mask: 255 transform3d_inpaint_radius: 1 transform3d_inpaint_method: 0 -## put foreground onto background +## put foreground onto background size: 512, 512 diff --git a/data/scn2img_examples/corgi_at_beach.scn2img.md b/data/scn2img_examples/corgi_at_beach.scn2img.md index e2b7b6192..2ce5853a4 100644 --- a/data/scn2img_examples/corgi_at_beach.scn2img.md +++ b/data/scn2img_examples/corgi_at_beach.scn2img.md @@ -4,7 +4,7 @@ ddim_steps: 50 denoising_strength: 0.5 initial_seed: 2 -# put foreground onto background +# put foreground onto background size: 512, 512 ## create foreground diff --git a/data/tags/config.json b/data/tags/config.json index a2a5bab1c..14a05e90b 100644 --- a/data/tags/config.json +++ b/data/tags/config.json @@ -23,4 +23,4 @@ "8": ["seagreen", "darkseagreen"] } } -} \ No newline at end of file +} diff --git a/data/tags/key_phrases.json b/data/tags/key_phrases.json index 27229ef9b..4082c90f1 100644 --- a/data/tags/key_phrases.json +++ b/data/tags/key_phrases.json @@ -36701,4 +36701,4 @@ } ] } -} \ No newline at end of file +} diff --git a/data/tags/thumbnails.json b/data/tags/thumbnails.json index 12a71b4de..06b91b640 100644 --- a/data/tags/thumbnails.json +++ b/data/tags/thumbnails.json @@ -1 +1 @@ -{"A. B. Jackson":"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","A. 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Fuller Graves":"UklGRpQJAABXRUJQVlA4IIgJAACQLwCdASpQAPAAPxF4sVOsJyQiqrPc8YAiCWxjw+MyhsbxWCE+rXopSJSj+x8wx8n02bijnbnurxPl5HM/b3NyBjssJa3PI+FmMc+tIFbWaLWkhwmwlRzFoVJ2HCb//xSjv/6d0eqO3K4tzAYYSLelZtpILqkzNwgU6uc2adOAj6CB45z14NLDO0bCII9w0ThqGRvY+V0lgc9U/32OU2HwmsUp0H2/XMPtiB/uPyKjrf8jqfE+S87nHAtqnIN/AwCDx6fEqgPcYZ2hJMa4izyCbJFHBrM5TnAH3K3Mctx7HydH2tnqH3hxCd4b2S0gk7iwpwm82O7X5mqF7qg1WDQcAIkkB1xZw+8ftlNSwFvTGVi7BhnN/n5Mfek64kbs9jlY5rEUlCBku8TF95bJ08PiBtnGTqOP826TdtdY4b+5csDtbV67ltD/qL7u6eRkLDvtTxEM3wz4xAt3nwEJ2aSN1X39pXYK9iS5+N+bb9BITCnUgF2yFdA375MkuHOvIeviblkZQAD9petOs9vx6+DQK+hH03ToGycoeiz6hv5MdBoE+c5H5VjwvV3f9KsliXuEpYQT3TQrTJ4Nr9PkjNulDCb7aMUSpZ1P+1bRNx//ZsLAMy3cpqpXMLj5kRE7iygNWcDPvSEbjN4YCk2fe30Uvyk91XMVmTSKexJl5XW/zYIxlc8aMW+wkzLLk/xDGC4k317G9bv3LHcaw25nc7j/Rg+IiJss9lHmA+3Tv6OSlYOpMHCs3vSpPhC3KmrEXXEq26xOYJh7HarYo/zxkHpZ1JGRYpH506noRxGGWWqWGwo6L8MAOpYno+9eA8kcY/uaGi10Sbs6Tj7WA5G3R7Jijz8Ljl+FVBqSzSCAL3qKqaLmZP217ORQvoUAFAcmFkYL1QmGou2rrtoo8sOd7mST9AfJXHX041qgGIbWMxYGPi7ZrPSFmneDjNyyQQD++yUOSejMoAl4Lf9jco8YIOUEi1qXhGa3JYzQlNzUJLjh4EzsLMPAxS9R1K9fpanJkIU0GwzdqmsgwxzPZeZecTVgVMzHSCWnZEwGdYhDGF6FI0JCTiqlL8JTL78IjffrGHkHNCGYXlbS5UbYtmhIqO8MKY/Ahhyfa1dDEdhIEijcpFrCNAT99EsoYmacSudOvtODdqwyW6w8Plr7a0UDKwrOGaivngq1NIJ5psQVW1hzFt4Ijn1gDk6KOhHO4xqsAFgGqUEcIQplUC0KqWHrfVTkMOdpAWg4vhuw9WWlPPQvyV9LULbbg9iph53TxO46K1EYHuXZsuunjuC1hNU2clU6nFit6KJ4agaCTaV//lRzuR41QkugFzPXG86JmyG+divNPxTfDo+LSn82joZ1QGNE5/vfjj5J/wB7rFh7SGU50tA0fVwt4wZBDuNQaYQXFk6d2DN2PWjDutRJHPIwcSPeaa5y8VuAODQHxV+m2SWIL8it7Uro48lqGmhHNm/rnvVkuI96E9vIXnGTIWrZ4W7RNFebrdqI+lTPq3Fx1q2f5D8t6ogX8o8ClNF1yzW58qB5qd0Ik1jCwbe/NjNflMKU7jGBht9itfUvcGA2zzI8VMnKsFq7hS+XVockWektVRIdy99Hoxb4GUkmixEQDZexZseUhX24nzQt3UOtuNXea01HrEJxR/AAsZmO1c1Xdm9xpMplZ+B32qTSZZWbN8pQM3O+37yGs7pUaQmLdc5baw0qr8Zc9yyRrBlMfMimKtBfk/ceqRh7fFfo4LjV6xzGRK4NRMBE3qW60q+mh3aGLOKLo4cZjxva16yCF6vRfP2yYjE4PNntxuqueyU66ZBf2MniRmZd48HaCiSEv4Khb2+qlTLtUUGfX3LTRm+BybJ0VKgYA1b/LhKy3xam8PR33Ye5Rx7mX0/EV7jC/RaykXp42FCVkwaR4+vfBn2jvFcN/o8Mv7xHzi3LfLnxK2IRYiakV9AqNjy3dWQL8ryav0v2XYEJ85PeDbiNODhMKmWDZy7HsW7Y9kEzQ2yZH7zHfpSzHG7HjiAIyJ4bS4Wu8HKOwwkhU65/ZHYs1N4BR+1l+x6iz6QrTVzrY531Y6ZywOt8QBoHMm71/w/7sWJ2+pjp4fXgkyf7ivulqoEPNwqA8Kqv7QCDEC2azVuFBYqm3AfoVEITfCCY2JsFzZmXklCWch7T+9dhL3wgJYlUcLvHt09g1f41LeW52CoamdMnsGSU9eaYaI0K8ng6zA85f5MeByxTK49/2N68h5nd9f50S7nOS76lFcT9RvVbcWPgnARvKz/BhT4QyP5+2riJqRDV31F7mLYDi/xQVdskCiRSmA+QihfuwwaW9cBRqAv0Eyx0F1f21UXJ6tyq7Z+wO/Tp4UbpToDOqWI+H3B0UDwA7MnkRubDm29LtciYtJOMDNyIXduwwypL2eUSFWxPZBAojjiaaGown9AfvG9414++CZYsq529342fjhmLVg6Ktw/ATDKCO4mlIDccuVD7c5Hu8bkFDruvSqoBAs7R9/IE2wQKiWWQBqA10miXC1DLX9YsqAb/3ak6KK4eYXoiQAS8XZxCz4bKKdV9BoRzoXVmeI/o+nu4ogc1J2cNsQlbUxfoZ0ji5vWclUk7zt4/OyP4rlBPymwS/vppMFzKAExrjYHXTrE8kt73nNk61X2kdu/O9VE7rgwjsKfjJlF14mWE3OxzTH21AjeHP+iIaRlBr/7zBsE160h7CZEvexH9SCJUqM62JRzEenffbpLnVWbMDc4JCL9dJ1SrIks2Ks84u6ppJ6JeFl7BZwkMCn1bIpZogZynS3zvtNEUzoBCP6+BNhbgMtRE+nwQpVcs4jhqiduZiHOam7ne0OgGAp5UlHhDf+hzPS+qR2KzVlprBkLGxpteX3qAkxrm7ydaqagjygCPcC68yTalWTWHCBR27WkdwnK23HDnYEMtQQ1Mt1fd0LuR+9Uc3UwgwMO/krB/RHznPGrIo4RmAfIDPPfwLAj2gzNLSY9SLsUHcoy5g0FqLSEltjGp7wgG0nxbF2EAYmk1Zy5ozqGehJDAIEa9DpxRHGqlxQ7oJc2QJ1afPfV1pGAOyqjhoJKGDRUhYhVYmV0CJvYh1H4bWZrB38QNrwQBx0EQvh4I0OEcw7gY88+bpxy/pMA2g/CzqEeD7He7JGUyxS951ILqny5t08mZ2aRCXqTdg7CxJHxgQ3YVD8kjKqreL4WLiM9+X1hhCIYWegf9P6TB8iztQ/Q+ATPosN2JLkXkj5zqQSj/6WkiAYG4v1OmrcgA","Abbott Handerson 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Hadi Al 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","Abraham 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Hill 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Bruce 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Victoire 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van 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Ghenie":"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","Adrian Paul Allinson":"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","Adrian 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","Aelbert 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van der 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","Agnes 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Lawrence 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","Agostino 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Carracci":"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","Agostino 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","Aileen 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Benois":"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","Albert Bertelsen":"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","Albert Bierstadt":"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","Albert Bloch":"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","Albert Dorne":"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","Albert Dubois-Pillet":"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","Albert 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Edelfelt":"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","Albert Gleizes":"UklGRgIPAABXRUJQVlA4IPYOAAAwPACdASpQAPAAPxFqq1AsJaOisXg9KYAiCWoAxrAmkvy1r73qpEttn09bevzAecn6Xv8Vvw+9O4un9e8bVlbpvEbJt89n9z4G/vfiBPF7QLAv+982PtFruXqvsEfon1j/9zy/ftaKaBtxvr2eaZGiVhCFdq99blZaTmb48JQ/ZZFbFH4lbEfBM+PdQ0vf267UhYveByCkDR6lolWt/LP81M0zfpDBHUAQC4/J/H9KqcjLjq0R252gQjsFWalzeHXztPnEZMQlClnLHJtZXsLBtbsRy88OuSETI9MCSQX++HvZszza5yX9ZWi0SL/yibzH/QWiYdZ+COuF97HFIWkf5oslpT1vUniDz+oM/WBA37B9GfAPfYGdinrTo8GiHqI2K1lyb2CWjIvMTEaShNr8zC4d60R5K38JtWG6QRvhQrQ/j+SVWWur1Yl2Ele3K84hUV6ldgXRPQ40xShE4YJkuOeQ68t6W8dgVrsvyGUivNvgmNVkFMg7E0qlU4udyTO3jV58CHid0ITEr8GUBX3P+0vUd7n8A9kpCj+GCn+evjtweng0SKJLr9UPec9FAhvx0ObrNwP6ZHaJq1dHFalaFBOFTY85g9cRM4+iTO1kQ6ltkVnf/vWXP1WXaCYqKF6Tfm7X2X97tKaYAJm//wghhxtmQv3U/piFBxnIlLv3LPNWr7UnXZlkuSZT9QksoZ6Dv8PqugwIK0pZ62yhx2gzuQXqTjgmnLz7k67Ic9D2rrTlZAicz6O5QC6B7eUv+1lu/COmyANmiKssUm4BcVAY2j5hfR1GOtsLEE+QY9XKDjqYgjJmWt1QzhrbauJk8vUTsl/MYCrQNlhxCpz8ITp+TMcjP0ft1KZrp18iPEzg+yutgRWHhCFsTNsPI5lz41YrdKIsHxYRRjk6LpwA+z8fbUE/Fe9bHjP6F/x57oc6IebsZXjz+cidAvTRiZNOr7iXD4Lr1JTzeQ7mrUjuFNtGWT251V/camVOnOra4rsh42tfykNQ0Aw7aQUBLxAl+tHywWc9AMqH1DVSI1MJHEuugdy6uer8bor6PDTUfQ2NvAoDwUM3lBiQ1jdBDAF+9F/tJz+LokXB35Z/DAWpJFCUe2DGDclIvwAp4yXA74V5DS5vQQVtlYLUQEnyB1E3MvY7qo1MJGd+6N/H1Ys7Hdb8dWVo0F8yGMEAfuvQLikgpbE3Jnxt6spjWkRopfurMDoWw+tpcmNYQysJkUEBBNQqNG6p4ihHiRutkqmw0GxW0ZvXucAeHFu8wEKVZtyjDhM0rNniBFLGIP1uLg4LZGPFihJQiFpq5sOs9iWN8pYDIlr7sKTtRNXin674HQnLquaidYRX4fFcVsx1W1H3RPl5Pr/Ru0XddUQNizJ0vw2ay7z4HyHnRB8ZrueRy07NflHr/AXG17epPwspNfGeJ8i90euVfknyC2E0/mTSjq1Oq2w+xPCyGT40gkRGAT7l7IwWgslJ7zGp9UjLrQowLZCOYA3i7XuG+XBNQdtB1Z0ikzaUFmVggLMHiywxgeO6XkZqfnigJlbVWTlM7cATZ9cAWySwiPDBRdtCf4Ea0KgTxdqZe55bPhgXwOHk0QlQ+xWtDqK8HO6+oc3zv1BsVtDXh8ks6WbOxp/7N/6JhouPsdsngX3g//HuNBH4yF56xSka0iI4dY/a6gTEm8TU0nFhdEK97xHNsdNuAoEbBlRTYmdVbc58Vfs++ZnQ35ul1q1MTJb5cbxuQdu0rYe2P6CpmlNS3osbljvfe68rhnJ1FuKaSB5uSPYyqqS1xJvi2rnyhqlH8V9x0GwIdr/IubFiXNEDEV9V33RpBt9Tz60xm6GYzhtWHfl9jbxXrgygzZDX3lw2p8wF8ZQU2eqO2VsvcBZfuHCNPsI1WLUl2xmluIqhfgPuQvKEAmDf6qGwQA5CMm6LJHyFIk96dPY2QpFe1K6LZpSo54aavGQIgihcbUX1CnjR2FrKXz//E7ZanMMOAYU0yltM6bCEm9vjeUXpnYZTjs4mV0h9gZrJAtkhZgh6NL3G5OPeYHKmjZt+VUlXlrfudH921p+OkaVwJpgaYymS28lho7JPK0tX0nJGLwVOpehDDIulafWIF4ieJiYRD/W/KPmMG00o/ZfiTgBQ2Dd3CO4f6US8HhCOYJ9KXb0qb5lk7Eyd2MbganIxkS/O3D/ZuZ2ipITxWnMjgDRst6QrYELXHaAlsEdMfrN57LwP2DX6F73pmz/H+9u1m/JEY2qonc8kTiyQ8ExiAtNQpFv3ryKeaDcfmEfVrv3MlpJzV7c99T6YKdThzZX0/pQFkU/BNp49GpW0j6Rf+0R98tp0qmyA+zhVpUBECzPZOiTX+KrPs1cwwHZHiSL7rhXteD6Sus1Oj58jZPXRip/XSUbcLZB4VCjwrjJbbh/lZVaQDIWStQ8MGCvZ2aEthcxKypZjGVhdrBvmzHt0Cb/ErKLQfJCI0HlVIeKvSNdHedph76zi4dxH+n2eGK+lQ13iI4seAq0iJu8+8zhfwc68+InJQ00ZeC2r+8ylX/LxJ4qp1SF4FqgqeUpgNN2FPJaNAFmoNacWQgf47JzBgUahWMxuafJ1TyHChwtkmm/jwZrr0ltj/Xuy0Q3eQ5xIg6t7fjhXKJYKeviqICLXwUC/R7CtUc0pd/RUeIXj4DSD6uJehEvIplNXpvt9Q8UabCI+P2w0CPbnDjJZHeqZHj3lztiNgrJ7dPk+Iu5Gx6GEYMRj42PZqFiQxPeXcTFopusnmuRU10ogbbsdrwWBTnH091y1ccYyfDaYN4xMPV4ASrQ7asg6cLR61xDO3Q0+zIwyGuvuuJSxUVlRCTXnq9rGYPm5kP9ZF2wW6DWFpQrYxnRmPDp/A7d5yVD4JqyWwurF+iA6VqtID5xM87vfrArV40vgpwoiYccS113ui8430rnx06RXIzqtNDgC+MhfjMvU5pZxq4my4s0642ixYqC5ROV03wgM5AYXv0IyST4VrBq5A9SdbMvOEP8AwupqhcvdIGKj/PY5t6+5kozMhBlkQNai+xbSoREySrC47gJyeT58Y5tXLUeGQXLtmpmZNNx1VOAUc8GIgTQBkRPKSpZ20AxY29BkHwb/E66tq7SRsAxOu3MOODXWyrJ9TAnEfGTf33yaBgNSgQq97R/uU144L+Imz9LuikJqYk2jsCuueIINWYPIgjHbq+IWxTA6w7YZq6gTdNTcBMZuUmjwx5dQ/Cp5R1FLIlQXzv1E6lUA+VYw6NfES2HeaFdI9AMX4HmxTS1dqREQjSsR8ukty4MfT4+dv2M3h0I8LigBFpvNgA+RITgh7/l3v8Du4vxEPT/KZeOg17aNt2YzLCeYJh2qRPMCcK5/YoQST9SICC2D4wcsardZ4b6gKsMjxkN1g7Lz6Weydrgx1R5Bka7NUKAHoJTYRQAsNanxx6LuNmAYVF7z9ILA0mTSNnKBdymz/ayHwlhrVIzapHkiZO+UiZGFkVDPSZG98vu2vRZ8fpkdwX+0CFw8rsdyOHRX3cF5xtpGYKlCHytk9CSgW+RoCRi1DTfD41hoKzot0amKyxAYP4+PQQPXf3s32MQ9I0mabT3bRmKrb6xE0hPI9+jNnbjwtwsoAsRPD/Q1qJEZ1MY2zkfpwrXpNCmMG899/5Ldy0R0AUWQD4ubFADxO8vKYvyEUN9FDwMQvSk1FFGqHCOnGxTbT6Dh1HlaZIEqjoW7giicflmy5Z59u5NnxJoZRY0Ep66EaAYr2/qrt8g78xThIzY/dmdvLhzUqf/wl5XM9dLzdgUtOjhiPtHd4+wtyAR16bPxaRXYCjn/0jWcON9evBHxC2vMh39rtkNVHXD2J68RsEEGcfnHbOY5L9beHTHc217RtobxHLBDm588bJpG5/X5ji1TTjFhubVGePZSimO1YIOZloJrXJQBGAVi7Gree67INgZD83oakQIepAkvbqeQvX4biZQ+IYsonMSlIkkUJ1uSMT43TVLL33GAFgTNf2V5C7o+I1U734fy6DcQvfLIPhUwnMI9f0WKKLPgybzuJx2UKPFMXMz3GHx07yjcTZpAvo8d8wrdHrlHFYNQ/9s0+ut1yWrhzNscY2zRgbAa6Muh/ddCiN74xxf2bCEvzqTM8F/803BnsDH074sTb7ykfPvPizTmlRR67606JQCNWWXS0wqwxBqE66N/DsvBeyT2Ed4Iff1yP5RoTwzd73GczO8uxt2zZMQMHFC9adAOjhl+38vi/RBipcGCn/EEjTgYSt/1en3+NbG3AJjL8GoqP2+dRXHJx1bZbRgkYJM5+XXaUFkE7wvlOh2aWqXMtGFi5JxFbtEItKQFAi4H1EbkO8FOzfbvLJZ/PBY3MMfiqwwTn27djBToYznTxQyO6XxPW1V+iPswyTIEEkbRFsgCnVjsuuVEDfhY7Ai5Dk59Hq8ybdya6MWTR/cdOQWkij7HuKIC6nVDvjpO8GayyHjiIT9e/o3oiKrwgRUUJUp83+XdrK4409w/n6gf24/TAm5pRs8UECzvwZJSTbyhB2E4GUh8v1wOY+uAqRuZZsISxwsfnyCDnvPJhjsqfbVN3LKRrQYN3zG1ECA6p9jQjpgSX/TSdeKn8uSA25C07XVEcbW2NQdhYYtb2Oe6lHzFkuOkFtHYX78fGW/ndct6IVOkRhgcgALnnfd6X9sV8XfgG5kP/m3jK++dio2dLjXqvWb3KKBkmxtmvh9bqA+zdKMqMVv5xyZuA2iZrv7AYb5Fqx7Hk+CvXpEatcpP4NH2uwOF9U8XB48oz94pysttXNheA7g76bg+fY6xinEbSymUzZGWdNly54tzDxVeHrpWJeBLwvvL9ZRTLHgn0g3in0f/HWpyJoOW+tXTtzEmMQf2Bi3Cf3m//weREJcZe56UyNGWhb/73gDzSxLH2hzzHPK9lu9z2itxySylK/r5S1RQhf+vKj7jwyvJkuBJMK4z8Gejjib2IcTmki/AYPE2XmLOYMq3Q9tHcUAFCEFmdqCDUY+iRaGfKynEu8+Pt3+kTTnXJHecjXwUS+oEJ+tJuXS6OdZCB0akLS0hd1HEyKqa2nmmydf91tJmsbS3cw7+zmEkC4Gp0p3xfoK0th8q6vFk2gAAAA==","Albert Goodwin":"UklGRkAIAABXRUJQVlA4IDQIAADwLACdASpQAPAAPxF6tFWsJySjJ1S8aYAiCUmDnOpdJrfb6oN6GsLzfHRcyDzZ+152MSQvM68I5HTa38a37/is6fdepLqp4nhDVOq3RFaEWudla4KeVqdavYjcU5dos1v1GB/CQhkLDd5Awt+36/TpS6Dh0uDpJOH3ZVbkvs/KSXDx0nJJCjzQ8OrHH9qXZh6wx74xhhkaqu0FAHP82/3rwMp9arvd4z1/EZGKhXSFuAmtjm72ja8Lpv96xai/gcRjlMjbvE4HsIECLSLp41XlJeSDIPA+jZIsmH//ZjCWkv8Z4EXU7SOCPabPrpAAJYdPt5ct+hsFIUqQHdGYWjjbkcIKEe39etRCnYHrvlYUi/xtwOqVKU9bEZz5S1y2T4nfTd5cwY738K8sFA05OGv/oPbXJP8zpzToYvqw/30rGGX2Vrcl9OB1NGAByu/jCLfBOv03OIMVcWaCZeusgLHe3R+pVvhLkoHwcvk0P2IgQAD5n3DHTuuy24dOGJe2wtAASal/kw02sDLcoBOh2XxVqSSI41+lG5lr8nLVrXLmp9hH9iYwyfoIX9eAoRjEidADCeiFTCJgBMJJqmPQ18pDTJj0qW2HN1eeQkgI2AJEqNjCoYTp54R9xjP1stp9YGQpRfB+oOTxRdLNSdO6jpbbdOhxpro3CxqHsHAFOWnYhruKZ+wBE/yZ0wv5MuIbGDq9sIiePnIpSHl0D+s27xme3Ym7nf9Lf3uqwQ/ziYZVXlV8E+GtqEeHzqnFQ2Kc0YJghazbTpEjw06OkgTtVNkCzLuiXszkGKo7VDmquXUEdKTEDYK3ZaCJuBzItbmSXAFRLnM3V75fEXKCxHvjEpCAU2nMN7XJJ8qidK8e/iIiEpEmjyW3dtqX3KSBVh388xMNc/plwh0KvxjWDvKSV9fRBQQtf7InFHqeKjJ0+S+zC/OZEgq3hR8rJeAYreG2idkqqgdWeuv+Pe5pFibzZ7h/e0uFI2ybtesOuIGhKcE86OKQFHYxKFck/pw9B7LvWdUXB0ymPQyraBQoHtjmyUOBhRgHQhYACzqr895QZJiiVjc/KhNNXTYQJIaJROoiGQUobz6XbQ3piU1CskV+zoOqRw+KoLBMyghdrH/LzA/NSWH+RGFulsPEpzJTkJYripVty+HqjUi6PDWy7bhHSgnHTsiRDI+8krVZSokN6WdUKzx/5Gle94VYPvc8CcAZ36DMOEV7+a68ZHPMsuiq101PvCVKUy+qfQUEtDfnFm/6r0PjhME3rfvqjhvfVNQXlQnnkJyenkzcQwpWlaXMy+RzUO4Fg0hvzgreYZg/eAsiiZ6bhQAieFDgS+uVYE35XU3GF3n9jGxA0VuD0kDm1CZIpAYO1nyfJZkNWhZx+ba8NwRDdhx/bUjCmJIn6tBHfKW591W7NaOyuhHnvlH8wYvwlUoZiDEqblEYIKHYHg3m8E6mG5bQVsHMCaZYsZ7qzOMfeJ1F1xRsEbO/gh8Sdgl+B7ar0/8IYGlS/i4MJ5v32oD2b4quLVoeRT3GuBg+6W5ExlIoysIrkLE3WkUgncgovtZWeofv/GTqg5st79f2uOOPqP8FAduZL94T0xtrUNeDsBuPIhmzNqYG+NsT8ekaruzKCdCjvRSwtjz24aQEHL88kK9JCpkiQoCqbIOqY/rxXvGJnYZexQvlGiPCs/EuR+4PTax7Iy5BhdAhmKCMBCnzKtUeeBnXnLUPgRc3mFWQlh0oGkH6KuHhpMWedh0gpdOMUlO67t2uYptn2Q1BxEzFq5VveSFHCzhmokzzXD0sZyILN4vBaIzuhqTOxofLOUKOmC7GURbNqZOmCK7ymi13aF3x0hhjI+c3Spxtw5Mqw3PdAYM7y6RIZAdbjPVkHlRUniT/7+nHL1Wz5B0EP+MwhSuqJxt0L+kvLmo3EHZLV+5IBiYHVk9J2smmI8KRUTKR41fde+myzRxPe1IwF8b5/ldRJob96g/9QYZTxc0c4t5PHnM7w4gmwmeBac2OJZYzS0K2We3TH+c7Ybq1R/7ol84POVVn98yrH7bBLTGj2ZvgKoIAmb/kePav3FJagQkaPrOawZ6WyopSzRAkhMMnfxf0JrMtAJ+SHPHv8SkYdLJVReoC3DuyfJc5MJE8C2PK+Lz9Bw06AJmfUSYBUNAa7+oV/TXKEtPut9qK97XS3B+HwCcPiJJqCENpNw66ZkAWEuv29kTkZMxR4qR7k7HCR1iZXj4wn6eHFA6X93EruGh74/vKlL+6RkjzSLfiyLWUBBImXsSx15t3t1Z3L7EyNKEp1QKW0VtaeMkLftRzA+XUZG6/6g+OhVuXcjD9VderO6KcyS+9KQxjlS8rbd16ZSFyHH23o6Dc5sxhrFFjX6N+sfR/niKSOj6nCQvzDzJy07YXu7aXjWjdMonLOwmuD0Af4vtolr3YnW+h7UNzHjXqHFD4wBvm+MsH2rbqc5LEMSYrOB3uL6xjP4f5zSspM00URbgGmsewbhosOmhZwsESVdIggJHZl/dhEsHD4qxMfBUqN9v98QoEHggRbnMfY7v2rf3IWcgejdngqvdlMwwKE9xi/+EL4wmSjQ1r/Q0a4Ii4GQ8FVywzvtjX0OqQCZ0uzweOCbbS1uW23ly7Bxz3eVP3aJNWObhbpocEtzVU0k9+10om0XTE4gRt+OL3D5lU+FKKr61ETfRY5FdJEb0G2aejqUn0VyEN3PlmnAHc3nGkDHy6QPSYZW7MEStawVYgXlg/g9ZaXXAErhkmKXaAHWF859IC9uclTUH35gQLWJKZJPt9+UKFBckOcsxAAAA=","Albert Guillaume":"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","Albert Henry Krehbiel":"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","Albert Irvin":"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","Albert J. Welti":"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","Albert Joseph Moore":"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","Albert Joseph Pnot":"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","Albert Keller":"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","Albert Koetsier":"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","Albert 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","Albert 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Paris Gtersloh":"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","Albert Pinkham Ryder":"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","Albert Robida":"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","Albert Servaes":"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","Albert Swinden":"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","Albert 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X8AoSWy6hXejfmXufHSIhndZ+q8owFEhi1t5FE8g0zT5iuTBunim11mhIozegEV0iRo2EUCWFlr44Ni73vs2fml6TD/wWxCx0a9fUXMcXlA4IvrUFR7N6BbrYXbTRrztY7H0ffhgMFBshrkoFCjvl9sb/Sq+SMKxeHYGA+xnnJJ8rrK9KAcgczX4fpkgA0L/7yEbLkm4BuK0EGi3HtbqQOGsLshy9REz8yeOh2YHbWHEbVoLpZbdWHW2tZEaFg/PJR5VTnZV73eq41MrLHnftg/SdlYxX/iMMf4J/l2PMwdDhR0sFnJ+PKSK5770evH6TmXRhLZf4eWIvrREJW2u07+6elrayTho4VUB+RTQ6Ph9wb8DR1k35VHOdIMcNtCR7A+ORP9m1vkOeCXa0WCnxfsQVSMnW6GsD8yRAhDjBA5N0j9XE+ldX0j+RNo+zwpNz1r9Qhw7fcc+y0Pm1FylzwQF26rcAAA==","Albert 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","Alberto 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","Alberto 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","Aldus 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Galli 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Bogen":"UklGRowJAABXRUJQVlA4IIAJAAAQLACdASpQAPAAPxF6slMsJ6QiqrcL0YAiCWxoyliHa8cDThWRdnpfTqG27fI81ub/desH9Gb1TzR/tv62npN/7d9O18L+w8S7My2923zH/ZuManGLfB53wj54Apip5cd0J6LiaEYGdgoADAakafQeHPivjRgcYVk/KilAcdxhEmXy7D06k9PCNtW1tJGGHifzLkHS3qHmsOMpw7Lzr/lVkMCMA7X5XZUupxNDpOmcWY9Z1h3pmzOf3XGtD2E+6b3uWkNqheStp6E/TroTbkgYqYx2pmU4jijT+2MTFbqcDBcnCHV+Lh5kHycPGoDX29lmRJynGAAOShHaTbgqln17jxnu5o7fYFNlY/FWDxec507zuXtAPkeC2+oYJUTVcv7o8P1Douti6H3+ALyvy12cpdSVkFNZ7O3A3ES1BVWLGSUKoceHWH2QxFqErHprIXbrPxjx+ub5GXw41TLeAoFw9erPgJDo19juAOUtZHl2KszLVKoCmmZLou5OhR8beYDwhS296DoRtO16OHkiNfypNVBz1EWEd1wItF5VlQkDze2cynBqpNXKcTN/zCPvUWIBrA17G0nZxG3tvQZ9A+0a7ERG5v8zS8eqWVkrHS/ZkIh499jnAMkG2VqqiZBqicVvc9MIZmCjmhPFfNcAzB8F0emJoEH3zjQDlWc9DgQEP2C4hICi9LpfsdpqYPopGUJNqOiwjuxUR30bT6IsHS0LUn+/jcclUq3vNFzUZ5CVANF8dpgYpe+8Oe5cB15tBywaDJtkhIH+HmEP3V2AMXa/N0u+h+Edveg/kytSVJE/uf7290Yk1BXWCb5A45pysCpfq6OlI0e+Qgwpe0FYWNkJihiVvsEmI4n2Wt7ZkEuyZk7zr4jf6mzyOVI4uaXM2EtfavtgNU+xe07V28QeyobqvS4NEfFHt2eGdmhqGUoYAr6old8Fw0c8YthLcv4iNZBNtBDME01MTOW9bqBKqcnhDKr0U3nBdLHJFD2FwGe8JTd2W6g7Jd2jAID4yTz/xsh2bNPyux39EuBQuGn4ZI4PhXpEO48htcZ55hZSs/2o9GzmcE6VgMwqqiCEfAWSkVirxYw5AwPEQ26VZJ06f3dX6T+xwSFXHQTNcvfOpzUBLjQ573C9ELS+uqpFjQkQqzfsXYsABXi18+nNphT9jQLjqy5uSApgyH1OP75U9ALIWU0se96hnem4tpHNsuDKz1x8a3sss7Lzn29gEwXkMRJXbRVN6rNI4n/6oYZds2JmF0u5OVsNBw7vR2vzmPcerhQu9Qlljtrc7cFb+UxgNELPzI+xZcOe7sgKIgitM3jD1K5fuHiL3UxN6T+QizfZYkrXSM96PIiGHtMlmQan+OvJRBmFqMOjqD9gHh5w853c9VIMLeSRPVI5pyJbBnfXnKXYbT79/QGvIjmVxeGwClNoHsb+9XBpPaTHWe+GOpOm0nqM0Zt56VVinjYa4Ydt8CswBF/SiUyGhHaJJCMPhaocEa2nQzob6b1UVPA68Hw9Sd/CdewZgtggcUktwWLgX7XOfv1VOhiqTPq+EuM3/PvjRzh4PhNyBez6uH0Hkz29JpbLIAgpvKNkjSKPaeFFuNvTl7M8pEdMgHJNgSdpNZGc/7zgbkhT59T2xrRBtx2Jf0JmRTt9Y5kGxsp9vDgw9jRPWOmr6YsefbQX+BtwHMk2MyzHROTZ8cnn5U+z8AAoHL5Z0wj+HXUDJk3IUEyy+VTn+3/miDXhaAKz+UvBRJSmd01S0dLtGhjEAub+zfld8zyw87VIVEJ8EtCJsv0OhcSWtTKfM+RLjQoQeoI9t8yQzJhtBMO26sawFdI3b0jUSvkSs8U+1FNwVTjpqgXDFtZ1CSMjXqXudjBKVE9MtCvu3v85uPdByvO2KPj/DX8CRCGZiJCEiobBhP6VAhwgWsKNbK6UT8N0z/jMkZTG/dPWpBVm1ye2s7NIqNw28CVHI7zOgV0gxw9uITReAzaaEOq+pzl3zfe7blP6OTxIkngtiSxHsnpTQ5+0y1Ey+g4qCeEGokTd3nMTYb1/dY5Fzt9StpF8UYLGfRAuQ3zSkn11zlL/FQ9FTo7DCAyTqAexA+RVU4SR6q4YsMXd5Yo6nIISRKKZ5vTozHB+80X9vZOwwC/zjN89a6IL2hZKnX1ATNcFsJLjZWqAq0lZzHS9JZNPLMCbDtdUwvNc1aQVmOLfdBmNREvZ0gCSIjbL48wXPCktGvvCMqGjvNAKU+AnCC1BxUAzIm7t57EP3IIxrOhS7Q4rfgKsZJcMXe1jqniDHQfYqyL4C1xbbc9f/yDYPTDIA260Rb+a0NxGbABkgE/r7qhZCYPjTkslGBvmEmp6iBq7IZUU9lOdYfH3npukPGCo8mE37ZfLEScgm6N/0gl19zXGzZGoem1IXT5Gdx/usN1jMEjzGzrPY9sVJnDLIdoGkHmV/bvu67OWEo2g7yK8Yot90GnucyW9DQkU6awnsMwN73LGIWD+9leEYabWeYI0JOoCFxGNfXpPQtn1upBbCor4ptx0IDihVfwJ8gxIvAmvJTQv53ULXJ4yASP1yZULQupbPJ/JC2MNNovJe3naPGHYE8BcLcJE90Mo3r1/6fMasquZq4ec1Of7PfW4RCpr6lU7wuyDNJl+RVyQ3hZyRmf4/y/j2/9jUz2mzZX1SekGQ2BYECCb7G33RiX7VtoT/Mx/uX5Rm7mskk9jKGnZ8LNPeJtQ3XSF4MmuRiVQG2CGv/E1TfIxvKXNPawN8x6dltiZSNxBqSIu/Gww43nLLOpZ1VHaOMZ5MW1NxzxbqV7or229XGtaT6AC+5d7ORvfJNPbZCIXPlYnK6dGg04V2/TEHMWkQj7fBaM8fCFCkmS477AS4OL63VZXtomy/r77CnqwYgH8uSxz8VpUeLVaH7Nsq68BdXx6fO34mJa13vX1P/11/eDwDgJu9dB4aO0eymiONnOX24TP2t8FQOKU49qkjqiidyQXU0T+91OQQ6v8aJP3wVeRmyh+kr0yFYYykdtFRMUhiAHENLiU+vffUcv6bVUc9TbUGK7sTdKnI3qzBbdghHrlsAt30alqY3dsC1UONEnBAac0oQ7Lv7y3/HGKyCIGyIDY3R5fS/0fqovCAXDY49J35R56WrsosOIW/ZJfRVRqEbZRP5V2ssYkQrIbp57cbzT+zViwhUxxwUlcAU/D352v/SeNoo/zD0vf+ec+YbEzu/8SBRwVQU+gOE6N+OFGUfQ2mmgiHnAAAA==","Alexander Calder":"UklGRugJAABXRUJQVlA4INwJAADQKwCdASpQAPAAPxF2tFYsJiStp7caqbAiCWkA1uu6vyXxrN2idfPR/a9+8tcy35zv13ml9g+jvv5vq/+t9gP+Xf4T9g/eT/w/MV9ecBBV9Kg0tEiyrMaoKtwWm2VXGRHJYYceRt5Mj2Z+BF8CiqFLAD+1dGCrbEsLm+6GHeetZxOeSMTo/jHvQqtgZfUu9SyaTZF20eOnM3Yt8xPSO96uuWRlKhlBZ7Fl1uOGcShpe5Q1UIXInpyo48CDYdl+p2WgyaGzJQcr+RZKksM467YoUpoXWhaUVzhhHiV707wdfIN8/CLoAkH8K3pWGGzLh7TA7Cg9ts5uePgsUK8//wXo0Dzvapki7Da9XVp+TIiBubxLp3o+XGwpZSy2pDcK6H5+gruOQjsxbxK/szGbHFAQdTpHtaH4NpEWqsBKlElcEJFg9neaOsBvnDhzO7XyS2ACiV+vL20DNS4XFOR94nY8tkH/JrtbAAD+ePj9T3/bXU/eTbBXyVckVY0xm0UWb2EVaDBBGb3kq2k/89e6bcXQ7U4PDs1E8VZYvOShEoxVTkGhX7gUsK/3SxN6cPvdi+4T0faFhpicVjn59rgl5P9/4Jb5OLOmVMRHOIiYKbJCOM8TMGzkhfiW6iEM+eIk1/Hh3CIcb/zAWtk91y5V6XAI1aICgVC0DgoANluJamFh4igSkyZUjExulDpl+/hwZCe1IDbEAGU6vDmcz4+b+fZUTSOiYLv3TTA1lSWmQzKYazJbrv6YVn7s+17K1C9uMMwZRyTHBbjNVY7/R48TiCWeesvfE5zBEcZSUY8Yo1gatEVu7PSb3raSREzMOXC2JEnD6FEPOWWAfJ4ehZ91A3d+pbJ2iGHyc9uX/g7UbihZNEB8sF4gTgrSi2Uy5mpTSlrFiEo6DCQri/B6BKcrwgB2lmWeWiNvLbqF2T6DCnAJoZr5gp53FTFMfcpb9y2mjQGPp1RURViaO/EdUWmW3ELIg3ZAVDrSP+6FiTBokt2pYUd5FzGA8XniEq5hrr4nDUKzFCH7iGD9Vas9N1BuTom3fYpumdXGK8nAHCrTkex/ECOzrbjDT5c1NG32gjxoe4+ezUdlGIxovtH72pTc2+n4SlFiGh2Mla2pfgeqndul0WKlfujJFHe7D3HAUKmU58sFA6vIWe6R8OavMK/Z50j9/Vt39G1zpOTjvr0d3/EQIf+4w6SszOt/xlFGoZFglqpGj+hCVLLNcVUcuA+alR2jqsWDFVPXcvWbJv2oNxs4OaoPmpQESXSXn58Cwn9Oqwvhdx/cvTwwkFfs9XLWXRmOHkBV61pUtE/qCGEt7pSZMHdmL14m3iRKgqBYxZH5NWrI+UI3NJfIF+ZFYffL8+kVIW0vp58xPW+3ZfQtpdZ+Crnfz7EqPerDaRDEPkZRmm1ZY+/HBEy0R+5WtjpxhP/rkfI8nCVxGEmek5IiNlc6195dsaz6Ch94H1lMuxUmysvU+xFz4fZrtK1AkosFjNEss0WgWO3nnLkhxTRDImIUObJrWiJ+N7H4eOp9mH0GvtuGhHjbcpuu9LywDeITKgDJrLcpn3Qx6jLgBA9esQsjJou/FwSEV3igz3WGK+LcJVg+sgE/5a9XhJgjeH/oucUKmMCDocY6PEeg+7lXCTNHcA1lG9j5eLkJcSPiFDKqHgzK2LaiwJloY9qRI8EtFKwcVkbqYIS3rJ47nwue+Cr6jXLtHlpJfka9Zl66A/tM0qzH9fEcrGgFTIF8W51LHsdeFEKBUTic6nySZkgTjGk6UltKCfQ++nQosuFx9ogIZggK3tuBc022eRAcxWOm5tuvzgXyMAoMak3aAJDXojd7rd5Re3BJdmvS0wZ9e+j7UGCgjQZBzncmHBUA0J9o/EwQIF6LFQ5LKRuJdyqSxtNA6eSpyn4Jg2MBLZAsGAySUt1lv/7w2iMUsN7lAe2t/XqiAnPsAP00fuXgXD/GRcFJ/vJNAOQlKY8U6grTwMrh4FB1e1s3fKCjdtYFh9hrr+JclA8bTxxdfJpUxybZA3zekhf2JhTl3AEy+dIb33OSgP8HIGY0Sc2JBAtjjSlQ6ITbe4qrABpZrYsTZO/XV0YxDaBc59sVJwIKrI60ITbzjK0kCuTTUt3pCmLaTAQZPYPEZvdJowD27R5OceV/zvRAekqAEvwDfCS7H60oWCkUtJAHl49tcpoDrf18bODIIzPS8pb+tIf3OaiAQZ3QxlHGZje6epdmNEA4k4CVpZDz/MwzjvwWzbPFMrMd/Eu1ykZi/jcjQJzlm8tbSXkuaAisRk5v73uMhMldSwa1cJxUMsUTuE/aMvx1mJ3Z1I0rckcZrb5VxzL4cZ4Kahweuby3PkCTqnM5nBzw6Za5B3njemPXDsVeyI7eT22vJFfpGmJFzhtOPoEzJve0urxSS1A2x6wvN7ICccKWMGImmtcpyHhNKgrHUVe2pMW7eteB84RSg9VguwdTkLDRvfwRLXSlgk7EqMnfnF5NejaU0MuwUnJbQpXbylMLrSE32ZOxJ15SY7sxrVWCpfvdFfL7fMfUgLVHpLO6M+1hj0zttfLOOeXbkbiQXJHEsjB/W8YUbzctTRRxaaOq+lbHT3ebvbicon7nb4q7pBHW1sLZAcuCMppNSdsxYqAwXROBJSY1NLM+Pm4QSlA2oTfmuR4yr5qfVv3DeEq8yVfnAr3tjjPuyhL0cojezqrDHwANxnYWYjzCYBA6sJd8Nm6P+6aMOUtsYyvqqZuA8etaVBBKg8pTyLe6dYp4qwbR1KaBQPJO32FY9XlbqZzSi5EguY4bq4DuKBqV/xIIYIwy1xyRc/5d6QwxlYdWcAunpd8PiQxZtmarL1rLBDf+ETvsfi40BWWgsLJPa+s+lPOfnn7UgoPllExB33VkiVYKh4KpR+f+5bZJd6N4vycNdxpQ/L2w5Rhy8yCaOht8tD4lV9ShswCIYuvCgvRQAVoZepQEyvjJpTk96yJPCZ1WTCkxZbHvDv0YUjBfMooQ37aLDtVTj4iImIhohgAaxRfRmdA3q5kH+AAkTBuuVAqyhxiuZ3qnI1GlVRqDtPAQajZgnP+xb2WyJSB2eJ//JUMOaCYGRJ9XN54MyDGI8vXT1yh7l5dobVUgH2B6J4SOqIWr14l2Fk0wANB/DuF1ikcJQku/wO/5yEm0NHy86ulzHNS32bOW2sGXEJgttXoPQ3bXBxJefz7grVazNvJXTZdl114OAJFQFVEbPPVKk59KDUUCntazd34pi+0MGNzBhRe3tz5XMFGJHLeUiD6gYpZeVu7RmmxLauv0wzA44aWBMx6tjk/VQPyN3xQygDATZp/qE5aQ24Ox+ry1w/N/4DP5jvkxzyO3lY253ackcqVIqqQlSgAA","Alexander 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","Alexander 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McQueen":"UklGRjAOAABXRUJQVlA4ICQOAABwOgCdASpQAPAAPxFoqVCsJSOisfjMmYAiCUAaERHlmJtdJHQn5k93XdzH8b6b71k7So45/pvDfy6/KtCfJvap9lU9vZj+/eIE8ftDrSfU48UewB5Z+Av+I9Qjyh/9Lyl/tn/D4GrPNL6MZ4wRiyI/rNCTPdKg/dlJ8KZTe3z012LjVvQQZXpwFNd5lkW/gHMG3YsQWDxW1qAD6GBsBYDpjG+xaaNItp1jHsMilDyu4KhJ+UhZnuRdtSr1NBqy5a8+XbUzdiwvRRpjwGCd5r2hd4ni4M0bHb1gGhkH5C3pigH150GsJ+6P/ODT8t4QG6HdPW14kF1XRJWtFDvW2E1iWMvb4EfyIt0/NBaAh0s2VvVs8875w//d/yrMZoJZounfJ5ag7ImkoXtxn+fxjGQbDVo/6V5i0qbiMc4gLMtv3MG6ftdCo7C2D146KVmqOTx9/tQYRbuOUZW+Mo/Jz9aPNOt/PP5ujdgY4eRlwrrm0n6kShtfM7Bd5LUTn86gL1+nHEi5ztHBmvDVj90CBSCHw0TYVm0+oCVoVTiej7A8LL5/A/LbtZmsTvS/dC3MGIrDSTO8hwLX8BXOkmfslVg1ln9a4BK0Q4Xstq1OAnwfEAbk7tD/VXW9qKLyAAD+/QF3/+PJfeHH/+HqNJOIShP4am+t5SOblv/Cpx/bTR13Qmin4ej9rTJqost1oH9u+SLm5MggcXbQcssUT4Gnkw+bRN70zrYqtVp0rdtCpXrhA4ZlLbTfV2GAjZ/j3tJ9DrHvvrNUOvCy6d0/U3imgsuEwKsI1juDWCdZefEuYhxMryviy2KX9mHcP2TCm7W/f9MgXbTyiH/J5uz5vg7bj3ce56xCaywtvjzcZr/Lb01IhL4G1UjrSONpml4VT9FfzL0JGSs01pGUf5fvxqasVX8L/H1ev+hH36Np0yubux+KDmMFzt1ODvG7Ih7AY5FFXryfxHQgGO00v8Be2tRiOaI/VqPFf6G8gR4ea5Lc+TxpqeX2/Qs2cRKlVDu2YEJ/9XDNyTDnxT/Zl7V6ecXzA02l6bf2ucU0FHrjo1M/7yeMJd31gWuVfu9KMKLDQwoVSYRodA8bQKe2AtMl9aE7bHzJJQ0dwVOrwwdOPrMu5G8jotaLSIRR5T8ghkjjhdM7SjWmlgYJHYUr9PjR41pC+Cn+EhxWaOsbwGpZaAfLk0kSVLF2/on69kva/q0lK/+oGRuYMo5wgov758LGHNNI90HFRO/FzXp39yQbLAdP1j9M6+Ifvin/KTaQClHsxKd6GTHxA1dv4ioP3DB+y/qr2SdZ0uNvr0hWaiUi//OWjRz2okP2iE2ItXsJfi/R0ssoUbd+z2LxCMkus+M3iWvCNZQE1aOblD3obEQA/19W9TUgtUXPbSppznzRqq/jvWoroLJRUQ9hLWga5OZ1ww3yBMZAg7J19O8DIa5Uu3bhCWRaOj4DnNrc+TH+924UN3wnPNgqYhZQG+yOph1i1e/xjEAJXkNOEH6atNBkWzC5w7x1LacxvxYeT7X3rSgSt7hKTScXR4pUYET0IBHniXNr3jR6nQ1mSz/rBOF54Q/xKr2s9YtAryfBOaDZ4GbkTjzYrwFmE9jjGQGM7NQgmyK9zE2wHMRqbwGH1bFvS3JOy2G1MkzGINMPEkUK664rJPr/NMIAbhu5BjpEy6aBfPu+VcwdAdV7EpZUXQoA3jLVl6QM57925P7XyOnwlocHqZ5UNK0zmt78+L7iBm8SoKxlwKRHUtxtLrfmYhQ1+boW0HVUeT0itnHBU9UQQ6nN1rQ3CYNCPCWMDmJyDv5NVHa6OATqCm/xJFvXjuayhz/NlXcd3kvSXRiOzwPl1kCjf5ZHviyanBYaXBYF1SaeORerHJbtstQ7Wlz082PjBeZETvhPfd0oP53pPpRMGMjtXBM9dokX8CIR0m0IFb7ZiTyBflfR5+xMFfYsebxRiiUbvh+eMR/rAvaeItS/MzvMaPTHVQSNil5JtHNoYRL/9cmsy6ikt1M559CFZtHoh2a2H46t3JviRgnDD/HTvfGvqt67ZfdD2b2a7IJnRd2fL8KdfxvZyEgRrw08dyAxMFJwuBKLU6V9FN2lhwTmlshU97mIyV1iGI5cdRkdsM5OIAQ5uODGeRfUBDNA9r27cEOF5GoG7ZKMpzXuOguuk/kzl/Bbnz5UseXMUCWdp1RYN742pBaGrx5Clk3C75fGUSNhszk4Z5TUQTacBwBXX/0f15aMW2EdRv7f2nCYyIcF3Vq8Lylqf+9gm7KxfQxcn8SarhHx/qbfX0I6HKRG8pRWHSJKlEC/yz01qMOxjA9vJGdq2dluXzkcF9ohoY6TXdalPwrmoWINssCg22E1mb5gN8RQIIBHGue4zAq/8qFtq3yCMT/H/3+zR1XsRH7GEher36pI8/nYVULUoraTAFHYNtQXf0aujRQ2N0N8dY0ArYpKRgQBATJy60WA8qhyHyjWbKgX7sWLd9GP9jpOfUqUOMu8Hvklz1sVXfQ8cLcw3oGePYG0nhc6kpzWo0vUfT1dya64yGXsKu0YfF7i3XWiDIxIqMZyYg4DVKTU3Xm4+kup/B1D+INZk6vd0MBvqcCx7ZTrmPWtj8urQMBvRzVlm+NG+74ZLRp/2Szgb+7L5IR9nRgReJx8tma59mtxbTsLoHNHb6mFDMvdBF8MumtlYW5R5/Wgc94ZBMqswZvyn+FSKN2nWZfqKsJ88DV2eXJvV2JEWrYvX1ZILaF50O10HJkhvTobNCTgGJq5cO/qkFlxn6pe92pcM49NDffVja8RpGODLUV9fwgTHY0fGSzIpxLKmNzwgPB6xGk12DlcFLEPnDto06dK7MpeqKoY7hhoW/xlQoasebBGEiYXtuB/i5M39lOwHXOKLBnsiSodvAMKYEdQO9LCowZ1NyIgiz85FU51d5/b6y87jFIPc2m9PtytsEP+yubM4dXi8GrirGKFNd+8lFTYcNSgLEeFNPOvAMMEmm486cGGdT4ME+2u4jvrPrROfwSV37X7MW2UFiyPFV4VQSRQSGrU1T0tkjzLsAnWEjaPfeQ/Xx7JXHoKwrL7GBPiOn0DYTejyWpFVPCQ6sx6/Qbr133obqn7htTLL3a0RT0OfkOlzE7BdRlBnVLsYcIKsrcOX8o61/NOS+TQl0QGUlfrMNX6ElKtsKXIav6VmTidw9xB+j104XodREbbyKAHovy4AjCFdGzZAceJWIFX2lBy+bttHQewRrnn89nF85N8Ss3HYPjC0WHuGeXwfxQJJF1BXk7Oc0dpbq+/0c3z9/+OekfEmsIQMRw+peByXEbDLvPGv3l2fZWNnrsEoCfBgfir4AxhX6IHVfJ4QXqVDU11DWIEWkm1EQQUWwRiEZocvpEcASEISsUFQJ5UedVyLhX1mVd9s0ePuq9VZ2Y7inR/eJlftW6I3Z1a1jd+qsXBOnnEtfiWxsHuszm6IkdQ8syBDG1uqBy57Z2h41CiJjvarJNWyV8zarSkWvgD2m2ZrwT2LOaNfWUOWTjgKe/rqfTndMqyzzbTV+h5WGEG10ky+bh59rfw1P70XfsV36piLkD8GFYPfF7AprtrlJ5j0QPeObvFy5xlQxOZhRwFAFpUf7zhjd2wtaBuagnd/Arr0iRpOYFpPssy77ibwYFTqGos1Nq1iO01GHycKumewUlRlWKsPjGVJ14PPIH2LSE53qHKUDQIFadUPxIDhv73KHIzD+c7+nIpnnJHuxLkOfhGd/WEf/+H5MidM2eII0kez+Lck+lF/1wMhweg3zRvrc3LT7d7jNA4JXiNTGDUhLZntT0kroEqJZQuXcr2KuO0wvmODgD5jCDR9b1SZmog1PMvoU5YuuJEhfemJVyPorVpSELRT9pOeFknFHV3ne7sce3mbtz4ajWfFansKyaRT9eLtU/ECdqwM3kqORZjqVRPI9yZ9ezP+xxYlwed1SwGtw4KYfLkL4NpY6olM8IA11JDT05oBTV1LDOd+i+99TrOZqZJFz/55PG7bo/Q3CISFLg48DHOLTKB1nzJpQH1CrWdCEgGefCizLZl7WTMpo37JrjSehj+/En69Rb41D8bU5JM//uYsVG8OCrcZSjQjq2zmx+ErYyCzDDbrCNMemC1Pn7w+D7+K2L97o2a28rezcPlig9tmw+OKIspK+FN92tnejtuWBj0BQH0vbqUfExtjJtM0w0efePEFSlqscCWRO70Bn4BmHFiUCUdaUq85+I+f6Qs2PmF4fbhwIJ+9tN9qrAt1bFD33RhNo4Rof3ZRj4GeGd8uo94zx14TK0X8B1yupOvqBJbf1aLGi6Y82iBLsOO2/rDtK8OdJat6/RWBTEpAM/BfxstpFCpRQH/s9hgzH1tkTvwHFSiXbnjntOqEQMk4/zKfgJaIPwSB4KnNJ0i3O5i9/MHAZRnL09Tz8NUzSfMPeAl/5gpzuQZ+L2J0GvNTkwAQoQfxNcg6smN8UetMBXKWprEj+GzrOLWKcznrB8S1P3FBVTAiqeWaBUbsz40Kb/g1K7pSsHtjfy77C2X4L3wRLdSDfCz8BMLbQa/cSxX0sequFxDtpKT13Cf+TG5kz6TLanvr3lcfGktlU1qwe5zLtZXQ96dTZvCFdPDEcddoAkvLz1ck2kHb/NCG3WpnimOLLnqgk2yH97pbu8DOqK4A0RIHa3ZmUNQAqWyDoiuSJIogiKWe4qkF2Vl074qLz8N5ScdM96yiq0BNsgDy21O7VPaZfIeRnZgdXUhrBo7sHY2YfFc3JEBS0Z1W3pJ3FK2tnzJQhJbdbYbBLcpeiVRJBAkQtMshTXVRqexGEsDtciR/5ObXVwIsAAAAA==","Alexander Millar":"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","Alexander Milne 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KRi3ga/CJqYvCo6ZDAAA","Alexander 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Roslin":"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","Alexander Runciman":"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","Alexander Sharpe 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Stirling 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V. 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Averin":"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","Alexandre 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c4VhYEKGW1eYwgLcfJmLOhlmHTDakFuaU1dhKMU46Sh+v14uGgyxuzY0FIJDXSF6rDi4JeTWby6YD4mzD2yPMZOABGF7ncLm2YxzXRMwtfbRAD7nvzvodC56uaF40UuI/zlNbc6PI9QDVhhK5mohcdKfn+FS1MScQOQh65VfDggDWaCF76Z4cKig6llAAAAA==","Alexandre 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Harlamoff":"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","Alexei Kondratyevich Savrasov":"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","Alexej von 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","Alfred Augustus Glendening":"UklGRmwKAABXRUJQVlA4IGAKAAAQNACdASpQAPAAPwVsq1ArpiOiszd+IXAgiWQAwJ5zX37ZcDHeJ4JPHbGU2XLKoQXjMUnN488n7mhpcDdDEnruppo3HDjad0Z70tpPtVGzFiRGOCgsgopeFYqJXffaC/eO+R0svr1mn25zXG0B4SQVTq4dticpEfXMuY7A00BOt+Iq6mUxvH3bkcoeNmS1vK4NMmFy642N3Yvllh9T33dm9L6xQxgOz+QWnsQqgtm1qgpX/E2XIr6jeOU6CfP09J5ZpTd8Ja0rP3R7/u8AE7orQBV9cEuz4Q8ye34uRk3it6vr0yzpqBDQJk7gtACGzsdKZqVyiyLEXKmBjiqSQvCuKDgR8SiScZz7rMw8Sh1Squ7l/Gqk/RGrM70mCoHQhgJ2retiFJnjlfZuq4A7PaZ3/qo6W68sjRF0vWminHM3el0dmPA8byJS1i9kmlcyrrj14OYEIA/aylbAtCDnKalJ5Y42s9yDCuIkKAE0HGfYsXbMZmoINLXwOVGMGnD7qy+ruuNph/j2hiKrqohy9cFqETsi0cXnuuMHddepvk9J/2iKGluOlcTvgAD+wxnilV79BDtmH6x6pNESRtBD1Kns2VSF2qsrx2j7GAGqKN3z9ZpC0DsxzfRCk0d3M2U5mcw4wgwhvMvgcgHCPIWhnTNbpyGVbQWKbZ9x0TjzkBJzkGkiMrPOUoPimVJq/KiYKPVfVQkJjQaFQA+y/XYbQ81N/GuU9IgP5wDm0CoV9TZgui+h4ybdJUzHm4cUGSPs3An/mq+b/EkbN0pAuzGZbVkDHBeMX+bJtHhI1ZwBDpU7HrbeIWPFLWuSXcs+qfj5hZuPCO7VfHgAyHA1+SBDvuf+CwPRKtdnYV9L9DRhkr8oqHBWP3Av2Dp3+VcaSElgKshcKd/TZdqZ0KfttNU3yVimaiLMlOz+7X4oq1aQaICpSd5+JtFZxf8slltoHe+77QqKngOXBPcGF3zmD3MwDOPzmfOH4TD96f72B5GoX4UFyjuk293YQvMbGGCEC2sU23xrQVqRuRNAW1NApy7z+qONQF9iD9Rt/MtfhLhRx3rTPIimYbBbkMS3ubbvmTdvBN7Jy/m+pIV543GZd+ckxCcksxCtkhaRfCPEMMFUslQhp7mWjDAYe/bg7l2CqrJnxkFi2fNrNA+k+DxXdlo5XfdcvrHk+r3mWGtCUpoRKItShA5D9/VCeYZeab6qPd4Yjppzl+l2iHZ9GdgNlv9eXw9dwkh0TkkfudPP1CaxQcZ2XSZ29pP/QR6KgUN9MFmiMSnh6SYeiekRWdoMizpT7dUuv+58PAJijlRaGTvXy65RAI5cbzWWJTZzMPijVSvhMhw0v17x8CnYmkW6y3EhIWJ5NJ1wQsQYJ0kUstd08pO1cAA5gsXhdBOyhs3qYkzaEejS2b+moHlNNFw4mynmz8AD4NL9n0cFx+gPVSWv6NXxFzI0XkYLDV/MgJ4ITT+1pd6pGM8VXHU6ZtV+j18lJyd6codjb5yBOOQ364c6kGtDg+7N7VwyFXIC2VhVCu/wPGODNPbivM+2xlY+J8KrImtG39WceLUb3XxfFPwmucIqaDhNi7OXaJHVXBEmhBYP9g2B/DBen9gbaR2022dSdGOqE5PIgPMnL6IKP2riSAfMZhpXMaOY6q8RpLRq3LegzqpXusWHFpMX8EdXFVldn87e1ZadBEKb183/Vj478v0xGqMBSXhHg1TLYcHzFn20EkEo+zLrvsNA8s+zMHzjbDxehDGX5+VnNNgWS6IXc3k4TqyRpczhOZlKF4vZYa1HJ0Ccz731WTPsEfPC9iKuZcwk0HkteyGs9TEwMJ/cgh4GeNdXIDBCDg6TTaTIV1/rvMEP12MlPwztsWaW8OiamtD0l28dds2jlLJJDEBDs+QcUkmbggZx2mv3Fxp7XDtz1OpmVEjGd57Rdp86C+loKiOO4GMU9M/VykXdJZ7G0LUWrtUIfPyxIYMJQ3l9gx/+lCCJoogHrZFqm4w+E+1FEaS7seH6pejvcPgtbFX312vxjeTmW/gpCxINb6vli0ZDKBFvGFF/NMmnmkW8+n4wgi6/U53l5n2TwwPxfDeXA6bo7wM/Jc/P6enDl4EZoxgVdGS6blvmSQ4XVhPidLgfcqPs8uXr3fQE5ZSWckjwWrKme12hkmlTjJsWbD9eBcRSmO/aiqt4Xl0IshT1tPBLX7Z7YPapPurlblNVLWZhmshi05/MZsEud6wkEOqbgZTt5JILNxUjLz1cRTX+oHkFbVueC+l+jm4L4XBkt3ZTLPPrIIqYdp45kUN7tTYQM0EXbCWpqVwTzlHf3IR40n++ZNKdif+sq8BnyDxZ36X4qMazX0N+MQ4DTOlAYVJZMBBxgO8IAF+IrGutPRbyYCpN8Py+lpqmewx0bkY7aNUOdam/jel0oc/foNTkdqoDhX1E9h1ZQHPsRShyrXeTcmdo3h0YNzxrjkrZJQJP7hqxPDimHMVlztHrzLR3hNP7BopLA5uaaGPgS7jFY4UTRiKRrEYuOXb+YG0QzVQS5vZacEGowhVjBL+Dre+9Lz87lnvzz3IYqakzKpVs5LmVvdy8SW//8aGdFsFzeqXW8Cd1o8gC1n2FOZQJMEYvhz0LtT4u8q80S1YMqrqlg+uxUyS2arWQ0x5lOHXHB/3HuJaPIOZFRv8au30UBa8586TjdLD0we6ioOOb06O1fgHfOUAdHBYMlfpciOOc7OgCXaa27bs99gJPXu3gJWgE1QlG6+wDza6vPvt9E14/BRWDorFfHEocsnK2Vbst+2S3htp60dcROpclhXa6qTaDKTsyuJrfZbPObjwIAOC9s6vAWINNf45xECJhxG4opCe42XXMoPZY5vWY2ARYqq061m0k8NFs+5uQjwC5IwfMDR6oAWsBTVArv4/6ZUdg/wE85uCgVOfLPXF9sSbccosG1AF96DhjRc8UEUonyEGvIx1257Dz2RriWY9K2ugl7WZUqaW7+oxx0ObVqjjaHiPafqV6WPsa6fdPUkMcsD6x58/fbwpgdrM0BA0+qQBEzrczioG4mdcaqU3JSk5wVkS9GQMg4cHMp1YSZNvDWqROk92slEj7ggxVNedr0lK4zzbYKbOnpYp+k6iGTNmEonIdOQKY+jJ+ZMGTcsJ5oOgf2or4kuzfia0eP8/DvtMulSiFXQ4AOPxvkAg6tBKKKYeZ1FNfOTEa6Ji1kksMtoTPTnM5R6NlLm83s+dAM+8JwuccbuK/NTzpJZwpURTlzOtGdBn1fMbf/GD1e7c/5TKhQh94djpyqdg595yvUIzhi0PQ9blV+Fd5wPgkg+PhrFQOyH7WIzhIOOVHa+Ea3JqHxhupQfjL2cIhuKaxXgcAHdwasGjpjZ59Ev2HLgw8lErYCjSgREuAEp1/PHWb274q1rU5XboL6+11DWOnJ8BBsAicKet+wPlB2bCLbVWWQkBO5uacdN3uDl8wVRcmLGmUoUaMh9AhvMgMBOSx2iMW74I2ewD9LEzapUrPUIwbUHktTBL6pIOZ4jklOd+6WAKjyfn20um9AAAA","Alfred Charles Parker":"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","Alfred Cheney Johnston":"UklGRmIHAABXRUJQVlA4IFYHAACwLgCdASpQAPAAPxGCtVcsKCSppTVa6YAiCWcA0yyT2c+GWWwXcC1ZwmswHMhdRi37OqOYV/0lHIknY32OBVqIkiHWiLMlHx52YinD3ljH9S3gj4mZsquR0DdhxKPwt2Rez4hHm3W8EoatMKz+xfV8EpgXL/LIB6Q1QHQYRMa3wyVx4J5b03izynEAdABmTwP9fZYG9eU4aq97L6rnkDiRU/aAW+OhehGdLrX7lXebjXGOi8FmawPD1oblBYeHR9WeH6VdSvt38vWwOpaVv/S1/AFjx34DCj6TVeQDnx2RqWcSNeAsDobXdy59oVQ15naToFmKNgKAV0/mhxmjMyjMSaUki4l4uH4dcGbH3Sv35+zHX+3hiKAGDVdb8QWt6EiRnOc1UWYZp9ePT4dTuTHgvXCXA2Iwdjc5EnTc/kBcgA+BkrQlfSnJoog7+C5/jV0Z2NW4Mbw0714OfauMhjdCYuXUunWy6QpeLIhD/KwLLGlvsE6v+CaKKDC8vaKAAP3PkO6Mn+XHaJyh6P+ilYK9y7cvLia/zqfohtq/+Va6yVJzkzcjARdGAR85l9eyha3HzfgpB8J8dN6JAF2eYQhVX0Vi+A0i6BAPbitw8TdiDbl+XXHzDbxAZUKaNZyn8CoiclpUaI9Yr8w4/nP7rNveOraPJ413jHKRA3yaY0Umy/vS5txKuY2DLeJQD5OZd785qtJaeit9MXL8mGgaPzY5Ik5vzZYn/jBEHHr5rPI70THud7NkVUBMU8/4FzCWTKH/8G8H2FgmKGRLKnwifCu1j5FC/tDtedC3VkMBpnaJxTOWXEqR//uFwB/4Iq7CGGNyV5PzdpRTIsZlFyUbkoV7xfop1kvnoTVrNJym2XlDPrxQhN+5xmoTN+ra/uMKdohBl+KQ6hdRIxjeHYCjeLTxFllQf/lDibCWSB3d6xxNsjf14mzhAFJpnXm405RhaLdjJaeSpdkEfd40Kuw7bTgsOX3kGp4HK+ohQ59XBwu2MQyBgJyIpWI/iNv8z1GJGVdwlRuBSlOCiex0zIt58pXKPssCV01bjvuqwjXEsV3fyt510Jk+ocxoDgOmWDMVajCPuiRcyDszRyjlNhlfh907wVPbYG7tVjlToTlrRZEZpeE+ISPdmYzTEGbuj6GvaOHH43daTTd2ro3kFxYV0xG0VyIYGm/Zeh9W6E3QzMUYH5wMrEy4Cr++VUfXzKnqxc3bVrC41LvvMXu6mDfOp7JkmWgHT+rra6lRbOfeA7GMkHeSTGKULx2Boyg2Gkbp0awRF3y0C4bUI8hKu9rbfM3jezh+j3gbQpqTTanwtyxvBUA1isuZY41kn8mNkogec6NGXXw8+nSq5PW9wL1y0nBcA1bb7sWPT775MgnCYORI97Ak3to+JOJy8vmE0rpBZBRdA47UWG0wPw6PiPWCpzsRqGvPMVOOr5x7m3QK93IUJt1uetgUdObtu0tIV+24jZKXqm0Dibn8iyVAAb8dzpzxKqrjBedNqxPwXTRxZoeVhkRuS+aRyyNeulVyVMMQZStcX04grfljYK80JRxeY6ADR/jcXHuJ8P1PZwmewb9DLXxnVH6+NDao/+2w4Wkg3pymvk14ooAMDMtfrJnj4/3NGQfM8Cf9wMPeaivMfMcFmh0f0Jc+Mk0qB+ht8z9gBONOSP2uRwuaWiX76Kw+h+SWtLIu/qhjowDLeBEEjq/QUmIXJqk67n64kFFb51+iZAHLK7B4eqUhVnXnvOnRBv4gsT48IAHYf8q8JcebOShaljaAkhUwMBTmQvR7GZRPHMbSovOZ76kSAkBsCM5G0Gt7P8oyJ+igfp6am1C5mMRYDS6iXg/AHiKz2kR7CZuM1u4QSgAk0OfoYFYjdjWVsVcEVvcmlJh0Ljy4nG/b9urCGFxnaOe5uTVWFcDLGiGWh28LqxNcwps6kLUHblR1J71YptAUvEVu/lF65t6LTvLRfN1lo+HYMHQp7ph1gBjioWGWVO7aqP60+r++8oXXyRWLHYpksnctnXv8t5Crfp8/gJ6CmQbfQcFzEd5kFzNhXc9WroNm1HgQsJciAfSJwRG6QKjE+n0mFsCQVMvqLS9XI8hOlLTkYo4FqgHQK9AujZuyz2jZ34hbKqLTC7Qqdu1Ay9AzGG0UqvFGF9EpgGIYrDLzAJ1W4nJ7s10+cs5WyoWy2xfE60jN4LMbRIMj9SbikswrlLxH9qYzRH5YLaoKwtGls33qGa4OulRA5B/NDlHin5bOhrp9EKnFb7bEumVLFx5my2+CxWSwO3mxLBjo9kKhsKCyptKBCIZ6hMBEBrqFDafO1mcAixMFFhTtmmNC025FDhK9LD1Mk/+oiFV0rPFFQTEISfBsbq5bSZPBK97dISZ8PidT5mI0PsrSWK6BZgsyNd/d3MLF6xzuJYTzSZpxQPPggaZ/pgWbfnc7ka8viugpLROe5QM0rJNPzxRxn5dA1knXMzljqxSlKgCUfstZ+s534tsW0PMbDyQnpNn18ZoAAAA=","Alfred East":"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","Alfred Edward 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Eisenstaedt":"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","Alfred Guillou":"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","Alfred Heber Hutty":"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","Alfred Henry Maurer":"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","Alfred 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Leslie":"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","Alfred 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Gurrey":"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","Alfred Sisley":"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","Alfred 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Thompson 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w+ZPT3CeqiVn93avQsht+C0b+lJ5ree1hxToxXcCMHn2rVV/y/gDUFeuDgCrfbrcgnh5nAqa7IFPkzZ4GF7DMdsZGSu0YXVvvEAf7S8Sk79kiLQh/tiqMIfOfRsDCUNN4aJHH8kzMrhWvnioXqDTDX0x90hPEB9QsBrcQiZmrpHhqm9eYCA+NvMN+XwD8GL3CVpiwtCvW66FUNvbb+H7wFoEQSbxBldlkXngbufamlApWX3Otvc5X7rgtGF8AAA=","Algernon Talmage":"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","Alice 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91fZ9l7ObPKuZDCPSLkDVVIeOUtAMBPWNm3VOSBYWiVDSeVjZwaGPWOqtXL0r51zYXfoh3v9xhpfybxmusR3Ywk9bRl73T/2BW84zevE7d7JN2cJrhIT1AxcVaoi1Ort4cSkeG16Q/1kMc2ly06vFKgEMqanuJ76h0sKk873OR/ar9wDWlcr1cTNjkTP/89ahPbSobJ0e1u1zM+qTSKMb+3pChTRmUulPxi0Y/fgdhgvhH7KndhLVxzOPAsBkGWU8EbPTnUTVQgbb6h4Xw4Ibq7uMEEfGkvOKBSVloEUI/+bJe1iSpWGzEq6nI/m2CibMJZOiR9+Wdq6smC4eQtGYueA6vyFbNhpK/THggkxK2XwYWRC6fj7sSNX8rPYYutKBh2dIJboZVhAQAAAA","Alice 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","Alice 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","Alice Prin":"UklGRiwRAABXRUJQVlA4ICARAADQQQCdASpQAPAAPwFkqFArJSOist1taWAgCWwXoDJA9OBSbaPp9m59eui31nBNmAtvejnbf+aDzh/SL/fd9w9CDpdv7/atnIjGJz4/JNCHKH2AamXeHnb/se/3gLvI7Qi0Y1UJT//S8Zz072Bv6J/kv+f6xvaB71P2X/f8EobLm0L+U7hNTLba7wpLqCVaDl/zyy4CT+CRShBWVDlxdl5FmPs1L1hF4drEjZ445iQ/fXYVOo21chqVdY2Dy9M+xHEJmQwyEXyTV5+40aoJKBJxI9FhYVTiOgFQVsJYDd3bTUccc6JTTDeIdkjtQZMUKr94dezVTh/VwV9OOMxA/PnQ3dtPMDsGYKtkmP+tQChzXRe1TlSlcL00ECRp1k4asojXqiwvV3C+AVo21Fzx9b6wFbTWqs3AAWY+X00FF7Zxy+HxP7UW2AEQqE1eePWrCC5Ty3kCDXsOnCWEAAKhPh9dBKgNdnbe35+PMfAigUeZFH/2Ws3XXbI2iMYMNVttcHEkhBd++JaUuCyO+FOd1vrx9nDkZZYPVAB5uyl4AqtwIwE5sl1Z4BrmK59HenBBoasGTs7+57wVUshK3EE4X355VkLuTpPdK5haVbW6PHmqqu+/HV4iu6+Qd6O0S/YCiY57MzZjhWK74uUTO6h2KehYl8y3xwW3CwgbTcYpnn8T8DyPBgecchCfOMIU05eZAqOhP2D9y/QAAP7NfXvP3Ob3jU0/jJD+LFfrL2GEDB5vVl3/ol78Zv0jPOc6hHAdIpA7Fwbzi63mllkxxyxWT5MlPj5XrLVIvxwTryJRTHcfZxs/u7zjaD6I356Esnb4JflO4l+m1Kn+7Lou0opygbTLHRTt/11NsxWQj0i+lmA46Uw6t6TEL0Yza7jDMR06hckqjW4i4Gre/YjOY3l2ZcsSkiLu7PC3d9tf3k3HHcUiY3ADzA1yESSa0goMaKm8eqsuU70hus3inruGDk5sux4CuZRN8cqz3xvv6CcEO2+yIX7Wl1MHs5th3j0h95BfAEZMJsDpNex7WaL5CxNLysinBoe4qEbztj1WArXSJfpHzeqQQen5fCgqLWpMUiXE76tyMGOv7eovFGE4CxXiGgGbAX49tfvdXyr89OsiUIw0Rb1b78/G+yHnjbq+CQoNScuR/ChDiM/T+j3HLrCstNnSfpErFgcgk5CPkHEI996GLhJ5nOafGVnBSVDi6oKYaFdJIMvOKF0DUV5ivQTEUC6Mtgu9rxdfwDyLirFbpqHAsqz3XIk6pp124Fwv8a7NieheUGx+o330c35ENKDpRAkn+9l8dtRdUQlmr2MZIGTBudRhpDk3O1JucXgHqQ1CFoMOSiUKjFPD63d+rQJYoQDgzcmKQ3dP9ni7+BLneI2yErxVBneg/E/o8j14JblT6RuQNcWEAZDFuyNNvdOU1ZqUiDfjEW2Oy/fVjWevK+OpgEYQrlNi0C8gj/oOjBxYSzAwotG0Lkrj0Ft6sp8mm/L+oZ3W6zWzM8e7jq1PIdm1DcKDgJ+TEIwPKHCMWUR7/71jE14iSi3FpEL3fGuY1r84b8rS9txcHkK+KKJgR253N4TMRz8OuQw5WwrNgLRwvZZIfCIF4tKJKHWLM8LRhEcx5ytvv8Xzu/wPKNLL0A+oyXAwOdUg9pOhE/1+Mj9hW+S7HhMxOHT4TE2pS7zT9oohaZdvL8FMxdDBQr7JReuWbMqfnbip2JSN91uDtf5XhzQfKDuKMn8Gt4valy8YpT4a9oqtpnzEnf8WOBkn+/pS9FZWUTJS1ZKQhMx3xUg5VSzD0Me0XUTuD/8/MEDxnTBHYkgyGRcuNWzGgPRP2NrTyHU4OsMuGJy+nizaHQj/pNgJponCsREOlkg+1nUGnObp8Nhzvc4zhaUgh0qEq8v4yU9RnntwqWKZmR6eTCcx6W4N24fxEXkvd4Y4K+th5eBusoGyD1U0+ryomYdTYeKE2esGMS5QYwrewuX6uxuccWI+RC1kVkGxVRe+DnvuBybHFW0lSW6QC7uhis5hVrH5NyUBlzromabfZOxc6cnWyMCq8ldUUPFS1gyalkYVu/kEycgR5ZMXr2XHSkjtQDcCHZH4GXGym1SsWiWpcTUUZNRfSVxMth5F3yGGp8UfaFU5hKsxOz/qWFdRAbOjzSFvTGA/8gbeIPQzZxnV/txDjClurJzejhb1TDSyGmXxp6tvpwKdcqSzwo407xAxQEbz+Myt8jqarhAr/F7t3mKybZHQvvSWmehQAn71UquWiDu+bUAWd/LWJ0aVeNpmxonCTLdjBF6s5oNviCOZtFmXGa6CCbtQvtaafdU/jycnQ6XGbaz52V+B+7x3z/Tk+vOwOqVqZNWpViUvCMFiFpDF+WyME55PgnxWC9Mr7rZ35HtwOy0iXVF11g6SaxDIYsmYSfaGC/kDuROACPl51rsft8xK1dpD0rtn3Qgn0dUYQTD9gkHARWVJ41Uj4OmL0lNrVNFwWgqMHKPV8LA8xwy9OpT5Hcd233h5bVLy9bMWQsBRLZOZaemKUjheC50YE5dGKvL3SBnAYIZxaXjjf9V9g+Vh6EulJnMrAPa11cYnNYbnSXxPDcZBoIWwYxYcYG1ieN9+8iB5ChlRV/ijFRyh828S2d93x12CjhfX3nuxxuRtYVdxQyEcwydt87bUaQ3Gk+x85zjgmQ8CLj7aQjwBxcZzrwNVDWiFl6B4NWLnXb206nSPPmcphgXNYlzDX5hKModKhhIhxYvL/ihCAdpe/98YNlG4Cdfr0p5WXeXlUg8Cy0uUuTs6lY23NpCVPud7y44kaWtNpAMXQhhMZTN0rsR0we2E92jn6aakQuFWkmS+83fEEDQIRvsk7hTssHW+eGuGzkRCeL6MA7LQh6wAG1nn2D/NkhKT49u7yqmjpYgNcrq7pw91LukwfCQm15KO7+s5doqUXdd14uQTaG4o7z0B5nC8OD6PSo8v8Pcl8AYkGO5akxZXxp4a1kByJws94e25p2iAEmm4sGoXPhEBTtHyUkMIO5DaeyzblZv/+WV5pIz9RSVqJq9q4xAW7KQR/iL13EfuEEw+qDGoqigIUSl+NrFenusDphjiWzjuGdkoP6Y/FKgJcOWTWRKNWNJPl2C/GnGgiGJdhItXX8NrlRKm+BIAsQrc/oNKRlOYfiLRu+5yK0SIDQ4axIkWUVPtIJp9toffDEsiEwq+jXiP4JB9RLNndAQ5pA+8tz0TrYBjZ8taNaUXtWQtNNJD/g3mEqHfHvLMDfAWaD2Cm5WQ2TjGZORwZlf03hpunrPrrwuWkp7HOyUcEWn8fwEVNaLjNgGxBUAfrgL3hbEap+Neh3YG0BlOyp7yyVTR9F1jJDBkXvlyhtNJ2FcUFwg+9LGyYCzKw85k4j18+bsIGtzmO/+XVATxsWFzDyG8jNmlCyxLe1eZCdHcBqd1EGld5Ri7g8kyYZ7jGGlUqOEsA0wv6yJk0HfXbqU/EhsINPTk3STU8cN35Uee/taYoGDAUM9wSEEgb5ybZuDq60aTvhGuC7won7M7rIXuUd5WfkHtCt0ceDXIeMxoFqNa/4q5hSjNxgYPMCMcw8TKl83CS++fuh9hUivqJfLoNwQ9MaMkpvKOar3/NGnU5eBL3fCaT5RmVVVwtGmPRx6lwbSU4fPCFpRQcHuOTiyQyB8LxtidNn658MxsiX9do3pmsdyHViBs1OfVG3I3/N/jmgraGIqm/2rn4nIdC3wUGEuEuOcIZHnv4vm2Js0z9lGFlrhFI2I75lfPj964URtJ/5LDHPU/QkIc833nPJ6Fc1mqKF7EdpggP3Fd7PAJKRbo/qOs/d7i1G7f/SYUOhRPCoq7nnTWdw9W8DVu1LhOWAdWBiZOaWB0kZIES6uO41aev2ubkHQwCm2DF+Fw9QcLhE/7sr4Rs24hZUeLWbB7Ef+OY3XCX0ukVNxSddMMBPNOq2QxVm/RSBmbzm0R8RwsKaS+wqoCOLADeLjRh4qmiTf9e3EsjOgZ2SqxgaRfBrNNyjCT7vYEM88QMcbDWLJ1RluR8w66tJn4CeoritCccV7XLPuw/8rkS2FkfmW7ysJERQs0it/jGBGs5liOC9i+HSRDiSPb3AJVWlquWvgdOoExG7zi32eX2v4GXMGe9h2H9D4/JEiNxoWhySif2IDHR/O3UrfgUtACA2yZ+YOSWyrCRMYJyetrBGuDHAF0eXaG/7BvN6BElmc+ELh7YBshKjT+SG5ZiNIY0x6jYR5Xcp7kW/2ScTk0gpVfvOC7b+ZdlaZF8t3DJFEv/Akn7qZV4YO1bOyLoaSyZl6fGMA4fH5ajpDxpu1KXV84cQyIJ81I2PiohruXmxPjF4tXOtZo2K/9sIcPcxJbbbSc/okK698E98ZjsUd6MxUQ+Sh02h4XCpX0SN+K72U+x30rxYDwBg3icn8/dVAtEEUdO/oVadOITwEMcxovwIsbPFFqCOS+crlvuD7vdehZ77TKqtoI6xC5PxlzkGH/140nbWZlXl8J4GS/29/yqjQj7DLf0EA1z4j973R5CkolnetTLLzeRNscCMkUj/JwCqkBuX0KzinqLaq4ewLEPvfg7eBdraXadHfn5vqwJN1NyJsZX/b05+Pu0MTtb2LXp2Wu1Pvf77Sx+CgXrO18/vWPAhfy8ghtdMuDhbDd7TQW7HqsrOvgb+RzvH4mPByUNhOJmRSAF40MkVgPUGDWrStxbejL5xUfQ+PYiNJPAi83dMaFVUF/bhNfzpsh4tdvudGV9yhOS1gGjXzKpknexBk8wRSMnN57HNrBoLKfXMYuVO3iduJPwconSM2bZZu4Bu7JHrS2Nf4OS83F7ttnRmYRzA0IXuMh4hUDo0hCBm5Xd+aCI4YbMkX0Fh9Ag+mkjNzRlq4tZvaEUY+8ou0a9Z4226paUGvAFSV5kqXwIJYFkq9KbDnsTqMUtSAe38+8SGypZPPl4ZArjX45f495Y5qUgnY3p2tPRl2dzcoz8Iy/MJ/mI1ewPG0SqYdBAOlCPxZv9t2HsmFF8nzs/f5vgbSmSK1/331FjvcAF9XVpRwagtQj1WW1iwqryN5ID5yxAAXouy/PZASM+5C/Y/veTf0mFvc8KqTnbul7OXjsDXAtjyaW+Y+0zH+euT9PaeK1vX2l1YxZSVzH4JKqDEAwc8Ge4eEZuM3WvSlzfj/Qq7i2+DkNXSf5RFl1na7d+lr71aWRYo376LDT1KNSCFaMdr1LqDOpnuJlLlKgXnXke7CNgVFaARlFG//7xyoKNxPhJ0hZj4RNGQ0tKK1Iuyyj5Hlw+/W1xzm8iY32oA5ysno4WNO60Qp0q5T2PtdZLdhet+Oan+dbxHdQ+S0T0PRk/J9sgK95nPkkCmKVDYfzs3NEA1QlRIDBbFMj8f7VASeb0fhdn5xg+85lwuU5SKpfLZJKL25cN4Qqsvpw+HldQM4FROOQ90yLxIsOu2/nQafxiBx3dwBjVTXZ5C7nzgUTAxTlyzuqB+azUNfM9oVLuAueLYXj/T81Jn/7kkMmkHFuaMR7CLDvXtavaESkiXSlj/BXK0nYN4khHgFcMA96sf4krFS8c2319fvxmdZQSllTABSNt90sugaQfH2HX08Y/M4jIOpTbsSJukXwRoALNIsMAtn7fQcvtlBRy27l5KCHs4j/96/ORg+J+rnuddoza+nRk9IyCEzsleXx33TosNXEeflqoL4Mi9vH4ULqG1AemvoOSXUlV1FTvyJTACa5uIw7xVfFmtqfY5icejHceHTPrZFJ6BBMi03ijSGHVmieLMqz3jx4I+4jcfIg1TVPHLi8fVlSkVyNv7yjDtHnYrizx6drCQ9ihKBgH1OC5nTp32nwsCStL3qPHkDjkAAA","Alice 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","Alison Debenham":"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","Allan 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Butler 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","Allen 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","Allie 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Legros":"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","Alphonse 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","Alvaro 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Langdon Coburn":"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","Alyssa 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de Souza 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","Amandine Van Ray":"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","Ambrose McCarthy Patterson":"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","Ambrosius Benson":"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","Ambrosius Bosschaert 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jZ1aLInuAA4VIVvat2PLIaf4iZciO0m1xvxhXBLuRZ/KiGCEc3VnH1vtWILJnt2OdLXnuu14ZyENiuvkD1nlzKxnKBp8Os3jrlGHVSNekOrExsZswpFuXFKXTt5zRjAO6Kxr2W2GsmEp2RhBYNGfVr+kVVLL3hxMNm4cVmxaUy8qJDfC7bEJF0srg7ZaqhDOSUssviNAwNELuTdYfbMZ1Awh5MzvmrrKGz5mJFrIVUiESkuIh8WLtDmKQ6MMjTu4u3T5cgC9IeUfR3sYx27gUKBCZIh8zpP/zqmSuUrIaXgy5Srg6Zna3QicTfb/PDR4kxEe5839V2MBelINMg3SZkHRrid3bVytQEJ1IACDWnhknhwPzUdQROIR2zop73HyZ/D/Xe8oeaeeimhlZMNlmM4vlVSfRKYjyv2BdNhgDuULEw29/LIxsq+eOvr0s359IsO0JV16mof4fonE7u+O03gLar+ctpnmC49HW4BL8hyEs4zlM/dmRhxCKB+69YrU/zcPD7ZQA9ejVWm0tcrG4msvQ0xNsbcAHkbB0m5ZDcuhIm4yJaPcVcDr6T9On+RWQfIafqArsHKiF7xOjNIf6dIar0PV5Ge1IEVPAI93gN5FFUGr7Qh0RQEDQZHT9iAwqQCbfy7g6TguPvd0nUNwNarCqaxFO7x9ts1WDwk5gIpHQn4vEEqM6u0FhdBwCq8nznTbThoW1sF7ByC76vs/+Zr3yX7MuftoLxs6ztYXx1S3HhcdO+AnGMWDYQpRZT/pvmGIMDoxoBqxY5M+qqQuXI3JBx91woTFw77AoEKWUlHKLB1/J33Lk4BtZBlTeQy5t1+S+7CNnUtgZ7ycXUSiJhq8jp6tLRK7t8QOm97/Zey/i3HNQyUxL7KraVBeG7M9XET1hl3JpWzw0M68ocYB0vveResMhQSSxqPU0Rf+AGLfv3xPiQGYp+veHWRldT7ZYzQkeNXkVVBGCdrNLRnpctDM4+xQXak8zYtqdiKDr8y2AD/R+4ttIpWPeJ7woTn0TVeiF0x+weACS9xuMELaZCv9cvza/cDvH7uwvCiKbjnNMtFuwQ6HijMZsWPx/vIZ/FH5FnuDArEkgPKINwKy674LjUBEqdUKALXdYR6lMG4veyRTb8RNcxA4St7f2P1SBD4pzbRzr1KCpe4JQqTBypgSa7aDHGnrAyVJKCKrE/dxpP/CrPphgAAAA==","Amedee Ozenfant":"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Modigliani":"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","Amelia Pelez":"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Robertson 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4CY5CsIa+Y0swDPOKi4MT4ib4YHD3SUq/E4ClAcSUg4p14nXBAkoGiWZLJDPBCJE5GMHkUw9Etlimqmfp3FmpJbKUHgL7mIxRyIJmhZCWlX36hKXDn8Ft2FPF/zvYxuqXVbfv9Ad/iwfKRwlL7vYdZZpjNlso7o1fOtJIc+zk0wiqcm65SRbiyVzAMRehBrNyTwE5XmRzn/ug+UjUJVLe0OuvDrD+EQN0/J3k8z3xFU38ylUPZOrrb/h6oM+wLC0V1KY1fRQVgZsZlGTQBJ5QV7MekcoKpJQ19B3M8TgtpHlH8MX0gBM0y0L3V9JEBT/n23GkwA","Amiet 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hlzCEk/eFzkGN+RgUeOt5ivO5ptDb42lvSin6MVUTGAI8Zx9oDTQyTqb/kg+OUoJInSedz2tUqNKzGZKMKOieDfPPJxpsKOMxt/QAprNZtXG17Diw0eNaQ6J7gjE9unu2hAIlxtsbpYzoTbA1zVZJ/Qr4goW8pfNoUwz3u6mC3YB853SrPlo6+d9oS0qkxncH43c1axCjrgWiCB/yE3ckomeTtt3COhgOjy2hYeslBzkCl2zG2JXwZHd6VC0i5BlBnySE5i7Gr2qW9qLQg741prja1NzRDcYIShHOTQZKVnZJkJaM10HK6GHbEr2mCrr1kUjWkxs513GpgPV1T2eN8kjbs54r7ljtlL5zYrQbjQ16L4dQiYs/SuQLzV4L4AAAA=","Ammi 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","Amos 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","Amy 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","Andr 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","Andr 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Charles 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De 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de 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Kohn":"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","Andre Norton":"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","Andre 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","Andre-Charles 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","Andrea del Sarto":"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","Andrea del Verrocchio":"UklGRsgLAABXRUJQVlA4ILwLAAAQNwCdASpQAPAAPxFurVGsJaQisXV88YAiCWxok1UZa+iCXBfG9wIZt4emr+9bu7zAeZ76QOiA9an0SaA/8S8E7GDz/nh7cZoT7jzs49PEFoDeUp4E/3cfeYStZRyh08uWNBZM9qcFPSE9hBSge96RpT6KaV4KB0u4uz627W0UkNRb6cBWBzS8Lhi4fZT9Er+Vb/08bm0yC72yTbFjuDwRRLVu3o9nWFdRliXqnn9XzjUphTEPW91J+pNeI1hG1ItdA72ShwX4dGu9ETPuQocR7qKY+vXOJzlN5zGFCJwjfR5vfl7aUViiiiei7GdbhhC14rshRLjpomUbU3oGzAMTgbaXBmHY1ld0NpnUwgjmv8GiClio1mJgT/lipBTCzsukAjJ/deBEbCtNEuA2tr66+Z9xzwnkjrdG9acP2dLJHcsNdkZMwqxRT/JMdMo/zKbnxqPHe5gj3/Go2qejO+mtp63wu3eJbjJ1tpukMXHi6nDHykVCl4fN8MYC6IDEFqeLq7bUlWGMid58FWU/AWDMjhztf5louxcl/WNqVsTBjy6jUo52fk0RAiweloRF5nzKJxXQoIv6ivpIvZ9A1Q4wIAD+9pPv5Ip3+AuySbttm754STrEtXDRgYXvpxQbqE/VKtLwdOKKO6GYz7N384ifzyPbymxrIlbIhv6G6iFkk7BCUQw6Jyex5b2PsdY3GI/lrJqjnOPrvYZ5XS+3Mq3q4Zg5OCYRV0OFfUXnPCY5cgEpeTxpH54S5jQEuNwG805qHBQP70RxR+zFuKjn191rt3geV3PZkAib3qHfO9Ams8RZrIzAlJ0mCthRm6YL+0Ru7v0mKhfa3q/K/t8oLIqTyhPR/qx+RbfrkBfJDdS0AeGy0vHEnpPGkLHYRuwweNyZOS6glOLq+xhHmXK9lpkx4vnDmj0jHXs+DgDG0HmWBSlk8Z2lEnKrEkHI+7Rpe5iIIcDwLSaC8nm+wojwR0+noCFTSJnRYBplJe7uwasWxg8kgb/IAVN4y86yD6gltJC1vgdZgslPTPT7Mjeot7MMT99c36a1Isar2jMZc2fNKTiUXfBAUh6A5TXGoALc9OTx9OCgbv68XvygqkL/lnmmoJEjeN0USpVGcCAq+oul9J/X3C6MOyG4vxDAIINpfq4Xqd5tTO8d6nFnCVJGtIzDA9pU/E3H0xYBs4GhQTpwewhxGHKa63N1OGyBZySxJ0kwXdjb8sWpBQf6hEvyJJzivre9dtVPD4FgnrBZewh2N4nzr/EqfhAzdDK4rbLIpBCQsIrAy18rKuVk29yOv79gDn6/EeQkPmOtrk6MaQ60KdkC4YGYzjxG/iuPO+c3CSxSKUKA2y//6BpNwH/tSmoCVh1cVrn6Wjte0S04k6vwW8f0Y9hAq8sokPJMXwJWX1nxK0mLMGSH3GE+8pNQqATk7ksA9MhatChJ5dfsCt8wOOc5hjwVFzlfvUbHog05jUxG7FZyivbgnv60z/vWQtiGXxOTuon+auKn0JmrgfioZwmTIgg5XqZCrFF6oE9RWEUMcu0c/kQNI3fzoiZ+osRJ4ic+WlCYMNCoUhHj20K/aZ9LGGEZTB+nplgw50ALhwWHIiapPF0ym0azehTV3noLydkTxSnyiyZnsQ6RAa0pzpsKn8l3uWc3ypgnJrSnQKWTPcXH0Lt6tXMO1gmaxbUPqrBpsgdnbLQTYLXIQmm3YT6th0QcnClsNKzLD90yERbMnpHe+kvNFR+FR73YX1zAQ8mpK2XOikYJ3jEhu7Z8q4zfc8mZKqVPXdhVyqX5U+yxdaoKaWToWTuOWUmEe7iNhgVbKwhVLNxYYHLqw3C0wmsalmSHdQtduSu/+9vbQDBtj69TnE0kf55gBecNP+qHD3CH43pBtoWQxi9f6ZOazZF3fBhBiRh3GTskXJdtBbbgJOhVDmT8BA7PUNEpBikfBiTif+EwVwSXm6iimTnbbd6MwbStI3uigs8RHQqOWjv9TcKFRXlS5A/81aH/4fIu8VefTIiBnz3ZuM2DgaZlUxMsRZ6O67f0dIYdeTDKJ9mzvQOLi9KPydGrCgr3YKJgtkwRI9lL70cSVrIiDjcGl2bme7YybMgJ2mC4+rwDAxsPNzJwXeYWa+Zefglvs2TLukETW1pv3mreOE4L4ec3GPo/opMzisFs2YMBuYIs3hJu2sL4+79aip+PhNirAbBbKAiOZPqU6i/1srTyElkBVSGKJYg7ChLsfMd/4aauvbuXDdxqO5qFQtsK5WXilmJj6qI91rn94v69mHe5N403CbHkQG+ww61R8007g2ZvcDE2UdPDKxLXYKELY6syOBoEbBAFc1SCXxtmnA3HEOcgcCecSBTJ5tzyL3njASeiPCwPR3+OI7HvQzqaGvXkeid2JAwwK6h/nsU15NuyKnlfX8pi2NRSAu8qbu40NFoyv/1DduLs7wZasRhL1PwEQdRz7QOQlSzL+G24M8BMILG5ZQY2Y+vEnMHjnxzpUMDha1AfuAm5PDc86v4cR8N8bqUb47MmxE9TTwnsyDG4/N5TjgOzJ9vSj22BRsBqcUqnOk6I4HFMeWrvqrDMIjDCH92fysK78WtUriwDHKirllfGAIMKIQriJlkTpsYUq5TnfllHyuRb+qMe4TXPI6Mc7uk0t8SQHzFuUhPnOg2rwfF2PnCrHXqopN0BLVSsPNgDi48wvmfr/yPrhHW6Y3PtvsA12KqLNe4JrbaOGywp2pW1NUPe5EBNYkEzWtML8QYS7CNjUo6HHTgr7vTfXMyAGAx8s4LC7yKkkm5tQoolLz2GgdZn63XT+n95iwcsS+IQIfJwnqHKNoIqHsbC1wk1OOSlbKo1sOXjgpBg3DXkvJqt6P+tf5KQYGCrdz3pUL+2h19TEGFAVrm3XyFznWI3c5sLq1DnSxiAe8WqLusI0VsSivktaBUhEind89OVYIXsihNpBr4mFJNkYliXmv9AHMpptgwzWXdjA5Lc929jkg19tlehDlWM8O0v6ykzR6taXtBX/mcMtq/reLjxs3r6qBfcDV6dHHEO4ADCx5GMFFHRAlKbCMU5sGypw94A5UceY0XbUcEmUOqs7Okm9hodYvqAEFpwBhppjA82MXY2RUSSGyCm+kzJTCcCVYQXF/G9UodsKNVjPdF0seeAS4NF1pAFxETNr15pOf1Tyzf99vp1ar/3EJM9gq2RC3zj+Asq2lUr/tvjroPWfkMEZN1ayU+Z+bz/6zyv6t+cIyzVeN/ylKV9JLc9/ZvsU5xcPbShOuL6st9YXO0eTAFqQcfNw9p1AHHnlX/Z2AOGtEfJjEDqynARlrLCo0VewUHXwBjlSkKKuMj5Jhs9ON03s5fbC3MwqyqEmowAZrYVzqGQdnpPOd5/BCk8vNQAAeDGinnE5/1HF61WcafftoJwIhvGbE9z3PLGZO7Aor4/TSBYDR0VPE8pd/sf0ulOtz4tCcf6C4VLX16mojUVgac6fQ8ssYRTSaRpuT7PxCOk/suL1fjL5pjytBMdP20moyrL9mXaZHN7WUg4AqDqHzwkUpTYEube6xFdSwJvINlUhWj1F94oa99ThdMPy6HKwBx4lEwGJIr0NJIfMZDaRCh066e1QMPYidQhmqAu49TB0deakRz+CyEYJ061a6jiSdZp7hapL80hmcDGNPkH7NgDdQWNkBY3uYg1KZUiWsw+4qUfgC/rVzQjh7WOgn9dG3UHPTHCTR1Q0lUYCcwGW0MgXHl0B6vCuSluJiVFnUwPkQnZn2qSi9HklPhV0lyEy69Uj9lFKQEU/65JsN2XoBRveyiDFNzCEpKFEeLDKA5gfCZ5IpwnWcDfSZwTVaLLz7iI69SLuVxowcTJheq52pbGQn7pk9NN4j5UZso3yOUo0XPDesBXA+YqhqhyX473goU5Vlg/y4vi0Jxai/Z1SaDXmiB51PubVLWhnoqZMpb+logEMnMiKVfrLCTdD2I9xiOjc9cvFOv85xIsa4kON1U/uXCK2lHW/vYP2DBhJfV3wAAA","Andrea Kowch":"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","Andrea 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Remnev":"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","Andrey Yefimovich 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Zhuravleva":"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","Ann 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Ancher":"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","Anna and Elena 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","Anna 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Maria Barbara 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Mary Robertson 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Rothenstein":"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","Anne 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Carracci":"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","Annick Bouvattier":"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","Annie Abernethie Pirie Quibell":"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","Annie Rose 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Blanchard":"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","Antoine Ignace 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Le 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fvnksrftP1o/I0Ty+7ERuu/Ga/tUo0mPWLVO3V0nIMxf2qZPNE9xQnyKmPOkigjYKnd1zKUbIJpp7ktI1sjJt7SUPL+b4v9CP2uBXKGFV06svnniOOyRAGf+5l4NtzDvMdTIBJMi3r/YkvSFNhnUnsnh6BCgtiFicYHQH4V5B5nAYAiIYaFvl2jYnTQi/DLqUWQ8+p3vLSvKIEgAA=","Anton 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","Antoni 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ryiCMpauLxw2XXGNbItEKPev/b3euvFwUgO0yjqbVuFU0KvntI2HagQc8I42Fi+1iZ3ozbTTAl+Plly1GEyCmMV+E1Gv5w+XTxS4yt3Sce7MseaCH8GzACbpvfrkjRi5wX6cmxCJLYPviTfmTZgPygcz27g2MtdQk0i9/Oho09N+xfTAvbfxE6G1qrwz9lFv9quJdkhEXk/xKjPzidUehRDZzvFNc5WwRbV5Xqr4tQTZr0JjBhwCMCJ03MPbvRnu1TN/A3w9JRIRotSwP+VTuhu3YUFUBC9C0ONMk0KQUECw5adlBbYFvu39N7cWwG6VSwZr1oSTFfLMe+jJKtJqCQiahTnCh6Vk1ilQ2NLavvWj6U2VS1qvlIx+MMAhIYMth2Vr4hKbM7VHCP8wNYMo8cC2JBN8I9XkqeGTC8HZEFm7NTKG6y+4QoYMMMcIKQ+ePk+sMfH8Ha4CZzCtOeZQaHcjIPWdIfvmOYFNJVixphP9qT63vh5Vd0mjkeNxIF0boYtnGq68fq9GmKI79gxBkqlu6YAAAA==","Antonin 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Canova":"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","Antonio 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de la Gandara":"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","Antonio Donghi":"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","Antonio Galli 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J. 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","Antonio 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oupFV9zAFnH/K3P457H0zAEBG9CtkYe8EaOE+e4U4tf0yHGAqu6C8DMeHEtIZaeveheOQx8mfauaGpUsIoCfjnbBdGmDbzC7tDSzCHNfXoULL9KTjfa4FsAAA","Antony 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","Apollinary Vasnetsov":"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","Apollonia 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wIwycL0YE5yxFcTfzWEqb88a6xBWI83NiJa5hEgEk/NL6R9dz8X0yIlh7V8HO4CwIE8z1DQG9n6eO844z/h8iOaS0AAA","Archibald Skirving":"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","Archibald Standish Hartrick":"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","Archibald 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","Arent 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7PmYUxQ75ZrO9bVlK5HCLIJyUHxBQcu2rFn0XhggKwYQzVPyXjHW42D+u7BAedVbG+Zb4qWoL8Wker1FiHdz7YdAtDOfrCpE0Vd8a9AeSgI4qPKvq3wNbmKNVAdhL7pkc6shz3ZJCZbCih6xmMyb2Cdncc5A2M2M3qvvatYUhYsUkgOMjuHAJp2oR09lIQnV+KaS4KlWiViUnhtpX05oJJ9nncoobiWqkG78jKTuXJsp59n5jQ8UPZBFCvwmI6+D/JuFIAAAA==","Aristide 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Nelson 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Bocklin":"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","Arnold 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B. 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","Arthur 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Burdett Frost":"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","Arthur 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Garfield 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Melville":"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","Arthur Merric Boyd":"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","Arthur Quartley":"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","Arthur Rackham":"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","Arthur 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Sarnoff":"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Stanley 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Streeton":"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","Arthur Tress":"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","Arthur Wardle":"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","Arthur Webster 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Brown 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Wood":"UklGRtgKAABXRUJQVlA4IMwKAACwMACdASpQAPAAPxFyrVCsJqQjsLQeaYAiCWIAzbjHXCTD8E1aXeovQAm46wRNzqn4L+AW9DLq5APCANG6MP7IhLnR/fsfodRePEzGleCCZ1uhRqNIyAMXNiWSLL3kcT0TvvK7rZhfL4T+dGev605qm1rXhkSP5Qec+/J0K7LpzBeo8Kv3n0p9hfM3bh91fUGlmJ5etb0eidZqJGeVVJZx83ZkJhPe1iQY3ifKIVSv18AwvpUzRN9OUcYhSPbRYTUSZgaL3DS5bzNfT6J9qvZXdrVvS3cWmltJjUlaZc3LljZJ22DAjyYTQf7JO9HYZpE+Poa+KokYr8f6qA5A6Idyu2IxnrO6QTbiOvBOh+OD2CEJYqMLhuYdCOOyxNFUo/cbWMOfUDFg4oH4mUvXaE21q7ZfvEYaJq61x3dd88XgEL851byf6L6/qMXi4887IcQjd/sjLLLN+EysnrWOcND4Q33cM2xaOmYU+/Aw9JR34+cm1m1tCkc4qE4Irm27SCocxP/ZRAxIL+B5w9uuAAD+3upzPiCGH6Q15nx8ZcYSHzwKQB72Lq5b3dysAaPvVZYoIUrzIoz6sR39M/HYHXvJrJgGm0ZCdRBdQQmKDoguJSNnarhMZlhXWFcYl26WpO/0rBK5GW24aRPiGoNsaa+uykPjPJ13TI6VGMJxdo8sSu2Gnt3WGvXK+EaV06qHkBKfLXLhQOTlAPFmbo6sq+G+Jcv4wcI+evbDYlzMx+5DHaqzqXXqwtCOzDrbs9Bv0Q4iaNgmfpjeQoPFcaVcV3gY93iai7+6ELfCdfhbcwu1Eup6ttrEAHqnPGVV4YEeKFCcnPn1T3rVFIanfv4K6ZaHehZjkX/hqq9IsLlQ2VCvxgmkwtRc1fSeydoa8kws/J+Kbj6cXSgVZZdZTvZaa6MPFxWANNtOuqhBiQr+W2zz1brsZ3pTMqMR0CCVNM5f6waKoPT0WP4G19yLeX1x5MjsBMVCKU6Eo1GRAEQcaPsu0pjkzrYhI8plHN75M/aneZ0JxDsLT14CDQjp24WsYGz+sN2xHHfXk160Sa+nufZqvuKH9Bxoi3lYvwBl4S0Ws5S959ILj1+CCV1RdmO87ph06UeX08hnRhcIjefjC2cSj2VHGS+DccPYc1lo5cx6LW3uHPO3qamerM+L61HtV0zJSPG8PoTJo/bvtWE4yOCCMe2JIv0obtROQPF74IiWido0vTzjW8lwe/UrZt31zqCtqSTikUd4x6CSC34Gn5rNPHXWjJJgj9VjhBThE8i+RqrbaroM6w/hSKNrsgOJWpQ9knPCDDhk36+cANNNgCGeF12a2oA1vYHhXRK/dSJ9kIj/WrhMSW4pjCIDqmz2L1s0rfW9K+ZaUXXCdtd/DSAfDbH8RCBRadt3DD77JxcWPlyK4j+ap7lA6QKyg06zLfkw1UUnSAlEi5e3O2/bxu6tKpyocH/wjI2PEJFMat4OctqEr0t3NTPCYhyAw0D4TLTWBMnxrpXlmFR8zzb02aN8nFxbLwywBWcV/u6tdoHIqN2K5xvqHPuY3kcoEBqkwSJdv3r7Lqy0NeIr0LxvUT246az+BgYV9wELT2G/I+vQ1yN0zVBFFhPnFpMERUVq1AwYPJ/iNbvHCJqyfMjHopvspgPlyNRVBo00EkFUIE02wowq5Oqpb0nof1s5wfuzMijScRnl0YmlJiO/gQhjT/wsaUdKStEE+Hq0Z2EGEDWz7uvN0eo7IX029AyX3/c73mJtKBQmfkyNYBJsH2z6OhKzCGvkaabhKQvMWO8lCYaD766TesPjHnqKjZdtFEmK8cH28tAjJihXHwGix097Fbak6Egyk5Nla9jUSVhj+pnkAaiaN9bNDxMAMfEfezc9YGun7wwPM775NYCi3PuAlozA85tDH9SyzyD9gkkDw8d4JbvMUAlxrv+6qGwNZ6KATnLZh+kdzTgOLXfDCUGvC63sHLvemEYmupm3wIlCL4s541j8W93W6CXBe2I6Ew+d95cVhaOCDaGLSGl9sZ0ufHk30JnHYaNvcYXlCLeGuOE0T7McBbrbAktSyAjr71P2xt/uFLIWQZUSJ6ghaObNTMQJ+PHNjWUEKdt9IQSnG8wr+5bVupIAFfZM2sXk3uWhomMpJGHq2rCw6AH8OmLJXhTYgE32SPLy8xZa3rf6Sx69/eBu3PKXV0mUhLTOe0JMvCTJlpYL8kix3gdvUvo18k6yJmurf/BjG2KgS8BrEmCRaeyeh44CvN5POuzKN3s9eIh+lRl6EY/8oE72hrEb9DJtzrI0JDZz5dKn5BiBgVSwqQDqQV3wMOF5MG++DGC7nVIUiM7tJXO0WKBvUiXunz9Xar6YZhoqU+q3VIlKkC0GM8xL2tAaxAwqOqbB8ZqUKSP/269fshlHKBD0zpSXB3YV0+7bGljZlUqgqYmIPnY/Y8HgwcSsWrvwof+4IrzK2sk1c8kRKfoCTfPpALj6Whz9PbB9tFbyNMhroBhh4ikDyf0TIh7MYcNuvUyiAqLScSdTABRPe7vg27bq1o64QcsUucbu4IcCUsrqlUmxu6xqlTKN9vZi4tseWRNPVNtDgP/9DlrrepW3/41qh+LNFa46NxMZ39kEu6r8v+QaPArZc8KqjO/XBi09mZ9fM3uxV1YEked4HfEIumsfLWlnBAVmn97L/YrxnuLR7CoPpy9Ae8MG+QjZM6TpxCCzSvym9KLPldpwRxDijQHl6GbQPU9FrkYe5Uv45E5j30vZJrkjnPJvj7j/n80mPkF/AfQIBCDQlQlYpb4rctDVUYtam3+NMUxJPplN2Pm4cmx9ZG+peC/BX6NR56aRLsKNT9ZBwjK0ZJ4fKb/BQTAE2ZHANAxztu6NXaAO+VwS2OycCMFu7BtITthbcUybM/VXBZC3hOpO6CfrcoaZvk22it9+7wsgCY0K/eisjkKwbtsf08yByUs67f6Es6N2zoW9CCXm5FleBiA7GhofgI25qZEPvJLIcdc+dwR2tTxhZywrtpm9kFrovMjJtmqOSotFrSglBOpprEEkBE2Ib5yp/xIP6pdLWSeq0ysWykoJjZd3SeEtxD/snqPpJ8oe/mQ/Ef3v9d6r+3+qIBXYzPAZzcZwwFEHO1c12osxtvoV4PeQIzDyrGaLa5eSQ3ws6zv9MtssCVVhipCMHA/M9uX3HmgeJccI6Sv19c+1HFZo8H9A7sEzQYSMlnnDtAaPA9YChKtxNEcy2yKNbcoP4zA2kY048G4kQYE5pLHwu1cw9IORcKesXnPd1gnafaKNCiAnWoSnl8ARDnUMCUFQV+EgrpLi8M19HuActVPImptAeo6qS4CueRH6AxB99ETtjdyblv1aduil3xWJ0LEzr7tZEuJcA+5KVjJxb3qXToTRB8b6Kg2Mx9LBoqwgvaoIkEj7Kd3+IgIRKhSvJHTQ0DqqjRKlkszdsI5fYN0lDxbWenbRD4l2ZXQ8Ng1N6AGiIF76h+SFmaIek6c3fNKPysXts3bDVSj6yEkILlq3q6m0uovX8f9SyP4WZR2voMe9mHcuMQ+vk+CqHAl5mNaYSAn+FyjBo8XRxZ9XeHWQaA2ztN8xWPdsQHFOZ7dp4vjW/k5aUUTO4VuJvhN0AO09HGq68FDOXAYe+vyW3xwRI+MXfjeWh9xFXF0Bhp2x9uV4mgQKD82k1y0cCA3cfqekiwO6P4AA","Atelier 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","August Friedrich Schenck":"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","August Lemmer":"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","August 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Querfurt":"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","August 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von 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qdm96NnOOuYQmYy1DCv5zIeIuWSdsNdcL7eHT36ckk4OTaHKVaWCbUxiPrDux8BFg4vQzQwd1GuhAAA==","Auguste Mambour":"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","Auguste Toulmouche":"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","Augustin Meinrad 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","Augustus Dunbier":"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","Augustus Earle":"UklGRl4IAABXRUJQVlA4IFIIAADQMACdASpQAPAAPxF0sVQsJiQkLNRMEYAiCWJruFzdBWe878iesa4B+KgvO5p7p5n/EfUvNXKaagH5CdEZ2AguYu/HYcUYNAor6/b6xT1XilkSLzspP+mSlgDRTGOxV4LbEj56c37WpTb9/U6ct7JMCd7D/FbNooXPQXl8ms4HFT5vdXwKgxDGrUfBSdlZXvSAVJ1OuqR7L0fFRODk283JHUHkGF1FsWgSuK5yD+CbkeB2D1VxPHRN7UgaE6fAOisYyRhFZ5w3YJ8fSpinnIMrhgwLLMcwa/CufK0GmGVXjpXji4pmKm/JQ0/0SXreqSx7poPnX3aXuTYY7S5SZfFep5g4l+xYFdeLFaJUhfEvyASNw+c5QqqiZb6zgMt/8lpxwDC4u8gBD60O46oN2uLZGbZQ/kfxPvjcaMtb6ZMNfnz/HKwy22Ze+aUHdIQlEBQozJEM8FMe7y2HeaWDLf5TQcmndGM7PDYekXkDqU+x3WdxLMKHWAdK6isqJdLxxQvBg7slPdFVN/tEuI7HHgAA/tv5yEdDmcet8tKa4VDe+t0TonZJWGORDM5LxvolPXUpyaW/msp2UWwoUWN4tDlBGad1+ecddCpEtKpqV9k9jfjOgkEA4Ry3u/BfsvF3YQb4yJkXYEuRbE9H1gP8HtZnh5/+D4htmdkyGJlCTM7OSYmK0b4OrXZl32mITxvcAOJjDQQVFYUtMlaR0StjycNloYIOBsufOpO8nI22FKsmazKQcwkwmWfAERPvic2H0abZj9unmGy8mqm0VCjxbXxADW6kMGb/BxKOh5pKhWKkA3e8PdCItLP0XEOkZDd3c0tcF9+uYOpmWV+TBloo/J0le9xJw7WpLWKN4Su0YhI5GG01uty99htzuhZ8h8iWELXhUaczQXWDMPva/eQEN2S+C7qAzTX5fiieYPpiF1dQf4G8BKmPaXfRk30OY/C1i+slCrmxeIw0FdCvb88ImoaK+hMtm2IfMR4WGpSfJTZvl6yzQ3qk7FHA2Uxl/fsc2XFmpkvdkXnFKWaZCEftKaKayqW4qiM7ndZq+Jakk9f8Mr52Lx7TIY7+Ais8vRYf4wFqnigmFlZRUwaMwKRESGz5ex5HbRnr+aUDBI9sJuboYBJEcLJfvKyUQVK1XqYnnxdNuiCzP0tmUbZv18iJ/728CShYSpSNM55PIfdIoXdKf0Lte9cAC6nnLwTSn/I8kDlMfhrNx4vEBlrjCIOB30PO58Inq08s82YCdfTCp3C2W0BCDdj0WfEGwrWi1NymaFjkJpKZjgL2bZIasCEZgiNjBO/W3vxKAGFP24kw330G+ouXGesnJSB1ForSXphuMlw0Z7lGQTo5RYAr1f/AjrLIjW7Kd1h1ax0tSIWWpNxURSg0yOF7FLCS/1MEErx5fQNCUFIBedWwujKa1P1bEOj6FNMSV3Y7AXYlwIsEVcR0h0GRZWU9RW9PLQgyZpkD/U6WXnvDALSREuRM4W23999O3peMSGdH7GH+lJhl7TIkRX95apC6qGvAkKqMAstN1JuRoykI5uOd6IwzZjAyXNlmm/008RpZmGiG3pEqgJltRP7dLIzWGD17haGE9aNZ+saWAyWv+vCmnpxkXmejAs84vPbOA3UOli/kv8GS4UrgixWMzLdRsUahvczSgq6Sb3xJoXRnYJmdStigeJpFPKVzZXmJu56ywrA4oToRQ6qWKIRbfDAnWkiOJCaD20sLKirJjTmEjqAkPk0+XpDI9x9bXTWaXKh8SUfZq9swUfxefr2hnMxBoUKZ3mvZxa6EbhHLWthUSju0epTMyy3hLlCJslMrgXHry5s5loG6D/CrFl2Jz4gVkjq4nv/0+6YczfecePvFwvjjYY+LRSA7+CK39wQY8KgoOYTgUHdRzwo4nDNzhc4rhvfGtHp413vWHg8ekOyIJiRXEvWjKKjs0Nsxu7N8yb+TUgPiFDFSaussNFkakR61qt7VhxUHM/d3YwRAJhiEGY2JUgSXLiQv8Z2p0Rvy2qiAS2UP2J+xmeJAbD6td1loFPdnPHGdGPpK7c0Uz1sTBItuMDFz2fk8qg86MavQ4qOKJGL5k4p+VY8ODl10GqyIjCo0ncGRx2IZ+AJAJsAFthqjo1maj9Y0Nsrbjp/1n+0P1/s4u4/Svb3b4zs9d2p+kPHzvuDe7c0Wi97isJ6AcC1v9egGp/ZQRcSsYOnWDU+dAjqv6k1F2I22Q0LNP+cmk/QQDH510lt9bnfOezdA3EupXzRvnVMP3fIuUdPv+DjTymAGUrHGIssYYItxr5OYpL9VWICela5FUQ346BpIAxgUPsl3hz8EGQROI0q3DVDGktkZ4zDJtUGhOJ+76bpJAfAHO5cMbShGoxGwGMN6GwNwLFq6sdW3hzElYSFzv1gnTs5LK3wsLkXGjgGBcbnNxHpLBW5aJmnP52/s39wAWfPSk1qlVn8lV3w8WDSWd82WMK1ff6QBCesM+vHQyNYhgo16bYxWr9ikE8SpNKDry7v5vvxGGNqJ7f2NYIM7yl3tD6nPL3YRg5KxhId2Evi9LWPR9yQ8AO/ReLuYHhg77mVaADOa+RHNz9l+U3ZM2xpjR2O6zM4ZFEWkV8Dnad0Fax6gPfv2EAblqmwcdOquFQmItjbKmaoIQclbEUyLoIOfw0ql+qKvvw+tSvQ9/P37uKSFZqqAM+DvLC4GDYjL2YaBBPIQKZde7pVnkBPbrnNNCG+KD2j1wmBWjeVxsCgeLnONfYoYb7dOYfIFuIxDkOj4r2aSnk4KQ0+5ObmsucWVF0jBNEjWTTrn8vFISG+qKrzBJ42ruVW1oMLDqX97TE6JixTnhISUl8NAAAA=","Augustus Edwin Mulready":"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","Augustus Jansson":"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","Augustus John":"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","Augustus Vincent 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","Ayako 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lHl01XfIMdfyPJNfP3Gdbln/TYjXZyiFdI2Kxt2Xk+7TR2uvyuDkyhiKHvDjF6MrSB5Z4W7hIGV6P/DbcSEmy7oTJmVur3MI4S+EJO87svPpWcsDqsX6ILxIJLEFbVF5XChA46IKLSnByhxDvYGgXwZ75knOFJQf0LFtUszDyP5VOTzlf0cY/MeNfvCAk3ywLb6risSSkzXs3+0qvCt1MzPf9WlLvYkqr1Nw2hB8PsNywjXfz+LqtUe+Z9a88bkvKmXkvAvyYdaxr6ehfVJqKu1jbchJLmzAicUbWrkARF6FlV6R6aJ7UaapZ02VDoXKh/M4Fb85roHpuBIjVdz7w3R0boOIkL4WztJNqb1iSKgQ4L0zxPqQobGsxKoraZaxz3OEKgO9c/c5EgAAAA","Ayami 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Gzm3TmLrePgPWXbxCu110Y6TiRdubMasV2dPT94EkwegB+i/YrpEMcY7F8FBXueOjbFWvAJbnQ2tNfbq9b8E4F/Z63+q3KlMpJqT36spZewMS2KeOUA0CqYmwBUOy+sUKopx45IQvf4eARlR2pRHCSk/pjVa9Z/5+LMLa5T+uGn+0RJ0dG9EYZU4AGy8JV7p8tWVTZnIDkJnnW7Y5SiOqpNF2hI0jDjO5rQGviG59sQLraJ3yFzfr0zJgTWFMBfKUdWu72qTXib4u5pZ1WAAAAA==","Aykut 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","Baiken 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Diszegi":"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","Banksy":"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","Bapu":"UklGRqoOAABXRUJQVlA4IJ4OAADwPQCdASpQAPAAPvVmqFAqpaQiufddsVAeiWwAvZIX/xnRvyv6azV+t3Mv67eA7B8zB+b/aesb+7bszzM+bl6TP7ZvwPozec/6yf+C/6ltb8W/2HiP5wvnmgZlz7M9TvvDztf1ngHwC/Z+9RgE3Y/s/r0dAXxk9IwPCBRTVjTDXsHVTVl/u/D9yxWkkapr6/TTYElcZPjgREKNsjn9k4JAvF5NfbCmIPELCfK/6W8JOOSfcwGPHt6V4n3pHZNHNfkaJxvQCkinXD/3thPwXzRyVvfHdHXyKXtG18jj+CmMOXAP+Isj3/+vd1UsYxiSgoz4Jfeo9bcfU8oT/XVW/UOqT4Izxwe6DbHIpFhuapvAwtX5h+m2eEZYZTevJ9l1Sd51+8S3jsPtBkDwLs1xT12e6+w3Z21KDOWVZFAUtjIq+mfIc06G+0uag2QgkrSeZxDqbrs5v0wphhtHEry15Ok3B0udpt7OQCGHww8O2eelvay+pRePtnJhkt956Qn8TEmCEv3nXGayoT61O8TAgyCd+UajN7IJjTPsVHddku9y4dmJYkoXiPSqPw/8L1fDpFoJXrnHKTpvccgbgZw5Cy4BDb1nE4eWf8ZB7tRP+UzDdGQbXVpGVMa4DI+Hdw/nuyTJYDBlMcSFaPlxPKcDWpJ7E+JWhO9BvsAA/GI/+AHgBEf3+gJEBkpL4TktHaRuuZRALt7zYP+a0c9+VumEZnL6pbocnsJPHC+BVmerkgjU7h/zzCNdDzgx0lJM7v9Ao/Sm675+EqLl8e8IkatT2SQFT/vWlHScdPcffPqU7Xx+j9Y63VM8uHN3sxNL9hRlTW2hftnspAP6QwSA6W7bTVeIjps6lAga+nzIbH4+5oYpgH5CABxgJzzN4WtVT4aUeYgGc87RmjPTACnJWzmi9lZPDfWKktuS52QI+AnJMBBXkE21uWrvuAw3Df4OnBDn1s6XWtu3I1sQDOfdgIfeuPA2ywWDFf9CKO2xMnkuzmhgYS3WBIm6ci/tKXAoTYuBM4+JRF+U5jw2+kDLNIKx7DtVphrsVBYc5yDm6Q9IcgUomIXwoLHHps4wEGOfu8PXaIqFQj/6YNwr0QOLhK4ZOTFcL2uRfj7W1fVSlZi+txuS/DZcz7gUcR9TaTVg447AwHJPdcfLj90vTEqJ6XkWEXrdPIem+Ek1X0uYIsoRx9DsNlWV8+Ab3+l37itILwXQWExYo8FX5JI8xrivJuJqrA0DiJtPzzfGzFvQjN+4BbfL8GEfNS5RH+zVgCn+TYH2gR9hzTWRA7xCRFMUIjOSeA4h2RPV44aC+BcFB9m+GW9LvKNCeQZ3bdXyaZXnl1j5UTb02G3J5cxUnrGrBtwRtGOuotuVbx2FBQfxvPiEMyOhZpx8BDO/wZ6nIZcDwheuMt9t4YXlx7FDcdHY8D9AHQ1rTyTHrsS0JE0iKxHYM85zqlpLexoHofhRcsLJbSi8TTsCiCpDjMfLCuHvsshPU4DUMpzBi4nr8GoenHzzaNDZXR7/OOjFJYfc+5nEMB+DyheMXtAF+Ape4wokWOadQEmA8WjC8vDZV73UJyd36fzTnSDloRHfjig7f2Bb9CNW+MejtQwSb4l2/CroKzwidfrxiiAplivviF4kJei5PD5O/xt3A3rh/EYwBVSVaEHRk02d9NXhZ6o82lbBHkfPxuPhIKoo8h5pACCv+8/HkVPi+3u4NTnbaPxfFg9ncDL2ry6cYpLI3tWHcVUkLq3SG/JjX7K+jJ/rk2rbOTQolD5QbluD88iJbhZWDjjuMUxuGFpaymykAwJl0b/34gfQ5Ica1tXec1xBhhef+BP1Qt/Yxdv3Qt/ZkA4Ikl5j4lG/iUJN3lJtd4+TyMAqodrxe1IWckUQTqPsh1bFgbNJMonKlQtaHOMs+NYkV2bzo7bVN17a5lH4o8rW4T+PLRXXWfLE337oiaPJkg5hguux8wU7o6ImS08Zm9QlzUTUgpTzdu6TVc1cWW79zBVsJmy/6Zi7ZbuePSSEmZO+mHSikm6K6ZKulFpVDXcbUCOeO/f6RMSOPlBrq95cOZOkGk6STFXIijrEGUeTDr42EkRexmASFx0UNzIlYN8h2uQFTtY8liaF1FZeA+jeEpxxFV1478/8j70pK6j39Ft5/ZYxpI2xBITBYBPBuLOiWTTMfG2V8wwj5pZnJPGrvESfbDEwVz1K/ZSQ/zac5CRq7YcMgUcXMkn1AaJi0z2q7yzTocMZE9TrNa+GcDdPmNe4yyFS02LeCCBaaRwYkN1WIGzP2gWM+/xHDinxJkceDZ6yD+7nv9ZKye314IHc31KX3efON8WslLPwdVgmuHyoMsk/jJYVTPKmBTi5YXMVaw61VeOu+qFv5MHiv70mP2eggyEb5wkOwXZ8tWdv0Ught4IHFKFSO5BldQEBKlshbJsahV/+/ZwbA0lCRuQePpAqcBlRZs+S+O2L7tLEfGI4zvqSwU6z4nFPdCEnyu1yeSvB+EB0rJ1/wzzmjelCstP1IzX9bHbXj+J3NUqd/+TfcHK1ENQekjEBel1anzeEJeTHKr44SC/A+01pxASLK21x+rSwXQriPv/4eD7Xy3lKeaCF1tQsbo/5oAKOGoN7DI+3Y32RNrzKnvHao3jQflXzGN7peQM+9io0bQk6UNMhbVqEnqh6aTOIZkK5rVuyFHy52WpYrpdAf8kDz9H8q28/0WZ9KA7LQS1JPbm4okCotpNqcrsx15uast3mmOHqpT3w6nXsv0tbP0q7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Hepworth":"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","Barbara 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","Barbara 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","Barthel 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Esteban 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FcclEnXBpFi9hH/4WrXqfRpdnr73ttkdxhlPhj5RpjXrWmSporIqxniUJMOPEd34QcTpEkfxOpM6F/WwzgPOPqK6WP9aKRz/SMbq1p1nU2TDiO8FoIuH9kL4EAbkoOia7kCIWqZKPd4pRLrQJXL+grneAAA=","Bayard 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Ethel 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Huntington":"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","Beatrix 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Quinquela Martn":"UklGRlIJAABXRUJQVlA4IEYJAADwLQCdASpQAPAAPxF0rVGsJqQnrTpdEYAiCWxsi7ANMJC8p8qnlXxb9neGfH9+j/jetj+9bw3nhtOv3Z217m3n85oFdZjg5X6zYeRNNDdYRuWwq8LZnsAYfMBFZILRHmM2r/PWDnH33jukJ5Y4kZ0Q0G+ruuouxs5znov/VkB+vyn77GZQ6MLq6g9eQejgOr3OKKmOKe8YOb/svY2ECpAbbIidgwBJRxZcJ5J1GQJu+6WwQ/sbgwsIcnjWJCmdVNEypvNXtGbTmYGo1mXfHgLTbObFjDqTvAnbtxQ0nuz/001EJulkMoqFIg77/fScdcsU61SPMBXwNXZUyLUKUrQq16w2rXaAdVdVJPFQwt431ftifdrZckahxCcL9LsLYUcBEQ0sJX9wB0UfD+bE3/hOKuQsPYeJJtN4Hm2YJBTmI9pN4pf37olLNx1LXcgi5gbfTkp5lbj8ajxSOQYmYghjsTPt2T8fePbUwZKdm/f45X8dnSDSqyXQAP7KudbP1v75LvI4J+ogdh6/1upHyiuuJ07qFYft/tdLj0jKcPP4QN5FpkMMDHKjA5Gd/fr3N3LsmRNdhfrLUHajqvDsgXYjpq1wzH+Z1jdowxzsgMYfDiklt8sTxm9ITRJTZmEAWS1w2KlaRsbKjTVX4EdvDO8M7zfJq97nCVQWnhrIF+jv13pdAAAJW8wf5UhM311O+goX1qTHi9yPOqKkoInQyno6yDN6jHyi4VBtDS/41+lDOBbxbJaTMH274N/GrqcTCybwEm/TZ5YxlQfP4HhOION+rlSRsvx5XZ1bM2bYWyp6tKQpkDAMSNaEcJmjN6EhN3mHpaJZQ54EfrIkvbuxiQERD+B7A5JQGqE1lSVSR2IHfqimFGEvVw9fwAyUb9ll0cYClEVA196nAmQEg4PxECEpDQ5sc6Q0Ng70M/GpFahPR5Q18ZXgnal46yKMsf1OMTOPwxg0HnkGom+L386fOpUmnW7T2jNAEASryq4GHFBgZABxdOqgQnaQCxrfrKvMgb4rm19qZ/F8Lba1zoriORGi65aVlufRKO+J26Et7hhwhXvOPVeVSnSFZXumvozpTlFII+IljKXjinBveWGdVEDImjsi1ExTdW225Mp6NrBejnCygiTX6961Pw4I0RU0D2YJmUZitCwjX6E1VSzjE3Gf4GJEURm83HPhCMOiHkmIuwbHcxeYQikqvXp69mzIQJepyY+lgJSfLF/7laMHwJNYTsgPvE7lq4HRJyJRFv9j9QX496fDpDZ7m4m6gsvdI6uOW8uT/IIgooxMPf/lj7P79Yj2Nj7LDW4xVKUFak1ha4BfXQJyVHng/MEsI6UKLoHOteLB7mvMfq0TiWoKWW6cToG1430Bo0JCwqMA3l6dCsazQcewdR9rstHgQnOYqE52SJuovzd5xLDNwgoTQBV3mBs3ZiezhexUg2ABg7JK8Xfaqixp2m9dUa8gV6Y9TrjUeTJ6iIJqBivQygwyZmHZEg+RH8QK99ATOhGkMNbDHxXjEM0Xd/FjnjL4wPdIxNU5u41hp10wNGT7J9AxN08i57kK/vayXDZ5hpbXwKgDTFtv4rtL4igkFez6t3Z9Q473ZOHDgZf17/JV0Hb74vjKR5wCoY0QtgbWIliX+Y8Te91/zMZ1otNAfC+7UzL2BuQCc+qhEg6I/ofVSURtwq/dr4u80vUz/tM4tafTFBevSuacHKb37gboNzCPf18LqonPN6w8s/z37kB0wR9rjyxieGISIFRwqDSNe/ycJHabGpCzw/s2xLg+jkn/6XICCqJRJZTv8iHOTnkKexC0tmqiLqmLXqhJDpzafDxnwmazahTK8Q/LHDrLsRklkOP9qlSaD8HJd02VxRnJD+LE8S0rtcJ4g+ZAqRdI5BP6MPzqb7a8jb3Dhb9dSq+S73cLdh/k4qSmWnk7bJ5oavobOtxE4LVzeOBfeor87B794BHe3WGCNT+NoLOnmisNvClCLyMufCxX4KxyTGdAOUdglC2PVjYGeDcWaDThixfsi0XIrUU0XH/21OmzxY1tFFvp+NJIfV20Ve0BhZd8CcMa9FCi7Coy4nMVFBGUFHHx7QN1AiQ+jmj/tRhV1B8OcHMklNsNZUtoo5fY3Zsp2XIULw+scFD6WylTPc4/EJTDSKjd7XN/g+ResY9lpN7WD9HHElGSp5ZCnJeoRoASU4H5X9shngANvh9VyJLuprNVPWHBRannEa5r21Zy6wQJYmM4j0PI4FuebD4f+7DIRUCGsQa6yLoLvsv28BSsB4R0ALp39HHYcEO7UITlzN9IJET2gU45toqJzaIvV/htjicxLVNrIsmj90B5s3kg10yEI4kfvU4NfR+E4Ax+9QScTz012JzCdP9kN5c59e586Zftc4JQRdWJS8khP7NZFhIIfi1CI4kR6WaW6nAzdGZ4D3RkkeGV+3eOIedASQP4Fcp+xPXteyUpGs8Buu3Xb8/UJt6fx8mPl7yqTQHPH/WQQOd2C4KICropHwVPSW5ENDWEgcL1sHW5e45apwWeSpslHDIWrZy7MQAztAD4ZhzfuBhx7hiZv8W+cEwNa65wK3BP477ADYXTXW5w4euD65bnjhXJNErmZ14H9TxLy78j7ZiG695HB3nTIDmlp5Jt4rQyl+nlEenEbQcnER8EipkJMMHFVYa1gcAwAOe6tPJRgyUlGiCFmB2ucHA03NKojcSAKkM2u67jGTQ5My3jx2QkRTQX4Zes290OXp44VT+E0VNaEQObylRJ3IHHgTiVBL39srKiBnE9k6okfKHzHQn+KLMn//CvxOUJDI9P1biJaTo7gTCimxp6K/Z+bkrxlRMQed94rX7k2ybDm48PGw+uth1crFQSB6oHUD0xA57Wlv27FLfWV4NN16SQTaHdhX9kBergjw9AV+F9KP+TI+Jqo/mMsrywUv3f2v+p96NfXcDPSqXfsn9YdFmgBKpsKre/iW/XsTs/8fQXw7VP6Ep3klawxoCQFZ9e6tiezlojGDVkWZbaxi3trX2pvnyq+SAN13wxNlIRLPEfuCZCGtSb9xCVT7pOHz72asGt7cvjovvxGa/9T1JgEO3XnqdJZjVEQSRx2xCKou7KMuIHmJwIla2HeQDg49MI8mwRVUQtsbni1zc0+nbWswn4m5Wrq/ZsSKlFu4IQ+QAA","Benjamin Block":"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","Benjamin 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","Benjamin West":"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","Benjamin Williams Leader":"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","Benoit B. Mandelbrot":"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","Bernard 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DAndrea":"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","Bernard Fleetwood-Walker":"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Karlovszky":"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","Bertalan Pr":"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","Bertalan Szkely":"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","Berthe Morisot":"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","Bertil Nilsson":"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","Bertram 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ZeWZ44GSOFMJWeuAXbAd/ux9Gl1iKjtlvcP40zfVy7Ecib+wvsFOA4l4C9I4vc15kEAPYsJB5cgSkoKdPdllLbDQ0VqoK1SAGSrerYRGDLOABjfi0b+W9rkASYVdk7sDt+HTVhGQ8uxIxep59yx/V1xB/Xvkv2U0jp1BjlAso930WsoN3Ov+JbJUdp1K1UeN/dE/qeQ0KXyxMXZAP6qMkRbktHeaXgBVQGD8KIzK6cK0ARrI56VC7HBRxAiHsRHD/YWCdWRQD2RuNCMYsuowkoWVlVWCEeSbAwlm9yzcwAAAA==","Bholekar 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L. 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Walker 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Chamberlain":"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","Brent 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and Wendy 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M. 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","Brice 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Davidson":"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","Bruce 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","Bruce 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","Buckminster 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R. W. Nevinson":"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","Caesar Andrade Faini":"UklGRhALAABXRUJQVlA4IAQLAADwMQCdASpQAPAAPwlqrVArpaSjMld9+XAhCWwAx+JbXb6a1DcNPrPKy+P4823/8wHnWec9vuW9T/6m1gG3GwL73i72m/JGYTtkh1soaK08XKgJxgnGrvwBJWU4c4F2SijDM/WjTGx26JefJpbA7cWEN5NynRMrCol9xtL2trSf9rZZwV37mp2JT2hZF4m93MrQxRhZbA9wz4qK4/kPryfhsCvA/+vyKLKaq+LBuSLBIheEbaM9f8T7r7re0HdA/UoGQR05DWkFZJEzWHOR/BKVoh14VfxUj3fmbUypD+cuYzs+naPrswjCF6MFPZ5WwQlnC/OTuPucoMD5/izWju2G18XkOrmwYpI3BrFkthp6VTGj+OWUcmagGoYthfv4iujVvAlHQzelSjqpbTk4bZ8luLmg4S7SgAy7/sQP0jpNvujwf7nZ2Sb/fl90zzjaaanz+2rwfENXLRZ9Lx20A0/TXD3wcueSgCGCEOujTpIoGWAyXYa0SxvF91le/8j9UtmNrGtY5plkiobNgbU8L0luTMPETaZBVOgA/ueu7bcS7PcHHV/HnOeDDPZy3L7kViXHISJkN8EUJzTy+scSWZ6aZGl067h3CbG/qBmEF8k+zbIMxoFvIBHnMegGyDJXiukWfdhrM9lFrNMlOasLFs1yHK1vgOjbOm4O609DNw8MD5T53glQWHfewBNx9jLSWVpangtrYarrrsp4y+hQUG8IiGFRAO1bpicLaotLUwvUbPwCXdN+3B5nkHRfq0806+2gBV1jYIzH112qPTD150A4xNgQcqRGzyiSxvPvN/gw4PNUCDE55AZh87BGW34Drn2fRQ0Y0HjZmTFb3m6nzJvXT5fhiJ3oxsJ+/Z1HJZ7U++SfHmeVfsTQuAaGmzJLKzKduSadVQijuJy8NNPwC+H4feDusPEKEAbwl/jiknRDZCJDNLkxB2sWYNHMv/AIb0Ub8EVvpk6j2GwCM2sWieNklcK5YVmdIdSR3druRQlOIK4vyHSeze/uPI3GaAsJR5pGZtNfKpy61u+Y/hHtc+fM8ceQaYudIXefecgezl6l7lu4QSsuFrf5HVfZb0Ap3l//NYJ1FrXirY5w5z8e0EgaxuTNY0r3s66YHKFFzLXd2cfeKdh0unx4jM04GFnZqeUFB2udxaUiqsSmFKLi0hZ7F1I6LeBU05a/2vagGvV/DiwGCpJ9jqMO4c8/UEdCjavLLPAhJ/hBVQe9MNKBRhGoUe8x3wokVD+7rfTo5XbQrp6bHhL/vdjI3yd7pRg4HPQpwBQeIIp9owR/S08LDFRug6uZnbJ7bVyXN+pU7LPtPDDQkNOp6EexEgPhguKQtklbubYcp7B1/NfSJw+JBfpuyqw8gHjqBxywhmW9XYV94AYzX55sYbWoxP2n9h5fzSJ8smxKjnVAfmlCrVFSF77F29etmco8QHIy5rGTeNEhRxFuW6IzSyCh9aE2DZmHv2j5zGjZy8ago+nUu6Aum6KPO1SmYinam+DpuiuokZhblBGToBHn63c0dDwZEU35OZW9RbsMOBLjV0VBOhHA+Bsgw+mGWkps/+MiiIHXrQjoHkr5NJZHkyIKdwQ6g/Sfa6CgC+39ijSOVzfET3boEXaarKExkKrsW1RPoKrWnd4F4Vk/3jZq634jZMoQIoBb2teAgwLdBXKRUb8NmRjn0L3m2cNEL+BH1k92Bx2RBfB6Wgq7DuDqa3RLXyFpje9O8A8NKpMqWZncLIHERNnG5zsOx9l5QYQbb8v2C5PBpp9DhY0jxxpgbOP3lQwif28kztIiAAldLIwYQX/EmuE4r6pcca2c2+feezYQVNxk8jYzVL2conPdjWl1Tf2clEivyc9Bq9GS0cNbBAQip/+ycZlrmowlrNYzx9t5DhwMOMD3NOS3J6zO+iLpIbkBqsCzWwMM1RTDPCKLW3x7ogWyfJabkPVtn1GRYjD8Ms8/ElIrfpwXBsgrp5R3AVOyiZL2rWpSkigIgtGrnSYeGPpz5quXqknURLY9gZYtn32V/7ub3XMRJZJ/sYRQe64h9OnxbcolBZx3C65+xnNF+vzuLFLGQtLyyTyEmJSJuYUiKyhPP9lDfns45DAnTgRCNPKfOeS8nlmePIAcB8GarioQhNWEH6/AixtLfsvOqoFVkaDItGx+9lRweIAh6t/47LcglKe87oyai+znOwv/fdwblikGFabreK3RFr9AhdbcWR4wW1+BoTrYUD5ZXMH1SzlzrqdkuAuv5PnM+Yd7npNsderKo/zPuCXhT6tzmlJodZQRzmcNfTkUY/xQ4M0x5Soq0AtZhrEad4I+fzOcDPBVHhtuvIXYyz3P29tGVCwVMlDN59DwKJbf/4iH+t7DrmX9NMlOGdM8rJdDgoidBWtxnifjTH+EvqJH3oYS5Sg6W3p8aGG7NPIvueJtVJWCMQasrYX0otTD2shH9ysH4zjHLovx0QccF2QJT8Kx6mCrDke212H7GT+EN9or5UtSUSbXQivjd+cSSmtNW/9kUcbj3I4bEWic5Oxb4VN8ITzJK4/0lGZEXm+qenyWZieNt1BAFyqphFGBU8RQZdFyJxyBpgoDrjojzUShRzZ61Hcg7VZSLsk/ZHq7DDVScX6tluTGK/sIBX3URmrg1m0O5NSEDEtGfSShjXuNUdd6jP0gyfagygNRy+0wy7gYwg2FV/LJ8k6wI8sZ1sUlOiUHfcAe+XvVURmTx8xxkFSl0kNqX8ajCsbBfd6Aw8al3Q4XfTTIELY3WRIltB5vF3N9WsAJTSGTeOXbBdzo/W0gqr7PAUJBlpxJJMYhEu0oNtLCvNdzyHWh4RwEGA0IuAuWmi+DYLC5AwW1xa1Q1Cxs9cO8kCENTTvfKXWa1L8PZBLJ7U/mEbj/XF806kv5Ch1JqUXZX8fSOD5Gr9M1/wDXiqswF4rTVdRmbxTLMWhbRTA6+OJeszE1NF8gUYygjmN/9da+4qtCNM+mdQOnBnAH+5aOZ25UPiq/czTlCXHdjNc2Ve/P2RkyydTXbx1XqZi3Yp2jzRrMAyyNHYG/0G6ugSm1S/OIbvY9GDctEqDoNYhbsMFjbvRqEC3or/mkimX3PdhSIqe5bqHVeD4htjhUNL5tA4HhaO6JddYsxswVjNj+GSDQGtHepUEKnd/QfTsJzZGlPkHoXxvOvydyc232msHwDsUzPQmCCTBMylqPQRqm5zjmFckrnYuvdA2EEEWkjrez/fDLUXwSAhyZMCVVwRHh9kzDD7ZhbKworU/DTcG7TnAk2sISuOyhvP38uSy9t40iDJ0CW6mpGWrvaJCbEVdqRRtQPdG+lEMW2cik+DGFusLqQb1n3Ka8oi7MTRdsWbc4fE/8u1LckNRTCZ7GXbYHswTFgg5Jb/b4l4hEZ7+Qsn7xOoi0/gyNRs+s8kLJFUpCLYxNetGiqugrotdhVA2iwFkxP+qoqiemCTyeKPWwhYXx26Ugga0SQA/t+UdmPbbq89G1CblLtksXqzUHfq8fFMaGoX1hOE6EhN1sMMpGT+Uc8D/cIaBQh5V1hmNmCzjT3QHYurOMlpnyT+16ezbn0+oDg7/VNW1sY6ezf47X4Fvuwrdnadq/8iDurWEdQBrnOVJvG+8WHgbjdlTpd50Aj3Yp6D3Mkrcy8K+rRFqPnAj672+QDucuKMmjCKZBro/7kWHi48FIm23aESlSVf2RNyeBOluxT4ftFvC6D5XjWGvKtQ+WqpruyK8XKnFbqHgl4pLQdN8xD5hw3IOFcUpcEdI2plSAAAA=","Caesar van Everdingen":"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","Cagnaccio di San 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ilvT7byhEmCQV6MMcKIQeSkulfxCcwyxXwWgKM59DuUBFCygX1tsvN1dzpkdjP9TFci7eXCapEUMML9wI7G6SBjqVG/I3/Mxq8h5O9LRjrLKNv/SP3ESWmQHHQ0ZbhPMgQKkJecIcU8/r3MIaIkNipro0bwUT7IEaDo2oCJ/Qa3sI25WftW9xCM9SSlW3XB+6yzGMEUqvVPY2FxkZhNlcHh/tfZIGUP8l/iYu4LL/QycfAVPZQnIy/tTXMSSKV5tDvRTYPS0tTmXtdUwEvKhU+mAhSlVGXWoQ2bCu98GVZJ+lwcXrjunA564wgZz+81u5mmTbATHvOKE87k0RhlCV90ehv7kGIOJNMUasAAA","Camille 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","Camille-Pierre Pambu 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Arnold 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Frederik von 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Gustaf 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Gustav 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Walter Liner":"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","Carl-Henning Pedersen":"UklGRqIRAABXRUJQVlA4IJYRAACQQgCdASpQAPAAPwlkp1ArpSMitPnM6XAhCWoAy5ydTDfiedTaP9NyDCBM4D4U+tXbz+ZPzd/9j6vN5U9Dr9N/TR9nH7gLi847fqfCvyJ/D9BjM/1+6k3eX/J9a387/0PEH4+ahftnzk4FnOT5D0BfaT7n35up3339gLyw8Bf7j/0/YC/THol/WvoD+tfYO6XSv/u1QBE4FuN8SOhMnJQlTCzJpYxZza1cBblIR414qHQRMntd7DcQFD7VMfRKapbtNrCM/P3Wira0ckVuu6h7kD7kc08YBj1a5R8aeSDFYl34o6C/sGiF2h/FomC2y4B8qI4VdKEIIG+hOnQelajaNuPRRQqfGqCqU7Xc/iBqSQfX+/k6cDKy3CQVlhc9s36T2RfmdzvULzeez+O3BEQ4bPXXShHcBwMkTVMNSKvobzJAViNenNAJXawV4FEudybcZ99ZCbVYuvvrOlHgFDQLPvmS6goG8H3bgUzuyhpiLXkiV05GCOmpPpTkeeAH92jdOBjNzCWtb/3Q4ODxKWgT5czk4MJwKrukkE3KmF8eigejsPXjpu7RUN+c6zfrBn9oHNphn/9u9CTcujcsMNS6XWBYVS/DIebCVgxHD/iHq2dKVrldTOBTqLmBJKmqIUct/vn76yOEn+VRwyJRVfAR0jAIBpTggT22bYCJflMICLf6iVkYu7CMqFFCFFoNr1w0/EqoIVqRonMYvKDAAP7udE7riwoejySQ49FnLyv8wehf6Sga2q3q7ha5IkBSVyj4Ri+W0bOlFvECENmw95jvN6Tcga46PfAqKBJoIqZoeZprwjozV8WorBzlS7qDFuRtaK/4RCiHiXvIFan+IQgtXF7vCm8+GPTu5Bs5oSrE9hMAOxuIm6ubnqiG/sYbg0aCkuMjU+Zn1uKhrGP1AmJUBG3OkGlfNtbDJgNcc1tqyivlXUgEbq5q7s0nVU4NjRAM9TAGB2pJ0rajuq9wo9x4arKVcsG/iEjFzqOvDr/8ZVD6SwSLikipJHvxo6lRkyXrEwdLf+uANav5ix3SbVpLxttScwnwLj9HoIYVzT9dcnxQbVwizWgbG/JDdudM4HvfoW5EKyLUQtGWWJP3I1ns88BlpFxRuoU3RlNAub6QWmAbOeZxkL3EDWIojyQ3d+flzdpYn+u64eeot9rZFPQTgAeyK53FMYR9+dj1tprGh4/vDT9dYohJ0E9uzeWIXe9elK46XgAxTdV5orbX1782XSsszvnOMdw+PKrt3Kds/6CcfX64610e7EDW/Jnz7My+tvERZZyROROv1npfHYdoXUm2KDt3WMq+qYSHWXr3pHtrOJqsA8CMQb0/nt9kcl6gs60QH72OGT4m+Ni9a5d1TsVZOY+z1cazzIs4mI0bdVFZnx0wwQfp+YVhKmOXa8YELlzuDDKKZVaD/hEXEEKvJaO4efmevQPkbFUvmP3GRcphKwULRus1/eAc/pErlxrTSSvw+qU6mL/vLz9WaDpUDknpJrK01MdfMbiZ/trA4G85ppkdHXzf8LDjgAxmneb1ZP56XYkflGfzC5wX3xgWk/e326e4AkwFDRhq56Lx3as7ifTYXmHZ+7636XNsNW2P9sWSmciWyV0HN/xfM/ZlQdWswh4JPG9Hqhrzs+nybvl2x6r7CuftOSanuwH+cnNcKj9uFd6Pjebi6YqX34RmAZxc5qnBl22BIFEbWdkvvemjbEgZ7djd2tbnqfHiQbhnrDr96EI64/srKlhuGIrHHiS5kTKbySzzbst4gGB4DlsLxPqC+CUEodSWbBgb05M5SRw+oWHqbeetscJYN6960fYMtQkJxEe/dFfNFmUrNdGTU4CL7vZImSWfghTKUXSqn6myzEflOfEt7REEhseS3+iRpI/YDflJjCB0lV+LpYAYOPd46XgI12JHJc92owya6trNv71QGh8xoGIunrhGqfbFNN6rTy73Ua2Srlmp1RxoErRAn1hj3rjZqEr75XZfX/a4/5mH1t7RU/uGaBVCp/T359FsdlHAqkj6VhE7ddWUIHhlvMrOgKrV1RcCWAeCHU/ZqZcJ6pxPoo2jZxXU9bzzShsMqzmSqSfA+y6vIF99qYnbwWvQcfL7t5+W9Qa2xbGspzOG/6nkMWqAJSD6V2eJKkWDfUG2KxDLoctCqDaZTJqaZoZTZVX9heci0Z//Ey/Phvqii91ddzI/Hzepw1p6zSDLl+AHu9v7ZDi26omA1nRQjDTf5iCcF9hm4dlcrArAoUipHtgZDkQMb5VL5SfsEZiPQmzNxzQ8muMXL3dFTQFey/4SODDrhZGoR52qDPONQD9ZVzuQ4RieLSg2KCGs8OkA/XPo6sdOSs0Cyg8UMPp9cdO9nwgBt045R23H+bsNPcchfdg3k9B8Gnff55fUcyHsIPBA104YlBofy2dDXEV5cf6MOVcwzlcI0ZwbsWJgEDssvr7fkAYZyEj3ZPWex+umqUpyrzeDVxho3/EAjyON3jAFCKaPA9Wci8uf1Wz1k25+RbkXpDiwySCnxNDWY8B0VKqNw3prRbeV0eS1clYzcdjcUTzN9ewR+Wdcou1qkbJzCwzFInGSOjJUV9xgRBRuTXPxf2aJWFGMbJyZaPGCPgy9OjyN2fksfFyOr/Hl8cDfj9svFzGAYJLskzi0eU1Bv0UQsbCNt8cvapu0ORA31vVd0qtPyhlS1nwdponr5Ezc6OHnEY5umwF6WkaClhqdj1DSZllwfpPufcwFfjFt40GJOHH0fY591BH35zusZ4uaNMFiHVHflO7mdqX/neqDk9TF/QD40zOR99YdioBKYEJ63rNdCe03Be7wgUPcwiK0tQiI7r0sdyC5XkYQTpujK8Aflt4ciTrSQIk7awfSqUphfbyz+6kOksuHXnYm2C/xFTJcoYt9OK2N8BfZXciZg8GFzEt9+XrzDveEDzkmTzJ1q9CglbYJK1EhNyys9bEeC0REe+EdRO/Uki8vUbLG6SYgPl84Rdc9EQZeaLzT6ldJUbDULYR3ME135Aw6EqLj5I76YD+UX0o5wZdR3nehWJoEfqpH8Drx+9kT3y7oixiM5nxxs6QdFBTfeIqmEArVUb8wihmDErc93MzKvkYwec84/HaDTKSEpvGPHyPIdyYtCFpBLS2cqUaMyQh1gqas8qFF8lQrSirBHykPkdXjVHZyMXIMdWrfsdd3F1/mjUqE/lLvboMzNU1TyBS0dNRe7hLku0ILkEJfz0WbU0pXnkC/pAAUZorZQ1WobsluizL2//Kd1V3sjFjZBcwFl2kPoecWS8BvLwHCyug8MVX3V+6dNRqcu+8gTwimXCTtLADBZyjabugh01TGoQHPC4saMOVKKch/TYlQTIHtpkePYz7iM3nAdQ3tYYqlx46+oXeFjMMdhOxkvrfnoR/ViYdAKHN9AD4FwdtbJfPIvlnDsLcK5SO0bEZY9EPO6t+Z3eJPoP8bDsPLv6vUCcc5li3grwJ4pJmh5ExVoYoETaiM4baJV3HG5JRUeUDqA5r3urO+uZf97l6HFAwkr0fd0G5W/F/VwjwXcW2u83+qYaE/B5b9+EDpjv1H0CrfN/rdcphIeYBR5BoBlwU67CE7czklnwYdZ7uX8kgTD9agQKLkMrwO9c+1NTwJl+t6XICIvEuVWe5O3K0D6MmAtT9+aKaDigMoWKsf94ZOt/LISe9cR0nDDpfwpQLdncFpUya5ZP5toyDpWDGyta7IfuIBCHcnYzaBlrm3J6OrS7afm7xFubjC/jU4V4JrrrLplqVlj+992oR4PO7PqOP/jZRdY2P0fZQ5wu3e8uC08kO8Mo4o7UCjSryhjFRM3PdS23srGutAI3dEHFWFkrG7314g9zstCxmzsmHEdpSrFK9nUoTZIFdo5Iwwd3Ou657GPtc1m2rig+3cJkD/MOvLQ+4nEVeI4ksjM77A46M7Q1r74FclX9bG8KswTjqKiEIcnXa4yRjO9CG8ZuINJyMd0PWPntc2kK8Pd/YPPedxVXaC/oygtg+JX8Ui3h2NbLgUFZ6LLKpjDDDd7w3L3hG0ahYm0IAFcpj7TvLsMNoHyW1VeBRjVOW825m44jUvgdvbjM1dWupYoiVt/jvBbs8+GsdQtWj27sfOUVuSkHJap+c1+GraEchvNa1kJXBYJUznm4W7DEsqCctYRzoJfjKIRJzN9BZB8zRJgpQhryXG3g7qA9lEan0ERwwmH9n1FnlL/DOMTD+ffz6ZklCwq2zZ+j9w9jN6tgsA4G4wf0OHSLM9RB27/VHnd2+JjMsPqEGTMMG/YqU7d9YII3hcH4kWCrPZs3YfnS0pX8oDzTl0ByUpOC7HN70AHCG1jLkFBU2jbvakxKUO1TBKtsUSP+z0Ebn638XEo2IcZPbCLNjJyCid/8LhRiWV42QxfGZl+iV0RQysLM9usLPtpKY+Kfv0QrPEw6/C6Dvj3xJuk0Xi9os8rkdfMt2KNpSLvciIwfNKy8BXx/HonTd1vPkzvyNAWr0BPJwEjIE2UG8h2FlRNkwL4825jyczXdTlvHW7hh7qm/Hh7oJswuObNx7XgwfigUJya6pKwK6u8TJED1mV4Q7OmNiFTpSmZqoWpiJm5JRKHtGLAZ1ghrfYs5qHOkQP6ljBKvwL/dTTVzZEUDDBZ/tYiZ0ijY3W5bdVkKCzGQMewbPj/FC7nLmjYN//bxcXYP8iU+foVqSKW6i7dP7XaXh/7SAnZDXu+vzbP+2NwRyETHBPVavv0nINE9t+b2TnQrlqwoVLYdS4PzNDPP91c8vxNwbjbvZ3+fKW104tL4ceB2PCZXUXN6dJPK1SaIE0E2qnY7tY4EumfbjWYBNfPfraFjsPQE6DzN2jPAHbhDSz5m7pAe79QNoqhQFKS0hIoe+QqMQsfIKzOPTs+iHrwwEGPfutr/9RsMdjGrrPO5rDn4XLTCwWzdbbZpVTI2AUDu7Nv3VmU5a/+8Kry32wZI/vF6wDgmGrnr3UMtwcdyIU1gX/oZaHkLh/pQX6qkLdy9Gzr0WNCOGLfHwdGjtugpc19W72/G8FZPXc7xEfNaltKJrkKY33S8hnSoZ2QhAmu11GZ4/5VAGHwjp+zhyn60wk0up8lA2p2YEK0KxeagPoI186k4yVFrPbY61EXKr3NQMIWGbE8QHbkL86zCNAJqRXbD4yyycGxYOiK/wS4dCVN+0fNeCJubGYFt4sod7hiuTerfppXU8CEMZAnqMR4JsX0KM1+55qWL9eBAzLvYQ5t7zFIbDbAoPD/J2Rn9rUrMxkjqvYtHUtWU62L20XiBLg1x4i9xuOj8fMYd0mj8wci3r01RF1jkDnfvUAA1CuadQ7XEWgKrFfTbnBP2MvHUH5emDJbGWXsO0/zhBmbkZRGtQD8XvDhoWNmQmAfp98YGm5b9HA7v0KHs2oSGMM9rKXZz/kfDsRfCisHwwJwTMUd3MOtO9YVAsrLqNVTtEUeOkSMLbzTY6A7LRhSftOPhOHS5Y4mf947WlezIiQqSmbRu50syNAO353FQ4Ux/w2VVXNc+zJ0YgMDOfdmo9lv3fMNUNefsjBOzLqqmdztfSWUI1FS1gE2LWdX/KIdFzw1A4E1P4l6n14Wh7yrTV11LQ1PpoisU0FnGJWsjfpVgtEybrp7wiDzd9ePzz0PHi90Own4l+E9Jwb5WQTCvev13Vzz7QVcaJTCCuQSU/c7a6YEI67c10qInEW5F+R0KTqn5pW7CV0vv4SloV3ay3r3Y6qpQ9JuLrtr/7AZLHaCvV0jr0MkrUeIcHWz9It4CaIRbkjdUa0Z2xCS9tlxq2oAoOfJz4ttASMNqe9vgvC2J34JeavylBqXG+VOwVaRxqXe6qFUD2ZYW1LtOQ2Z/P/MoT3uflVPAdvkzLTdDUSmKzoSF7hOg7/vmt6RrF+f9GtKgQayiu+4lHbJA3Au0QwXO2WLKhpB+XvymFrCG/SHhZfv962O6fecvhZJ+LU14J2CahBF5hTDACndzqw3ms51ZDn5cxIpjY2bqPgQmSTxtz33AAAAA==","Carles Delclaux 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Enrquez 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Francisco Chang 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Saenz de 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Schwabe":"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Trillo 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Lucy 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","Caspar David Friedrich":"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","Caspar Netscher":"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","Caspar van Wittel":"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","Cassandra Austen":"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","Cassius Marcellus 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","Catherine 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SpjSDo3lP96X4NcLWiUQgCehw9MabzX7r18nWELlAbxboxXCaW1saaFfRicCgA6alPVIUFu210vzWVVB5+esgHZMBz/JTXxuETg3ePg8sejhhHlywvhiwAAA==","Cedric 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","Celia Frances Bedford":"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","Cerith 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Alphonse du 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Alston":"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","Charles 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Bird 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Dana 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E. 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","Charles 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H. Woodbury":"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Harold Davis":"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","Charles Haslewood Shannon":"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","Charles 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Joshua 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Mahoney":"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","Charles Marion Russell":"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","Charles Martin":"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","Charles Maurice 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Rennie 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Thomson":"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","Charles 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Willson 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","Chizuko 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8gpLIkTmtwLRC1h0FIoXOTndoNCIyvGVSs+YP+XnYwpKVvqezQs7AJmQDRHSlUe3cSD5RjP8/5Ku8F+UoWdlIsarj18T7q6cqiuZLtuvZ1Sgu92yEBMNm2AW9rDV7N0OZ1JzJcJ7VU5TqbA5ypfRM2my8FmvFJzcvtS1wYLjNXWwzAV6jl1qZKKOOOXJF01fKHVoKS+/2Swmcge5b2nYT7mI/lKROH4cv+0TcQ7aTc9kKOa99K1BfMNqLE1GbAdJ85WeDCtqG6owhw0W90NkIyzWWC4JxtY0RfgOnnkAKM2iDwxS1+sgc5TrynjI2bBYlmqrnC09wtk7BFlKv1MpLjK7L0wapQlO+A0+Vcwm9ile9FU7AptDTIsYsaCqYu4132zh6XFkxr3S7SGnXxDv4N5xfOLz5gvgWNWrmYf9krdWw2RdGAhcKfiUOt/4PGDPT6UP1CenmehVYwSbb0D0AVamt5vZFcyzHwn6y3UawXNU0xYNMnw8tWNUb6uqHwz8OhPvsrr0RJOwtFCQNIHGUyLdnxcpJOq3g5AhyGRFF1wEDijUo/yv0xJZCX9qwNhA/iIojc4sLyauKqT44PoStc3qvL/EDKwFO80FtvGNGc9ECn5tOZ8ouurWRgyfDYBlMZMH2vPJ5op8b7IOYpwgohCRUC8eKyW+DNHXlgkgt5c2z33QTdtCJC3jOetNtJaumtlcJ28JCZlre+p1LR/VJOG5AMQf918mgq8/Wp1+GWkMBTkQW6ZsmiXYgE4NqbnJub04Knu3DnUt+ERDRUmQCTkPMukboBgTgE0h8n1Xmv5uR8LrSHldNH0jNKr4LsUKRgZIauamA7YvGrbuxEAJmpgtkRbyg9q21Qv/W/FHL5kD6KQqin6saIBJKAdN+p0IHiMv86kkgo9aXgcjJ41ZyCowzgMlmZlrJCghaeVhVEV5xVwJLxYc17MxxVGWpsQxbvoauaoO03XMMX+WTHwzjJc70cK7Uk9iskePajw3jT3NR2Ywn2wEAU/MXm7TQCkBvFbfoyh1ghyhBuvGC/9RYNdHKYw0mvnxVV3iG0qsBwkAzgAA==","Choi 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","Chris 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","Chris 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","Chris 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Dennison":"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","Christen Kbke":"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","Christian August Lorentzen":"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","Christian Jane Fergusson":"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","Christian 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W. 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van den 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Wilhelm Eckersberg":"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","Christoph Amberger":"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","Christoph Ludwig 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Vacher":"UklGRkYGAABXRUJQVlA4IDoGAACQKQCdASpQAPAAPxF2slUsJqU2KXXcEsAiCWhtO/AFjjR8qWXLgfA+dL9R+FD6dlS+yo1UjulTkjtPBh95nrwi1+CYciZibTWA2jrPXvu3CCzrIpjsAkYTnb/nM7B3Cg7HJyAU2YynOFT1LJFpl/764mLtFRpr4y8rGws3gjRhZ01vzelL46jw+rfUhNsBXqC5IPiTXhG0BqWjj0AnrSvtK7HR4s64FnbAPTrA17+7cRyTpzJpFwBjNMPbx38r/N03EIn5YtGnUEBmNFre17vWJvP882iLPcSlLLj+YJ6XRqvNe9hTAENOYnmAHN7HDNWP+P8him1LcnEHKW/Fg75I17rebMmwG8D+mLPHLVr5rWGiy7giIrc6j/7Z9AZ6l5/gunsNhUUYXqsR2BJuWnp779l3G/6452KT/yq1LM6MdKXr2DS5zqH/2Olk+zeQJK8S6HxygAD4o29rmYPufyp4GGNyhQ/NO5gdHum8g9Oc2xeP28rqwqVc7B7IjRyAbDfMPcq9vlhdYc9qNkeaNC72H/2wfmMkz9fUk0eY6pgpNiNbZZDHNMsg5z7lxF4dnRVyDKi6+3mmEg6iOWe8vxH2ayeViWTI4FfvEOGU9cKdLHVW4Pzigc7EYPMvsqt4fSErbyQZgJ8peScRoku7s9jGy1Y703GQcw0+7VuVyr7+2uiD92vwBpL6whGXxy2TKvwS5GsD/vldV1oKVnv0rF6AVJxRDb7dk6Sv/v9oquZo2cTnaZBXnmtV/OBa1SXBddLQezyCdjxx25n/yF6MaA7LeFfV4H0kDgWegB5VzipaC+CAVNb2oeIsd8CjBXRFNxcLrQktTbRTA7/TGGMahi256mydTCzV+3OQM7mDNTbhP4Ut2Xg3whgkSS9udS5Cm+AzyWhfNJ/xAodBGGMhSw+FuJ9Qsj+QQmFIjLDKH2F7JKp4s1r5bZU1hw/l+Tizq3+egDknwHOi3w8bij/CyEuRVZqcl/jkjqgCMnRQG2MunBeb0Bb5G/1j7fp8Xj1JmAPH4CR4VOWEhfUP0T/m+SclnPjfuJ4b4nCUYY9Rv9tVDH3YYBh+KOFTwrjQFvb5XvL3McBHGMDJylsGCrvWNuFigWygnYTmFMR0ljEwPvbdFNuY0HX3qK9FWqno8lrICsSxWt1PsiNPnnZZJ/UGeN149l1g1ivm+WfjLEnBR7KcLqZlvJOzg9f5FV6+MiVCgt4fFHBrtKi4FRZqaCjVyeK0iRcOA1LcrspEBaI7dCjREs9mOC4U+uR04njEVPDw/IdlowRT5sx6tn9wL++L3BUlU8TslPhpxOJ/nlHDz1W4Vkn1Y49uX/6tWApHgq835nXrkAMYVLLBiSdKTDy+ipoWeTP/gTMvqMtPuvDkPmmYPtek7LMyDm04TJp9E7SlZ2qEx1uX9/krnOX+F3w31zjUuefGURh6wAKIB6Q5eWLXIDXMVDPTHhWs3NNY/p7PpEIR4N+H6uJxMsCbspS+GJQIupVDEA5D9f9tOjntD3GoRJIuqr6hCK7WRFj531A9LVn2p/VfS2yiLfHpf7Mjin4bPyvfoRsHZpzdAsmiyz3FMUvnAqxxHKK8BVR2S546dyb4F850fn2NEY8SUEx0McUkAzHZf33VuDHH2PecfQCuifNMiWNdNIcZUifeym7eDas1WZLlme64ij5qa/i3Cwt09clyyWIC54NB+Xj810hhe9JGWZBgGJ8jqSPGqee20csjd+PCENmZrbLE6X/EH7gBvGZqcQuylYt2mdeEQpAZ6k/O8BZWJXij1HN6+2BZ2XTHhm388zT8ig0MQnAB4x0+RKcjmwCiodaRdNewrvhxWgk36TSNRW0qgfw4eG/vHIO4Z8cq5UU6zgJN6G/Ez2Vdp5x2frObiPTxSwBDOFrWv634k5NE1oBfXA+CzPcVRWhjvDyKaBjp4Mbl5YFP2a1QUQS+uakyV4XIWJKCa0YJssi8HFOLuOSmGIxIdl2rZ5Wi7QsauRMwOHdgdYVjkNJMJv/KswVP2OZcTUfCT9lvzOfDtvT+F6+pLP90EiUlZyesd8WhnX65P3rgo8PyZ9VnzaL2m+RAoYaKRUF8YIO2viOliws8sbN/2b3DG5LoeYi4/n9M2atqtwAA","Christopher 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Jin Baron":"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","Christopher 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Hey":"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Mary 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","Cimabue":"UklGRggQAABXRUJQVlA4IPwPAADQQACdASpQAPAAPwVoqFArpaOitBo8kXAgiWwAv+PRLJeHns/OB5V8OO/3TL+n/K9Y3+T3c/kGejj5wG/Jf2H1GvOn9bT/GWm36P1x+bsHu1Hs19mf7f4hb0Nxc/G83+PH/reN/+G/5PTLeCX9wMd/lusBi6DgtRtM+poLJ+em6XpD0UTDzOfQLAIr4EHdhFI7MV3moSlKj9TVT8B9gz2XZ/mvzn0eaipEvQcyeCDFCWKIVasKbECCRcXEdUzK/lBPheaNKmhAn+5d5bNRBI95nJGVwUDj2jSHBkLXmLE40eWeGBp5GeVaQ+9lEr1AXApjE8+O2VqWRaYTMAHgGJkzYhBXFqS3O/lfhBZKSF951CF3h3zyBxAV2h52Tiz3V8NAZfIelSZbv6YD8DDFBcWgAQT7YCQXIaBUV5iea6y4fhDdP0PzWOAM6jiVV6ZUGlCd/IudEmLuOgiLd1vKMbjCwGOp0fqit6ZiYulZpuO+sycYOK+Y/UKjVWqxLNOFzFK5m60nxlkmd6booY6zrtNnAK3eyUrL/dKPnseEov+ePBznrLQrbCd4Nm2HKN063m+cKnpjfauk2mt0CHzIJreb9u9zVYhEnuEp033X4+CzxFoqu15b97DJrCX52WM6UF9jBr4eFWqVwBIqjLn+gSMYgFqi3SN0DsRCTKBD4gY05XTTkSqpH2+Lwgvqvbg44AD+5cb0O0+3eFjKVoxJCR8hBT2SLqWJLocr7KeZhH9SrJZcWeGKVrlO7MPD7ByDjZMKhLFyDQJNkVSiqSeCSQey9cXluCF793OQ2SSDTG4xytOq2QS7nP37QSPMBH3gfzZICVe+RlFLZQIUXr4zyiv6xhehii7D9O1RloI1MJSN+1PWCT2LZC+aXZinqpUmg/afg+w8y2Bn6WOej9zbWQw9IqSywhn2mbQGzQm014HtDrhj9WZguKRcKUZpvT47OVHZKNTWBhV/ayHNjN6FNGng708gr7lb+wuG9OTsH5IwHEamYBLcpDg7iQZyuCiSbN1TFwewtazmeV3w5F+lcbJZkgcgHls7ndK+4l+dkI/7s+IzqMNwFMXe0C/cz7BTs3pxBdRnrfxSDJggr1R2Tdb6N9C5V++IfFqnbG4y7cKWCgclQ+GO9NJzF+PotM+H6RPi8CKu9vCzcJeyde7rf8eyqYujPbgjYTyT7W8byc41eNLFJCwvbQiQoDwCsZ/sNBUgy7wNeImlgAUgV+upxNOIMRcBr3Kx62gpmzz5WZpcGZGFra5Pdn+4MnzrkIA4D2XcJaBODBOPUOkh+DeEx2eYRbgqKjELABIA/OhkxOJkxaLX6IHAnl/J1lp+C9ponFonJg1NgrBC/xCXC6OhjKZKMW4a3rSrkz0VKGtC8TRToOqQDs9bUkkXuNgF4bF2uU7Sja30ilFQEQgFIijaWy0LFVCgcerDcmsDuy4ugtJCvGpBzp0QTG8AdrluVnVQS2bvvoiO/HUuDiIIekcahZ9dSZ4YIQYVsLZrAxYmxRiqmusFCIthmelp4ONucbAV/M7zmVHTONDjrGuuatZNBrD6Ri7ZsT1X3Fec2VC2AuRkhkKL0d2jWrElkSPTMGRt0FZCRni29KTcU96V8uuf8QKfvWsmHpfRdaXPbxFCpqHof1GcoVAaawfT2fqe0azpzzMMyAdJgSPaXb8SI3W/pFuq/3BOB7bb3VCa5mo0xGEsc8Q/HGMNrO02FF1BzyGL8U8pZefxXj2SLURzDTg8sla0+1KA/HfNH9VL41VToamU4MZ1FvwtN3VrO7Iw1dn85PJWsdyq9VyZ9mqYox9pgT2Ql+6iUvmx6BZI72GFO3yHIhC7Gw7R/xFVpXB3SyhvKPqaHL5b69yS6sa0jKhTzHMHnoR7bv6/5WvW+atJS6GSRGHqJbSUTvu38O7Wj+LgPjz2z666N0dlqhlOvwOkULjoNssDJMxgPqR4s/NcUuuwW+kAQ4BnTsTQ2pQe4C8aoCJXyCzq+FtvAvOd+rExqRRjrog9qREl02f0811ZCWayN7tK+0eLbUOJzqwUt3wU35eB4R9iDfUkWzBV/Kk8b2DBViiQ6hMHjWvu9YzA5EjWULelhJKbYS3aU4ppTh3frwhMwjrYM+q72yjqkdg78yCC6zJ6U0AWaQDQn1FUSLj0hN3bSo0h5xeHI3FNS1Tm5RgZZdotqHdEJ21qSarA4Wah2JjMlxeHOSoxxxJ61jIhxcTbks6T59TPainLzwoUnPnc4GDRsWBroqQzkbPl5/diss2DVx/MmeGLtBSlbQLxmfKUjX3EBqTb+9QJOkdMt4MXAuNpsKCqxSue95IhlNng2IzHf19/ec16Em8gBClUpidBHzCVCipDROs8vMpxof+l6eOdheajmgYJ1UF8pdQn6ANXmUXujWJRo7O0CHQVPLYKAggG63iqEmk9LY8tRs7Yy4Tmo3KG30MOdp5KxWcqrQlN6YIsRKBwPR+MBSJPBHFfJ+v2tpAwIObExLZYEhZDkYAMJYW9TQxPIGl9DtHOlDCBSJLyYZT/0rpHUaKEWiUnbpLn0OOHk9atNXMw5PvpeM5zVWgQRlqgY9VY0tHLXC0U4FZhuoF/1gsBTE2oRxNImO/2MSbmS9RFkhFt2eU8YTbXZdMIFrVYz2yrGgg8tQ3Ibl1riNBcmui1FXkszOT3lZmY2nP7/syDoQjiCSppaRUs0sLOSLl5K4NpCAE25+rOSSW9mxxOmZ6/dAkNm9Uk3oBKEZr1nobLAr2gIy1AxsHpOLifAJPHvOnOSdVN4NL6RTOhBAfFa7W4qKdcarx0zJ8kZK8Qt9yWP0tmyMKrbotENgdY6W8ZUuzH9rHEONuVqzWq9DR+4VWds+2VrWcwsfhI/3olYR2YlgKFr8xTryqsFJH3zO6AJAETbs92yCCvzKMQ4UFA1Byyu60HHmG6cK0mSjZeHpwemLgGZuk56M/UlgcPUKAMYIl2LYsRKJtlLXACMl8cXiaTTA5gNimsy7AjmZyZKgf+VWBY0XiLbABtu6U7H+fOKvGFu6ItMacPcwUy7dgf7funVnFGd7CyIv//BonCViUPRnOkQzZuRG1EVbv8IaSfm2CYXCyEqL5ytd/YDjWqmuK6/W63bbkBFZGgMtkRkRXyfJrR8T28FAaErzV7VprOHlPBR8IiDXr/mDUokbsYK85J0NyMF2WnfxSR0K6/Wj18Sr0yaHN/n9uEHqbhdeWUEBwINqwbiSeRpx38ymjm+9SSHLhhJqP3DC+vkRHC8Un8K6WI3SeiiFhXyDPzujbULKQUemr/qW87CGiU41bpOksMfLLX8sTWuB0NSfwnKS+HHBfST652BzXeqqeyQMmL0DL/mh2YO4btL0E0AiGUta0u1M61u82dDUbg25jWCuWS6jQKv3R9nwOC3USYBIrmgxRzNNL6Z08NN0I1HO3Jfk7+UMeJxHw8wq7v+QZu39wgbJZRAxuTPRK655AllbdYL9Yh2QCSZEIdSpClEaooQCQdLE86DdNpi5Q3YBR4pom1+jl+9qC9CXNhgOAyzDFU+ULSFB2UOnQs4QAgksDeql/ZKsD24BDOdCDXRqQqfjfvd5gWKfNzUgm72doGzwlfZbI++5zRCuFTDiZI2IE65AWaGOiRxm3Uh3Z5okiCds7lqMoYl4/UQyFMfW2D86dpspq2LjEKrrPVyITxVTUpWqLdBvY0XLopoozxFOBk0fpciBvRHZIqaK55LENJvK9BzHkePw9aKbKCwM5rBOdztCgTJdxptVS5YglhrewMOUOq1WJnnr4EyE4IZZqlplJqyk6Z54QXepcDLXKLGJZhRCmk+/SW/BI4GduWKwXHOBjPBMXqD/9cy3R7Fvhb60b5lQCf+GU3uZV/V/u6pBx95DSqo02HDpFDH9ggsHsQf0m/G27oHlNHRhwh5FncTcYJEFCRCPeR4b1fw9csnmS6FRs4BLeLmr/xcvjCCWyXUzL22GjKfHPCOQYNxDAkAA2kskknvwVqxrnGn4UGenk03fJ1qnLQLgBhNfx0ZB2Od2pJzBqv+1yOEzvpqWG1cvoq/aBGWOtqWZvV4PgJdcCbpfZg5odMhkuuOYJzap8bOUYhhgAGjcZP0CB/Dgug+q+VP9wqv0yYoGr3F5mCMDhEzOZKbMjIY5iRTUPm90b+mqEgbxlAHlWI9LksjyHACG7PI/eLGmRSf0j6hq1u5pUrorR8Ya40UDvavaHB4vcfEhHZJX0lBdzCOPq4A+7Ky9rmVSqXdo3oGK0piFIbOYCzPOjCtt9kdN5xZScdEm/LYxFDB5nb9VgaciQ+31wR+r0M2OEz/SDrw+22Wqrf3k68Q0JGvwExdtPudNNgfoVuA1QhIITU/E9AZcBECXUxNudTHzVfTg8cQtvnYbWXxXQtgAHr+5khVfyw9EF4+HpZ3HCUgLHnREsRZ/fhsZJbUparfIHfUuckUF9DL0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Corneliszoon 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Jansz. 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Hummel":"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","Clara Miller Burd":"UklGRgYKAABXRUJQVlA4IPoJAAAwMACdASpQAPAAPxF4s1UsJqQkKJQMWYAiCWxrA6WUgWNkN7xFLvqn9956N07vIcu25/mPWrt7vM751/pX/zm+6709ab/J3HpX14n2bvdDNjCAMrlaePH+Fx5onBSfgtzOuBBvKWYtLEp49BmcVSEsI0kGbPKkahUV+qjBxn9J3PD7hSL6fsdMNpzdiVmAzfh0S7ppP9ZbbgvJ8q/Msujm1taKu4XNeVngPnr+k4o0SQpdudd4Yonn/KjNOv7zZw1Mq3ForFut9/hIGZ2uFWh9JHavOWVx0QdzuQiIFlIlcND9u8aDwaO8MMpMfwpxbr8zsFwFHFNckqOIeA+aIT97sDVH1+j5VSNRdJ0crOw7/dVN9LONl+sddbLUcNlnkpm7XwGXWNCBfjWq635W1ycnavD8P6KwR5Fo4vm9+w7rVOBIRKtbafuu/hzMW9W6HGf2P2ZRyTvqLQbXW+7ame68ezJEDNeAm6tL2luiXTvIssM7C3HLhWOKX9hnYTQkKCTE5/52lqdx/jgAAP4nvDl2g8G3qKm+7WFMtfPdPBPXnYA0nd7SK3/Ku18/cejhfAgmxMR/tRDFZ3NOucBoqqjrCNPnaujiue69AcRQuU0Nkn8bz2FRru61ifbv0pFMJBvlnrCGJCky7z0HG2uL64tnLX4ux74FSv0ys7smQ8wnchJsB+F/uwLkqr6Ieuko6dAlrszImxlHVJDMjPw53gG+bTkW8PBpfyezjd8re8FKF8+gTaten3vVIBP+iAT+B4LsWLj03aaMR+1CArf40lM1qqN+Gr5lX/3+HYl1OPOEy2u33487pEdU9yvL2OP32bjA+3sLWAAz7qQiRSyxrZ2B5zlPEXUj50R1tCvaXiuS4zo7mw/72yWiF1w7dl6MSPGhXuSQ3Xqdd9hP/Ud/TscI3QrNjVpbpgp07Z4srFEx3RsfgcXnnVZ/uA857n8GoCosuk9Y37afiCeVQlNxlW9GnIDpNXa4uCgvmb6VudV6zKVf1Fty1fxIGJAsc19FKo/WWdYXQlVoU9iEuCT9ZkRQ3Q/OD3KfNiavxPv+SgGYxrtP8D3FbZdvPanPOhyJPkOa/cWtipb0Jx8aLzA4H5cOIjhD4+tKBjYqf+D+Elaxk9vi+FZohX6m5n7yo73C3ItdRT8+eyu9BGkYV6Vge1DOKtZs/BRR1buqKBnQ2eDajIVK52m9gdDTQU2vVyi61erFDEjWWmYrjAq1LTTGix6wuvMDjtAt2XW7MgalDf56wE1e8i/Pc3vydbTFl1lDEOJRYOl4jkXbXQ8DVy8INHCP3i4XTMft2iZHeAiRyAof6RZ2rgz6RnjwM6xp6i/Qv61feRSASV3KfB70GOyGFl5Ycg5i2DVJEy63DwgbPa4BBckWE/cd9PElDRZjJeND0PYbqaXZMUvbKLDuuEqTvB3szOITx4Y7t2OyeTPn69dLhEuofaXgwzdcuLX5uuIPxIN4R5xQFlBz78cbmpRZxwO+qkadh/iYZg3C2+thEDLOJy7dvesv4rUovaFbA5y+eMlCXIuIW1UguEeDoXIDiaSt6kmUQymx3B9FNFw18SFNZDVLLIp5cE9BFmtmyLklSkvRFuUSS1JAx8ESK55qGSpOKrKkYqM2ZJsfX2CSn3Sj17q70tJtcnw5UO6/H+rI5MNcoaTy0ChknxXaInVWUAnMjCL5g3As91snkR06mzLO9YN8dP6kE2DbMII5Yio2ysvSHNXH8wBBl8iNfMJhbUkdkqtvjKnRRdEYs0qrJ1j1QDTgbXVXjHXOw8W1RR6+S90EWBNLDqb8g7wdfrFdRsjOH5vYUrMVzYqE16F/t1eZGyccNHjEpkOrwaqQAVeLhEF8sY9zW7oGmtkaLW8McNkQ7Z8IPnGEgexqlemAJkOHCUV0wk/mxqUiUj5gyNAOlYvA9Czd0A3MZ7Weebq9gSQrHupmA90ka9tZgOZU1aFaCW7Mv6vsW2rZ1E10MC/mlnr46rip4PV1czQoRWHLHv7bf9RGsBhm+oReehuap8JIz4FXDVMkzyb2TIEAK/y17qmdSGPUQ3Lc5LVQxzd7W0qFgL16NC4lmX91JzC+CqUqciBgoqnWUt5HYobslLI0q8gdkkI0L9bbRjKuCL8ocYUXC6hiGOB50weftFPwcgKYCdSt7GGC7NfSg/Rg60gm+3maK/2/81Qe2hKuAqvl+IbF2IOeEwg+WmIlufCCUGaCz/0edzX2GU6+F+LbDV7rSQoxtGnR47EydjKs0qvRRF1unTyBXanXT4N43dtFqnaXbKagZ4CfYCDIlcfLIlKHzoxDPyQ1LSuVF8EVueUWjMBLfsIfwUP6KMrI6pucwtucrbPr7Vg8Hor0ntr3rtxYNAE7w4xVw+ks8joVxhWbUiliPxz3CaH3nPlblrDg7QW1nRHuPe2jK5IgwojAWDBLrhbqiOjb955nMboSIqLwrSZou6///u9kruqBEHVCGmdLrXhFcd7Tyi+wOFNGGGlMt1V/nwMfy3z7O1SCRFm3Q8Ht3xdX3lRjzV6WG5lL/eBB409+/Em+Zo21gt3ENvD8zoQfQQfzp2syvlBn23N+S/nQXP9TGNVlryzylmU78lDJfMAW8w4bhOBdzB+w5NZhq9ujF+QIf1BeXd+hDZ6IjB+tAxqnCHiqqUaWt9d8WL0bHl3S6vVE8k8qiS7IXKsbt2gHPN6GmgX5s77dVf+r1cZoBWlqK68E6ex2zDArHXzRXq9GEZUtjy6mM7FT/KypJqbfTLsWlY1ya/5jwj/r2nA69E6K9jRl909/mj/zeY3AALhOjJo39CgjTF2DTZy1rMo8t2wqAGZd/D4GSc6tWYWflhncIg/Ff8JD9FHqdR0yKfJX1T7GudbpNnRokFsIN9HI8dgadXkIsO/XAptbOVVFCLCFrlPWKvjLbwJsz+B/8xhmqt0HUcV6A5L5Hcqg9QihCLTeprNzYBVi95Ljp/+zemqf/sLM42TxHaCBzZcLv2gkOLIs2p1xZ8XtttgcVCkEapR9dmxi/ZaOoc09QPQhjfPmfl4nGl16OTxF5EKdiNqjYzNmmO5Poalv61mtP3t7/hgqiGKSK9g85tyO+RcUaz31xalSSxkuJQadKB5fMxum4W1jJfbjje/S4cZv9FkULQxOS7hZcAvVWVxVSJCIm8j/k7tcPOA6/+S/n7ti7ebBXfjKwDMXbX74CL8uYDABccHh3nBVDjdyxb2gfkI+b0fSrkyVC0A/F6D8QpSk5m5+NEWUm+d24/xrt/sKgOoytSo+y3TePLQjOiIAp8cZ2esGZNIdkPbVb/0cPdVUODdKiSGiXg0Tj7B3awBrSxppVdyop9aHr75oRI4FaFT2m6pdNG2YP7VpDhd2MDBA8/1GPALvU6dDU9KZMnJLi5A/dwe+avfbmIAA","Clara Peeters":"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","Clara Weaver Parrish":"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","Clarence Holbrook Carter":"UklGRhoJAABXRUJQVlA4IA4JAACwLACdASpQAPAAPxF2sFIsJyoiq5OeeYAiCWhr/7ANPF98d/23no8v+HH9/uvLac99dH533zv7a+ob9afW69Kv+L9MfqcOfX/bz4lf8J53c0w7poHDuF/f84eHf/CdaFaUPPmtUcmUab60kwigXr8TtmlMjUaSpF8Ou9yloSuJNcjqTeIpHLwv08Sr2SADheAZVwA8m1sreIRFvpWVJ0PXB/KAyrFtBcHA25/HndIixpZ/nYFUUm8nILEUQ24JtgjJ9113ZKsE9ucFhQHq9/zDZat90RUgG8etmiBfmwZ4P5ils1vRn1PK2l5zJtJchif0XAcyjUo5d5sPSJB9j/59h4m0jPWWEErDDH5kdaArXsbDvChS3FFWTfl6UreaksSFcLebDkJtLYKl7kSRVyXI15GbHDA68A9ySBi5JClOrBxq49OWreykwchdcUrxT1uTPlxDj0b2BD/5KDLIAp2U39eOF9ea7sab/o/TYiAA/vcRfnqG0EDjIQr63PtjQNXg3887z8Vwb6NewGsAx2/NrdXduP95QNuS0zFiClBrJriGrScS5IFnaKsw/J9nMmeHNMoXHiTsYanQ9AFGVLho8ZW4l9lGgvCUdThqIT8kxYmzNKRnPHjrW9WTPgLKVsrShNz6f8yj23rgjQZGP2j0Lc4uFTuPktKW5quQbT1IvkAtdMWXKKae8ZAx8+ZiHI/0lylSscfiKaf5ybHmTIA3Zge3cXd36XJ/Z9AmNCp9Czod2JY+ZDbuen1IhX6B9QKwgqbvq/DA5lNk/+lk7oPPhAl8rO/nEBtg/NG7sWceOT61M8p1dJM/QcHO/rtdOMNy6YvMmDEYA06brSzGx0cEMcI/IFAVd3xmuMrhoSyqw7y20fmVMX4tnL7qZJ4JiiTunMDWVJUeTCY2WVDZXxVxZf+KrFmzeAkf1i2LnPPNIgqHBTALTV/rt7V+GTDkwyYeqwFbNlhY49GY8G2qg1lvpa1NppeNFkFywTlUl7tK4QQo4AH9VsGVAcZSD7xrU5ur4WBHr3hrIzULSlBxLVzmy9qzk2KbGcX7Y4m2gfn/H3hsQIYdfdsluVOcGmkjDkPs4b6WmujCL1hMDY2qg5Xb0gxktD9b8yY5SHnqpevpF0KvEnqwvV0Pe37Rc+wgS8BwF+Hz5zuV3Ln/1vzFbraFYS56fz3hUfDR4XJocj/jSt6pn2PWvaOwZrDg5tfpN59OWbrShU5Fv/kbHde8gcDD1cE+AK/pMuX61EFCNDwzBX5IGyRuO48qXCXC//SmEPOZ50XM5u8a3jUP/q7zZo+J/EdNqjkCRwU2MMgBoZdXOvs9jKxzpMgu2XwjXuw3SKYXlGyTkTw/xs3/Ly1vrAeXS/eY8KLkkWzzGItlBfL2zUoeLahRvBn2w6ea0IIo1qCQudZJO5LYLkJbyLCVtgcCcUgXhcGue5HG5arbthiKU8XVcpBARaxV8iICnPLSoUB8yqp/PrKaJd0Zars3/oxtIPCsXNH8EPwXpqO5fMyeFK49EswOnb9Nc69n2hmS3X3srgU09qEHsFcuaR9MgXpvefQ/1MCngJD/GTpzVqjrG5Ei4g8VA4aXQEhrWeGxbwEl5nlslDcz6NX8Ip1JTkKFXbcyFhlns+Tl2jcjrlJSAHIf9bfWpFxk268emxajkxmt6no1+7ii9ZqD2s8jEBEQHFRIZyywivT/jMXH1Hfemw6RVdO701nqWZ1pmSRoXL6jUDZi56TYxn26pC+lxSeBTqBrcU1z26+A9LI6FmU1o6jwztdq1eKF6YcvggT3TeG1ru575REvAT3tr3aESdPwo9Ms+UJzvTMkF0JxBe/yF6bkH12vBvvReQxhdCjjFX+39z7RAcE4uFUxHt4raHFz9UKehU6fvXOvUPrcXCz2Mj0Au8PkFBuUdk5K/D6MaNMrJIfYHlFQwTXQLcv9Q67psveSc2In4YDwY23aX8C2auETDCqir+2NQ6SZrxCBAbZS+5vDHAlVHYd/L9NlppLSo4ICuXHldN9IabMyyIK/ImTP8jRAqa1ViEwx+Mxy6LKY3ezZyx10l/xScNv293JyyF0F5VpH6cUl0yKwydBLeYD/Affuk8avveilvh+o2SKaI+0hSMKeO5J0gchwqB/MLz9j4I8vta7Iz0uxIkrpznDWCFR+OHksOSRvK5aQH6AJy7kKrc/YEv2JusyEQNwu5Bn3F8xQTcnYT4XaPbUilXA5+rCNAxO1Oc6VhH+FFpcBES4+uxvqzP8BOybBWwoGxIOl23MYOAaEWwD/dekXDcgDNBf3DxEfJlwnRARgmrWog81TdPlb9iwMRyr5tWodTxnK/n3m8z0sUDKg5XfQrYWd2KtKFVFNKCdTqhkJ2/Dv/Z3KysM3g82wWl6YyiZjXPr3YiCcVUrKKPiGIEDK5gZEsvh3F7CUeVnpFP3nZUb7M6sRI3Ke1sj9lDb5cp2w7Qh5xKVmZvf6wju39i0Mmtjz49dhqcRUqqoA9i287EfU3tTx1B9YLUllfUHSVvZL4AQQ5kdDORsn/J1hyLbDm7B8BFchaV20DO4SekKNTktY7x8qeLght4EHHz2GocQck2U3if/gvTGmNCTOxAGEUY3fH/h+fF/RQpm5nP9Tts8P/ctlMBn99vELnKaay79XKeJcY0WL3TO1I2wBrY8Ejoz6yvzKMtGYh3k2VBDwu48y04txz88FEXOKvn5BcjOFgdeuqGIkq1H4jR63AxFSKXHPE0DMMVr73s2sQH+0SYf61fm1hB9jhlxHdmEj9GQSvPhP5yp8Xf+ES167XU6xLpBHo58hMlnK4aeCmhisHg32IQ2utQcbwHQinVdnzEjqFPtbVE762cSDVvugybW0nUa4vusHY9//jXjUO2pmysZhL71tLb3alaE47wq4caSi2dunmvUiBTSRIXDyHe/WIeE9LgIGP4FG/AeTwjHRjsCrA7SEO4vi05rcM/dpak9vkdmDUPpCabj2KD2arqo5qFunSRCi8uZXtvGF21nCNsgIM/poouWanqNLFEmfU7aEzpd3N8dHhBYyRF+dtyRXMBvSHjxPkfKDbCoYgFyBbdL1hwRs+tbREuhD4AAAAA==","Clarice 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qOJdXmmkDoYyPtHFeoZwg7BStpSauz/YqAzw/DlkmfK00wedOwaG6NxnCJ/hun12TYL1ErZTVaGOqJIbLdAAAA=","Claude Bonin-Pissarro":"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","Claude Cahun":"UklGRqAJAABXRUJQVlA4IJQJAACwMgCdASpQAPAAPxF4slIsJySnqlSt8YAiCWkA1isMeVX9X4Z+Z8OPsAwt88fajMVfc+evHr4l5pPR7qGdMdB9lygJNc7rd3xkYfBT7V9YqPemTtGjDTPyd9BG32qCPu1xpxJtXG+Q3tg785YhVxXZP4SU94MXspPXBKKBXgygBUe1mQMqpP7rjsYO+gQphTx7wu/5U9mYB3ZKpcdBJOZOdzSwOtMRkzS7fnY+TbaFN6raW/Ga3n0T8JifZtjSGOeyQpxe18c49rs1IpiM5o36XjNAlO838nzGrnPM0CB7oIQ1Y1zY50acmp0wFhPuVpHNLzfGJprqFyRfY9tbYrUI+U8OCfAjEfmiIqU4vrJYqSv32gE3C9S797JC9dhEtDgQ002bJo21sIPRoX5jSX7UogvZAVHuAHms19tiAw9mOJIiySYLllHDkhTRoG5hpS91cTQ8lA1KnzBEmNQ3v8jiTlhMzPJFJG0S5ok08+5Q9XDag2dRaYeMbUZjo8gu0KS4NPzfyIkSxAr4diU7oROkNlT5C5MjObgUyqzwyAAA/vAFyn+75TdyiLpLpyFWZ43pvwgF4fVptlJmHFkIrQt7w0z+igYbTkQOum/d19ZvNKShZ2QYglx7zNcljGGhZ+//51MjxXQV1ZCbMRIr0NuP6eNdD8lmPk+SbHZt1Kz2dCCjdCQX97BXdC6Vm4u7O+a/9Ze0OuBSdeFLAL1Rsmy4o16jRPlq4rgPBcnEFvtqxEXOJEeFLPJ6hZU5JPBUAPb4TCEBs6hSudCw8bhk/lj66vYT/j1+7iQYRcHN3/GHZFAP49YM0z5epUEuutArMLKZ2pnHvTHRJM1z7BoSD2BOmc1qsPaIW0c3NiGtSc2/8p03YGbFR6AFfocR1CIm1EJBMH83plylyMveU+KxqSMeQszl6cWIP7HA4fWbtgukvrnEVX7mQy2Dx+kEoKYLCTF9lnD1yPSp1/wemtSsotDvt8AQaAeRO2QMsDx4EOQi9bLMARA97vDfvUIcry8pJv+BoKJyCDXKl57YYT9YOdgHNnax6G0aafarHtljFf6moIY0ZfvxMEa39JTp0LqJYNLA+3peEiLh/68kza4XyZ37VgYe6MZqGTYW0NBFqoyY5BwHVVXdv4khTPdKfuBEDdVXKkJnG4dtpuYh1HsXQ5419Oeyh80eQ7eFIL/jSe6qCNe8JfbCghTEozQdp/vFn4cQSFzfHtivTEmSS1aklS0o2rS1DXk9MeRlNG9860n3VDLvOZFXfdf6kbr3jOb1RLaYHXS43yJswf7iK99YV/kWUsDe4gb89EnswvWAaEwW5jt1CcaCkIg9ZroPK6Km7EaffC4iWD4Htn1HevMm28DP/bsG58EZn8tFX/LxzmHXdV0MxgfukstvCyMc0G+bRUWkjtP3xG3gk3+msONPgHjjOFKJNBYkRpL49K6DrLwIWzWNn7PW4T0W/1FG7zgpMX1SzHCK0U/Viz/4cy8D/ToCNjtRqQ6uiRirzCrD/F7h//7GHVjvc4e+GkwhtG3WA4Z/cqrhK99yNIHZP8y+1KDwyMbFpYrm7FG1zMkTOh7t0vOgpuQJrIjM/utYwcq7JStSOJ+LUOld9y+dA3O5GvgYM1E9icoZwiBHNJrKxJo1lhh6byrC7jDP76cTZiW1OQtlWzuEKkS1A/ZRjZvGEHmC8WG8kvXyicV/Kw2w71NfQwaXBKpsFD/i36C/gFetIWWQlpWWG6jlKwHuZ3s/7uOqG2NhGpJJGYy9782Ot4AOO1DKPsH08jdICwXpaWuqwtqFF8YYVvYJy+LnqjUr3VIqiywEzTStswlhtd2XW1UCWA1kxJKkyb6LYne3qdIeqlBIz71ySIDeIXJm3Ui0vAIFkWj+htAD3lZsa2dcarJgd49ADr0OfoPnST1lYyZJBWZPGyok3fAa6B1jC6ilvwROkgMpAPWFDaSvA8ByimLvMs146ZCHWoeGAUJob39BhBljdq9x4mYPU0XwUncX+AbDrZESYo9TvBcryrOBFre6/FqpnkxujxefKH9wjXB86bYvsvIT8gjB4gbEbDL785Szyz6w9h81vX8cATdnpweapTA9HI3MmUR3GRj+ndRUcAcNq7bpFI3eTPLSqXQvv7LOtiV2hR0orr2MkIY6qgM41sQp3qn7Eq/jnwxTOHAWUYP0oZ0CfClJvx2jpPQwn4eVIcfAN2d8axhnLXAA89aP86BlVUVuxKXPoidWV85CAj1pqHud1wr8SB1fFHAIilPyqzlb8n5u9ntdwVkWbyZKwaEA5GDFyQnkg1zeB3WNIs4shCckjbnSB3Eo/7du1YxTb0ZjW9OFG8yxuaq6z4BE234iUA4wwflF2HlC5gurBjbyaQ1K4Y5Y2ux8ziXT9cIQhwEF1vFIjBkyYzQLAoZA40JvD+G/3iUw5KCE/JmhcBdtUlIbmH2xEycYuhPma88uHqPubfmv22Op8LUamNOaAOv4AQujDfrnzmzwlk8192d1RQSJKybgWvypWmMCLFcHMxMNChGmfcBaqpJPtusJU1LMXHBOzugepaod8Ev3w9aemVWAnMttN9fmEgA0Hi6aEYip5nfqkIxo2qY1OdpevzLqTu7JxY7K0RPlgjYPBKCVoTKyys9k0R7GuHevJQRQwxLZZtbgQQeHQIqn77KvkcY4DCczdnSv8CMlBGRBPcS6+m+bEgoOeeNd3PmjnBEHV0iNzMrG4DU4gcGq9f2X6Qy71tYBDS6t21KPHmOtv+VlMLTieFpSAY/Vv7NUCPWrZN3Vq7aADmsnPL93qHribZy9Y9f/L0FRGO6JXGpSlxifGoC+jc7qxSO4r5YkolIPwUUDQ0SLjmIWIqES8DR25ZuYeF6kTDkqmM2niTTbEzabt1h+eB+WOEL5j8bBpSS5nPdKqn/OYyDxGy32vhgXTIAtAOUwDt5M2iCDig5CWdB1KIilAZQs3NYjJBgMh2uUVz9cnpAvjodQ/frRqUenOmQrK8LiIrLj3nrl2UHn4PVrcaq01yqD/hCbbmu0xOw5361r1SN3xG+YTpo7E5Vi5YJlOnWEEC6pmRgHUP6HZIjOeW0jdoTCoZM4PT2UdlK4kfkYBFoz6nONro0c6Xg3dvXHfz9tfeGWNrDYwWl/AaIrwzTBid4xgq5mDG3mut4e9YswfqEgR3GRRy1R58fTNsmkGcwpURICdMoLNXLZm4Y6PkwceqlJb58iP6gdALVk/sd0GDmz9UuTDnc3XBRVyly1T46+iF7b5iUGoOkh7aV6CAAA","Claude Lorrain":"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","Claude Monet":"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","Claude 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Harrington":"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","Conrad Marca-Relli":"UklGRk4NAABXRUJQVlA4IEINAACwPACdASpQAPAAPwVurVArpqQitBUd+XAgiWwAxcYrfx3THdA9B/ZvSQurd9jtWyv976rtux5nvNd9Ln9r34LelbRx5TfruY5l801+d3tdmOoBe5X+18+dOpNe8yz71XGVybvfMek0qmDof6Jiurt8sBS6r2wdfVHD5zX8BBJpvB3XEWKWCmYs4c+TokaMBibpCv5iTaz/6Qk/7tDY/h3LdWtNdpIm0tcsrfWkyzpEX2qjILZVzqnn0ZegplkDJXY7p6Hb8MPOJKpTCsEuIko2DJTtpyGIrFFuUwtjIdOMv8pppVH2x4iqSCGdMCN3iN7op7yWNo3t9gYPxHuMK5myE1DwzWtghCPLm9B1ZLp1d+HVumue6VXs/dA/Rm9DSiSDvNOY8g12Fm2y5P7OrqjuRuZUeuq7z1HkP6GbzRd6ltbfM1ghEzib9fDmiEulNospmrrkBzaMnMqdgn/9kYBZoVZHso0plmuM7DBBqqNpItb/+YWQvgSoP7QMzf5F2AE4S8SEPxUt3yUuqCVpOfpzbUo1pCU+D1hKWjWqNv6vDdNUAz1vsAmPs7K5BXOAD4vXi7zkMwASWeuPi2HhAnGDYUHEv1eFSIWSjYT4jDumGf2b4aOVpb8zhdae/4BklyyPDvzcHELgVLb1HraI1AD+8b6p+c7fITjZtn+b4xYjI+QIrwdgl8L04nxffe86+FA23/lX9Y0chyb/O2cpyH+nMtn+86Iv9G+keX3v88rbPpwPns7336vSeLxwlBRwunwq8Fz3YWCF8lp1/ztR9O38//ln+9olfPYlChYNoROJsdFk+46+ke2YjqH7jMUqjXALt1XeXGDGfNFRi3oXkXb2tnF7FcvfRKt13ZucIZHXjKGjV3qfsXS+l6DZlbFT76u73p6pNpSjgoqIMhD6S1UKYjXTgl9GQBE/Hiu40weyVmSzu81aw9nvnDtgo78pwrhotDxFCisfC+xzodyYT3LxKa3BpR0mE39o/rmjKKBDJlisNmYaA/jb97YBXAKMyQjqfcCIGBcpqRjp6Dh9M+D7/Q+UsKVG6xZxt6LJhDuKoMBtHtYSCIH6Y/ruBR1Az2a5xkf7FOu8nqRiYFj3SYsxP+OkbZ4FPIYPLxSzDEFKcDA9NJJyzPBtxp6yfONOPKdiLjIRkjBA1MHWPRW9GJANdewvA2kgYwsBPCHl8hHROW6+24j+3vCph50fjKgCr78m0WRg+QQKnjc/TwsUtGb1PnB5jCkNd/U44RWUXt6/iXujp7DzIaaAy/4O4JOg96jZQlwfMRRETyASQPLYfUSIdXsMCrIldnf+Hz307BHPLdpC+8Uprypez+etCKzbuni1QcToEUJy0GfG/f3iZMio5f0jpZZuMCtvOp0txpKhJyPwBf24ajRCOUIhNhseuvtGIiZyDoubu/WMEF0aBeQeNvVabP6nh9l7KCXn3+j+sk/c2cowjo3/YU0alvjlkVdpx1lwWyrotx7B6SIWh+UUsNMKpooFy+aA1wYT9a4NdsLL/6vh4Qr753m0U6vvfFJJ6NtNpthWhzvbbZujJSHnQMfqwosFL/+TBBM9K0TZbYmMv5doGA7v6oxx4HlLDoG3ievkcGVXKskywD5R8lOoDnHr/sZeZBdebeD+TFACCSOUKP+c+yBC16nkiDaLmp4KkB6LW1rq8rPrJiqpf4YTPXyQbOsOWE+3K3XRLUtom7uHlTthxHNXbHeoOj+nbJEt6tr6q8a93kyIGZXTvU2Mz85JBDF8jDT+hxxBzHk3rYF3t7jkXTKaBTVYOfzpr/q9HiPjt8277iJ/+6MVHUwVutole2cZk/iwQtc/MS02UnGkHQt2ra5aQEh1JwlsEn4vx92K0te0WW/a2sKVmdIhzL0QnKeq+3gP0a7XhqK/dHvVd+J2Gk2R7g1uLtFx3EyOkKPUYnHf35adowH/ih3MvNvwqAEJ21isg/pcNtkhPmYMfCRaPZ9A/DNfwM9NS99FrBgYsNPNMnsi4YL8nYVpE9GEHpPSNYKWv9g43N3QZ2SvkE2J8HFJyTauEKn9qABHZBEYmePQfiFwsAaa7wKdhoDJ8fA8QsZiMoDAyc4DF7FvlhYnkFUr3OEH9tlUdg6U0zGUss6b7aSmiJzmsoxLpp/plNwb+jp+sebZQnQgJ6blAgCZIa80coRYMhhyvhzm3xXsDAJ3ayVR8fjGOQXnXDpSIO7A58kFeyel9Op8KmKDgkr2fVQStH1P2sUUBAPtw2odlVSt42nqq9puoDLqAiaui2bYkl7tmfpSYE8ghNu+WBfDmfyt2q8PnZ0NFKFVGO/FYzCrkWnfSREpZoEhAAaSSgrpUs1BHs6SURosxQ4/f2qRkRuLGP8qdePWzEDxHMuzP3JChcgr2Sl6/pVdhZMrO+27hH9DfXdBOQlRpxsUxvz5iIYkiaDmIDH3qSPdRg+cH38dCHPHR/VPhZSkUOdVfqFUphPicVB73Y2PvfdoF7Wqp7baXwCnDWjEYHOWfqD8SuR7+qF279UkbQ0RwZY0+ainpPX1VSY1JBPlmCJVIm4wLtBu2eWkGcL0bVZ87WFVy2dCzsqMW1eVMWhBOizyi18W0idud9ph1JvSWx3ZZZHPBOEf+nzsZFk8THAc+ruA1L0GXZjfdWOUYRsRWNMwi88mV8ufxNAnPKAQvuijuoIgj0HxPDyFON2tM9SoTasqCbGoyRP4NQ1AozsEJKNroj5f8dqanNt0vtYBvPjghNN0YE7nBG2UcgN51mLfIMJI3OLM+2nmIMjltl1hvdTbBhWn/0lndxc38OYBkte0AIc04XWIG17RQp5ehw1sYUxRrQk9sgadhbU/4+LDhCIiQnKQHaalH2iWc3T79NylXNm67M6oQF7O1RdtwoQx5OjSa8jgoxiXLwkGeQ89/7j2TisEjjuVaYs/gyhvb1EArtF+i/fCUpAovEYyuHM2OoESzWjPA1BP7L9ekrJWBsImJLzPd5xl+LAh/N1BbfmADqXHmWKutc/dad7b/0DFjS18UuKt3XwZ7qKppHkfByLgI6zl7JjX/iMxNN5IUtfL4NUk0Dg3gXrr+A9AlNF+CYxiaGJMVVx62JnjjGFlwzcWqrJfQ9DX8rhzoOBUaAZbgL/JHGERkyGoZyvcfFR3LRzJsbRXyTb5RCExmT6foL5xYHz+di8/b7PF4GEh0kHhgl0GCpGLCSeVHkc6rNejfuZrOhU5GgFYBg6o3MU/g06fPLQ/93L4B2vjkrug3ikYH5mR9FTUEpE8chsyr83bzIXbEkfm6ogz6FKzDBQq3zyyPWb9Rd08np4R7PYZpDFhyDq6T7gHPwdd27y/xllgqIihyGwU49YiYecRCmZyI/SiNN2qBFKX2nA1hIc2HokBlhwVEqxtMzEnLd+2xAkH6mYhzb/KUCCkCznj/ciDIwtAt9/tAGVgmyeMm8UKw4juSyVG6WpnEer/aSs82BqpSizUWgseX28+fPKkHqyjqI+8a/ULpGZmEb1wJyYundUdzInryjEHgc2OBOetwQTdj9EA6XfRa/Xd8hHpsufnworodvJ7Rian4ONtS6OcIH+ImBI6JgMaRfBd3e8QRH3mmqV+0MdZTd1uqf4pK+buzqW/vkE97aqqrEonZzxPMv9Fr+fEYqimfEAAcHBYC/mm/RfnV4ERGwxWNey9jTANNsMoy4te72A9bjANUMc8ioqNkLqTaIxrxnqtt3v9IFdEwbyHnnf3p9K+0RwNEaBT6yjmQKgsJW2jR3c0BmJ8BDgmZzaYBm5NPKnKiFyhaVKdyaXEDloj8fLt9/XHRXent2icR7KfH/+tbUTsEHv7PKTowELf4mIplNLVAnBwmC2A8j7PsE1IEjNsNUsQfZoCPTrtV4tXnLRQL8noQ/tNxZI72R5ctXzObRbuDNzowx+cdFYhP4dpSi1T0oLvjAaj3A0Sukni2wkHmsY8NLSbPLb4QLrXv/kjHo3Et9PwQ276C06B4sE6YXH8xmr2JI0EKN/ekb4BFXZsSqQQzBbZQ9Tkd934Ee0ZD/f3BlPeod04wOlC4Y6Q5j698PZVci3FqmmxrfRrK3+6Uvrk5CTED9AwB3cdXoT4xDO3GvEZFNTvmBDBrglU2JGV2H9YJEM6kHxf1fA+tOLZvUVia4Hg3i2cwTpGMW/7zIMNaIUEaMUNKfapLIiN9vKg/BZDlh+uX1he9XHubcLTli7+8TTI2+QZJlVGiIMZSKe3ZSFzaA2oFRfoF0l8j+PIpYezKx0+L2XVMz/hYqY77DCkb0VtjLj3xPahc3T8oJjXV86V6ZHq8VNuXdkCQ41jb96w8wEMi5eIUwn80sdWan0oMdQvI2dFizASaxHGJJ9YHRw5h0i2bPUeVmtKXsvWWRTRiDR+vFOqRmYTBKE6/sagk9JFunO0HfYyYI7YaOnBoJ2lUVNeLV841cmR2oawK18sdx7ixlOHXsdyqp0Q2ZOWZUK+XNXtJOf/5CvbU88pfYjw8F9ewCsvjlznrLJHQVNW7IemAwSA6rhKGXQUWtirPYubK8AA","Conrad 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Maddox":"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","Constance Copeman":"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","Constance Gordon-Cumming":"UklGRr4PAABXRUJQVlA4ILIPAADQPQCdASpQAPAAPwVeo1ArpKKitPy8AXAgiWxqoFOmP1ZLvr9H5vnJvbdvZ6+n7TrWi3WyP9n6uv7d6PfRe8y/nKf8P1j/3ffffQO/Yzrgv8HasXJT8t4W+deIrlXtR+02RJlN8vtQjFHtXAD9yb9T5s8eXgE/hf+ttEP2dcXumjJnqo295DOM90UGitJy3pjco29L9ilfXOB3ylkfD5osj0NNf016981RbUXfiqWI7C4X8e3dhFZduh1ub+f/3l33XvRA0donu7f3i2KuH49EwYyuWStgqD+1TMtUnVPRHtAlupZ27x8/v25GPA2AOtI3e6ohfrkLbtbkSx8ntoOsxXsHHY/mvpVftGmm/tK+L3zb62UadWPPwuSKDEM0wfymi0V5GtK73qHMsZdw8v6lQ7VnLp84fAL03HDCN+Ttd/zFj/1lmwNHNUj+otgO3Fglbc+HSLZWfpwSJF72nASlIwl4TcsmC7Ar/XY1Q8HFSn5yeL9SIzP6+TIVxinHrdq4t3ZjloMjmnnheIhlWzgySK6XnLHR+AfxIdGHS0yaFFfqIlwkg61+CWBXqx5j8mcXIJdmESTAftgQUY3BYjcNCOLiOpGDLtD0VqHXyC5xd8zPBsUYC1nb8y/fNm18S6dOIkeSmrryXQsf7L1tbdPEmq749NSOAAD++FQ+vBodEGj3x/vz/O5Ogtjm7Qf/es69JX1yLU15m2XzSil9/8Gd6Y09wq8dR7dD24AnOZnJBaKj8uZTuRANVZ0GCCvtSArPgSIGs+jZU6+/GVZ7eEjwXlL/UesTjK+xUKyamoEaHwxw26iZIm4Ypw/NjEJAbg0miirFhLRUQw8ZIoY9SAHjiysAFuEf3sGvBD1mXzanCh2hOdRw+uEIeuvecFh3OfCud1met9/F8uFGp52gYvL/JIGCx1D1IzI9+3sbt64ujVBj//pEy+NEUVq6FXgfFGlVA/Equ8rbjxMo01zix+E+Or8pu/pha3fZki4EhSJ3UUTCqAlXHzaS1dd1hXFZWvAzF1ZalsE+ku8PjJXbB7PnCABQCKBx283a71xeY9PPcWMv/W40KurhQsnY6nDWm59IqmbrkD/wJX6L1NJYfHSpN1LHxkD7+dvbWpWg/nqxSFaeUG8DMEBqbh9B39wKXX7rguOIij7QU08Tve1MZusSDNNj3c3s4oW3zwJWCmubP5CwEmXYKQefuF2ntKVZnvEJBImTpOLT6du/gcFcx9Mwusc24uTdGRpooh1+hMWKcp3mj11TzGc5gQYgfs+BHsnhZxMRKjbGoXL+fMigvZe66c/Tz2KsOWL1bJH0XY2Uqmw4lBYxnVlUI/BLoziVMbgtF+zliq46HplTo6AfBsfnn5W0Pyd/JvEnfX8XqRXREvZXbGlvgfA2EHLPTLHXfrr4zYXh8T8cSrRGJVhJB3W5gqfgrmApwIgRcxtYaiT0d79hYaynSOixkOZAFxaXcDjzM8x9dinl4z9eWwYy19Zb7fiRyR/zALOQxQBVuZJZMn5f3gJVX18QDbt+ixCl858785fYSrn3+nYYirjjZqzU5Ad9ux3YJjyKuuouExSw4byAWC8l312ttzeo2mza0Ra41jZKOe254xTBi6du2f4e21NPkMZjYj4kjSxGWjRvIRv0FuHqGAWG1hL1tW+FeBdBWlcEfutVm2qOH9qkFdcqIfPjvypP9p+vgiUw+KZn5INltHVT78br1wStSnaSnwoC1A8Sa0myrk4c2+i0IEwGYpWKHxHvTZnt8dFaxzEbgt/NvA8HZ7f1WdKcavn9eV9JKY41ma1hMShRdDWgL3b7S8gY29gmE9rkiHCYe1meIfVUBgCVBekqC/3X2EhNgIL/51m0ta6EQMWT5wBrH0vBR9sKYc8nZZMcMe4npzkgoSuympkuYbvPnazr71uo/ltZhRPrp/UvLrqzB+sUpvAlzg3AY6+xDESlJRP3Vj4nVnVlw41FO7mYFqKOIZ1ztDqWrFIjEzCTCPZWZddisp6rpQqPdzrz0LX34H1KeR4oeTjaEzYgY8WyeV5Zx2PF5svhq4bT6av5yFvVtvbVZf/texQWEgwUFcfvcf7uES21VynzvubMGLlzgKK+4uhWk7tTew/0Q5uaa67qHxkiXQhJHkgo1K6dm4XHNnedNwtC9oHLacXviAPM75Z3lGOApgPNKAQeL9wW6xRWgbGIdBnsKTVRKnxQIwEngPkQok54w568leGLToI3e2uUwXneUSL3lTtFUwW50C3edyEflJrVM/jpN0HDA5AoQzZs8mPBhpnSiJfFTI3j/Px1fwF1VEXSV9mMZpGCW8qvscy4Nq+nDB3nB4Jm8Uq6nukp5YtSHRbCPL/EhHWoChiQNdjlPo8DhlOPuCAl1WTTTv0DcHNFLzduRO1CmOLC+Ejmvm57i1pyRL2+prghIvr85oDGdPp7cZ0XsYsU+OWHr943yTRyr9rrDZKKavzfg33EKGxZ68mGIR1X5NYWw/aEty2ykAk7gby+OzU5yA7YdrVb/SHKWpFetTjiU+cQa7H9AJIoQqsB34Zb9aMIgNI/iFjQOH2ZnIPvLEXq5koKp3rtEItuqfs/54vG/yzAP6TxT2Y2qWkp0ofBEpjk6Oy0Kl+Sjx/m/aa5E2tVR+/FXv+iRUWu+FFH5pqUdk0AQtG1GA3V4IVtPBJWd8xhayHYGFpYf6w1NxVzmn6BoXuMMFmKcJatNgM/jMkTy6tK4dr59e2jgPiTP/uKFG8xL+330UtIxKk0oPVCkz5uzi5jbUwNr7JX5n/qy10JTsMyrRYcPvINhPUXHcDy+C6xkVK8YhYSFpUIZIQBaGR9agiaCrC9MHAG2ji9d/+SH81A/JawStTdWx4l36oZ59Qtk0pcEmImXXlNT4VFR+uZjaw6R3AHFajClBoa13PCX5bi1D2sSBuPP5k/nQVcB2wVeyJPJVyQMyf9dPZ5AC+kBBpv8hBdhVmwd2ZPqiuG2dYzBZqH7IEnHHsLP5IbG9mr3V5ksr6SSNxsTHIc5nrP/aKEcPolBLe6p4TkFXZKmFc3+IZyLTSDs6o+ni+T8yCvb7bwkKu6wTN8jo4Pw0pDXSt+qhS5yA5k5jWhDd+N7JaOCNfg1acRf2UjbFy++i2nfNEgSuOp4bhHf9jNwDsAi9uMwhLr5LvAlQi80YBRb6GHMoG75FyD/ExnA+bkUcMK94uwcMjcka4a9P5qYXRSUTDLheKJ1Tj4RhQETsabrvG8OjXV58nJYJzH/rOH2SLfSYVQcHG8M6FQZDPB306/PSmq5XB7LZsUjNff4qd0edVDu3xotR6cHfm79LVMmnv5+oWh4vXXFjl4dyPjGaQO1jpwrJXDo38zVcxACz4fWhOrc4+QAwTvMST5INdCwtrlmemfix6bnxCvbIEDSptgcNtrAVFSvNJiEaG0cm5VScpIhtYML7e6CHFjFZu9gVHsOhUNSx0ad2Iuz1a13aUhdblvif71lGEfB+qtjZXA9rOnMVLj3Tg4s7cjv5PHa82uqBqoorOBwc9kMC8DkLrgIQIvWqCJrHid3aqbbbdpYny+KJ7YC+6+wdI0Q3NT4Q7N2/O0bMo3DkdkWo5jnitOYA+iJgepaPk4w7XTah5IZ78JryoPAmaQ7VEHuIAyw2Pv0oND5gqzCaEN99LLcAbMldFBxKRbmk8UsIIClu2bAyiqR5b8UAKG3dyKCb1VT3OQKWNv9ksnvGlSy/KEAseCD3yXK1Mrs4Xd3mWljRuzjMxIfcDqt5zw3yc6PHuIZlbbWmAKOb+nyjERXTyjDi4ys6pvZ/vyCKz+RG2GmTMYEpN0+u2Nqk75FBMf6MHvO29iS4XZfGLahzHjK2jW7De5YX3/vHEJX2nbxX0rLSuWE8ngpvOkBUy6R6TbcSYkPecqPG717nlZkaM11OilEoDgJCUInbMSSmAUVOZW05/chxXjshd84gJl4zI3eucT9TQ5PZRyQAPylnrLNihISLsbSf28q98dIu5qQnyG4JKqk6u0QOuPZnslWupINYIACIcxD7FdCT0RaXB+NZMcajpj+uNlJlcrgVT5ntJywXpxfKoHVOkMVT2WtTr9WZY4l8caavUe4rD5av+nYmgXIYiGG2h4KrNLi9MoHshc6e30FQgO+GYIJ0ahyVKeMxoCrab83zBBJqTltWdX9OgZa57jabeyez/SD3LQRB62UsolyQLdmYxkrvQ3ENNUtSBDahsolqurdeq/1TPZCsGeginvl0EBH5ZdypX8cxHnNcJziNMivmp8YxUECCE7VOKNLOLMhyjqymwcxEIIQxiHnZZEe+QEakLQHAPhwCgy3/ClWz6QOu4KG6+FTdPLr0ejZUiRVSD62EEt58IRXGQnu0jhksREyGWzYN4bzPW4K8Q6AonAh5hHiLO5MHEPOU1H8hsWQ5jQU8pGyJhOejWWPF2H9jrhvGH/pnCVc/RkJo6o/8Q1P9R3/jpJeMFEeiT3dDjJnxdQz2G9O9RKE8rscYHUXjOcT5m1TTXgVkbFvG9SUnpOI7v/Xo30B+EKsckqTyoOEgs3SpTj//knWG9ctOKpTG6nD/31f3nqqo6QK6u435QggVYdcd26SEOgUV8LvTqfJcRS9RXqIloK+Ej5DAwPXXKA5iTqaJEm/S4EhLaZp9CeiVWLWPhxngBin6cvzLaX+Z+noIcr8py+Bk0i/aysmdNd6jSy/66UpD7HA1peyhpYfPhYzONYAAw7ajJ0NiQOaNdQG5MqKUlELptHy1B8EorgmxLw3mk4Nxb+DT400SGPnjKwMD361gzsp9iJhQ/B4J7qTh6oYwVxroUmsD5+drYX4XKSJbMkvBX9xL/sJGpXMIVPqvhr5mKt2BCBdiY5uBMQ0ZAf3OoypbX00O+WpgUBupRsng+62JeVPq/6bb+zBaSwQh2Kxd/5bRBR/qTjHiFEchDJOSqzHDbQCYZB8MINnBQHvFSB/LBVMLUpz04hpw5OyM4n4uZqcE36iMKE1nSbm138fyTwb6NH3UBvFS0k1MnqaKtPxdnwVyvrs7mrCm1V9PIT3ZFN92LNHL46MuXhKCFW+Anlatz3FyAFu6sSBeD6IdKfSrKGutHPipivhFwsJZwnGQJuIJol608r8xnl3TGEsuc5S/Yc9Ga4vXyeIfxRFhJDars4q/Wl/PvqtIWLg636Ox6hwvWiZthEnx1CdA09jI11J5XKPiUFUZwJvHQMq0Ns/OoqkvOAab57c52TgwSYUeqnx8KFu9hBU4y4Jqb0IZj0Z0YqYy5Z0x1uBemHfmLIqb3Va4bXXs1ZyZ0dC9PO11ByHr9p7ccVMRrVzrPwct7UjRuVVA+5bJezqn9/MsjT4HmrBvdbevSqBHTbrKIwegAA","Constance-Anne 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Brancusi":"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","Constantin 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MacIntyre 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Anthonisz":"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","Cornelis Bisschop":"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","Cornelis Claesz van 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Pietersz 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Poelenburgh":"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","Cornelis 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Hendriksz Vroom; the 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z0NRrU9LhlSzMSe0+5GFVO4g9R63kHrS5X4+1bjQJdzFoby+H6xZg6Owakhqc9fOhGBNj6Iv01Nv5fzaO62tHhXiTKw74UL1SA/jM3QoX6If40/gSc4PF5+UBZ7bsB9pQi/jflxI5F5ujWY3sjef1LowXNBVfKdTvSlOR1ZP4YPMdZCTsx9Q2banrNT9kNOUcH7RYivSICPPwOGUzK9763vOirgWmWIcMUlimIGmNpU0PXpKQ9prPJLsEj1HLQUnQ4sAZzdvsmyAAAA==","Craig 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","D. Alexander Gregory":"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Howard 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KMLTh40lHL2qYHYEbSoWb/2oh+Ow3oAd1hy+Tlhbzx1SaT+ssPN+xmXbUuLIHZ55ddRXSzuc9/i6TABpdqichSN5jPULPH75YdI8ZiOHb6apHZMl2zIzB5eBRpjkjkVlJ8N+yv1alTgTWcexGVnWSVGYR3UIhti6dIm3ssUAuX+hwpmtSjeb6HgAK+mUosTO4of/IQs4k4+gSl4sBK+jZSJAhtlN/dZtdfsiLHwSfmaGmt71NzhjGA6zmvBNSoB9CKKi0HMGyr1DSx+ZLbfaH5Y9Ofy/ywJ3UJrRKZ+X4IPObOhOHffaroW3oneiA5U7P9mrFUIb0wLzsJlP/4vrSwKRSF/eeSl/z219UyvedxIO2o+9yGTPusHcyQl5MbMjemcSyn56kMvN+AAAAA=","Dal":"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","Dale 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OUXDg7kUXVBS9N3FhcyJ7gXt2zXREEh9P3kFHMkne0A74E6xE+AZ95zF5+dSuIfC5kSepKMw85B2ApeEyQwwHxc3mJQcxzQq8lBtGYtppWnjLzUyJqlA6bE+EBh8X1mGZL763t3CE1UE6PpwK0xx9wW3GbpiSeUJL1bEAAAA==","Dali":"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","Damien 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","Dan 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szDNA7/oJyFyJIdbkR44qRkiLTcJ8K5LhOr2aSRPqQrwGA11ahCzT+KUSpNuDcD6e/taG+qR/HQ+6kUxr64Kjnx/GWMUOf6JWMlIzylXb1TaN0tnhZ2wXPkOTuh0k2RhnVbm82bX4Ws+mRMpIGDnGfk6wPtPGD7xc2bCm3XM5ti3Ra5Yvp1ZRcshGGRtPI6Y/n3d948HCTRQq90FlHNvrQpad39m5a4bOCyjHZBXGm9t8j0LdAib6RTo6DJ9RkASgNEPuGweWtVOjDbdezONwEB0iiCPsHqVCgqYID6OtKFDs5KKscmw5eIRwaPMJnYt/hrf4Lcp6orjQgK83LyH8UJAEYmuH+oyCmasKIrJ0RyJqrjsdvUtuAEu9kE+9ZYWZqGgIspniIZh7bY6VkgSroNOw45MZof2qVR5HWtp9Ts2Q9Swg5Y6Sc/POLlUvBT++dKx5gAA","Daniel 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F. 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Ridgway 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Gabriel 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CX1JT/0GF88694pTSiYR0i/0xB4V7/fW/PuDO/kB+bjj+ii+6TLU/ya6sXFhAcoWUhtLkRq4VCnr1/s6bnRuCu81EoL12Lb9fkMKCu+7GKD4V1S1eq+3Tabt0ve8sr3yzWQCU9Qi0a4MUEKtqL7j6jFZVifrjUfI3Z2AK0PhsMPUBm7+Vxqeu8QW8WSDsWt57Pib51aQZ9R3a2EkgB5ZENs3daXBtzfQzitUEv7mQftVcBbq4Nk2MUDwZfMen5HmGFYJSteYG8LDj1Ek7/CksUtf7umt+Jsnf8T0uEfjxqEpHw1lZ9OlViLUbuMeXxKx33yRxc7NZG1/rRFahou8JGKME29n8+FQg+2znzdaUGvwwPGyZ6lJU+Mm2y0ZMk0Ofb0/U4OxpMWrFtHHzgEwp0z8CDe1xX7zwWuOxCls0iIKZg8e+LEMrzSh2ESpG5l8go14paAP3o8950lfmh/UYkxZ0BkQ01imYDld8gaSEQy/M0UyF68fhSEyH8Zm7jU75F6uK0Ji5gSzf16wEefbnxWZegh78AfTIQXXzsP+K3b2DxRkhZwNFAyuEQ84t7GIYvSpQd4kuEzHrp/xOL6kVKqum0HV9Qk0J0oQXDNs8UGFZSPeO+rT9UZBdxTRHVCJ8jQLdXCOx3REJuv+uPjmXq1KH/KCLRgA1PD6OArmb7gSRAFse7bVqx6CHku/QoZSN4ODmGUoETjND9mtnrtUE3G2H8zszlUorKXR0TkRGbKdh06MeEc7aN4sbR39E5CcLTfvyKlk/LUIG8uSQ9V8s8rDO9zsAj+hWtIcRtvSooIh3JoqqcE/1rBHsQI7cXWmPAkEitu4B54UQ4vkr68oHxVrrzSWFhMUA/SdgqHkn6BVKbdrKUx6fWv4DBsEL6BmsR0xIGJyxNFvWRBZaUyOgYGaypKDr6QuVapa2xAQtlELN3igjEhKzyEYTmUjQqLrpBUne0w7dUP8JiNc4NfDpTSMfKpu4/Fhkkq2hRdKvDP3uZFMmiY0n07FZ7H+AcnBkpy5OS2+K78DD9YaOs6dHPJBny/+TzFLx77xbTrp17taB6Z5uB/5FGTzu+lIiVRYUVDed8IBzTByUcAULl9l7M1K4/Vvjwedr6wTeh3rHQpbhvBX6MBc8fS+hyjMyjwp4CbmpoMqs8Y5+EzWDKoULWSGSEszLWOIzq2vT5bp87AJsvvZYAPNJVNqOqCUU/AVF09WY8h11su/KFnpeLyOqAyV1WasFqKUsAAoo1qtagN+JhWuu6365DzNTfbH6rw9ccNrqZ4GWyTyKQfCBD8JehxURNWsct6Avl7EZaBd7XA5SRJa3KkaoJx3hKRPz8BWWpAw1QQzggyU8yMA9q/BM3XOr6ZSH1NmoLQwSTLgC4TATTHNO6NoVTqI1KcxX8zp9Vb2iuNHWjGUcCql+JWGrYTewXxDPa0fwswxXVOOZGsqHNuGo5Kttk2blRCHEXX8aKIHZlLddHd8ZPDb6F4+WhQ1BE5G0G8OsIvXfajXwjK/Fe5y06Y5CHhflSF1UPiRyTP6GFKrxjyMIHU4qTW2b177EG8gdzBN8HAOMoPMnMqs0ntaKHKEektktxRc01bS4/rPmmhcWEI82EGM+FuT73T3tueqgR7I7ms5vS/W+ipCX8xLnyePwf3c0td655U+leHI7jn08jeZaEjqMP3Za82Ov4y0raaYmCwCJ3JMWSFBID9+eyWWqHojnjs585VZIC9UPvxJiUVuU10CJuLz+2ujL5aMuhskTP5SyyeIcuk5InWRQAMQ/YfYJsw0Id4a+yhdP3grzvEF125fBn9CDMDClAGzZCfLdp8M/W/d09t4AAAA==","Dave 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b0obR2uYPfc0OejmlCT8H6UGngiUsCunoqZI8cHaoZ1S6Fsw4RX2HxFW/AWBqT6KbRXnRANdieSrEfbalh+Uz0JjbAlfLURyKchNQ849IT0iyJpgkG/nJ8rtknxhhzP+dCi9Ft+JdBgF4s21FI4Op2b5BMGP+V308LNujHf+vdzbplLSjlNrg8z1GuSkhiHuPwnnCahL2aCZTf1KQAAA","David 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I4FN0KSpMskYjGIZG6Wt+lgWaEfr8DA9zA9Olow4toObgPmBdTxnwEUd2ZLEfdOXRlnyVq0Rig7Qvyr/TeRkFdzlnhtooLj3XDpuUXIDcNLzm8grStfzKwswqYvXLDURKmrz6doeeGRmDkqa1jyEyfofAO/8wHkrd67An/B524J5YtZPuCrC0YqIAyiIk/WMNHzdXT2BIdHQ2+pP4G5LG5f1ENuQQ2JrqiTGHT/3QjG1A+GMDL1UVceW/6AqWIPFHcYZeqxlgzGThdI6AuYJmxxpBwCaERTMWJFUQjXQDlgzzngH3d4KdUk25IEwJzvxzkA6dGm1HZPwfIq6dGKWPESqaceD8hEbw2OVEktyqY4afIGYf7EUd424Aexwci7fdyzLfbB52qDJl9j4mKJAgYMcq2qiQdB8xDQDyZV9h/9hEe6joYHEiMVUrXT8wPX8h0LuTl0ItZjBHtpmul/dvelb7QeOBSe6ZIPPioDfl0UJD9p0tbFAEv+vA4NGCNrDrxW30u+GGuV6+QvFmxmmdCywB0GB3R6w3a0uaxrxYi+Di37zyDMtvKVzUzU1A4g3svLpibx3FguVJ6l1PV8pHNadxpVSeYVw1cZvdea6Yo2YEQgfGDG27mMiF2DbtrrF3IjQuIe/oVo4TZviloIyC44Eqg+9rwtVjMzh/CaKBsfRLLVywLcSI9+dsfSOBFJYWINBEyscFPZUCBd6czRLtxQSXieOGYsCiffqjv4dy3NqFa0+0cezJAgo/QZ2WMPkVxqUgtFrfbmZyIzRUYllYoO7do3fx7OEQSxu4ACSGKZr3YCJ2LHZFlDl7lnrFkr537bOCFFP433TW6D5vikHb9cE0c5IN2RXrX6ZQhM4OHy8WPI/uYtZt2vGK/gXCPQX3//gxR80Og+7xZ0ydH6BCG83XeqjND0AsvhFxY1H2GpgKsa/sPfGAwUcTDSmoBvBFJfL25cwwkWzpR39mlHFqTTJDWgCDtMSvwK8/d9xKpX7X8ADvioUy1JvjPRXvGKTdXeYVaxbmjR9NY9E3O3cFWsw9J0YjHe52ZryqAjZoED0mhfsDi5N56uoOsFA8P4TvUHpe8jIo0g/tfLhbc7NN72ikLi7CjtLseenLGkg/bZWb+zewCD7IxHR8MrmIwr+zF4GqoGlHs1tdL03DPXZAfNyUCtXIVO6ChP1EK9Vf0/HCm8wtSM6g9D+bAdQm9UClbhCTnRiETZUdX3L0y/hdsPDV25/3a7NxhOrCb+RLBMPtXtdMHJKzgRpsz/v+CVR+zoQcLPUc9PPstFDITdAaWCCJjLZ1HWFlcDtvzBUdUhb/FKmFtCSPJTB13FI7n3zeuGyCW8Om7JrOSymzJ6PLOPKYdmqCzPVvcobtG0CwOrcpJ7JgGHcxRmg7b+rrDPQzQ7vV5kOh6ArvEjXRehMkvo/IkOGUnAmVImzB8wd5jQ8S8KudG3i44U+CrOJPWcRoWmPSnl2VSmsvJBL/50UGFSj0cYCfN/8aJTVM4A9xVFzm6bJzmEEaQ0BFcR6sj2Eyv5aPUl+wNQVk+nRvtEkRpI7/W6XrjO6E6piqj9DDpLQ8Tpro7u2xvLmVXtTs58D0XpALFWrJW1MHmvzcz4TWeleiC9KklGA65xFr+0D7xiNIX7hsJg6QL/NN0zWwhrTdMgZ6iX2i7vVCOW8tHQHKLP/bbKXnbMBVQSqatgWIjKWUxyGwLBWE3zRL1ydm3trCcCFJTdiiZ5fcsFEWSX0l8yp3bwM5xGpuI3KVEZ61wB/VMLHzSKOYq9vruCHagJKKL2M8hw3poX+0+3+IUXxYJ/H07ZHQ3Z/shKs0pORr0ccU8CMK8t0M8OsP/arxlzBUEvbuwGd4JWZmsGFa8APPaop3dZBPYhju/l0LnRbYg82862/R+fboWBH57daRgaOvIOhXWf0hkOuZwEOM4+0Atro9Ly1HdbXE7I1S+IUf6gVAqZmE3MdP/O562K7PqiBRgGgzOEHg0hLf1vsIblvewj2iH5AKjj/e4r6K1X2OwfI/PGsp9o1WP0gdfV9TfGQASECOQj+dvcPtBXX9pY8N+R6Shy9wrdwQ6SkEdB9OIUbIf6+r79f7Fpr4fiztw/13NxyafNC6G/gAAAA==","David 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Cooke 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Dougal 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Driskell":"UklGRmIRAABXRUJQVlA4IFYRAADQRQCdASpQAPAAPv1kqVArJaQitjp9iWAfiWwAvGYg1f55/o/Mssb+J/I/9r90/QJ1R5O/Nn/D+7X5y/5j1V/pP/q+4J/dPK+/Y73NfuF6k/2W/cb3Y/97+1Xu0/qH+e/Jn5Bv7F/hPTJ9mT/Ef8T2EP2w9OL93fh1/u3/Z/b32rf//hR/GHG50xh200+dz+78DflqnsOEb8/8Xzf+z+vOfgfQ59I3wI6oweZYmZhW8nnsMClz6suGSPilJBItecRKTtzvJVnU3EN4Vzc/UdmihWPVk6dv/cWwlJEEpjrsPgMlwWN/vz2g/zasdodm+E6qWo4Ad3kMhdLM8PeHlTSmEVjeh8i8ZKaWv6zwD1wgSzqsS81KeJWRrDyoUzX195+aUfvzhxnEay8xBlgzKQlT4v9k762VPg6a45+5N7jIgVhzDvIY+Gc2eGzbQR0c02fs46kT4nPlHE4wIijXolArDbh1fnlrG3AOHSd7A10Su6Qjb43CojihpljITcodbK0/0Vam3MFyYSTuZjJOauY24ORxizORHmysiZCQz99SgpOpSgAk9miDoSNxhdnQU6e5bhP+lTcpBpQT9qHkJa3ET1cSfTAo7mj1OtA1QMzFhEBI//q+pOxttr0TQbRlKrnMT+/WvZMazR3R/1L9gdjemU1PF5CcERJ3+9dQ8iAOCEBaZ3bAFeDdukzp4XlsAFg8s1RW6onaAvKV5MFgK1pPvp5K3EMqziFAfR72DvCeU3C6eYQ8lQAA/vi6f4G2Rp/R3Xze6bSl3j1HZ6YK33khP/iSTVDD3kg9JvqXCtBDE53te1Kwx2NXJJkSd4XMnxHTue2a3ggDDtezNBCFq5vs0RiftP7ivnCXwMKszOzh73eYY5nBpECb8z1qbnolwxRpMao35gbPZ3TIQwITwYf9YRRA5z17XkXsqyAWpHUNzC3H0FyRKuxa4nkBvmXlVay5aJ05yUUTLiIk68b5f3P1n0l2ailGnW6ltgdGdcq/zG3H/rABVW+7CELHOzphxU8InqExF7x/zoKb7gYIe4yjTW86K3L1eYXdgv//jppGtsh94Y83bQ4+GPhvBaFKnq8o33R0ixORAuOFzr37GRvYNm9XfvUGL4KqMapAetY0MfMeJpS2W0pJZn1rM4ZCsASmgXrKoOfHqOq+ovAexhpWb1wVzuehx5pJn2f/TX6pa7i2cnoTQIEv+Xzlrd8TDsjMjBvEVOCblOOeuJokY+spC0nJ6BnudpSE6/H1b/Li4Vq5NRm/Bp1CijBAKn1cF0lsAzawqzHlJoVDdo0AvI6a/WFoc4eCoHVaLQEffvCgY8MBTqdnkMCiyc7AqKhUcD1KwH1CnsfEURry9RPigyPXqV5PyjF6ojiQJ2REk1irRTfDoneo9pR9fGkUaHwyzgQRsgiJGtY4A+Gff4RLTQPpY+2ngZjZGi3z4Tm/PryciSuD5pos/I93CaDw3lLZrxYv5cE+ZQFY7gYcZfr7Xu3q9mzQ2tuRtjvf7E9TGidNrmZZws1XIZBeP6mvRQInEfyeuqWRLdbdPd+oaheOuLbZOif0yBqFL6F28FDpU53N1J5iZwDq+QMwEPHZmZkGuhkrJSZpWZNDoxSBGx9p6fQA7MsOfaUhKeW/Xh6+M3/xLmCitwWGITDeOYlTW6dS/lu6/mgSC2E9szLnyC00Th8W0pcEWsp2ABS5mTElwK+8Jh0mnMkEBrURuI6ZAaAwO4ekTdCIdLBNXZkduDDTbZ0liKBhjPfASPlRdvJ8E00q2KfTPf0bWFqrAi3ZmvSZoSeh65EXcLPcbk2H+dxA5rTI7S/OKhbUS8XQRDnKKs7EBFuTLSQOpOu2bY95tTyT4a4ZFaXjdHvu3wSqv6zYSDnOm4pnWweVaX9QfGZdttMV9oTBy8Vz5M6YUaTB5i8wb6+WzmSJB17pOK0HcwugM1TGkr+/ibM9yTcUhJQbDHT3ZxoJEm762rzRJr029Qsq4y0TSZxoR5iVMOLib6MRSt7anYUf31BiRk0eWIr4uGMKZeEuFq+l4Vmu3WFwDlRyiQaikkdJvT8ZJq4H/tRk4UzpyWdW78csfdMwxRmhe8DjguATyEP9Klaks9EpQRHRtqBaOgCo/msOIFbfRTfrT+1uZ0iNh5EwOrtrvGcPRvsDAVR8qHoWympDJ7CjOO8A9wI2mdPRAqNcOM7f1TVi3Bq7TLWXBL4bUUnSqBFUzp2AtTQXeP2uFGDsy1x0S6wBMrh1S0IamKp1lBGXcKTmDnI/zupOj3DtHesFSqGfwsGhemC8Y7W8TGr83rXyaEQ+pVhZSfKTU0DsbuAjxD/KeP5m04T/zVwueu9kypOUDtekqKvBi8jXKLzeG5Bpp7HEDixoQfMCRsvTRQbLtpPrA5KI/GF+l/7JiMaelW61+TXjAEGKjFI7l5XKov/2p2r5DYh0ldOoyFYGBquOMQ0dM4yyt1s8va8hLXC4LVuWXcwOTAj/Oe7iLFXqIoMV13jEg93/3k3/3ym6bBUpvg8KFKn/huZsrFImZmznmHO8YvKVjSXqX1A+kuNGxXor2mbc3ahA8ODRG0qp3vp/51l9+7ifJIE+w5uHNa2WuFvOVUYnIeKYXa3SrxrHNoW+ihfwPsM27k3XjxdueGXP/eyJmFaHp8e5ZY4K5ZUk/1AojfyL97Ms5FuVV6Suho0zSPgVSkA65SP7u8D7U6EjTqNiBc6FtgxeYMaTpuXVo7fx0w5prkzm//6Mk1c1d6W0CKOU3gN0VNWscDFtPGwHjBvjXg/HHdz7ypcjlYTZiuUUFUYx536OuPf/fW8fQIKp+WOCUMgeOAHsvcEOpwCDTvuT9MrSckxwWIKnYI27u3cDvqAKZeXlysFqDu6OKwhFjqdk+edG8TRf4NFJN/To0I/cPTYmgnn5Sb64uK2v6hU8twKtGLLqLkMCXwdeN2Eqc8gW7UxdR8X1HjxyVFuIXXBlY3VU9lRW0eUV4jA8rOfTDvwn0dCUP7nMqKOnZDbxAAw9wAbX8Rau/I9/yOeY1UbfZ3e+8uh2CtyL3smbMa3ThyWB4qwVw0+j8qFBwuF2anhoYziRBG1emPRFPvJwRWAJBjCisGLoWRbm8EzVw7gL9oOPsasgHanRYk5xlnOtXXm7y9H9ycTwcuLVJv51VJooJJ7ugXYjcnjU91zK6JbWnMVWZjSVK+4cNWaXE6Dol5BV+tyf6+sM3yZMBNWQfGsw96foqVi09RONiRCyLDZNNflUzZHU6tNZt/6FYoIIuzgpSx5GFP+RTh6k+yTOPPCF9bhDR8nDHfKclj1VZkHSApp2LPrclm96gok5Y+lRzcJp2yiqHjvWsEqnIP8Rz8rMO+q+6lWoNicfKktnVTz5BU2936ePlv21NFEQO57gCoI+Gt/cKRxkZ2vlgyeqewLSuhQFWA4dFWKrj1InT40GR66j94cYiKOpWxueY7/kNTFDa6Y1hhSdykOFbieWKbmx9GfvcYTWM+ZvSGXpKYzwSCgjTz+8CogZMA4xE29XAJ8aTRsUeqfJKLrT4iyK674EQWNJNiKjDKmiW0EyvsYX8ITAfYnqbwDdOEZA/W6+YaHqIZs4uKvf9S4sqPnqY5kqM5qI1xwgKj4uZW6VXStajtaZG/VLktRNaJ/ZsJNqPp6rFXeWY64ztyCSHO+FZO6q9uTLFyRkO5dY6Qq5u+bCZ18qV/e1/eCWfdEDZOxJlSun9upx4XPCaQkQbUkg6XZoe3sQUl9Z9rPVnny1aSidzzqgOsDrDoeyWkoCo9sNeSNpSP4YrLRg4NO9O1P4vueT5mlyBV1i+iBk9xuKO9H7ej8WnqKl8qu6YmtdPHPOl6JvRlkLSjvLgDlXnYMBO0f97SkXUchK0UR6FY6yixufwmOk6kO5GOnPP8k0S+414n8mvdykgMsF2e7pnsKa+3o7HdPXFMX+U4Zlx+6UtmOxvzUUTNzGNfxcHNS1scHP0g5UwasjCIAz/zITE3JNo54VPZZvYwzgBY+/PiQuJUgY7DZ4lcTQXSUVbszQNIndeaJYfUVKagG3VVYOc+omy8/A3hyi7MAty7dzaBsnd7XYSaJ7jZzYHsoZ8gNL3TB89TQnkazXUc9gAv7LcqqPxuN1DkOqrtejUZtzUZPFv3l80qrDAtmRp89dZ5ZV+mmFt0nbhY4FJAWleqNQVrIYpTb9k9OXl12i6eMXHyfBNPvs0AFGc6sQ3UPRUvKJqAs3aFYikWvdSlhLNIBg/4SL+cIFSJFQiGDkTjntJDh+ZvRAEPbOoVp7mpi7oand9amc7z1KRKHPtyRENiozPSr1Q5rb4c/LwPcZaFGOMMNaywIx1vvrYSO3cETXpomlQTnE37DQ48Dicn2Ar18ZSzWsdXm6xJ3s/JBYioRfTCLCIgQj/4j95MtLCw16SIv2Pz9nbhOT2iMxvUalOe8aqG6djp3QzVE9j0OcQiwly//PpbbN/mmVp7WOhVzft8NraIlgAtjo5oTcgRm7S8I2dxbt4vitW75XeSbFAeTgPIMkoVBSL0P3y84iROEGs5Ik/T/B46FGnjlm3UpeIe/0cNarG8Wzt3zxdc4HmCI9BfJ3EiM6hNQ5NyJ/9Khp5tx7cbHppkw1y25Rc/j8owrpAIeWNEPyF/hiu4AAUOSWWSiaI1rFemWrejr9YSw2RXJExpsTW6AN8G+1/AONGDmvp1QK3vlB/IxF8xVyXg55pyqBXbbd5Sv+4xBefj4+s/FdBa2REHF1jezUV2vsdA7LnqTifrnPirzx69cyVkBtINe926DL4frm5NtgVwZtNNe99R+09F50XFkM9XsZjUG95aWePVLrFuGLYMvzSA7yzkKcPty6DIfNo9GDo3M8Ptb6EcUNdbD6rGTCIB1C21dnHkB2aK6cZUIAP8vS5Pi01xPn3q8ltZDAblm1N7Cju7fHLQ6FPTPIB2lvnuIwoCmbt3dCeKnpOjktx9rU6QejgCAJ1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Eugene 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yayLk1I/bTEpZansipZGeShJtJNdyTFkVj+cG/rxlw4Befo9FmfuSYCWX3VdmSbCadM/23O8ZH3krwZiDw2ByAxo6BR8/CuVwqdbNEguT7/2dmamsMvPfp/Aos0fFOB7r+prCgx2SRvFmMyjzFyPDnJK2ExuF3ifGCXpzOTxNWwNmU1hYKlPF5hZ2FFa++oz4MsGZUxBbJvD6IKxf3KjSNoIyOKGifQl/5qeB+kl2fe1UQb97LfsV+aNuGPOCBOnibCON0Dy7YmMT3XPukluhftt8fSREdjqSheZ87z2ueUvLSp+1RFk3MIGDdEqghCT26GIqdiJa9HMsHNcQT8W62+RRaYKtlzl2xIpcvWGYOM16f4Vj8af2XC+EcAyQXdTz4BrgC4JphJMVmTDZfInsKP/+WCewEsowLRsiMySO9USldjJMPNyRfgvu7um6+aFx7Or/Bb+8Q9fo6ypAvPNZo1HDOt7bcyJAgWRL0Pc2s8RnEnqXAvW3PX48KzcIUcNQVAd7g/1RO/KufH6+7RjxDL6ksEbWdhhzlBJ3HDi+zm4p/QX29v3nr6DUsXiewapTLxu3qvtUQH5tsFhCtkrH3PcK1sT8ys/20smVyQupEA7oHE/+oGK9IF/BNM3dfQ1NkasvaGw+U7DhxN1zqLIhxFl37AXRoa/Q3CMhbY/skOVBmBRiDvo0/8ZvjDYKAzebmzhA4895UTHATzyK8g72s/AUFzV40FrzJsbf3KtNvM9G77Z/+rW8ZD+hWMZxHassiEleuQkWborA1syIwHeWCb/QpedaFnkcQwnCtxR2nJdd/fXRzAy6dRvuxZtnrdtuMypmheNcFXEjZ7NU8s9j7aOfyJtRHrYJ2/Whw3rW3t/DchwdizHDxJwr7haYU0Xzf0yZPQs+jGUzT8i7B1GerS782l2urxDcvh1qly629N08i0iUqImAx1cJhPrg0hy9u1ZB8AxhsOSgKlzRz8NZcTdWUYkGcAyzfzRTyRLuOZRRfhSZWxO7AvudLFwwPJQTBQgnlOjvpi7t+WKKecjTwq2avkYph+CHW0nRyCjtA7GGye5HUUqNynW9yX0+Wzfx+wo1IaV7tatg2KIhyy2AehJqSIbF+o2hJv7B1XJpylQ2YC/J6wxpJSBbMKDU22An7PIQG+Jfr0ZkkzhYxgFRKL7SXcVP8FAycg5RzmzAS8u40QTwcCaidXg8r3DLfw8b02RN+FlwoWe8I7KAnT7grqNOxLVnNHGaOPYu7N7pZJqcLS0jlo81edFW34Ddv57q9T7bf360cKGkTZwb+5xL7+den58bc2FLfhaXabYl2qSe5P4mu1km6p4BFbSlORqG4lLaTCqPcwTbOPrQHSVE936pPnW2dCz7aESS1MkV3FY7Ky4TRoBKuB1thd9k5LkLVsXOLKuqKwTe1pQopEq2W4UHGWcgep2+4Pt50vg2TRSAQAw0s1xCpPQtoxTaiRKuV3KdjZ+zSdYqjCWzkBALWoW8uvo/Qea55tmG/ju6aaC4mHkLqfoNrFqjhHDcmrJCL9j1HrkLVCpxjr3RMgqnOHTnESMnGWgnnWWtmLsiIkojGY2JXt/2SY2pr3sR4dwjD4U5UAhWXPaEMfUgo9fb/4XAD8TQzarmApkX2JC9X+GepdJNiVdOKy2EoTjNoO4c6qyE4peQdGmJqzaxgBig/g200ok/tosHnanQGMb6Ex28e+yK0qG+U3NbwmMnoXgUEB2aZq6B2VH01L4AGVTpzW8+sj1vil6nervWhim3TnW2iT/E9PglhIue4hKQH3U/LJZaloNb2u81nLBmr1xNLfpEXQ3MaPr6nmXklv4ajQaVSDSR28ZbL6gejr3deu+ROJb0KoyeHIYWDwUSsRuxfLauZiZCgeDNilGM2/cx/qK8fywqhkY7NpRxIlm5plo7ChsPHPbNHt5GCdOmCzea3IZ3xxVWjwO1phquHPavrG0N25/gqOvg+uY5oU/xDahTR0ePDEGz/djSzLPUjVmiQNud/pIIWRGbRRF2f5AeLZy1fZsFj/gvcg0y4MuQ7XKktKtIVGl6N/oOo84crESB6ASrxy8R1BsLBNx3iuaC4snVCPdz3ZThivzEjp/NFTpXqHmR6ADdgBVlyw8vL9gO9+CfrRMtxR1szceWiVh0BKDlFiGoRYleUJZuxI8W8mPh1j76n30l1ayaEpMgk1gVIAJ/EAwRBLvvRq6+23Liq1uPn38xfClMfywTBEfNyqS7vVWdbis8Uu2B91sI/E5GnVDe4ILB63DOPT/m7VrJ1dx0/XoIST+PTKin7X2IeZIECgAAA==","David 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Macaulay":"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","David Macbeth Sutherland":"UklGRtAJAABXRUJQVlA4IMQJAACwLQCdASpQAPAAPxF4s1UsJqQxqXLs0jAiCWJspSidQ/nEgvu5L2dMl3al+2E2nJCYn17PTV/qsSkvLykS7YHhblbcWPqt0pYa/8k1lVmeY35v2lP+1E75YCoEeDVhrTI980wC9iP/Gu8Or+bUBIcY/+Zz5N4Htl8fNFbXn1z7J+//QnzGBo30LGGZbwahM+//60lGowiAE+ly7j5NAlbQyUad4pl5c3gAQk37NnFIELWFZDX5zR6PxY6EnHU0khxpoxfFhZKsF+l1WpVolcabXsBN0inMAH6jvMGPEipOXOFS6guLEJqYHv2sAFCmiJk6hI+1EueWs/8nn7nW4GJJzUlfjdKqRDm61giTHslZSmevPwm2LUbr169W1joXrIBisr16BAmXG+sHhbqoDR3gkyL9qRbcFBERetkoJn/lqBFaZU4rRuGewsZ1DNcnV+gtrGtGlw4x4dYU4NfL27xU4NSdLNQiGJjhr/AsOrB0gw6YNJrEAAD+3pKIhMM/jxkJNb5ekQUQLPAhtsai4hMB+9ze1pknPwV7r7aIm7JVc5HePKNAJBWCjSUmqsKmb1VmV76Wd9WeYGTvqHee0kcO+Uqsh3ydHf8KMgK8YloI2wwaLAS87biqz0NtRGovpasxdlLtsnr+zFMnTfW+cMPmVjsz/Y61TE6LT1VEDDCzYnWJUmdgzmoLRFAgxnW+OoSe/K2P0k1nYbz1PVgWvQGMckr4rlvTLrV6ualxwkV2UEaRoJWRrG9/U/FhbUUA3/r87V+B6UeRzs/pvnRemNa1BbAxSE2Svr3pBjVeYV6qmhLrdyQ/cmK+pJ1DS6dQRKiJt8e9qbl3S9b3OiauDKVhooE5VMvE+8Nt8tile1qvwnnBYFGfFyWpqGKXCHnIb7g4XUuREL84HLTUpzurzRe3YzVKjTeC5Hd8f0Jxn69zLcmGmlZoJ+2vZlnCzeOz1ztNPQfqOCHi18g7vdZOkjR8hsU7H5HbE5LLM8IN4Bg2f0euXemxD/ixC9FuRVPFgTPlbv9ZyGTT12tfiNRgijL4JRqwNfS9LmRbchRuCLoYVHYhGVdH9ZkCTu2y5dAYdvZEI2ZuBtL/GeqSV0llPcO+WBzO1nHfWm+ujQIHWkmXZMcfaVN6aII90gLn7WX+9C3Mt2MlLa8fG8FNa5v30bucmlaxLRFHTifgaGI1RBx4Akg67dWRpl8+11K7l/c9uaHCO6+47QWMsQ71PJZc111TAX/T56oQ8o51e5lu3kctHUUvd/Tpnr/T57YkDzmimBfh9IVWsmYINjh+yEWFgYV216tlHQxKLc3QBvPUmGVue5KKpPXi5OqexOJ++i6Gz9DJkei66b4PAUmTcVpE8K76MmgjgZWDokwK69fswT2dxdtFJ9Jml4izT8YtZptYBr4X8QhFpSMOAmYmS17ZFeCLwjgD2rivwFiILO8xmto/ZfxyklfKOQUYFE7366WkwrX3ugxvj2vPA5F96ZBl9yuc4kWfCXKbASZGTw/XfB78BkjaKJbVqIT24/ty9ot82SC+qJj+N6cYXm74jAoU/7Nx9WAppvYgU+glnDRDLkPPWeeqv07/7ZWrkNXTIny3iqK/W82kzVDk2DgXTP5sh9X0uo+QPvfZoHH6q3ZllOxUJD7AJY/fRVzVMmzcHL/lx1FkbAaImiBOa3zVfQKuVpfxgARoiwdVPyuQtTaYJvrBC8RkYweYF0jbgZfSvuPP5YKl/esly9xKgZ0Vkjtd7aVZaQSW4hp0WQqtA+tHlkwf40sIoH9MHYyFnWcdU1XRxu35G9h/G3+kNb+rZZN8zQ008O3jBZTuv6shU/PB/cGO54VQz+L7Lsk+edqnJON5d0+FxD0+ht4hCJrBUFmpa8yYGqNKU19XFJODGbXQkb73KgQOK6sik5UdSNKqfohjqK+FXwDy2G96YHdxra0cLvoElv4TouFo3LQQVi3qGLcZpOxUke55lvl3+n8NmiB19k8Vhz9Ub6aqI98RzH+tsNEIQTiqnPcU1hr8LxJBX95f7PnZrFl/oSqZ9516R1vSeQs14k2Dx+/Si81Y1f+wvg5fzIMQYyqg2v05/WuStdZ/v6f1BR2W0WzJnn7gxpgZbA3gC6c3fV2Ex0A/Uif7wApDFW6nVP6bKkt4OSUys5xzpsL2v4/iU0wafT53YzYz6webNOPB+gKruzU0XfmwH6vYghWfz0su2jGzNbna9ptN2wdnyPMLAzyB9AOTU1ceqBrE1G+mk+s5ZZEq1HDsEuMOzr2IF/A/FdMnPyYF1aZP++ECPWS2JrHZomuNrmPh2413vFbwC0Kv7EzCYBaGJm2Rlkd4jZKF48IONZgEmpErKCCUT8afEt6wRFtut0wK0+HnGW2KZVFiTmYmW5P3oVD2rJcaIfmQ45lF1cHl+6wLu6DdlkBFhiOQ0YssBTj4Bvhudq/deSvSRzCrtA+/m8kQSgAFlI5tIbvTf1VqPyKIL4dOoyayXx+/ZpoBwuzvmGCZl6iQwSNUB/na/Y1a8JxgM5r47KcbkKfnjFdlkcqscnIRtnzZAn9DVg9sl1hpYLZX2q+B9Squ/6EmBIOHcN/1lxS0V0uxkYvUoxMdFeKDWUMw6JvMqdIam9Vh6plV0HL/TawBd8MTHntCJWdFrgidUFU/ibqXaMZHD2iyHXY5qqQtrXzAKKU9d2TgQJedpbuqC+d4ZQ+TAw5aJN5udEomaQFpmOwVkjqaJn53qa+FUVPhOZ47HhZzXOW/jnwG7iX9BON8qDkOrRgvjoN7Fw7dZSpJbDh25OQ4SyuT01ah8n3WF3n+p/x2ZEtcC3I9ImdU8sE8v05IAbhJf9gbNWg2okyB0OLxVUfwFcmamr/wZ8C5xdeEAxXu+jaNuERHCCrlaU1x10AxYPAOxwLSgyyRaFCX7kcohgL0tCcgAJIaS3mc/KOu2jwejBLDalbkOnIMnd3e3EcUDu9pjpHbkJ36UhdFVAh3FspjRlj6DMw+DXYt5DTmzKl7gHmMYsWLgt7Os2ae6sfwj2o7jbutX2TcVTgAn+ani08eeaSR0AOnElKO6d1g+logryFYGQBEgbh31EQKaYqP5RjVVPXcuyAUplAb5T79fssbxRMVyH51kINbQk4+kAJ8JukoW48xOgvwkJMx/ksyl5FYoQE6H11K58oSWjYzf3jw4l2xC4STBzyMV/j8rXufaHxyhc/JQkN4eVLoiuBzmdm1Dr8kaoApK1chJHqtyBxE20upTRIKnkF738pGQS9bbkixBdbdgd7cITxbgeBEiPfGXRKufufDEuDZjZ5FjTjgLCB7Av5m4kZP5536EPUTC49ICHSE7GGGbSAA","David McClellan":"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","David Octavius Hill":"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","David Palumbo":"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","David 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Ramsay 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Teniers III":"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","David Teniers the 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Teniers the 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WSHgijmpbIhwx9tPnQmXWZvoIhsJ4X40gINA3yDhEnpOHUsSwxQW3GPGG6VeDpHLVnucJTucDXq3MZssKWkjjWU7mbIJ39y9CAEtK7p2N0qHs5XcMMjaNelhKwSJ2cqUt6qyov1+R3mDHiGCLze0IBjuUUBtGEPaQPsGDvRP2mA7kk+oNGdiCjVcjV1WuLbOSuhyzjUYBYpevNH9Ahqb0gGIn6SSbgIBzv6ATCHeifZOhYpqntjX+ayMSNjOcabQ94DGKLH9lX8NtoxR0MIhxbL0aK5ABwK7S9IpS7qh2TgMQLBxrlfXSErCZM0FTCDi+/p9mMt5g55FmAaaKK+q/9HjJGSPyRCr2bjq+YeNIwglnrrt4S/J99qoKubxCzqvhaY0bpkaATttBjEvR98C3T4NykC1bqdHzVcLT/k8OQ3O0Iq1txUHJfmKNhLAQgWbDplpS9w7co8gK7pXupG8HhC8WtAAAA==","Denis 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Srkb3/sSekdZL1UlY/nceR46kXqK0Q/xL/ub6AqIsk5ZKcA87Q/pI1VGJC5zs5YEgx3jU/VsRTGMzEMJgU/TqC6O/EddkAEl/dKGfopxlN3jMLOpqCLg+OeAb3DMMN1Vt+8euvL9KJCH0K6bJ59ILM/cW/cn/+iQFN/fjqfjG0lNT4lbDVl3yXmDD4IfN+eFTzOMLxnLidtWVNZjXl1C0I8e8a4Ru/NG5NsDnevJ4UD0FH1g5CjX4lADqmAOoC0GBuOon0quhkYeVJ2S9mP+DyemEIKSN+ROXOFg1ZTQ4nUwSmmNzTQ/aAtci83GkCmvGjW4Ld7W3nGWtZas5S1MVmBu/dn5HdbJgYUrwWYvDPW0mbTYzJ1AJm1lLGuxzIxF8xSrNf0L9gdQq60cyd2cT0HI7AW32+DNVQvdsduq5bWXAvUBLwFsaHMo/+f+EnoN8+/VDyizMibBBbG3Ab94lAnfwycvhYoF021G98Uo6Tzd3Y/jIXNnnPMy7/L1S0wKjArkxtAPcfnpnoyoOdDZHjEinAM6pN+Ff3nzaV/FuiUuQRgG+PCLUqt2aD+hmF2GzMsG2v9uep2+2nEyonx8FyzYxteIAJw154vLEUYEXV2Qm8QZ2nBoVCIPGz7xzoy/KHw2qWNa7wNDqWRvT3dwQPgI5BRqZZ5/c2HUf7r4hPFIXU/VgvcOlsHnIddHFiIGmgVVLiT73gjYfxDH8bjgHw1f5QWIMSsJbyCud7tsLr8As+5RAAdNVkc9bzP/syOlupXto+EEvizq2AAdy3hdsre9wHiWQjfYvkJSmU1pETZpmUEaBsvOBKLM+C+bw2csXFo+vQ/W09tBjbAFfh8LLj5yoRSD3cSo3HA77UEsotyOal+d+sz6AOo6vfGDvxWzZFV/j09DbxARUolXg8X7Dkfu950Ylf9dweK+BbNVdGkdkekAxnlRlYRcnbP9NCasFcQ2fJ+XnDEe/WsHMGZrbQM87xNP6DPwKLn5gBfMRT2386LJLDBaudfTqeoDoVYy3WR9eAVcnRw22SQS1OaB6k2BNNY+h62cigbyWZZ/7axqRT8w87af/NSJQHnVV4x3ZGzWFC09ftKrepfKOg62+FGt8p/WKmkHcw7gtt3X6NcToXbYczwuafAPOEV0ZDJrA7HI8jFcMwRZz+CA8G9/Q+Md9IbwuyMMn7c7kw+kE9w2hCF8sTsSnDQuaCismtTxX+bYjMD9uLMU5t6/PAT7j23dhHzU0/zihi1kwnlsmbiT+VmhH5rZvSKy08pnFKiXZc6QZD1UWoon0qjFolFX21uEwiH1x5GokJZutskOhVsO2BfmTtX5Ym50VkWuEzJMZ/hfdVtOb1Bqx5Yt4Yb6nGZ8lcowKaDCMuO47HdoreUBFmEimP8sDaWih/QPHziGm7XJO4sPFGAzGBvH3tzKU9b/0Y/t+7FgA6p6OnxhqH6aGuCoTyshzvftlrko7aNdUIRsZPGgHpOn8IhmjAFjPyZl5j0kVcNCWQIUmioMfRjVZMw4Lf3Kd8IS6dNNDzAl1ukyldN5LHmEceUTTYBv2+OMyRam0jZ6i6/JRzNIddKRPPTvBB3OqHXPOU662YnrEOJYSRosChJ1ntfPY6Xyo4RMJ76tljaJeL18hLaZQmX0MEdva85zGt7hRlfxJY2JsSCMe/RbCkH1iz296un8f+JzOp4g1bnoXeoTTaDHKNNqWi4l0DLGMdkNudHZVR2Lg011ZjEwQUhN3eUWlVLgAAA","Dennis Flanders":"UklGRiYPAABXRUJQVlA4IBoPAABwQACdASpQAPAAPw1urFAsJiQir1leIYAhiWYAz9TMzYSmrj3ho8H2Dey9bXlu9GHzP/sL+1XvBekz/Y78XKofgn+q8PfMj7Zlpt9GpZ3J/yvW1/U/8nxB+MOod66/2vBY61/tfGb+/ebh9T51/N37gHCBen+wZ4tmhr669hbpbpm4FGRfbIbYSUB5FHLJWW97C3RgbEoiV+toJ9PPqrCqUUnMIoRmI+01/m3mbRBAcZUaAuWKDazrQ9rr1w8Mb7/jNw3aA2dXiBJQ41QcttlXjrPOkjQH2P7wUjV1MD5Y2qwspBYfbRYMcoJgoLTNdxBpU9bHtcZ4UZ1AFcfjqZiDCjU7j//xUgtw/tGk3C5Hju7bzpo5+YxHaRaFg5BO4TcybIyYJTU3TC0h/CvQIj4v8mrJhOgwIG6OucJP1XrXhxIrD8mFBC1oYeGAfumJV1///MQ3kevOt54DPxU+PvROJ7SP5coBJsebnFw9mWk/vL6xKnhDRpHF/ZxxKdp4ow/my4+0t7znRh7Z+ykZ1GoR2Q5AECy/zXPoIzQP4ByHw8RDDlVLzIPmpyy3WkLCRHbMIaITeOn2cReUNDSkbOmzYZd5WN/APWVsKbfGfnrqPqQKqt1Qde/i8JNox27GgX1j9DZCCbr8l16vckqLl7VL7KFG/rNJIcUTJE+PidVvJ4nbvhW+HqINOn/qQAD++FTJMd+30LN/Y8M3HP3muSXKy+eIyh/mIfY2cKDyN2wRc9kDMAqpGOf08fiSRtqGorZfy5rn/MiOp+VSXGMLLr+ctNJfCwRFXFh4y3+kA90ZsGXG43vOBqL6JkdCuw4eaRrmRGxX49WzCxrn2/GOefae5+iexps+uc/hk74be0M9qj64RBUxKSpcz8ScE1EwfcllcqmkDr6arhy3HNz1wn2CSzmz7UwN5dj8bmdu2UVAN9R1NHkKCzuKEWVxaesKolsT51XUga4oXJAWUO+LhMmjyzsStJHnK5OQ856A1oyEyrB2wQqVm9g1g+yc9wgFyIONu10KNGxQdpb+InpPeoHBlcCMYIks4RvTliP9N0A87/HG0h7Nf8HoFSwkAACp6J+O5mwUGSs3SZqwSwRAb653/IsDZkg4LO7KrY+LapedOHt5DRd0XQsI9QwDFX+WbB2YUrqy/1Pcln/WX00+cgkVSqbDB+VMG4w40p36W1OdACkzjkFcL+Sbbz94QJq8ZVyHOjrG699ZMuxbYGrvR9Ugg0zOP/05tVvGWjzodgrph194kYi48cNpFRyt827qxYn9JL223Hbe8rurtDHNnBEcgxjwR8Qo84+ZjVRIBydy4PyzvyXmXfP5SLu9cTd7B8LdM8eu4II2tBSC+cM/HX5hKYOlpCF8wVo2PSP1gylKNDnBmNirIvlWiBe1z/QGxU+EdV25K4ph2vC1If60s6rEbPtLyZLBo9cMwelrS38ZLJKkfHIUAGVRqzthtiTKcpqxoCJMFQGaEJAteX+2Pe71eIIhomOn0dnyABsINXqua7yTt1cY177j7C4RYEypUhviDV2Ydwiwd6zzs7HkLdt5S8OcAlpf+MkrGvqdM43EL4Jg0BGWeufS24h7bYrvOzc1NMUQrC1523XgW39SsysAM8wKG5Xrst/CaWwS8RnVJMtorxFnfdd4UDnL88p9/K9oNdfAZWoij912Duv2GBEKAKE/gJEP2hCY1mZME2zetRFDdKd880TkW/p6kVqiBVz/ayb2Qx7/hW2TxEUObto2EmK8/XSP8s8078nk6Kr3EpGoH8tNTGjFLpyBs6pOKr6+dqbKKRb3Hm5L5lMax7y966cr0xNf0hbGPDNQ97O9rAbk8Hw2ZKrHg890rmX1I0VNsnQOE/xXjjkkJwaEwe9wN2o69NYwyCG2PsQGA/hV12b0GIEUavPMBEu41Ufarsg7YnKWEAXYCqnjkdAxX+B/TJrKy4BN7h9ptboS30PrmdmTUQiLkKG9avLhrPPDfIaeR+ClpCHzugXVYuloz3QlFZhKCCWRiQ0xQ+cHTReZcjUOOsXNPfVHdy28PW2LSBbnfROD7SJv86wcXkb3IWCIcQrUZNFIduf2Avnahg3n2oe6I/HtovEJYnQ+Hl2roY28nmmAcqcqIxzESZnFngRDEsqkLzU7JtIECg0Q8eUI8hc9o5AMo7Ta/y2cGKa0s9jIhpyd2RJhR6H89PiTsu42d/0k6SU3+Q3rbWcGCqEdBL0gxJNJPVps2BfAWLEaJVqCWWBT36p7qG1wA4c/ug//vhSxWHG07Vpi7SrfTD5rLELYJv3UDXx8kFTfjXRFwEJNKxTc/ht2GVo567OJCxZICfDEaRsR1o9zJrt+1KLdqDsMQhgqbvVMY8fkybObSrn2t6jkTsJyges1ERk3vW9NkxGF8RLenRV3CCHMoRescbu2Fjq+YC/8f+aoB4bpAXDk/CzLFvcrquSTSAUS6mZRCruvVDPhxkRAPCoRWTSWrONzgm77zA/Zy8ybeKlIRfTCudIIRMkLsZHGMzHfylKIgEFZ4Q91k+vFPEV9KW+sPzsB8G6zW7kWHKerhmprIX89AowDj14C7Z8d4Q/o1U6tMnZHGB6duxsqQxdBF0Tq5yjmjxQmB6U+tpb/3/dyHOABV+WE9gCXr/aHQhQ9fV2n+d6hzoPDHWMaQqp2GrjwmRyWFoPVbtWOfoQTRSvFjkUtSewWK6mIgyEVIxJRfkdMqTqj5Nc4olOLeW8BTClOJrvIM3LKlboyZvFg+amEPbDB6ObwRnCUT8MDOiAvWOs8IlqlcKBlQ1TnHiRf2wYpPeqnF/gMR8pERmZJLAj3MtvH7GXDMrTOXiF1jvqHvoQqyQlraBCh/qi9xc3J8s2rTxdpwMuyNcLv7OJDrMuvdELrB2Me8t1M8DH2/EjlVIJaqWsAx+59mfmowEc4sujqytWJZ+gG/zp3pGPYZ7vVPl+Vk7sr7lus4XEqv8L2crGUBxrA1zooPekcCPCrqNANG6YZ0oH6xsIWDhz7Ty/Ibu5bGgrE89oCRzbIKkUGmLIg6OAjICVzqCc4Zxw7bIMZ9mpkXaOoeZrwbO02o+NRzNewwGfcUSicdslt1RnIW/28dzBIPj6C9c1VrDA6uLGDgG8w3vgo3+12nxw4ICMIEB26pQBsKEnHrZKX9maZC1HM1kb3Lg/oQc/YvBZjssqv0Gg9dL6Z9yIa6E2JaqHn6vfLrCbKMn46NYbbFJoh9nu95INvGrFWH0n0v6IwsbzJkfGV79PYoySR9qPV1zzXnMdcml4Jg64KvBLT9/qN/wx40WWidoVJTh5O6tN5jD5kAKoL10DmHVvg+DvfIhCDeo9znIL6NMIiL2XXOhtGMEX2J7HGO5QCIFEKh/2pViEdEuOScihwl/aVE9qPXGxlf8e9xK+MR556OFyWzCObfhrll/tj7+tdYtQiI5sPA8xZy0Fv7eFpbHtADc7ySRammdaa+UBcxDPsquGYawH3vfj/PO2a48rDRbcUtEMOMSqOmUTa4A8vAYZbGwX7sQnbDymBfjLl0naCWuxQDEv18B2Swx64wTnrg3qXT73YCGjawkxlPUa5BjdaBLHwGpWF3bjK0k56RCgnIp3uWgPX9No2Jdol0/sMF7E60KmWKx3KW6Y+asJ79WsW9V036wHkpqvh3rFH5l0vOz2nA9KStC+jAsW/WePg4zc1NmQ9Bb7gye2mH3qrvEgZU/hIGwXtwd+Ha15BjyGhogBoHEIlt3S9i/ZELj2BBP1bEVkL2uH9d6LQ8LuC7UR4eaCxLWglqEULms6K0J+32W79pOqISC4SPuEeM1kyO1R6lF+3ggMsEYa6YLvrL7CjYStD3s4bfJYV5AVGO1+vryEd76m4a9DbbV/JRGq3zB+rB8LFQ0sn2xipO8gb4YfdNlcKX/4aeUmEbRhBmwqOiog27gnfOmRr6bP6JcPrjXjt3BkfATtSM8S9t+bpwp3U+4bAA4DJlJATR5kL/H3dK9RYh3pc5xwyomo46LFmK8lK9/uAPbx8+NsOELgkOU5E6hOiCfSCaEFYgYsOV8anxHHyE4ofgP9UHHxx8RKkwb8aHW3g4IVYMJ/9VU4Uitt5BJ/ik7CUiYZgjw+ZJkDYyZTYW/6f+yjv04kXlhMebDqwuFwTBDyTpvKFKpB8BFBdwwusLR8SwLcYsFMf/3GXIiO+pmhxT7TOLNuQ/uCN0MULmP9tuzcl1KdKe57m4homD9kpvTxnh4CtXU998vjZtbzyWn/APqnXcWZSaZE9tAI0DWsoKSqzb9MrRknwXO6GrzH3UNtalG6rNZ1O9ETVCLVjDeHrDtDwLD9YV33Ei57f4e/DYcbCov5EN8npdm+DN+JrmQEGK3ll4jeixNVK7tWUFrQxPGsxlgCWj8kHR7revuVMTjTmv1zGvIlrzViQqTmhyTN1b/Jci5XI+N69qTp/KtrGmpJTACO96n+X3BOkOkArJE/eVYIanGq+N9/aP81rl4aLRHCd/lZtCahOX7LGFQE2ovqYbZouaEer+17KPzYSgyUZmRofD5W2Uwc2Ul29Br+SzACJ5Q8sa2WlHwPcGdilUU1XbsI9RGuO0qXHg+hfGW4tnnWL0PzkQ5LtVfM5NS3OGMDApsz0R0vf4DAJE5LtLfJ7+x815I05xAlsEYOHLrWOmPIIy/keNF9zybs3E47NPjHfAgBBN+g3lsoWtPyHGUD0AO+N2dahxxaC2/gvi0ujCiajPUM0Q77kP27A1TWImfujH8KRq7FyisaWzrXXv9id0Qqo0Or0vBB+a+RUZ8d4mVdrGtJhdUEHV49ZaQvlwqGmzjSy665d8loJbsVfltDC1q3KPvPMF2g/RMbSfCxqbQBqvt+efmdSp3lCQkLvWfl1sB6xXPHWoXVy8Z1m6ua7yvOoCjK0xUKpqm3Pjdktys9GzzqYhYChJJDOE67BqwEIZUgul7kaoONtPj4Fu8ogx4f715fOk5CoB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H. Farber":"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","Dennis Miller Bunker":"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","Derek 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Baixeras 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Yr8uaO/lFewZDJn6HSOYffV5x8BTc3StTAQInaUeTK8MgTD9zSUn2KLIBUNQLU0XASvxfdJh5xNqtTMkGuckaFDpbIuO9dO+lOtTgY4wAZiVSmOGsX86ZZwbAeo8ZyTQakJOe5X5Aa1wetszRssre3NhdUN+RdcU4pIlR4AFyEohBrd8JtVAXldMJQodb+4LvWVDrXjvE486ZaF9AAAA","Dionisius":"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Roller Wilson":"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","Donald Sherwood":"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","Donato 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p8v2nOxNh4X4aQ9RRexVBogIL9rNdYSu092ON/t6//Z8ucPrLP7XFCxUS9NQfIG4d92pEc5xIPI1xetGTSzTPZPkLUXFXriOnRLktqm8Rdx8vyyQBIVggXM07WMOe6gxTY7bfNjJbBBttKXx01TajA49AnjwMCYt9w+/xYZTSze2emeX4Fp8xKOUq2gVhZJG1Rj64yb+uSQBYWMgfmyXlxt8HcjPgAAA==","Dong 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Tanning":"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","Dorothea Warren 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Bradford":"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","Dorothy Burroughes":"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","Dorothy Coke":"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","Dorothy Elizabeth Bradford":"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","Dorothy Hood":"UklGRlwLAABXRUJQVlA4IFALAABwNQCdASpQAPAAPxF6sVMsJ6QiqresKYAiCWwckg2HvIRYo47NBjPcuYXZj9I/+o9H303+oPnY/Rl5AHXHf1r1KfOr9avF75WTaP6Jzh25/wvhAeZHFD7x4WcdPkSfd+iYKaESQ3MOio01bQdE+ULqrFIGNlFjgK5cB8ENnvar2OR/hsoX9f4iVtLvbPZTzO2/CuG1u5aMTqXKRKbY3Wy9QLgbN2ZGn4L/tSqhghEVCqUQyzb9Ke95rYKIb7sV2je6w72yxtzY3/kyJ83tYJQ4DPLOTW0bv+UeS9zMWu+brTYDC0+/Ltoirky70oKvkHpQPZ1sS57aG4++pxQGZuCHPNtJrpdDlLW+232dgziglUAtWoZMRo3rKPf0qVXVnshOmu9qP43BLbNZXXR7kMQOXhxUTdWR3cZ7LO0h3FbCcms6HAokt+p102UGSLn1wddo/vK85ZMzcTGMwjVvyhUAaxfrNpTqHb6A6efHr+4rGUHnO0kG94ZQOpsxT4FORvmNb+5FTzNlQqGxyhuKx1XukMtpkjbOZlUO4aFbAtprNtIFvCGsQr1b2JIP9QA3Q2dCYrj8AP7RS6Z2vx/zLguU+R4RPicQpaxdZgVVWdCrAgtEsFxs3R6FAOEs03FxfsOhzw3VcqdnUesxmhnNMaBlrJX4NgahoVYVswKtO/2UdCvJIGGMZ/e0Qz9dm6HNEom0gnf+jdYrpPvN1o6tmC+WwJAQHVG+NfqVo3cVFhjB/wg8HFJ0SXIggkoAb+mfuHh0D7OV8DpH7kMpQ5k70zBCxd+6sGYc3yivAHmUFFFJ0sswmStz4S9KOEeM3aKT+hrgXu6jGnVVJz1SzpsxcDl3324Y7L/3u0uCf4EFXbI7i9rvLtQDl2Mtmjgx85gb8/7pDQN7TTIo+XCUvwDtUArmK22hPV6CyffflQLwTq/oWNeES4qpbQWI/82RlWer6dQRHTj+a8vA7PGhpG8+Z2mVUEMDjGsIFY+vZdiSm5nCZ8othngNOUB7FH4DZZXxB7DWNOC54ciz9QTtBt7nRqia2MHYoiZFD2Ksj+8UH99fVKo2uTHhd5OK3wfbxEk23o8qH5XUEC/NjHO4v9+aX9dR9kiudFofb4g9hpadzkBMHCZ2y315G+ZCf18BoOf6Lg0URYMdpaMbirfpaTFOrownDXzfLio/bGaY5hSs5+BntkgKlbfh6l4GR5dNst8CRqVp+SezZAsyqqR78MyhRunK8br8AtM78nabt9ixJy055hDWRwHXY3vE7oNqHqDrmZZeM7GpqJQN2uyMf2huiMqhj1/HD1RO4ZlsJVAPLopXXW8tGAy7JUo2quhh8FPd4+0/3CRm9/S6aDgLNv6rHZruTCjd9eDH7FdpX+3NzH52Wd0yZ+L5HgL/0p/387LfUWRPY+G37qYGrENDHcm/TQlklsVi3hb0d4BDiZ+AubIA6OiGT2KnVby3w/dQodiKDecNSi2G8ti0BTtDRJxznMi+4O7pagQWU803Ejkl7kYOx5IsyIgtvR2ggZNFFzyWeXBE8waNUOww3XY4Qg6wNx7kNH8DnPRcf1GwVISuCZvFG8wLg3Qu1FnACgLIq+dDzfBN9GjhwKD8gaHKv3YhTYaQn/0RfSlSCVj0LIAMjEvrm/55GE2ndsN5IxhYZ3vp5Tqv+bExrVpt3U74jF3pHc+RA1vMynefsWvuu4tjHRD1clKMBLArMGNN2rGNUgr420NZH1/yLIZp87LbtfWw9W41tEZ9o+iZHHZMsEPtjPQ6/ChcStenuTc6/OahwjB0QuKp7Nc/Z5U8JXzTHiXRW7Wuq3sldmaFEKZ3Su6Q8EYpZTAi3vratd5lVbLTztuTVw3ehQYCO1rnZdBzuFn0oS4CSdElWV07zYlD7jdyLUiMHlitih+R3sDqadGT61+2a57n6gc/LUxA9wbvGjk3DktLvaO0unFHcLXUdEusijPxueuFw7+unm/kIhbLyRNReQxie0SVRj+8wF1NzVFfSYIe4D8aPqx32G93Ws5bQwphOBmEdY3Ftvfenk7KMAt8CQgoeVNN8Ypg2jBLTajbHpvc58s2DWQfWFFUWdYFHfKjsK1e43XpJTRsr4mDbD2z36QYx8m9obR/9L1zPfx2EkrnLh9RtACadpyAcT7sWfV7rT17wtuEkjCy4lCkXLxyKKZPaBiUuJj3xUSO5MHrUow/okqENaFpz1wscuu60oEYgice2XkorbPmx7qtURBWz6ujEGmtwBUAU1XbM1/m/mUbnRJ7ABmmBliFe+gju8CbeHj63T88Nznxdn5XcS1x+IdRc3vS2rtDunO6adIwf8PmieyosbTCXCunEmag+pyKFpSC7J7qmyzKzAJlwO62tIyKryPCh1VAXsxtshpVgqfTcAlF2fdA1HWYkkEta6bU7UsmC14d18Ow8bFcMQm87Vg1cjDfaDSsaEv6Vec8+uUGWCllLwwcm8qwBw/pyjRChkdCpW65dc60BqGpunl8HGsSG+Tc4eiP0InyZ5fBN+CBvPwBMDjytOJwE/iITVISfqtFSxFDyVmVxS4RdF32PFbF6oQY91u+5gVQf6qJoJwK5P9RwTJTim0ofEZ2eenB7wDmTKcOhIoMKHLe199Rwok3WVHatHifHE5PVtphMpfYBO9pIV/8jwR0BwnDtJXTMKPTHLm9+i0GxN8lBNFMti6QvdnM9C6XMumqliozeKcEfQYHqyyCEnF5G/yDPDMIUbqBYoN30OFymDS2fqxoh2zjrPKGwCH4dBCJEwY9Wr5bwV6mm9Iiff2tCr+76/qPrXP5E0//hsR23QW3sv5b/+/5G0LuWcdHxbm6psX+oUyiKf09Hy1T2P0qpq4L2D/An+/pUADBJ8LiSeYOG6ppaVLm4ZNGKYeIWprdGZyAsevZU8dguRL1lNiuCD+lEMidTxRmdF6PO1yLrj121qw/Yl9484mFRxab0qt9JOtjMUrhxXJ3DQPBydExJhNboCcTYofp0jp7NDlVcIXlDE0uhUfyUSqRO4bDO+ejlU+thMfpfVTu+Op3WoGnD6EU1X+Bq0BivMvt692KNY97GkiYQhsNkhjPh2UNtUU5QTqJ0jyhS/WyD9vmdnaGrQPpik7Fao+tKdalzNLAhG5qQNUR2B9F33XNW6KQ9UWveB/bPKRjW51JsC9hbQqf7Q3EZ8xBHGFsnuG+DS/4OQkacbEixOncsCfHpMOT5weNBLmdjsvtnEY3Z4ngvC+aewSlPIPnq55uai3dyGDbwT7nkyrP3quSXhfAXjuXz7NhTtrL96NQKxXmLHFrFURVpKubO8faPrqsya6/oCyXZ4TMo9b6jnl8As6S/qhXk4hD5/hlgHRPn1lRmTExH9RRDCIMpjsXpfV9Awnc0IFk+u+4hYuqJhDk1RBPjBBBY4JMZDbLNH0kqIVYDXs8j9RNVXgZBswp7BaMIzZMVvA0GGQUhFT3wxtlA4o9NCgEoafvPE4zmY0HPPRT2Iqj0IcAMKoiWHfGPgdkDUP4Md80VC6pUty4aZDoIeKcWGEe2Ml0ijX3KzL1nwQrqmEWC8XUpP/RH35he36D76DKsO04DAKqYo9mOTOKQa/pItNJ5Cp+F3BBTOTU4mtmaUjeobvOzAZ3iieiGIl+7EXKBLsavTp2L38tG+nf/L+cynG+peDIes5Cv9gcgma3u4QZUbkxnkTSXAtrTh8zD7F/9Nv+nN4rOm7VNofprbE2P9/8xY9FpDnZ8es9lTw6ktCK5mgaGh4sflTMKcwhXOqw0hBPJFxlTcOBBX6zdPiD0KlQNinBHVxliAqMzQ3toHqHXpkCbrKxyrdGmMSnPJxVhlj7ESI9MIUguuI/1E4paRk/bFt2PU4YAAAA","Dorothy Johnstone":"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","Dorothy King":"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","Dorothy 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Bourgeois":"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Robertson 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","Dr. 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","Dra 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","Drer":"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","Du 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","Duccio":"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","Dugald Sutherland MacColl":"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","Dulah Marie 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William Tryon":"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","E. Charlton Fortune":"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H. 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T. A. 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suVcOAwvSk5aAjyh/adJ6u8LUm77pJ6lbGAQnk8yHEteddOvR5VDFhIaEknfjHUMpU0if9nErb5oFaasuMUmvOrOV2JwX90liA+jHw3gpVl42UPM+z1TIVrwbDzc2MOJDny1CNwRm9NOwpd3jRHU3ofkyLqXFGYVLSY4EZcfsbsscBkWsp48VxXRosgcpqHjFyTIf5aLmj7Fq3eczJp0EQqNs0q9pV4wsEVvcSiFX91TlcL5XTZdEMpvv0Tlr7K01G0srmjyJfecDqwRwU2b1HBOOiz98iSUWP3aqsTJS/jwAL7BfA/7k1OFlLiRidw5So2YjoWga+uJPXImKrWU7ljjU3YdNsBv7ugE3skwqDtaT0aIgD3mHe6NBOtU0Ilj/RYJXqpJNR6HvH5ip9kZ9uQqSmd2RL335L6aO2PvdTxnf4aK+5aL4CoAl+MC641ousJoOf6iL7Lc3e4SXaZogD7xEyDpipDVom8hUn2FRvpKxk6MKBezF0FTepOhCZnbX4/UJvknCooR9yZTPAbzotAs7i2/+F9XjoCVUiMgf0FjjGqa9tKQ8uSFer1GMBNgTZqxYQeCiWM/+YWgywZYKddYUqQ2Uh8Vg8R+ht2ZSZ1vhisRP6g6vm3p9I6BVhGYzinOaz4QWrId6qn7H6dJ8K28yJTtPqf94eIZCvG9/yTe7R+PGK3azGzuSLij8BW7EZSS++xXOHzFvq1ggxALzVfHVjqnis4C3fQNYn/jp4wtTCj+4FRWrLLkKYqvVLnPs63AAAAA==","Ed 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Xwb/7giA2iKGQbr8VTiPMHLh78pYiKfG3HpNpW8X/w5os26xm4ZtG2Aj7J5YRsPD+HgPA4rpuxRarVfLGL7qYIHUK/qCSam8JPufrp6NlbzuNy4B4kQsqV7qImbpQqf1aK0iVD7Ctcmm0z/1574je6/A7on1ZANi+w/CHGv1ghWx0UkEr8nwIVp9K3JTBxH8wW8yky2TXGhNAjTuov5PY23OWWqCL81EC2OUayIZ4rY78e3NyuNC7nGgRouKT7uRYfi3a9qWuup6t3wO5Lqu+ey94GEwHVBtMg/2yZHjdpGk6QyPMQHGnlsUVAwPZA9OKJFdX3tQm6LKNzXHpWGug7VCylMv1j96kucU6b7HC5UbnRlZSp69FqT57PLBu4nh4e8hZe3VHBu6a8MyQMGbLM7XN2aGLMAXOvQ9paA1bw1xDZnI/kZRZ7Rle7WLcq2PGiLtz17U2D+BZraMu0prprsyo2v4AAAA==","Ed 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MxXQTYUeyPwLp12xWbwObgGKe0Sa9/et48x21xPifB5xmMGNicSbRXaCM02g9d50212IxAwOAQkC53lrt4ucEKnmYeKC/jxxcynbgtqGW33umqkH/2m4nqXNx4qlgzqtBkUSnCdgzevGMupXmp1eTqeSEifpkYdRihVnjVTnkPaZdz4ghoBH5QsLpi1Vv/4WbN8ccp7kNSMSn07zA099T2hzONDBkWep8Z77fuCVJTl7/HDg4W41eP6azo54DN2hIDybdIB54EgRf6R21jXHOvNIKDbQb168tkuBxeGrrXziu53ieEzc4KuSa/+SduGPX3CX7OaXu2wilL7hojyuhJ821UfEknyIXSwuJkC/WMAxvbgtXdn0M/RSKPLKaipXMx9lTxtJMQxEgTAqzQ3JUZQAAA=","Eddie 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qYl4gKCbCalbYJA0uign4oXzGSAXkTjho/M6pyGL4DnkEpBAQ4FkwSmTd0dZLubghExK85tNI1yMRZV4q3f/Bpy6S9Ox0lrS814q7i/DjfMLw2ggwE+zkVS+JE+BQX3NogKZN39hOjGin74riPsnhESmz1buwxw6YWBR2t1lOjpK9oQH/vU2Xq/wKHedGVtbA7tHT31jmUAFrvSeuwmZipmSAnFLRZHKBlqb/BvzGxUSaY6N8maHYPTKzxbuU15nbUUkX6FGJIlfcX1jKN5+8lCw3I+DQeHWdtZo3cAefAViRdVx1lmOyr1yyEl5ObuxaatYRXTpvtzzgaWJRwmPwDzTNqdPUJ8UzDA3gt1Gs1rbrxGQQZJZ6irMihz6fYrLwBB6/04lGv+NlIuQNtTvEI/j7yS/mPc4gl4x1rqKGowZ4LUnJK9YIYjrMDsxtp7i/Y9rBBEHruFABhqYVWealjxAAA==","Edgar 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Schofield 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","Edith 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Grace 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Lawrence":"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","Edmond Aman-Jean":"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","Edmond Bille":"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","Edmond Xavier 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Charles 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Dulac":"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","Edmund 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Lefebvre 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Armitage":"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","Edward Arthur Walton":"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","Edward Atkinson Hornel":"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","Edward Avedisian":"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","Edward 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","Edward 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iW89b52DTpKyIsmVsh9KGVOlnnNOdSYSYv8FlBic6NxKUVXcR49X7/fV3Qg2syV2+gRafoiBb554bleAqrsoJnxAopd7cZ+VDdZ7ez8+o8HuxR/c3bkb5l9tiWCvgjdcS1X7vU6be/N0QmPuB/i/lGaeavb4tlRe/2UtfRDh3XswmNruInQ9Xhvya5z1UtwECmyU6UI4hSfE8vxenfcrH56q0NI57yv/fOG6oV5OHiDHQjQEMNWjMj5pI6yT+2ZOhU3p2z1S6ALJwd4A21MiiFysJhAW4MRb2CBntHRXgAA=","Edward Ben 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","Edward 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George Handel Lucas":"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","Edward Gorey":"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","Edward 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John 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Julius Detmold":"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","Edward Kemble":"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","Edward Lamson 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REuqcB/phh1ZXkXmpTVhUB1lbO8OwP1MZma0xz58eoD30Bl2mZQHjJQrWmAAAA==","Edward 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Marshall 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Mitchell Bannister":"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","Edward Oku":"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","Edward Otho Cresap Ord; 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P. Beard 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Robert Hughes":"UklGRvAKAABXRUJQVlA4IOQKAADwNwCdASpQAPAAPv1qqlArJiQitHgPGWAfiWwAtoOFDmShry3OhC1rr0v/3neLc63p329OYvtJJbW/XOVu5ub0sJA21e5sN310GlDNy0LlKRkmyH+SuJYEebCBum4U2I2EIQLehBizEzdC1kzMwxs/CbH4/7MCNyf9Jlw8lnZZpJedXAOgBKT1MxCXs7EdUByGAemfV1VGsHI1VAJ80j89uw3I5kTOAekJXGUPHpZD5VwJgOH2udMQT9CwqZD8uN//4iBs6D3yc9/iFfqyiIp5IupRGf45+SIS3G/lhUK/3RCi6dgtAuDSMU5BHE6ydHM0GTJAHOQimDVcaDbOvvDoxdP1AfskzVS3mXbsARkiG63cL4Jxq54I0T+lAnlj6Ji3jkwkSbVNYuaTf1h+K5XOGXby/QfO9k5NXdkeIMfMbsCMJRUC118nOJRa3na2aNNXFJZg6FFXmCVfYDBOA4aWmqDfTVArOejgR+xqW8qGuTb4kuw6PUeF4i4aWy7QHMU0bqpUrA4BIqLYJFM3e/L4TomDjHXVE1yUm3WsUNvElIFNIo49ddcFBFlaSxDY4q7oRZQQ9+hCwRTak5/q49QA9eaDBVGQSDAA/XfD7/9NsS5AD/HNWiDbsVhJP29LBgr9ysG78k+cgtf8mfzOXVZBstMG/S5i+GQyCai8zs4yTuKv+56B1mC6hhTwqVrj3vmesxkYgf0lGNLUQcTsYlxiC/PUZYtMRQuV60m9g4IUoX2stlrwZ01ZVvbu/JqMmPhg7bHjEq88IH5fR/R4JDml/ZzFSAqIiD0OVvvoNL0rzAf7iWXsNJZZFc2fb8VyrsDZSnaSCIOmd0Oks4g7rukj0sKyK9yK2EfMGJnCNAyrMC+dJQHDVOy5qSFn3m0Kdbs6ZevJBG5dvfS5PRsOzwjW4LfpjU5dfjv+jWzfNo07rkJWhG/YeGdJlvh0Zmdmj7he6Aafr0eM+XOdp2480PO0CeROdljYDrzXQOAT83mr32jfT3MpJRK4S1HLsWC6Nz+tHLyXC09gtuUFlm3mdLVf5b84JCbcl5qM8LE0qoqt3uMe6vkJngz5s+3L2rZ5pZOi0vXAvdqQH+ikBLpJ/geAtRHkug7vRqWGv/QZRcr8G7EkRK+hFLTGgChHSIcrBI7PVun6UtqC6fH/zfKoy2atVlAUDwoTjfo5G5GSJyYXnJcRZQpVzrDjmBfCBRKJavOgrumK5Gx+qPfuU6TzPossL4zoUgI5YM3GUWMc6ZzYHNClSo5e+gVYB2y5S0sI7+JhHIvPcfm6HCiyY7e53TNCDPe/7+vVIE2GnyLyJGOy5WCUywxm8+Fd6AmEzKiHgc5mHaF8/4ojBVmO8y5SX9rezk7KQGY0emG/jMMEFqjRl4QCrZ0UYduZNsq955xEcWg3b5vQTUCT4y36Ko88cAWomILjol/4y3E6aqmaW1QlDDpZiP61dvL3i0CO8yTt4GKBwEUVLMWIIzdGQkXZHF+wr9xQIpTAz2nxrqj57o+uID4oZ9oUsM9qQL/35Kq86m3f/GHlddDWwWAc0XRvv55Pyyln+xvLBGgZ/SxOru4yqCo5vzlypPWX2+J//zrGjyv779j30a2K14T1BR721NG4ndBKKBb6nfasa/z2ge3LvN7ulc+N2k4C/VTkGaT4USUxgUTG7L77+eqX60tS62voo2Gd3IKB1H5kwP2jCOpVs6yy/mZB9LJMEijcFHphLVZ+P6kOoKnhM7+pw5zvom2VU3ZmqOgfmupJdJ94xrxWJvIdlj+/WDrq55+Pi744DkW0uk0bnq9ohgadZG+kK+yV1IkuqFwG8xltH+HzVd6C/Vye5rwvlRGTg2h3sXgf/VxmV8LZiNb3ZYahmjCh41s6Bl1CjuwAcrzWTpj9mACKYi6zTvzyVR6PsYv6kvT7ENTkrPrpIGEeepxwzyoWGc0+rBLg2vAMotEDgvncUyDhlMTtyOtDHgzxXi6p8yeG42k+D24Mzug7UJNnRltiGLmbXZlTxOIMRfbYJkvQoRR3OyDK3fm/N9ZxwJKPsrQIUu0cziLiV0TnM6KXWmfZ2pndWSGk9B9iidSMER81t8mDGWRevDJLpfXDqo1QoTCaT7LYtkr0gV7+HojKqPh6ykse1iG2olJeSdoqFylvpe4Ls575q9oPbjhDfmgfe7W2mGZZinbBlbsq7PsgtyQc4AWWzSXyGq2p3OI2Q8bIrsdT8PbAKyp/0sXaWmYrmZBBxWSV4ll1rmA90hdhhK8KIKg7SuOnGem3P1n48vkLWh+IVIsJAQQEfHovV/2OriLsKLLUHUx/WYcmPKA0bLhVe1y/8F9NNtL6lMgFSaluzWnCIU43XNoq27zlMJsgAwZONAsUH5+dSSDCHZqM2tHnpd+CzNMXWtGguDi85ChORpLriEvDYnNslazHlpOu/0e7Im0MZIOwk1fGOoa7FJlxPDbKCFEfYdWGYNNEO/n+QwToCxNyL92ctpoCFGSTPLU/VXMOVed55r52c7R3MxYbyC80wLpIAHWTGTJYmOkI6baLhId8EdkYiXEMYVl24PvlgTUtQnA0hbqQKFbU8tRcAwKyFaPHWdNNzZ7Y6y9eXXSB580nBZA35bUH6Wf+cEWgBtDVshj1NiB9as/mApM7XOq7oVLRtdqr0MWvhZ8mxUNFeZvwIeA1ORhZNXPueJX5PT4VfK/iTjyvBmDOxADUbLRFvG1Q1YqpAERQ/oALdP0FCw4r73dRgn156bPFeBKgnaTWN3DHQcyxbO+1G430Y4MrNbuta7oebc4cnWS2vxuKynd1jFuNbvDXfwqYpSc0QB2YCrwgxUULJZda3xzAkokcFsYE2M29D7k/xg2xUCMMr1gCEaXrvl1QEK4d+7oiH5u90m2IVyqLdAmgieNnoPIZG+CbNRCnQ9x46fTIfDheOXEiJyQ7jSPSqBJOYKvJaYBXoRHZseeLbGn0xAsf+uOWzBU2OJhxllF0MLRJQ4HLS7S/zhdQ8rOR7PHbJ8ov7/XKqcJsHg9O2AMlCiXUwZlscdCyyT/G7H8Vkqi9uw9Tl0kJtMobOz2lXfwOmbIEbClLS4UKC9w0a65q485VPqY0UGWIQwxp9vRrsRkQujegF/On48roNreILIRbkOyv9cZ5lTMkD4Dzr+R+cc6nx0PSaiFYTdXJTqPDQbF2QS4jNHA4sWQsKZy+CnHJaZC6Ozmtpr+DobuqRPtScxUoo8x5J5TcqtrMnK30Z9Qhblr1Hdpk9fgP3VbNve8J5cWN/HFXNi6IMP/YhMYFwG7UGA7vEvXyLEJoieQeJYzNIvRK2Ivuho16zjgH6VBPu7plNxG03YGTT5jGeTN2nBJt/n/T9VpVMWlK17vQLs+Od6rpqjI8C9LViSPbw5BowUKfacznPY4JuGzbckwug5XppsQk7FWBXL3aWZ+SANOyBFIJmBcCucAc2EvOxn3+y4vkRof3ojiqBtjDxh02KfjuFpZ5vdLrLOzSBqD1htHnTAIOyDoa9Do/YKBnF0sz94o1qQgE07bk82vau7t9gU4J+xEg0CeZKpHYxZnzsSqd3RF6YM0i0AhcfWrQIiyKtbILhAFjHDaJ5MgmtcY6IFHSepzkFsoZVS8uLSblTxdfQVvsCvIXPxQsfNiN9tVjcAhWI4mqHkFIzq2LngIxfvECkyBLeYEE4uHSA1t4L3nFQ2jIBTDhQQEy/M+3VWT15PNKjEgoAAAA","Edward Ruscha":"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","Edward 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Wadsworth":"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","Edward Weston":"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","Edward Willis Redfield":"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","Edwin Austin Abbey":"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","Edwin Deakin":"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","Edwin Dickinson":"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","Edwin G. Lucas":"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","Edwin 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Henry 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","Eero 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van der 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van 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","Eileen 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8Qlk6XJ07eS994z5cVDGYgGod1UkOtrmMYNEDC4b2yuR4jjYqxewsW7ju705smaABUrgyjRTC+fOTcUpdm3l73f/ZyGa6CgR/0MO1YoUDGwf3bD3m7prMnM92al/7MsrGgQIXR07YQrxhakW53PPaUYrmRIdDJDxIjSJcRyhBp4l78Y+fND9b7yD++KFuJSNHSxbgGuyhecxRCDcJkRPYMPySpM0AFcpKSr4IWD9Wnqp/PvmJT6yhhWTYVimYxb6g8hbBhrD82kzvF1d8mZVTDfjBbdt+GvuSGCKWrxyt7+sCzwdyV1nJUfi7QgKoBuhRJHt+NqE5Xnb7xaHHyTkxYlBGHa6FcY0tryrFLrDbgllC6nHpyP2zHw4u4n74ZoH8OST1IvoDxr5J4RlPXqVJzMrgN+Ak0jma3YtXod1qWU8WKTrc7LDGrntxUZ0dikHcVCyDcNBRedcjhqQEob1Q0P8aUG/2tDg5MRD44ay81U9uk/D0NN/iX3f9eTPsq+V0QYiBDwrfqrRIlKJDJGweQKeo2rwh2jMs+nWnL2hjANyvAYcj3tsexhprTIRmRQi2xiUIEDUeql3zriuKqRvfF0y/zBVM+SF0RPLFcE7RV4e/iFuUicP7esLJxi79bn1Qsvejdb7AEKY/oD0ys1xfNpiqs63LdtnAct9sOiCseXAs36Q4sCZTrXDhs418le8HmDLbQKiAdlm86pEfDbFtWExLiAzC4GTCxDcfggdpNS0+xiU8Hg/lXSupxOF5qKVSzpkwXsBOxhA2W/qDL6OVxk50mOgooxl11h9WoEe+BicIjrfE8YXTHlQrTC6TXLmwWJSc96ORzPmJJUI4C0CHwwJ1cBpcP5klYnsy2+AUUh8to8Z514emTHEp5eDiUBoMMquHYfuZCe2txpZHGXINo9ufpW1cILyTR00MN6j9GGiOpkQxwH6BtbSwAQ1tVS+kZsh64cA/gprmTnBAH604zPHz8rAz5vD/8bF6o9JxPU13roMYa0AjEBsBoyYUWuQkkAAA","Eishsai 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","Elaine Hamilton":"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","Elbridge Ayer 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","Eleanor Layfield Davis":"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","Eleanor Vere Boyle":"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","Elenore 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Ravanetti":"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","Elina 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Proby 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","Elizabeth Forbes":"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","Elizabeth Gadd":"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","Elizabeth Jane 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","Elizabeth Polunin":"UklGRiQTAABXRUJQVlA4IBgTAACwSACdASpQAPAAPvlkpVAqpaMiuFqs4VAfCWwAtRrLwQ/feaVan9ruFFgeWt0X5+f9t6rf676hP9y9MXoa8zP7gep3/uv3H93/9e/1nsI/3z0oPWE9D7y6P3Y+G7+8f+T9wMoEkxcefzfhH5NvhmhzlD7Hv8n0R+tX9D11/1Hgj8x9Q52+yGaonhDoy8I6gP5Qv+35kH5DecnJydu4P654QjR24VItUWTUzxG4+IIL43uXPoN4HTR3A55Ke1AfNEeK44AbWVvnLanxq62J2SPZAMj50y7JH6mqlU+gP0sGgGHV/QIg/bwwTjDO6eL2cCDVKMfLaCe4VVkF64dI9KNlnwkHSt/4aBx4ARcFuBnw+tiF5laioZCjrasT1Zw7cgDpBlBveEEAYXAHDjEbVORbAToAxG5leaKVETVzGKDPubNGqnDKYzK6+AXYeG7/DoTQh/ZkmKz2SQJR4JIN600JgJRWVKIWoC1DsO9KXjhinxZSif4v/7EniZPte8V6H6vsb8HSmYAcFKjQ2yACii38BypJR/cCcOitOj68/mkFze6N4HmuAI3oNRc9oBxMvEP+8Asl1iTuEpuwE6CXC0p2G7UzEjnfyLX4hLS9dKX7mDSnfSY0Ad95d8hy9GzZhgyouVe/oYvBzLPVUGTxoh7owbW71AEwgFDT2Ei7nGKe44o/1Vaf3hXZnksildEnKXOacWS6tzbqFG8cUQAh7iIt1oKDJ6dzFla9LR29aaRThaFeYUSG3+s7RrxbOx53V6e7pVYv+navhoCaieuwgAD+2W1Zn4oiS2TS4JFAVSUO/NIrkUnVjVSg1aOsxPZH+sr1oavRxAWwXkmqsxXMhZTGPXaFnckLdir5IWQv1ae1kUihcOq1+K6tDar+b16ZkGXwXROjdAPOCRW9wluv6Jb9Wb/jgfrEN+CCJJPxXO2KfnI1WFh/xZfBQMSaH1AKUUmTNWHENun7PhfAJ2+XerfxxA/QDzaTWTOFcGvh0afSLz5tJBV5srtVfrJQX4redUSyw2DKvtNuToyFTXpVPWX5DB3HrKjO8c2H/3bsr3b2q419s8ZKS2V7/nNNBHQQhp2yDIoXNmmT+SahL6fNjZXEjTWaJMXIX/2WJHM8lcwrA6JWat2HSCmQ+E9FGBi2yMbT1n4bkHrsth/b1uwNKjxnDhIRpdpuJfu4O4+vcHWyKS5d2sx5tHH4+QfgXAbET+8LxUBZsH040OqXOuSB7pR4FbiXpTUZJS+BLPx2dkiGUCWuH7XIwtEAJmwP6v1A/qDVfZOJIb0QAjmrgh/jSsKr+r3SELl/I34TLuDh8C63vmFF5SIN+Ylsr7AjyR22wnJmhOiPOJear06YkSzU9952dFy2bHg5Lbk3noMF50/NMdNUx5yanBKvtwrEG6uuiDAxMSoW1gtjOnARDUcwJqMsxs5UkdaHzBAmTrz7yWd0rnIzGi7rjlCtAkXZ6kB48sB31a4/hH93JNwewGBKRd4d3WXu4ayjoY/K7GDpEIciKf09oxgX6LUAB0xbKDzmV31C9+aMHc+Jon29Dx7H+ZQwdoNECbh/3kr5qjTP/60st2lY+8GznZzT8H6q4MuxCr986GIu8ogR4oZhmxW8J30QzW/dBXiUNQMmKFtQGE7Z5qw5bIZr6gtyTQcmBCkfg1ghwmAd/GCmPoQksyi66UPnDO/C8VGKD9pH4nVHUEVjsEsWoczs/sUpxBSXTV8jnlVAXIQd1d35kIh85wkGWmNbEGXJRHblQ+h8uVGFB2TGCicW8R3vWfh/UTTKidM1wEPMw9Y5EQZG9QTLkw97pFn0u7ktVBWOjSaX5bPEacdwlXMM/xLRRVVOZl3lmtiM+ujyF+USrcphuD22110zfICVY2SmZktQNnmY7eQNnL+hsTfNFP1rshJdDnf9JD7JVocvGX6nt/FG4y2+GGN3FY5ffCUVv6ywOZmKe+xXRGF2joV4Ouec4mwvN25DpNp4LC6WiqJUeSN6cOfW4F7Ejl1sZz7wkvBqBjXEOwMGCsUvZ7tQxZm4BSQ7YvKGlutwHQNyMA2pPhPAIhweLPeA9SmArSHeMxz4rEWlm+PvXqfxSDCvj+KREdmgf/miBZ4dAw7LUqx4H38d/H9jf4Vh8P/zA3ozihHJR99eMAf4EVyazJ2z5y7eyoGcaUh2PRPdULEWoPo9oz/PBjKMsRSxmuGexzcMjJB8R8yfCeVlpVpAJDbbNKiW+2ApmPg4D+rmED2lVOM6oKZu+xAn+qv6+edwopD09r7zqMM+u6ac2SHWN+DeuHmPNGysfSTi7VUj6cbYi5lpXJjc7u1zQibdGmiEIisnUimCzc+NgfNHdNVf+9SVaoeJV6xqIDd3R5ky1mlWO2aHz875Xx2a12PiF/Y9TEcnu+g+wGhcvZi7UdkghUUKI4vURv4/Fd/Ebpu67I4OzEMAxAJ6+KTa65cE/7G+RPGYyuyit/bnwCJP9cJqdZRBVB+tuQ8QcZFs6h6ewOIP+J1NhYw3njYy1R1JjBSZt4XXH153JJrUpghRSg4z5RR3nYcJkwoGXwocbtTLPoc7pYt0ATMDcGI3X2+Yq/ADzRaQYPuQxQg9zWGNgrs3BqroBv1YN/feh/K3jidocbL1SUyj2sv+TFdix2S2zA7yx5iMhqorTVL8gwTBbq+3w0ZFnGVWXcLaq5YKGjYErkSBzHd7W1KxM17y8U7GQz6dkx/Q2WHm93LId2suMYjbRXLuZVPFn2qUmZsJxqLgOu/hmY2NxM4UVTJysO2xrW5kJwIfMRRcczUfewdVUuH+Ew0ED4XG2EdNS4XNPgv++X8TRKJVyF/oSlWmZTdBgljPA+KH4OtmT1qMyJ34gMnILbCo/LUF00yebzE8tVszXwdyPlmVc8axAM4AuueckNwqBtpNSbYM7IQzUR9/Jok8mT67qXiGCW7rAjw2AN8mULWcV5HQMZr7OOa/gtNOij9iU9hSqMWfNdUNkimbxuORufvBSWPZ18ZcM99u89Vytd2OAtUY4uj0RVxUKbdyVhuJ6SR65sSHUZyyQw/lv57CGdDbgB/EjDKLFjNyzlcaM6xJsefT8vGweuyxExKIAVPqfNQKqBVsDPg9rI1AT+0nqzDF592TsQUTpa23ltbfjTw/UEAtTzGp2TC+ZHhqVu7FFw6F+Ah24RcWzTX6XQtn8YZ8VCadu6SAWpoVZm810C1b/95sP8v8CK4W71QTgGhrcgECud/DhixjAJ4XGHM5jcEocfMbkEY9e0U/tIwkSiHS1FR2v6vSJrPa7U05g+DmMYa/q1swjFMx7UkIaJEqQU8D6toHYVN8gq7YcancFOTqc4AfvmNU2QQV7XGPYW+P/CQNVzkHLTPTBJ568g3Ij/vp+3SxDfTSPCKJP+cAxbDAkL7wcjtS/cYiLtCxdGnbHQaBN4gsgAG+OR0xtcvdxzvhPEPsIEyM6rmS0Y337pxs/Jf2qyKZ0YTUfswM8Uq39zo1mRXkRCFalg/kboJ3Zrd5Tkz1z3rWd11Z4yxUvgVmY/eMs0w2V7jMZ7qXrGYs+uoygfxdfLUUIuKyIUksJIPikU0bjCPbDDLcMjqse7alpycaj8K2auWREBOswY2GdACrcSS6H7cGJkEVEkjGzBzr/9Gel6gFuDp4+TX2y3bd9ZE1th1/87P4qy2QdeV482nUqk/wOJ5bN5MAOG1s5bXt36qBja61sjxBaGfXynKkZPBycqBIDCAwP5ZuGxZ/ibvqAnibLcJoLSFxfo9rnhSpZShq1TQoMGEumxSTNDKJm33hcbrMVxV/CV/D3SFRlNIodLtihu8QcpJVab1As8vibG3Azm20sxhMH/gPN6EqesLnfBDhbUj3zbzMptHEaXf+CPUAdoyjaQEpu8iiypt/UdwMyjB2h31FehHv2g5RmpTHSP4H81iPmbp/nvHjgov45c15CXYE3RXu2w0odv6C/fjrws88utodne1tS52wHXBWbBX8MDs5uSSUlI9p3G3YAD8nlvavvfwj46Bg+3MCwTW/e53IDEkvEuH5CJjI01U18HQSV6UefCZ+GdrMlVmu6z0nh50gOXsAL5oovjxf8hsXlInF/JwvUI+RGYYjJgrdNGQ8LGQwWylbeEqpXxn5aatFQiKZC+SE+Ie3ctw2BQq8hI7ulJBTl0DNJ+JWcJvv0XrO2OKkAcp3TFCLK718vkT3P0xI1AhxQeneuBl/gIJR4i7nUK3A4vXzub1f3kMUI1Hw2Jhuol96CaeEV1Uohm/c0DOWvUyBY1xFL1a5xypVk2fr4Ncc4UtLz/rXjV1D2vgIt82LjyKKNj8XOvRxJL2ePrtSr4FgHk6GGgnUw2a6ziFHXlTc1ZTFNUko/6uEOlmHJi8C7i4MaMmL5aTdnaBI+WhI28FUobvGeFBfTWNGidcSbkaqKw+3yMrnckZV2k3kkNjkLkgZM5ao1WtPs3AHfk2N97NOiirn1il9Gj8cLD9cp/MgWU6kTFNsfQXGriqBA7bP80gPhfLReaNAPSIlfrG206NTsNew5vZlb4W7FMjl/uPzxk9AXA3uv8lDqAy8OuBzxK6sXmynuFPqW8bpb6t2xRIN+uVhyLFbXB3e7rfqZXG8CQUvJRArymED8r9mkUGnCW98s5VDkuXfdkERAvszeNnZH9GWVhKbTkX1iKN8+50cNdP+9RJYpuj8X3gI7zCqtRohRZzAbi78Jwd/HSzVWvU5mXb2I4Mcj+3iRP4pshzzMAB8xjRsawn3CRX4o79H3G/6VFXj2pCnHnH72sdEITlMoZJ+GVAf3o/jN2zHkosuVQeqGo4G3RyGqdE1ndsOrxFLjjhwsyy5rhDEFjp0aDvdMRe0jNLXAEF52qiBU99hhyz9TgfRbnIIRreBWihdm+gza95hRaQXD5V/DgzLFoJ92adGu4rF2xQ24janU+JEslnvopFlNti7sM6/jh1H0b4GwrHz83KVL9SkHzifZG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Shippen Green":"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York 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","Emanuel 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XdgtEib2UnuOGxDV7FXt7CmZt10DnyQGj806I5gXURq/hlefZ9mrbyjbRDiIS/gDHwBaNKjOoKJBQ/ioeOueG4KxYoPqZn4DJYq+vDQpBRuPrIH3KMnT4zRUtpYXXy+rhM3OEUcRhXoBVQPZ4KCrq5RuawuRckhRvuM2HJGHGTyoMF05HZp/S1yc1OtrEhqISXnM3cSGTFFEE27A5aMZsIdczyJDhUrdwrCyPIDj6rQAA","Emiliano 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Grau 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","Emily 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Kame 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Murray 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rfHBU6ZmrOJfg7X1/vdAMPAyLAAA=","Emma Lampert 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Shiu":"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","Emmanuelle 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","Emory 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Huizong of 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","Erlund 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","Ern 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","Ern 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","Ernest 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a/VMAI89nKAg8tSkUGWa2//XkjXtwSVgoEHvkXqzMRxJhMcJKP3nU6LfDoqdrltg67v8Kcewvz9OWJ7c0/WuwOI6I/lESMTrkbyTChp59PGmvVnIWjklFuWTFblGANRjj9/lW+PnJFn9oTcTUlW1gqMFCXvYcW3y0BtMRnbajul9kbx3fi8r8n7th4Qoqj/OzIp/9crkwYd18hDgW3F7/49jiFMpKieMepzwB35f/V4aS/WjkVX3htZJZ0ALdd09gb+OTvVHnx6FhvmBWEWx/zmGRMpkTEoXah04G/R9fIDR4cvGXYtukgyelJf6qRbyeZnh/X/R8X9oxLG6pZtw2fUH08Yd3ft1TCawAAAAA==","Ernest 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Heber 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William 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","Ernst 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","Ernst 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Blaikie 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","Eugne 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Baschenis":"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","Evelyn Abelson":"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","Evelyn 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De 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Raymond 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utuRkpoaKxjK8lSvhwv9sB1cjslW3xT3tGvN3bIrsdoage1xqmgAA=","Exekias":"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","Eyvind 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Octavius Carr 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","Ferdinand 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","Fiona 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Macdonald Reid":"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","Florence 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van 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","Frances 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Bourgeois":"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","Francis Cadell":"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","Francis Coates Jones":"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","Francis Davis 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Ernest 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4yT7XCSER5kDmn6qfCW7euFVQUERSX5G4V/i/ERrl9ZA+c/IsyTOZrd9qVMXu/B9THDTIVZVVYHKvLjyAli6wy0ZSF2eD2FHNplpSx7d7xAtTEJaZo9FWanpvdETGCADUN2FiCyx61X+dJATs+M0yYUPLGS8J5VGmf2vzSyUTVrdleM0b6wZWhD6AAmQa0jAZvBXQgkYkHd7mHyJiYNPEIMYMJGTTI8r+G40kdGZCE+W0gWjrF59x1vwkdPw9UoEsyzW9C8ZzMEUZ/AKimxeZfHKj9Bwoqn4QeZdRpvZeYGXIlau2HJgYAPs9MsFnWjNlLj1rmTSYR2C9QszE1Ehmg1s504hnEGP4JmsNbteLbkWfuRlapTKg8pL588BnuzfgWhIaAZF+gzWBo4ID2yuCaXAa3Ij4v5Nz3Zv/Wzji9XvzLbMa1y7ApAAAAA=","Francis 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de Burgos 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","Francisco 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Leonard 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Lloyd 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Weston Benson":"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","Frank Xavier 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Ou2f2VK5ngvGr98PCvhEgAAAA","Franois 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","Franois Girardon":"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","Franois Joseph Heim":"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","Franois Louis Thomas 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geavoJ3DucIKz8roQusypDUlnWzjFXZwI8JYLFklvCfy8QP+vSw+UiNESMs0tLp8eu3x0nIlmlYaMXpnjJmUWzjTjasirJosIb72knv3Yv6uOsRbE0WUBzYYam6HGtupYq5WL2ADbUZBccP34sTTePBPBNjrRIdmfS6t2963b/3L9TEzCorOmktBMd0G1k5+E6QSOpu3Z/FH37g36eiVdWMTY2ENTPW8VeSbJXpVYN6JQuSbsDCpCUkUKXcoixeFmGgzvuApEJmBgfu/HespGucdT5RqjUBZ3hr3YR8fTZa/s6j8PFzCW6T5NqmQFNGsYo6KzmxSjffAKoTTjBIhWF7TFdE2tXPwvhSNVhBNsrOe7qWyJri3f5y0LJ6gVDUX/+2QKUXLEm9jbCiVc96xOsudYlKOeOXOGkBXHFJ3jYntvLzaLgeCLZMgI+kzJ/TgBAAAA=","Franois 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Xaver 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Edwin 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Leighton":"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","Frederic Remington":"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","Frederick Carl 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Edwin Church":"UklGRgYIAABXRUJQVlA4IPoHAAAwLACdASpQAPAAPxF6s1UsJyQoqJGtYYAiCWRo038w8bI70UTm1N/6nvsr6uDK0a++X8nwJ8LHpV5tO3ive+KDYc/qe75uD7vElHUiTK1hj+DEP7X8l0NosXDYBhKuHRtTsPcJZHpi1JLRZCN+0rCqaIh3Za/WKk98kuezCtDon1mRaG2f6Bz0F3/OJ8ZK46BtMyfONDFIc/fMvuuCDiWqGYe3TLzd+Wxv+5dXQsishRhhQb8LFTM1Lg1b8JGHF3nWvds+6OzX/HBupVvpyn1Ovxm2QKKNaPvxb+D+zwY7uT1m7zSteQGDFxN1IKaVLlSHIPMwqgwlhlOqcfgz/6FIAtoTCZD7iuWYS6Ai1FVUz85YZOwgai1vdgp1BJq/fDr9zsh05GSpM5iemxxJLbOJ455slhanTK0i5uhX3kF6xXzktsBcwqoQnzXBsiM+PZZAO487AOrmYkH3fYpv/bnWrTxw/OH7ZcL7gAD+4IhTJ+lsWeERiLmmPrHyh5+o/l0X8uihvQlAfGKNNRFu6KRg5I8ZWTH1h6A5UQJ0fM/0zeoEI4ZcSqE+vpnLWj8uAzbpQ5YIt56XCYyGEx/yKZzGtX0fl6wlzvS9BUY+usx6fMteIprP+IM8oHhjEK8trD8BZqCj1mt/E2mVQvnausm23h8VRyepc7N402b2+GGLmBNt6uQP/Kd0UIbLdW059XD8RXLPlXNCDICS3OOMIndGqq4gXs5/onz9PO7iJ+Cl9WeDLYERxdr1mWSArAOrseu5L+h4BnwkH4fe2AGzGrVzwJE4lL6CKc7g6P+AUfMHw084RgUUssLse9bIMlweu6pEmHS1vSBUErRusflG7BNwkhZLyCjsVwrVj4878+kQR4YTx7VbshSzEk3Piy4P868+YdbBCiDjotdSFdo75ho/nhdN4RV2RknDrB7D8lY3yfpxzjrPtqKAAZsRrUxMXsKC94AcY5VZA3UNUQ3FoPn17UI+PeSPoOftDvubtH9OxVew0PLLyWkBQrhzyWzASL0qEhpftCoR5u6/VADrq3gzcDiL4qOjxIv+Bry9tUO6HDBjU6KcvnyJDS/LuVjbDyh9/wAEmKeVZm0aIGOAiTht/Im+WJgl3QKPYPQDKS0VkhltaGRZJ2nB9UuzJ6r3IbbpMYqr1w22ZiaBid8ybjnUAWRZEzECP1wH7+qr/mbFAsgV1tX0/ewc18RX4QogGNJ30pEQ7Vk5cHNb7CO/cXNC7UTtkUUzNVStUhabrhTXZSzQV8I1S5obHt7cEH+K0Bg+nObaEqzsSJmm4Q+B42QfMj2XBn96VeDcBq7VRQorbwMmpNLN2eWC7miKPoICA/dSv3VFBve58O4pndX2xm3oaGGHhZIvbDdjooWa79oSnZtf/kDCvwQ2/Xe+BjrYzxOOBw8UegSzGihIhw1sOt30G4uqsGEwvk/7O0XywMqvhHb0+u7QYQJjrhvFlT/Lc/jzutz7u6GovujuiH35kkfFk3a0bUkQbqKhzNvUmWTKqtrVujn4Mo0XrsKqdQ5EMSkhzNhvWbM625J2etLPB85Du6+nS8PMC/nwcTnd0v2Rrq4w72U1nBkhQAC5zhCApSoecf+MGq9TR4FkXLXquIVbgzcwZah8PzPWgWNwzGSk7v9tVqpS2jmxKDBDxVeZgjA/O3yxGDjOnWx6hi+2+cLZNN6tbH9t19GvvKJyrDY8De5u5qde4LcJsQ2ykLyf/LkG35YwNFS/BfKswt7VwLzcoZqm2c21WPnHB3eXkW7jk/KVbt2SgKqc2iBDJpi61sh+qMi4US0MKQ8dQr9L9jO6zFIbBgk9HydB75YjpItMW/JtNxW3eSl2HctY+OG2AZ6kJ5hyB/MOTna/p8C+h6OYddCVoVmOy60H+eqY+yOzHXO/sWAGovSxdYF1Ri+kVTSgk9LZ8bq4Fv2/UiH5tFDqlKQvEA3ijpTkM+JY3Wmh5g5L/KNklOBkNr4iRQjCcZQoW1o9Uef699KhcsebCyU7J3qQv066TCsd/uxZ1lbrpbY94EltqnE/dSiYUcuYSbBNqqOwLPv/olsaTd8teCT/ObTlkpk+gMuUeQD8/LTKWDvS46Q8h6GOPPssvcBL891zn1+gx1leFNJUVSHWwzVNpXx6ypjnY88kHG3tY7iCcz2ebFkWsrIPdVKgf6Y0Udjz0595fdnV2Lgu1EPr79upESJGxxsmoLlHYpnnVIpDFAG0ehMhoXkn14pcfhydoD2PpQiceXJ4TDPoA3VOpUf5HuX5q9ksNQsDlTPW2UO7RWN1x+mufVxETWKPKJzQMKRxrg98oBhbYBFaG//Pa3cY3iy1nSz8NeYzzLf2GTHkc97TRUP19GHgWsnANw0FC7g+QUOL15KQ0CxD0rPSPF/+6xh5FvOcPklOjb/oVQid9PDLmL+rwjez8nuDYz28ngYMCGM1cYtP9sMtQsvsVXNPA583Ny+J8BKs75+Tg3Oph0LFO8Fj/cBj2q2iGaeP1fjYb+/yg4kYek9Umba7dyzpDA590QdZEV9Wz20mfeSTtS+IVEDmzNatJrJbhQVoFu+cPB7Sm9oeM4vKBsEg98/cSXXmfCCOZGcO5d1NFswvrbRUHxBzR8Q+sdXDYkPDnxzVWO13izvHDHPwGhctmVCD7622J3fjKSafjXq5LT9gze3oRlQfuBMlR+U6kAtALmYFoaxb5JYdwdzNMjFoRREowPOcbPz+E+AAAA==","Frederick Goodall":"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","Frederick Hammersley":"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","Frederick Lord 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Ritter von 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","Fuyuko 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","Gaudi":"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","Gaugin":"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tot Sint 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Springston 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Arnold-Grabon":"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","Georg Baselitz":"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","Georg Friedrich 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Friedrich Schmidt":"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","Georg Jensen":"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","Georg Karl 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","Georg 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","George 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B. Bridgman":"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","George B. Sutherland":"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","George Bain":"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","George 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N80/J6t7P5KQepMfm1tSzdk0Vul/eguOinyq9PPIfFkCOzUSBUMZTYiB1jof1c9zxIPXPv+oLtJLmX/RBNsAH6LoPEUveHLYLAG3EdYUH7K5F96T/zuxlzR3kynpQVgjdZWgrcOnozR8QB1nRSp7DXQ+ogq95iu/dTJ4IscZKtD6bpBbf3QG/MUnFFHY5OUCyEI7K5qu0CGiMtQIMvz3l6mftCcxUSTDjN+ivS55o/y+6HARuDFCZU62f6Hwrwc+eNK2HS+WYMDSg6WhHeQsZ1zTXNR9h3IGPZGItncsZVVKCaa6vvS7lCt8Ja2wTb291pYsIPnIPmsX3lqmZ0cgqldZJyZNFJr+8uaYL0Mnp1EYxOUE+YrraMVyQFsd4PvldPfSlGiqwx117lO98PuCBf+YWxnpYe0a003fxAUJQt7wRk7D9Y+t3S/88lU5UeyfA+7l49TCgnVNjSZ81RYkiozsJpFDzdFoT9KBhg4aIXgg0UzHcdtcLIW7IJPYysipUG8oBbPHRNPv/oV4IcSAG7CqTaUoFsH43ArIZPc6odpcZ4pYYMGpUgOgS626WqdnckKaTY9LOX9R9XJg408fH/Z0Kz0TuTtWZ0kh0WYUkBe3XWYRg0N+c7HCoxvpmTmq802+JGGez3u2V+SHZ5a52yCrbX1ApsDgbyEREe6BbvVx88zwPNPWbPkHaSlEz+46OwjYmW/0zbjGgzzr0nylqFuqc4ihI60t5eozJiNkvr6EPVgDuI3/qTd+pnHEw2XO7CLHOA7lZv5A/mtnF14M4Ne/vTisn2SAHp2JpSQCC6Ym/gg3yCrrRXixypwAMkyR+TaJffXVmoiqgZf4sC5JA+TQQfMs4joR4RTaTWWjgYsU2QwZAQTkCYjEGbENErjPkqeh4M2VZovubM3Q3uKxVsF9L3X9TgrEcOZ7sSSqVyJlKSwMseXqVx2ixQhU+LG0qSIHCN7WmDk+bX80w0lGdHu+kJmU+xcll1cieA+KkXtNIUfEJoyHR4EV0SjK9yugZ2kptP3SNMgu03SL09goWWZbcRUKMpktDNWvd935gPJ6ROYg1n/3pUuMA/BqKwjMCeLAEiy+D49w4RGirrqQAA8CcCP5ZdPTbgYV/oVuSC2iwzXYP6zA8F0ZPRENQt2/8VeMdaYE2j1hqm9skDKrJJTOKVkR4MEG44vOy1HjLz7LwccKhmxvh6GRw3e5vZMRg7xOANio5m/y4SrB06ZuTJ/GhIjOlBTYT/ot5uOsR5X+hSCuGkjJfH4kCyScoGda+p5Ngt9/NQc7tlaEQ24wBx57prDB/sALtzdwQry0sgvzU5kJFKgGyZ5Ef38qwRJWLVPQLSXdYOSVY2GE9Z3+8sHUdCK9jKWmUc5kPL0BULVwTfsF9c7naEWLb31XCHxkPbOaZE60Cy+yNoyEIvGzieMzDKxk3hJodl1K2ORzy/n1L/AiGyd9mHTivED4zIBLnfOZkkbRY5UCI9XfTOgpAVJ6JAPmJ3RqmlKokgi1y3tk9CB7lZ7SFw4jKxKmm82C8Gc0kcFc3BNewqHd4CQtOIaIdsZc7BX+opj+v/HnUvdHYyprc7vWLHT9p8Ddx5VP1I0z+YesB5o54mvWzYeLgA4BsPzQv2GEoqw3noJrRacQNZAiQjvNBP9gP7mu7w+t018btko5UfM0quw5dISj/+eJtwOtqNI+7Z2N/sQqysb/imw4USKp8e/SI8637uUAAA","George Barker":"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","George Barret; Jr.":"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","George Barret; Sr.":"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","George Baselitz":"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","George Bell":"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","George Bellows":"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","George Benjamin Luks":"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","George 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Caleb 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Claessen":"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","George 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Dionysus Ehret":"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","George Earl 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Fiddes 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Frederic 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Frederick Harris":"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","George French 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Gardner 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Grosz":"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","George Hendrik Breitner":"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","George Henry":"UklGRrwMAABXRUJQVlA4ILAMAABwOQCdASpQAPAAPxFyrVKsJiOirhg7yYAiCWwAv6gAlSyvcE327rvp7/wXpo579p0tK7yj22X7bmTt5+VKok5o8Pa8dIr6xP/D5P/2n1EumQe6erNegfySie4gm+zTXTjtpTgaN+hEdcIX20tTvSGPyAZNPebYIpjbVBGfzX/VvZfQh7j1vRtwaalhDyuZZ2OvpSWsq8ej0wqoTT4yFbJRcH4qL9hlK4Zz/cD/jzUVOez+PFmnH0z68jS8WnkHNN2hTUytbh+LC2+FoAFTal1YXwlCYB2ph49i9Qofz/1IYdYYrbTpFr3UYtUt3fd46LVz+HCZzSbiATnt1GgOVwAE7b/tHtcqOcWLQ+Of//emFyKYSZdAG1eRfe/10TcY/XHhB/dNCGs6wBa15R71ykJGJLWw+iUGYkA+oyU0ZaLyFeLOiLP2gf2kQWzqksxzBuqZPcUqKF+SYXN26uVmNJESpn0w1473PDyBAo/l4RLtyngROlORgEnzj8gNoTMvMwIWXd4GK20GLo7m0IC1ez/mMRSRcf0qCDWEehcUHGvgiRESFofjXMbTeuzNt6V1R/jRw41u+l9CnURRyTKr74aK458gy12e5fCNqxLs90qhRtyUDgAA/q0JQn6byMeVT5G6zP6HiRSobrKLsiY73YF/HsutF/3xVmK4DfS9AOSj9LLNfyyEzv/5a5r2ssM2+eatMyG1fSlWkThcJTiinJp2IRjCnLlclsh1nsjk8gobHMmxrEve+ponyB9vkpVfJne4E7gjq0kdf9hwq2iyj8PdFVPlQm8WUcnd1nrKJteaXvDT1B+LG5sLFkXhLRTuhB9/57KNf0NuFKn+kgT3p6L7937hChc/CAF6pqtmnM1PG1euUIgoiaZ7AleURYRkqm5SYVNfKZZqoA8MWwn8NlVosjSiSNvV4bEujLPMoPPhAzmTOMqGPiTFVgwqBkJ/kmBFRozsFGU7G31uJEvTiYE0SaQmNK5LWf5DfFnT9vgSUX6yQb5rglOehPP/r9mJ82RD09kAVKDllg5biGRcT1UOec+aXkojrhyPE1SJxcP8RWfp4jWR9y8fRoq4+qXk0k8rtx/vopK8hFjl2gZfcoiaHg8A5ZVdS17tIcMQE/X+0vo2rruySW4rw+TeQVgLCVZWlI+BsP0aBBvLlI6daZoUTmEJ/fNBxmGm1i2EDcTUnCNPMBZsxl6h+QzMjUoXz1fDswBl3LBZkDjZJVTRZprgsg5V6DREwKTsAOCnJDQub8R58JBVE8fyyMxhx8r7rhQrP5b5jzHx3VsNvK+fzWNIEHCXxyfq/P1Dl5WYzP8XGpbSY75boQX9ZfEhJegJU+SjFsjEgkvFChyMn2zOFuVNCOrS8x7aC5kYXc0UYV4lJWTyYXxc2Q5kcHwQx+75tTlscOnDXDWhEWRqCsDP1FJXNsbK4vxT06/cGP4k2dY5vqOwJiL1U5fCFHrnO7/R8ZtCDlCKuNaloKpHmPWsovSbklmqyB8iSbg4qR7HX0Bfns+Z0ejjFw9J5rj/tutTsojth2YW18lVj4HGvg75zPIIVUrK/zIjXLG+hawSd8qXEDAar19iAECkbDm01wVkMI0L7p/+FS6mzn3KeJjxYHcdUxB/3qnAnOk7NFvUw03Pxm5t4aqCrVM9vraO6DG3I7TJRjMP+Jiyygs3Bj06p347/25rnOtFpgREKCK/6bS73jJckn9oVZl1VQlZWu7ruVAFvrKOLPPHZWZBfTpYfoT1c3imIHPGQKP/ltmhP/HkGdgDVinVf46F9aENjk8NSuSqR9D9ETwvfAa4SONvu4vuA142evw8zgBJshixPLbOZo04wzRU7qr7sTO9m7BluXoyW3y1vuUpC0gKloejeKboXa1ScSg3ps4A+y2R4FoJed71PlHsGwCopbskXLLtRm4ABOr0VWGCj3j0VC7PXLzOOekn31TEx7K5DY+KumyZFWs7f/tvUFBiD9EUQuNwiGgmgnlORY5I/fIouuGuYkLqDnJeJDRZo91C3HcI6Q8Otn5Y1Ox1WXpFxlXLllJBWeepYHYGrip0rf775ipJnCIDAUMpREmlukcBpv8OZ+Cz/iV5QlsjiC0S1r26/e1oTvY/gT3EET7XcvEq0tpzXNQJq3gR3S//CNCOujzc4jd/2wyJxLbKaOB0Nm3zbcmc5MP2dPIOBQgcuBdrE3/5FGjJC7cV1mELN7ovLCLutoLqcDn8AzCyNAgeLXKepSca0z5/eh0QrVQFAZME0yRjnGpzoMUBEo1W+tJcTMhflZko5jS/NYCBDePifCYrO4VXw08Jnj3jy+h6ejIuPW5JD3Bff5OGhd9R02qUqeNZbOEIPW3Obc6UKEX7AdIopl+CWPyye09pRIbKBPunvBUqKnLe1l7mzG17CqXz9B3Oe6ETCCo/5xmDRq9oeMqH8lW6a0a6tgTojIxu1RxvnPQM8XZmegro1UEJOnLfEm5NKRmWJdsgDWvvg0RfFzibOYJkvERMgMsY1CohPi2ITHWDxNHdGxTMPkn5gPxjBfAdE3SiwpaDmEPrVRzGAHSjyUQxxFXDGZDiZaDOcOfM+6MvNcpBXd8SUXsi8HcaeEagPahMqj4O4CdENKeLHpbWQlYSU1PWvpxPi5MrjW7X6yEJEVcSeOYje/LgGM9iq6mJRZc0tE1tkAMBMY35OPfcyV1YU6B17Ip1gC5W12tispiAW6O1mIKm/1F1JObbZG/m4w+MPw2hWPnKUFub17dY37WYPcQo6Ky/D2hsDvGgelgSAP+LqrUrqNYdRuKzpJ9CKRHeux/vzCEprFBfTmOmoBu6Em9HMyYL6FXDBUV1WBT+F1F4DRjbiasTHArDkdWpG3c7jU+TZmjPzUdYO8mWlFkjQPR383LcqkFeGDA2xaaqPDh6MguLtsYPvp2rb8WICMpsBp+bnFdFKVYMAvPW5pMvd/yEAcdgEgbYUyyaBTpXTmWNV4HpLefHv8cOcHDu7xH9CRy75S6lJUqsbROUr5vx7bAn2GFhqp3dHSuZ0sQJSKtjC9H7n5FjfFplAD0ZSDT9wPfGvNQHIzUxWDjnegDz+NT6wJx2SgboA5QK2lsZhtEZEcs58HS9BWciWU3diRcDx/3L5aY6gnn1yQgbkP3wEyfGR0qH8+oHgRD9q+DCg9Oc8V9b7Q27ee60haeSaI5ETJHT3XjKB+xWUBOFlNoNhXpzAJ/VSglwBcfIHI1rMY7jCRjvovUiZnAj4Z0+F/lL4MxUkfCedMT9FHKrJUVKI70NQXKyvtFL6uKA0jlSFlwaxXT9e5k39mzJMrUhA/QppW4oo34DwAXCzZ1tMEDTI4j6OOnxqY43bY7e1F98Briw1VVK0SD5D87o1XK+2LnWFnLuzd4k6z/Yp6tliVx1QySzQZS8WdejtyRcArN2CNTTy6/CdTWCjFXpuRqzMFOHGOPDvfgXEOWNfqub25JX2WLGY//TcGF3+MgDlypXEiJ0rukRFuag2QGW2OyiY0tRJBnh91EDWiBJ26YaXWB0lBR2ixTajr/wMwHEyuj/tA3H5lU2CAKpthntzKi4T4ZNnNanhjViKQh9w5goEqRUcfREh5VxLvU/Rw/YMq2dl6MqtNf6//U15YAGM7pHBR3xiPX9cb9LFz63ig3dwej5tjtS2XUTsxt5kk6yHKqyo0R1cDxgoxyt+uOiSnykzVr/cR6lP3WxK911EmnJ1v9w9jC3tnVMrILwHMdSde2Y8ixLNK+yGEayg5ujJLvLNHg1G8IX1wZU+txlT2VafTCb0IhwQW0g/MdGp5p3AsN5oohEqSeYJEQPWj2/zHdnCh5UsaCisCUtSqOPLUoLyKQv0VbYtWS/jSQ0IY1cQHoQN6rohxOF9p3guqAcp30aHBmOEJPdiS247lTvvmOsMpNuhv9l7xZh6a3INH4CO0n2tvhKXVkoqFeCxlpqUfmV+fLdUQrLRr4DMUi4jlG60P87CC8ULtX4xTHp04gnPnpp2kxjWmuAPbtym6/60PbVchmI7yKP+Eq3zChdLoiposqAK9ggQTqSrkW+FBmK1wdS++7zmnWWLmv56UYljC5cmlJX7pTx4J4PazuoGTQc9psGLG36zj9YxzqR0FBEYrAybIAGmeyEovXJv8d5Vio+YxS1c23bqhuwkz3ovSp9Gtagggb5Xyary8NgVh5EbT8MljpnsyWf2pWmseMo3LXz3z8dxuF16jt6M3p+c7r7D4SH1R4FrXqf8qzgaT0gA7uGbAdoWLzntGfH5GBjCOngXsoQsvmAgKIR8aGrdN0I49BPs0vHv2d12eIiAYtzPEC7e1lbZ5BxqkR4M8kQBEOW18UAAA==","George Herbert Baker":"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","George Herriman":"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","George 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Inness":"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","George Jamesone":"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","George Lambourn":"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","George 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Morrison":"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","George Papazov":"UklGRuwJAABXRUJQVlA4IOAJAADwMgCdASpQAPAAPxF2slIsJyUirTUsAYAiCWxriX/OHww/LZ5r9cZ0fYZdp7Wzi7Nfpe2+vO76cB6IHTVf5LHSpfnW/hLZ3dys3Qpx42h5nwe/vpvbXAIxoJ8anG95dP0Dk9lk7pQJ/wRGLhHH3uRGTcLlQUdi8+9VmmKnF/Cxo+UPFz7YXJvyQ4sD+Nm3L3TOeN+vq+9iXUmdVpZ3I3V/EpHVvkMU5YW3B9M3vXxbew5lRnyfhthp3ph4Ild9dvztoFK5DBXHWA4t9kWTY0+EqAZTfXBGQUj64bTH+X8uGqK2yQjrW4BXWQNRKSTmtFR2rnHdaO/gPm7MAvkKw7Wpld+51g3LbpPPoj5FMO6xDfcvpq3PnunBd23YQAexnQDmBy9IEPPaeJZx5vMTp15gZ/030uv+fkiwVYAcaWzJNSiqhYUTSGH0RRleSP+6A0ZgG6lkrueF+uyli9RseqOMp8cvN+Qb307DnfzKvzpFCKCEGzUS+8edcdZsZIKItzgUebL4YIZoY/h1EUqLRYQA4BOiaE8/CviBoJHg5BG1CAD+v0cidl+WYuBVSzqu+i6ELo6lH4BBGK9iYf51//4qj6BvtWMh/w69uF+UDONNj/qK+G3yCwSiIrFqQ4iR5i2DRlQtEJKNAt0Y0cJWEKwrQg31mGv/axCmcYs/1YMRbNJtX7/Kj4b5NE7bOD9+Rd5SlMkIWI8CQXoSdfKu7vQzOuji35epIko7igZwm9IV7UqIZcMTS+Idlf+4nE2jccvZPjztxhiOga2jDpAEuuZA1/DUI799Lqgq+c/Bbgt6igJw5TYM3FglvW5/6tBn1Y5zzBof8IP1w0fXSInBtMarSQJg+sNkdYijlM84g5CGx1WhL/19zK/EwT0cz6W1SUj/jRBeMBzjbxG4yAbTqN26wwj33RGxZmRUJsW+NeFxZhNQ7x+nv3EyrWr5+N24YrE7iJ3WdGrtFZqo+Lpuc2vBe0FbAvHtes45T1BEaQA6lA6twIxhQb18jzPXeHTRfVmI6DEY1DNrZj1vs9NLNYX3Q8vkz72nyRPp34G52vJBoCw9uZBRcPJ7rfKGy7VW5FMbMmtyJwQ4d6XL0H3icYgcobmlowaMlPBNgMyWIcAuwDYDGBg/HpspQpeKedMS4xAJbunr2bVXogAWC3Wtmhd9CR4kNhLwiH0gAp8Y6+sFJY4KotjvlPXt9g5Ex545cY6WmYw3Qs58P7NWRRi9eKg78VVSgghYwMl+BED8T//FZOZKw8hCKtZHL2AWJ8+1xrjzqEm4pLQgXccD3sx7AjuKkGerDonlunaxOFkwQSnlnFEHPQoFDVUV0N1ZsW0BBXTyuhmkCCKD1yMbob8IBKAZl5kS1XVpktSkFJpHmgC7tKI1YdwC9q3vIdXc3IOZ/YJVIzm3OOR2Cc8h0G3Y/mQyK7XPs2u1hSFc40c9EL5WcGUlaxAMwh9WuZ0gbZAnYcadhQxga9DnL659to5y7AY9EUt7q1Mt35U6kcnZwPinmxxMasE14WyeYmNruEGE9bnfSwTfYt5T2WX3fmchcGcWu5XXr8Pv4BlWrfT9vnYDCOtJsu0KqZ3V0oL28XeyaDlEmhI/69DHUrxFAF91JLduFUt+IOIxWtTnxGhQ+HxpFl65YyLt7E3ULy8B/6EbC8VE68Ag9dIyF28kxVfpctPCgGe7donTLI5N18oKDgGk0oO1xc7fOv5GYpqaweNMZujRoGZNE+sOHfIW2AvjZEiOJllcBKYkmMcfqdsrXItq/jAWgcachaPZBg2bbOwj8VQkmhP66G07YM850rJv2hHBrpJeDokE59Eb0RKAz1DMwWLmhTjW+IZ0Jzy4r1Dp9eI0hIQ8GV7l+chYhGWSq1n7oVeoNB4FGyVS3SP5ZdwyMHYjQLQyMv4DeJAQHDWQVzxNoCUzoCnRCgfO+iVk4OgqXRpmqKRHT4qng66s8kiJ819jcV936VKb/PxGXmsLvn4qpSeG6qCNLciAYw7C9xaE5CipCQHzssewfB9a/NH46TGeEEstWfvVu6ANifip+V0xZmtrzB5i7jZJOYQuGUoshjlnW5KjvYHJU3jZ3OOgp6Z+tbwRyFax1CI+woXR/FWAHpE/FHHo5Eg6Av/ZsmGKgFx3xlq4q+CiGbcKGPmWxm/yHrGKym5Z1s9iD9RA8SgfOtuhGqLIcP6BfhaP4G3aFxpMnys38awUybsG/NXm8YcxQZhNmEWkaj4eW5gDbLU8Qk9FhvlPlIBepQAIgHMNlpbS5QaVVcIY9yuiIvC40xMCikUve1ONcQofUSoZnEwzsLcr2EwT/o2de3c7wfVgO3d81WihlQP9+Loi262PmpO1I86+WNcLBL+Hj7d7C8UletGTPdtDcDf+XlkJxUvzbjSrXRkJjM8a4uczoFKwz+V9Y7Pswtdu+lh8fwhb9f0z10F17IvU3lozX2LbKXpmR32R8+Rsh//dcuIJvvoUZc7Gn5IDL+3Dw1RAU05b+Zb7kree2Y3QRuI5lcQNZTUjwyMkL5APWDgsv2d0ISodAWEntiAnUZuAZrDzfrvOGt+Hfs9z+D/gm5+LnRRR9+T03bDRAjteX7vCQKZy414Dh73S6Z85CgOK5Cn9aN0cAafgzE1WV/Qo+XOmLU+238Vd1rPEhMhdcuNwz0v/gzMI9mQSQ0I6UxmHq2vbavYEIpr3WV2zbfXKB41TMkDQl0hxY7mSTgJGM5IWJQgI3IPOg0uVM6V8ZoFUHJOGwr2b0Xjf2IeLhWSb1qmIObqHgfHlOiojPPckuyA0/AgbOS/ClUkmkeG5IQsxrKZ74QS7KCc0gVZ5yMkYI3USyD5E7HzbHfxyRVrvfbO/TjdTZYjorORE4IURN1j+++vZjwg6M/wF+wmAmatrMCNiDrTO0Omb1cKcSJXXt743oTyFXqliuCCGOIJz8REQYoOtjjIWA8avEF2pCgfug7X0A8p9iAdw4Ce46D1rQkKNSHMgJLjTX4UvA7brhdsd7D9i1Y/3Fc+xeoXMKqrP0PhBpKQGZLNZtO6jURIAP+uFUE0sYd6i0bJBkXyQ6D5gtxV+fi8DzoPPf6Aj8nt81lqSiStmZYUNH+1ztc134mnJgYo89k3E4xMUBfir6gdsxSFcqF1YsQndr99fbebGgCBXb06vbiAA8t/k/cBXYKZA7viatSsQDgoh/Io38Ob2eGT4tnMw59vxgyDUl1V/mJWUK+hSJD1Na8lZHlHFXYDNf0l1tnozJ144e0kFAPq9G25+H6/UW8zgPovBqVX03NYvweMfBik/KYo9snUvpRtMiqnBfY0wL1162i3hcD8+AWax7OlSa/C01Dt9uVBSFXLQAAGNzdvXktdGfb5mfbyxgHoIgUAAAA==","George Passantino":"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Paul 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Reid":"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","George Romney":"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","George Stubbs":"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","George 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de La 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Emile 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","Georges Lemmen":"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","Georges Rouault":"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","Georges 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van 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","Giambattista 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","Gijsbert 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","Giocondo 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de 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ZWbUV4T4RZhx0EtjSXHFuZ5gvfnIwfZVhw/JJTardy4ELA/T01eZo3NJjfa2h/Zq5vxPRo7UQIWTFbpBseu+FVCREvUzMOcdzilwQ1ynhxlHErouuzmEdB3u4odU04lqbpTcXMiaBUj7AomRhxu7Zc+t7ady4AIV+vZn1/UbgAA","Giorgio Giulio Clovio":"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","Giorgio Morandi":"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","Giorgione":"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","Giotto Di 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jYyJRxTpti5hMThTpdHkrCM4E9vOl1/gE3OiFslsV6+ZxzxiXEAkfUwqAidP9wmFvD9IOKASlMjmwegoQM+auogxGY4tjksXVVG2D7/vLYu2kLIxG2NLAGKYgOk/sJeYC97+4PUAcwAAA=","Giotto":"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","Giovanni Antonio Galli":"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","Giovanni Battista Bracelli":"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","Giovanni Battista Cipriani":"UklGRmQHAABXRUJQVlA4IFgHAABwJACdASpQAPAAPxF6tFWsJySyJnItUkAiCWUDsB2/3SBeXKoL+VWeeu6DP3agRqUtY+xGWOtThgMFXaSTIPEkPRk6ymis9rQvuV6NjtK3Mpcg3ivtj7cejX/ZlysH4T+iX0Fp4nNajxG+ECjUkOIEoabH/RgMzAgF4hfH2DHwJKOkOnOKiU3O+qDeqcjfVxZdgCodW0BG5yyCdp9obcWnyAvp46Br5b76AwvMkWCDtP+6dupqjqMn41hPrP2x4mNDup/tKHup1ur3EYb5DSUOCfKNtOQL0fzTzU7NryTjo7b5vDl+1x2jRof6EVCBKSHxLk3ElaTVD353wZs9rz4L3Tmdlux5xiAA5yXs1pozfDp0unpQeMCWYSEVAJFxFfZwYma0UrXNdlCeggAA/u2vEPnd/ykdGIIp9JzleEH+8kORjfmbBqSOUUtQqTQ1BJgK2b7s/8A1yIKM7iL/wxJPj5qZwhVF3vQSc9JcKsZyhFVjavUq0fcrkx3UNzEFy/4aGJGA0so5hqEjUtnQN6+spnxjAwpAbwlKNB8ZEMS+P7Ub/hT5xTZ6M36TJIS/wqKUUICMTmXdJ3fMdkUREMnzV1r17G3hTz0lxJQ6vGi4+ea/HahKija6nxP5iu/0eA/GIYIUx9T9ZyJ9NAKHaFM8rW97SVJ4MWeSU/VkBuqD3/CU2dkSLZkPeArD2roM5QVUcOK+k7fGPAfUnrZGtx43+cArsyVtzSsAfLAVWMRddNDpG3PZV8n2O4YBObwMM9xJ7bbzvorLD1saUPw9bxV9etUnpvSgddzQLHO/8PHCdLq2sL7fT/OnRdGQ/qTWy2Hs47sM5FBVinDqb2lDx7H2uXb0m2fVlv5a4XkYMN1h+kcWjBe3WiKrvf9P2oKSl7fbteSDt0PqDJ617rHLTAONyrxRGS1vUYldCiaATXz4/QY15Tb/RJqhoiCRxxFayi8kJnJnMA65O9tEvMWLUDO31y9PUdgzsp85md0F89r+j2hoCUP+D+Wd2keYZ/ObiqTdstFFBL0/ZZVmfXNodaV6yy9EUXlMkkNO2+cFRuX6ZaujCBxCkmbKAK+J5DpxHjsBSpdNrN93/2JUHlc0yOSZBSTre8G1kaNY4ou31SyU7ZZk6RG9waqnit89cUX+qxjLz0gxhBOY3VNalRo4fDfFPBtwL/xYxmqA2TFbUgg+Kimd++7yHL4HmCC72UllGvsxLuqkyedr8kZIgocZzLrqYoDa26r7U3F3f3FAwZU3AJBCRGamIOcsi1ewMpoYFPv+HFYqcNSPJXf3XPwa7CSKPmW6yG4ObSn7zlXL8XgHcUoqdArEYHjEaqlVulXSM9rCwumwBYxNz4YcoRGQ7hQ6Gm+ZaP7k/4kowRdut4whxbKYVbyFVhBal7hDM4c1YQRRh+2/GipLFHyxB9ck2yGnROIpk/Xwnav3HUh+GQcVBnc5Rne/phPeSSlbQxZId6kHfTayA2FNKRf4pOCYR+nbe/sXoUhQ1GzDMrxXccg4EEd8LrWjZVLkIrAjuLtNU24TltV5IuG2XHkbdvNvkP/8kjgsxYpTpl+UJn2Kn4Pz/r6cX9Zv0rogVjaZUse6SXXTIt/3a8ESpcNmacAhiKg4q2snWULPFrZAjJ+HL4qYpOasgKYk7OLjFyXH9luny5GOHboAuBu8QOP4SlxK6yq2dm2ZVbeVFSKRYVct5ZPb16akfZp+Y2k+D+OBLuVaQBvR6YFT/YcIvh3Y81AQCb5ALdS4ceE8g85RAn4YUrV9SwiUxYKluEwJ/OFadhhfndZ1JZwCBMEliIrkkTDyomH+pziu7bl1MEjmwfiWKrFZmXAFsAUukHGkjL1bqJdrgrkVO7G1UFritnSgrsetW3aABjxcbDPcE44D3KHBgt7HhRVg3qUDndRVlXbCbPqTTExKHYO/zAkTXMLqhDWEjgsqlJaRM8y6Wmmz4Q+cuo/a0IoId63VW9LS3imonc8JXzwGeRH9xKpNW3qiykOHSMcnRbhyPJcA7zDmhp54yPbh7+A5TjUBOOF1nfW+zk4MWqUzko0cvIeb0vTxavVCK1qkUIXvsc4EYll58XJ9whj30cRS7jm0GcpLnIx/6byuU49hfN8M//ZGbRCRKDPiNcgx2JGHQtRElzAdx+LmUCSYMzQjHtmsuRuTs2Ook2lS8S2++FjzNdhAoaGMCR/hDdnZi4VCD9TqZ6RqZTRcNMyJbJhWd5Lt9/TgT6SQs+sxjcNzlDO7IU/YmxEfSMSMIOY77TL1W8uQJmAFSLD65QR9qrCSfrYulC/EIl+LodSTtqmaHK0wZdqX2DWuxbSOM+OUKUeUN0hxOqxUUW6PzqKxOXqCstIhcZmuQzAsHvT6eX+sBvqhpVi64oBUpkxSMarfFEEJrksJKCfVhl2s/7wPvbHxtvb0GGkS/8+HmDnyWSow6F54ng9ZLvg4la9tx/EqLabSnH3imHOKsh6IY3jdep3xwJ5G6re+1NA8IIgLDQKn8mJISVQAAA==","Giovanni Battista Gaulli":"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","Giovanni Battista Innocenzo Colombo":"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","Giovanni Battista Piazzetta":"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","Giovanni Battista Piranesi":"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","Giovanni Battista Tiepolo":"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","Giovanni Battista Venanzi":"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","Giovanni Bellini":"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","Giovanni Bernardino Asoleni":"UklGRiYKAABXRUJQVlA4IBoKAAAQLwCdASpQAPAAPxF0sVQsJiQjKxdrwYAiCWRmXTTj0nmHDWdT7dhk4Ix28AdAfzxV5e1eW2Z/Gc4d0f79nIvxPOXj28a08n4EP3EWzHo9j+9WMdeE9Ha4l4HTpwV92w5Lcn8ufRxkUDnqdcUije4XFiG60n0FSpgnIuidDgDBoLuiRpE8NrRd0LLmqbSQ3bIjQ+Jcve3IzC2UQS1/KG0XBOTTnSinGZgXpAY6Z2tuupxwXAaRTJHXiuqHNcHHEiT9icskZWT6fgzQNlnMCCXFdbzTqw9Fb/JZ1HWoUMZ3evf3pzEFAwzIKiOtEA7iLAaCKbwNKof0dcJ/sqwDyrpqNnqrch9WREO6VMAnFUjB4s345PFBwJKqZUBz8gaB3R45m8qSF2DD8f2qhkWe0Emm0BOGrZdK7c1pwtlDvr6qgKJKcbcpJKXsAIU+qJFdn0v50+0YcwOFYeSgtrjvMXmkMMCnMdATC7i8ad9gUZ8T2nro2y1FZ+V2Aw3Ux4a2CQMAAPQRt5wd+Eqod2w66TlM5OkZmbfRz0p3A1MmHqZtqdk5PHDEZy6l+lfYb3bIlGNwaFVnNdN6HIlLJg2KGzUicLtqgz3FOUrJAzGgezhPs0F8TDuElgbeD21eew79cn/UArI5HzuEFdxm9Jy7ow837AuZMixbm9aQRoYLwGHT68bJ8rNT8JubL41lN293xc+dcgABTge+zuW73dnMA0CuaLLyEeG54uC0P4+MtacfykiZZlvPJcsl6rhE1SM0uQ5N1HL+yY/Tgs1jh39IQ/vQG8m5tiKRsMvJ7vbrU9TMyqsTVG2SQ2JHD0Fm4IIu8mT3bLvnY3pMYXKXqwqJjidXrALpqRGR9d9mS7OLKZ/i5C2mQU0LnUGF++Ju5T9GUq/hZg3HwunKHFGV2rFsRgxnoeCkoLSGWuxNv2Pzslh5eb//Lk0kcOJ54eZHlSLAzdh6PYx+U6lee5zTfFaeoFcgEqoeLnXFCk5CBfjSLj7bvGTBDY8fbb6Fjfgwwvr71GTVQMGZ6A9hMwEmWFptHG8lW9q4tc5ad3lEoDviezZPI8KljhU1soY/hIVxSKQqwUYgWLRS1hBIRljBZzi+kyf6lNQkbZX6aCWBpB4EvDrQfyZ5DYTdsEwm9igN0pqxKOlGR10T/PSMTT84/ZKGENW/XW2nMFbNo/hJydhKc2h8lWIZRVcPIHC3aywq5Kj8em9DiN86N+7sQ1urEwvzUZtd13r6Bkd11kNSJ0Yx7DME3dEwkAxtPSA8lN5TLNdivioRR8zzeq1/FSEMLk+mFpiftHheT5KPQ9+Cx7uwfqxHpwf/f7RJKrJI1wN0iabzR+On3eWrRQCqUXHrsXzf3A/7cge16bkNLHA1rhq11ayKThrCuIujw/t0YmeED0M/hz0rLsZnorqIF17+y8Jn1ZoRcJqkRe72Yi+PlEkmB0xMV32EyJ/Z8iGQLAWv0C7fzHbLrFOJ+xdHvc6hYl6Nf2okX3E4tSDdcsYeoO5jiCsu1B87BQ6gAgSnX7Dmgrhp4LVTywFAZ9mYjQuy6iFMuRiRiiayL7dQpth6hWR5JQuaY1kEYzTlWtAQJ0T9mhNTRVloKOsPB5bpUyNT2lIMqz30TeF9sRa4s2Fdnfw4X1pd4PD06W/19GQsYFlgy0E2c9TqskK4WsPjcf8jhB+HoaiK9dVNFnsaoGFkvTiRM4ZL8U+RFKlFTSkNr7g7B06f+sS9VwM5mIdhwmEA+FjX47j6UPEn6i9EPtCofsyzgI0iT+ubQR50E0NPwfa+Cri0CfBJMl0Jek8+aE1wu2h74eoC+s9r37LM+nVDPeuY73aAorSvG4kMH2yeJEe081W+xhJ1ZnBOjf9I/QPbNd4PrAOIbOD0ahvlZvjUjX1HOtfR6XyCcDa7oAu+k7wCCh1ugcXQGOGeo+C+ivm8kHGLl8FbGhoV+gOfgPq8tlN+ZYymdOzAl/gxNCTd3vOg/c6ThlBv82ceYt6TrhDMVcSlXSSd1jtAmyqKNFv8qvbQXLA78Wx/1sgmLSmoesHfvsmxbXEvRrtPf/Gx/Hd10PFWJi6SaEbqAObwJxz1Ra2i7IGCOpu/23PrNqbClIbDnOo48aXqk+824erJ0QmrG7H/vEZ9LqrrAhOwoIsdwl3XNtdrG5SOpPoRuGJNEKcp21h5SsoN0+ZAJnpURAnpGrcz16Z0sC/go9Vof14K1XgbBmp7IEsuTTCYcztY6dHGn0IT7XYnDHKM8pTNJjb0pV5I0pZV0apIzI1sKdG3zZ0yLgyonmRlkEpV1wj1rT0ZQBnPFJcCUgWMUId+IO4LdIWrtburhhRJlBcGoV0uqe+SfiqmD/AVuJa7vYqY+JsA9oV0c6c2/6b2+Fs8t+Vgm5/aE7ItU1tAfWY54JgMkX2M+1wdYpHbzQn2DD/ukQL/iGj3hNhyLuClLW3kNAfQdAiX068q5o6YsbtIFLyaSjeT9RvOj4PdPl52bRioDSuEQEatkRuTY8Sqnw1TAaM42cG7VLGDz7u3fBgMq58xKGplHTC+eJmAhgQeusB/Hg+c5DxmJCoqDIpQSWoWU1Kaon9RKv2324Nqew0SXBdqK1FSXRVU+stJnJQZW2nXhkNAEwPL3GcZzZq6/cC5SVV6jcgy8YKHD/REaL4XyGTdrXQyR9LOFoFstSs+pfI+f7Cb8lk8oHHdxc6Aib6Mu1iU3Umu19Tw+ofMKAHbinm2YrdIA3S+BKzBWmJ2eNXEFZ1G6+BkbB/+NFSRVHWh4G3i2EWGDzqXcBBba8emyk1N8IRaEI6WCmQoXBK7xShl8YFNPfdm1txrbSQ2M+IffvUVpopY9Z3VaARJwJx8TosT28XuShWoNsF4Cibxxwsag+M6ymaEmsyzYjynASyw3NCdSe10lpo5lLc8Wh3KT5f1XR/C5gRTNNGNjHUiq/qOxtRjmfkkxbmSKXu8pqg5j0nFO/Fmtsc1ySD60Z9PH0xMQhSWoT80j2xyasy3yKCHYbaY4WJwy9hz0J6+NCTM3gdECcQ44Cfp5nPvvg+Ic9YAbhEtLbIhiav8YpNwGdi2WQFF58kRPzFz2om1/zNaVrBZoXJLk2frRf6wl1mdoUFDBEqQ+fGM3tftjHRgQBl48/XMDwh41N+ghSHwCf7UjONR8qBfpHfAagEHaFH0gNfRZfgy0Jc5eYlZ2P/xAgkpMd6pKSIKf19ZkiG1aYcerFvsG9qZTReGS4sHgNGU0MsfLpdcw6W3fslVBdVN3ga1XAaUnYok9oatfWCoPE0yJJtxbXLucPdonpnAO3c9GK/IYlpzXjJMxqP7Lr0AaACKrYPtWqLAwo+hNtjSwhl/CkDByv89RVsA/vEr+wDj1zu4bPXyqDt9uNccyvSycG55CKOaJ3gITSfhxo5xmhFAFHGhDp2QhjwjrfV1kr6IjRiGsyKTr3GLEm0ZXmuzW5s5wAA=","Giovanni Bernardino Azzolini":"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","Giovanni Bernardino Mazzolini":"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","Giovanni Boldini":"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","Giovanni da Udina":"UklGRjwKAABXRUJQVlA4IDAKAADQMwCdASpQAPAAPxF2r1KsJyQirbQNAYAiCWYAwngra7zY6T0dfzYbxtm27bz89zl3CzTGEmn4nk/Bv+6jRFPpBFGXWexbJ/CoiWP7oi/7eSwLpYkdcQ4UapzfSUSWLEMyffWWx2R2onDhxAop1hy6QEr21l/Ww2anxANhhIIjaQ7o3oKmhm056XeFjN1dyES6MvdXJawzGcNWD117oXEA1+86h8lB/R1BjqZREd2Xsj3ainEM0VjQ4BFtz0lQh625SaW49n+WqSBHCDwbmzLUBhkp3JuJj5A90qLmhXAPJ80JJBHGhY0IV9aWAq/4SBEIZrP1L7biaMGk3ArHNIwlaPenOm1RbEPZ+E7uNzg8DvYEkLQios+q3UreKoKbtdNJXEI8I4Z3PU5gyF86bPC7XnFvwnYF/pDb6XGfgp/bB7QQ7Y0eYTNmOWdzxXqtcjJAlzpzw92Nkf8kGSIVA3BNiRLoZtOvBXH95WEQ6aCTid0gblveQyoullsK5gtftN+WQG5juA3+heC6F0ncXRViwROa/5FAqoouUiVXawxJzakFPT3vgfgA/pG5t8+UT5q/Kr3yAqntqUrzBVFkV+NA8BOJsDul1Bu9PIuh1CP7VuZv4SM7ODUw021dv58ASy07QTNrfh+eSLBSYGjEC9k4IvTaa6uC1Jt6aCZtvqEBswoImKKd+NNLkuU0z2PYtN1ilaM1nBetekyZhG0hdEFtvtNcpG/g16F8yx4rkroJAulQ34+9p2o2HZO0Mx9SDACtkFv5abgmnDFDzSJBtBIFSC6phJ8tor7GtZ4USlwAMLXMWtBw1fCxSHRgIiJ3AKihct3K++8HGnnCWPk6wqH0bLbDdWKfMLUZzkUN9hygXl+w4RIil2bttTsR6swdMBYi0s3BPfnjSzhcPDxqK8tbROs6zbF0RYtdxlU/kSfiaTmK2KafV7lQ/Sb5E54jluwNz822q/h+p82goLrAms58l8NIuD13p4kEPahoNORn4WLNDMVGUrq4JQ8bJYCB97rkR+xSzjepKF6ItkzkN9peKt1WZ88XorQ5+N4wCV7PVRARiXiNxtvZtkqg0mU+N13GAI8xBWfyZS4LXrnQJ+mq0TCMdrTFnd6xwLtn6vN2Yg8oiWHhoJOqCAzCp5kzEbwc3VXfQzbTwF0VHrSqOuJ/GjrXsNs+YnnAoyY71DrtcQ1dV0zWtIrTixJAkdBkx93VV3FdN6YST4bv27Q7nij8bHCfQ7m6TXCtWum8mOVlj8DuVTEgAcgiXIMPYbm4BHL9bXxCuQAmG9hf4N1J66IOQfcbte4BNcOGWHBlOdYWZkHC3cJbWhh9reS5MdVs0oz/9PkCAAOz26JRytN+c8aXchkEQ4D2SVj2cgbWQMhn20RauK7DLvYZr3ALERjnbBDBA7ZgD/3qFWfHEXl8mwiiMUavwuxJUQrLKwl9kb0msryQ3p655mvWs1KYw9wiUfPj5xGh33VgQ8sxtAb0EDt445qQ/UYggx+aUGXqSS3DtS9RHqfK2rSjI4GRznkVJ8RxOIEvb1l7Kzh74TrV8IeKe4Rvw2ggqQaonBs9YC2IhDQ10Ukd8WxN69rL5TSqRUheKKeZsbvSV6Q0Is5hFCLm9CVdJwgD2XCgPV+xkVp5TUgbEwCCWbnp87h4ozzQBMxcjzOJI7/fPIz1+kmrSjPe91dvQai6PEiXYzJqXIZAA/Y06Ou7u58jNHlFfMKVIelNHhd8ew0GQlPZ1JyvVFaYR4BKZUbH9d/5EPAh+b4aLURVgUnzUtjjKJ+ySqNekQEgDjixAmazmbtpkmRbOKmau6y4jLbGFj5sGfBYUxbgXJtQxPSjMh6n42L7+H5lYp2vrruX7AS/rgwtdSriuDbb6aMBE2oTcI0AjLgDnfg8uoXAwvlQQiVa0kCmDplepGp9dOzvkxK0++x0zoPZQ/Ml8jnFov6vUswF7l365kaeaca1QwEUiUqQIbem2BAbwKLo3EqsIU7BrisYosbJumEnmTtqctifi9agJi67/G7zCpCg3Y1vUhJduHt3ZFXtlYaH155hU9IWKTPMtTHjHRUDppSEQOsiPU26vKXJ5ul/Zn6OxXiMqTL1E1cLtl56ABbvZqlfH7q4nmKvHgpR5KKgHC7OVC4QmDlGsc153pf7v0zOL5UFipjMiAIxVWM9AC8JF/XHh8TB7zQRALKucz/+2n8WYvV0m927O74k6M6VGJzHZMnIMj1CMX8lgIoOm2If1fngcI75lZGsPEz7o56JwvhQtnUiH/83NPDNDmJ0fXp6DA/ubCYABN93lMD8GG6iKAKjqu8SQn0ahXhp8v+4DZpBn2b48u7pmWNX3X7PZARyBT/ujQ9VcIRrrp0IHkF5TTdXkPh9vPBNNr7L9KG5gsBwitsM3XfOwyTO4kbkthI0ngRYcCSVC6dDD01OBjPQzDKhxdS2r/jSITeKp3VVfErnMBEcBLs0UIbdfLTl2Dw/MV4JQX9zn/ohIzWrZtXlaQjWqZ3xFdduM0ZYe/JFb5OIc4GWxxwILcT6qI6uKWkcPnjmiD20qb3FgRc6PfB0nAKyDPp4p1LTRUq2rYXgZbAufB1lvX0ioIp0NPr1T4LTmrl5K1Hnh+4tMQIFf8FQGlWUX818HKkPd0YS5cAXc/M3T3ixaBlpJa2woYvBlNzLG1ZDey0Mi5C+02z8F6XkTGyEMMU93vGF5mGPMqUUgG+yN7AIqO/ttpUuHNGLeWmoHzFH0tw/O7gxzOSt/nznzzqbmgPFfULCkfpcbsXE70DiFZ+XqAJe2b1wHOPb8jE5YtJEhlUoKo9G8kdyp24x7HWLIdFJp4Zhc3A4RKst60MSxhTLCSDvsTOd4ELjqfjs7EtsDc9ZZFJvxFgXqg7K2vpku9mcrIgDnqhOKpTyvZO8OPYtcYCN90s6xeUWimImjdEOu96uFE+oMJa2x+1s76+8vmkbKf8CAWs6d37nqNNtvLY6KaLgtEuCvHToxGtiTNyMZcUgr9iRSTlUNsV7rgzOK28vyRLXKqMD45vkh/VdQieNa35fGEgzOBUxRIlIDuTyS5ZFuxxH+4DK9lY1Wwox/0DWCcGTqqgS8CtKAWjhZTgOZEwegtPVHqkVeG+SyzlwMyWUKpUl8YAeVT1usZgMa4a9JZHnyP4D0oepeJpexyaKUURy4nh1RrACeomIUu/m0H4cRK0FNFW8YLznqOgUXcVNfWr8yhwiqxh/FwrV0eI5PsQFcDxJPwZ39e7gH2q/7IwqdNfPSm3tMntKidop71qW9HqQbcZnObbg5Cog8VXF0wA3r0M8oD1rHiWmZU6PNhLQ+vKnUKcWf/TSnrYsXe9K/eSIqD+QbZmiTDwUo/RLWBvuZdDT1LltEtSRfprEUFFFh6FeMiMxKulcNF8ossUdPH6JlP7E4oSlaMfj+jWAWlC1yxD5eyVn9vr/N/ku6SSWYHM61Gy0gXwXJsjdgDcs8O74kOJnAAAA","Giovanni Fattori":"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","Giovanni Francesco Barbieri":"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","Giovanni Giacometti":"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","Giovanni Lanfranco":"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","Giovanni Paolo Cavagna":"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","Giovanni Paolo 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Muziano":"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","Giuseppe Antonio Petrini":"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","Giuseppe Arcimboldo":"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","Giuseppe 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Bernardino 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Kathleen 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Endara 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","Gordon 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Cossington 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Sutherland":"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","Grandma 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Ernest 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HY1VQQ9VHjDtFUGztx3F2jFjRyHSFTc8mxoyHhHd81qiGXv3qnH8tctMNMUxi0ORNDzdB8djk4T0XnZrjR66Gpa4nHPBvE4wMdUoxX9wY15xp21lyjueSYJ2ynk0Dqef3itB7/rB6OrWOpKSOGpRI5ycmVd+1LxrzrkZg97orVhnOEg6DN3mAR8f6epF8XYqNMRttTZFsG+IOPd8sdXMmNCjvShG8dN8/Aq/A5CvCSqP44EPl80/799c262YPmtlOVUfxSeOjeIGHx/ekn0VgvXWehCVnPkayoA9PDduSRaS6oYvZvYEwxUOmdsLTrytGWBDXv8y8OFv/hPB0jzfOIL1fxMJVsFmKz1hNvscsYWC3ZzwItuwX+iK4bKWIKobAAzlXZ0LM88rQYE8O7uwkeLYb8zr686/x8hwxLtVQXRZSJQb8FVDdcZ8+lo9wPpwgb7Hi5PHtoWSzC+5n2oIrSrRYy5itDDSrvwVfN/7aE2thO4IBzmxSmLZ8E3p/GoUO+Cmk/tPj4RrKtM19icd33Yzvr1afLPfryuq3XXduPiGo8uAez9d8H9lwL7n0HViPw3d65CV5ZZ6VIgl/oM4i4MIAAuOo/nLqOwTTUo2EXjWDLhnKt1OoYg0uWcmUBuIMi6Qyfs9U8xKmweG+0xZEcMKTsTAFcCIspbN7WxLyYgcAYfnNbZJZl2yWyAv0P+CvdAK8cs2je46DuZ48Oa+Cof5PbbMg3TgwZntwaPqY/DZKw4Z060fvIWK9VmwLPvZsm3bk+DZ6S91Vd5+IYb7h3yVdIbGLDsz5r2soCuq6LMA/xKnHTQBVq8t51l0n2pIFo0gMMr5RDlap41OQATaRSZY+XBze5FEb+1ohl6lq//TbPij2iKv9UqH04cvDeAH/ROZELDtyBx/S4i5TAQKJwNnyy7hizbXvIParTtxHYV263Pkho6pKW6dD7qed8lLCEULI1EduEkENCPN7t2H0aoIxSLo50b3WVh54fi2geI1wO/KZzBCPhtrS7PQeJXopm2TjHCAAQ0K1kZq3Vdq8M/a2YncF8GQg/befqhN5bAhoYQxD8opKn5VKFlc2rKsK+k1NXM2wObGa1rrVfQE0IgcsJJmv6t3sHKdc4PNdl1Euv2ZenOTN7V+r2IJa4GI8aIgkoVP60tkd+9FKBS4nxM8aNa2YbvOC2MaeBghcEpN8fDNnSmBHR1Rp0Tj9FVMXgrnOxjgp2whgbc6W9OJ6MueG2a7sK9ssVn4wgNeD9vvDxrc1PEN40X2q68TPbhZqbFMVvjZ3uy7IR3zLIWJ5QGLNbWUy+TrVmGVVa06HIQQzHLn9R5K+ctggw1FZ9jVzuuESsELQ5oP1W15AiOaKzCgd+YV1DNhW/CVGaJleASlpwvCPLdLWh+LKbjrFNiAZWZzzqBChXul9rZugKZS+61jLvtw2Ntnac5Cm9Pm+pJiyXkg70MXKyJTBi2t9ZozR44tg60XMSbJfQcIIkcDd0pPP0pvP17P5L7z/y6joFLtuLSVSJlpKupKmPdf53G7VBswSQAYYqvARncRFr0tV7PgJ/KZGY/2Qy10KpMIyljM3l09nFYsGBZK1F92ALYHJqcVS4nB0vga/gk3glxNa35BkiyU7LSmSQTGxA5I1+j/nDdBpH/53D6nX/pkntssDDOB8TIyPq9oXFJL90y1uThZDTu6h+kFrYDElUbXhf85710dNf4HUjxPgXhkUOOsJpEvwaHGpR/yA2Qi4JOZ5elGcURJSP9ysfk6kdGoKlqrcYDGsFeERGz01SeYCariqX/aXsDlgoNxm+9DO/jRTid0irVo3L8PU550pi3DbHptW3tMLeh9al7rP9aZSV1bkqc9fVwy2m/HpxW1HcFVHxKHhZuIKDyNu7+UJOTTE+f30mOp3/zzzG6H5WHpBoEw99XPIFtOMkImzf1Wck8Vs+ENWpvOcpQMGS5CCoj7iP5ysw1wYFSnI345qYRsaMQpwnm+pg0Uy6bbnXM1CJJfZS4L+2fFTg3DapRKXPcqaRtRpZ+n4xGsTdPEhYYNP/EnyxfKLN7y1uu/usNCwMmS/J0SihCMJNFam0l3U6I2tzXPFD4BlKBch9ZM8GkuGpcKfA/O8aHk55VMrVSGZurPrki22cwHg71EJGvNRZhGU2VK8YK8vN69yhZ+YLxQDUnWb6pSDW932QDBOyREmFmuRCMSawpWgec7+9uSYAkTJBTAU2mQrlSajeQyU8XSf3jRPOSWi5AYCPrKgSfLX7fXu1pSA3en2GdEWaV0dH4qT5d5mvDQn5QCso0D/EZj/l20gk16nADQtIFo2C+neA6h4bbNLARC9kqYWHzuc1rgZFJNAyC6kGQdcGaHWSP/pC0dtTXuf/PZo/3E8VR6SoJqKJfDmw2+IoPpiz1S8y2/UPkf1pmFaD9eJTaHBnF1eUeGnV9tfgVhuxwhQ7c9IJtOXq9XW+/O/PMezHW0yl43w4JWgNx2423w0sbxqlkT6GdIhYIfkQKsssgxKEmRx3R9pEAA","Greg 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","Gregorio Prestopino":"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Crewdson":"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","Gregory 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iYLy4fWzvH63qnWWdHtmDb6lLW1srXCFOqv20PCD4jcu8DtEydo3U3ibOUt3DbiF26JXI0nTlsrEyPqmJaIkt9pa1YpnY8V0AJ98Zy+ZF/xrSmuXiRp/vpCmDrHd2rP72IeoTN2hdxNuk1v7v7HLSFi3KwD1xN37eUUX6R25Q2rDREEr/FPQqmjfL0YZkzq+2FFJ04VAAA=","Guo 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","Gustaf 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","H.P. 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","Hamish MacDonald":"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Itch 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","Hanna-Barbera":"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","Hans 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Holbein the 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Werner 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Giersing":"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","Hariton 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","Hendrick 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van Steenwijk 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van Steenwijk 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Willem 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Jakob Henrik 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Alphonse 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Bellechose":"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","Henri Biva":"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","Henri 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De Toulouse Lautrec":"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","Henri de 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Fantin 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Hondius 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Seth 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Wyeth":"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","Henry Asencio":"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","Henry B. 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Ives Cobb; 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Justice 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O. 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Raleigh":"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","Henry Scott 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Snell 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van de 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PesnaISJliKmEe7X9VliYYgripoF2g4OdYig1Oiv/C8VbBkbPylQ4iLs+XMqtIzB+rRdpCW3gyJnARmST62bKErjmI1AAAA==","Herbert 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","Herbert James 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List":"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","Herbert 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qVH6D0D+2RsLRJaSYR5BY2GcJb3gjVrtcXBY+vWibcAo1OOGCIYX7OBaqDo8N/gVcu9hk6tb5rqLqq/6KQ1Bis9tcUoe7kReHEDwgUOtNgVAsvrcdn1KlELtzxXhHTjOWyz1siwglinPG9mdPw/jZBoHqFb/ZQ/jo84lMRzCwpnx8zJxj4GIG3yu8ciTj3taRREovxK3F6Z+YQ35Pbp7Tx42NAJikvfsersPq9kV1gS0ethxeen5aXBAbmvvwLGS3q5q/lvxlC237GL1d+zjd0Z9QIZhjF3I+19UJaGCzmSdgLuuPyg5LNoWkH+UcnjKtHuhqsZSw6PK/DNwusdLTAFF9Q2B6KVk2EYIRzK/YV1e90UxUfrtNzepOyCTvwkpktIC0AOy/G3d+S3DsQJ5gAAA==","Hercules 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","Hermann 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Anglada 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Hammond":"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","Herv 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","Hilda Annetta 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May 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6UnSyklt7x57esbdFHguXZfo9XjUbDtr+e0o5GjJldy/P+eyuCsKQfhNplptDwwm1l54YMUM2sTeP2+xzZYPMbTwA1FFZzjBh/4P8y0XFoSvtDKCfd8XCt4H4erx7YFDJVM/U8Fp+acm9udChIXbhGPEpHwh4lCBzPMWyYeXiaXr/ntJTNwwoYcdHga7nO1MLLk2X6SFHxgo01kAAAA=","Hiromitsu 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","Hiroyuki 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","Hishikawa 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C. Appleton":"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","Honor Daumier":"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","Hope 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8Ve5t9D/9hFDd9Qkp9oOUY3u+XFqrXUetpl44Q8wsvgOragE1eXCZWcJGB8l6r1mb8oc7UvVEAdOhhjr5QKdFr/epsAoQuhVGdgX0D0/mYiXt6BxEqL5xKUMwu3o1qD09HRTEopFyFQ/bYpeOSVruhKycSz47GbW1GZ4fIRojHJsGoq3r2KIZ3C8fnk5/cOQwHNuE6C+Sm5nEe46jta9KtAPtW5lm23iqyXcGea8lD2YaU6PkRDDP0rpCKIxxlKMIAI/UyAxV8yACbnF/dm4X4Ql5OZprfeyl8WsSc+jn7fkFam9f9Qw48my7f3I6CC3mFtt1h6BiuxEEY5nn3zK2cSytnEQiwswdfWlTcH1hvzPP8RIyOi+Me1TCV5EDeEoaGVMb61LwfbW0GMSIp0rGKxlFLaGy5wBW7Ve9yF9CG3fDMHGOx9R7u8G+vtlmoG1wZHVgt3BO8W5sfrj4JVKxXmQ4c+VMrr3WSZ8H+3PTNKE2QefDw9OCQ1T38Xw9OwjRJcvXGMwoDg8j66wCAPocKjzpBerJUJsRAJu9CupaoTOTpBdnNZBVHC17/uEX2Kus/ZRA19ufMaIZYMlYAgYGpxteiYomksh6+/+s4puTD+6JhFWc6h84yfJLFEqBB1wKuQERsYNBn4AP7klKBOCbr2zlWZ6LV0mfBt8F4S5gnj3VIbj02KuW7GjceY28PfxRmRmRsmoANGmF4Lg42wtmSsMIIrCtIE6hU3AGWGK+6mew0hmJ53tSnw7nyWcRCAC22Bd25z7VpRN4l/DTILyirP+vX9cGtFOrpWGPyTrk3unoeXZ5hHRjI5D5fjVPLQdnqH7gHIe/fC4nQLLqzmr8WUt/g30ufdML//EtbkZ24/rkGFUebVj8NzllsaDSvfHas2nCqIOqznHEyov6mUQnClMF/mxz8wFx9XgXFggyEO+m5WSvg70UDqsnQWGvegbDevJJiwEfzyMI312fUcKwRO3bdHazEqbunzeV4j4mijVFRI8carDlN3ZW/49TyTK1pTZnk09m+cAcZvfZ+bk3Q/JP7kk62mItzdQp+JDWhl0pGpSh1q+71/UXF/LB+UpaFt89m14ZZoGluSdceYDO2yqjnaOziFHA9Ocrq0O9Xs3fY8GNv8RbOYw+FkyVzLtj7O5muFd5X8jUsrd/S+P7bz+ZJ5mjgY7k1f3uEDDyuQaiq9kT/4sYcXDY588x2khRcpWwL1RxvMUzFvzSO01NoBU3ZCcc/S13fvSATUsfdgbGUbmdx3Bj0Vm++EOY6xtnnVg5XGubYYAdx+/AYiDDDNjLHTLq/Sts08P08dFZ0hR/de956tRa55WYNuUjzu4oQQPyxlUicfuOe2nFNH5MOuANVkGnso/408Y7r8uI6VyZGTwLuSNl7Eya/nDh8CeVm5xY01qE7kgmcyMQ8RRTn1oxr4kKgc6LIRMExFh4cpfK/qRkpXuurV4YMNHyb+kNQlNEYYaqHlE9KPXXvAvf8klcmCSFgy9JLi8tlTm9ILB3LCbsKPCP8+BRL4tJdz/UeWmiMPGKhehNwtNsvMBpNPlBl7nZpUMISOBIXun3zm1DkgNsOEvNnNgjg/7dvUF9er/utovqhXnlguGdWUsALm5YRdUu8Gi7jvykmgLAkEqMP6QNi64hsAAA","Howard 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","Howard Chandler Christy":"UklGRsYHAABXRUJQVlA4ILoHAACQMgCdASpQAPAAPxF4sFEsJ6SirTa8iYAiCWwAvr4BV36uZv+YSKSK89/+JqnlE+6k1aHER/7O/+isRj95KmOQ/M641S9GXwYCHOdOl2t5AcxPJxn312HIdCA7uNXbkOjANRmmkSLh7uCeLmJz22bTZYwxFxDG2TG9L+4JJJ6xPoXMk7cFKtqZ5F4qStHUz25NKpgG9hN91QqN9/wZrX8BzFso+VGU3lAfk1hAWo1fjxaxfjOlbc16DXjCjGVBjQ/DHM84P5BXQB2GKm+EWeTgnpYDu2AXMMZ2Xq/urYg6D/Ea7ONqkSc6nsC8KqZOesGzu6dOrosX4BXcRM6HWsQlHxMhOwTOhXk9dbBG44pcNVtKf7vjRQwY97Y/CWrh3X/Mj/htAmVIU8pYW7dyWX3juhoI3XdM/7Ye+L+4SVBJBSLZX56pP97y0zigHQOuZvXEX8JZOSoq4iR2yvy0qQHwMKAGdsuCo6yrjR+ExhqOqPhC0Pjl6pRwb8YIbV7GtTmzkeszubHczykZ0r6BxBoSrbL/o3pyOFYcBFXEAAD+38fT2JLRoXniD0giMtxJ0SVtDNyoyWbafOMi72zZxxJlca3OXD0TfIbgBGQorBCJp1ZFIL7YDWN4WGxp2P1MQMd5UYAqPAScSgO0S/fLgVUpOZaX613MqbauWsSTqCz+SUwWWGmc4rslX0mj4DdI9DrwAxdp3bdjru1WNKx/eTzW1sh9GAk/3aWsGzYID311Rirq6q7uL37jJJhus7+UXlrXUuZqBlvPC5kQzOeApqH0mQJ8RdfqJrYeNFzmRs95PTp6GCNGzIVQ1pmZNGz9csgXY4jVAbPq4BghuNHFAomqHUlR0nvrMSfVNTLhPjLRSNst8x8NYi6vER+EwubGslC7JFmNmgcFwJNqn6KTD+otiHMzsg8LQCGjZUeyGYlZrQ0sOd19sZPK0kpTrZ86vNYKp6CCF6+TXV+oK2mtAdiGbBYA2E+4Yh5mjPXNleJN2TCoTAasITQyEA0mZ7yzlAzNTjiKE/wJDa/61tYCGTY2JAfZIwxPc3Dll6uCCrdD5w6UtAXyD0JgMd+rsIDqsbPsI8G44FzEs9PWhPbm/GZtJX+e9d6isixneF1gu2wwZZmhZkSTKuDpeZ3UBlriB5OUWJaPSENmKwiwO3Mehag6HzUEMEkurgobgYR88ow987+oR2xr0xwNFKKdoPAs2mjSB3dpAthEBOb2NdBG+YJQG0ygDZp92El9dEBz3HRS5LS5tjX2lhVq6iDnuqoOy3CJHjR3T6S3jgPcZjvUXTez1Hz6M1Jtem6Ef02RJAvN4Eghal7lJpnogQENflgVZ76unYKHXa+AUE5g2XuyitGI9bZnB5lkrSI893gBz/9yAQrpJ+13fcn5AiXq7ccDREXRZCtTxBkZ4k+wedGMxr1DPQfMNA3vJh7+Hm5GukXwbeJUNFSmRxP0B5nWYSH7VDy9rQnzVMvJdPY4hRD0ixT8+RhWqu+pOXzMtNyLXCmP5u/LoG7F7sEzeXbXWjGsAP77OGVOnB6It/O/aYdzE9goizrr9NciOqRXqD36qGN0BRQCQwLuPGJup9LbvqcBd9ahuXz6mVu2gxtnZxQBCeLLYOmp/fujQWgU/jWFHdzWpLgx3rTGcyaebjHqMnHOscTO9XRsWygPLBi9+bfMtjxc+iW+E0BPgTkkcJurjGg1BSqi5MuxDcHfnwYh2xUDM8FeyISCrRd59yhIgNQaToXHJh2zexWBXcvNeOPqmrfttPrLe+VjGoAn0sGTeu/WIbmxQZSaR5eD5gqu08e8ZplJM/8O/XQt/t0BtC3nu1XUvAwW6GgAuZz0r5/WTYh39xLuJz3NPwNQIK/VKfK3JDwyKaRDoplLtifoM+7cAC1rBru/QBnicuv77QvIbXNn/wvCc6zo6bNDnQCJ97CWQPSPc+ENa+yx9SWldVOhO4rW77lgnT1tm4NtBV3TcEXw+Wb8XNuPaj0Qa5dLKAZcASkfv/SWiM4LrHWrwCCcGbKeTnOwasfudfOJWUgGhDian9kurI2Bt+xrGDSGpQxicYfLT0+VuT5tuYy4d6zYXMyY+3mD+R4obIQeLXKKLv/0szvKEfwgQcm/KgXMfM5oZxS9SlhNUzu/vktXWwzrJ+e9WTqnoFleAhmuQ+zeBOVL33Deq1fCvp7iSQdPAn02pthyIyJCmCl3DFuMlcjEMYZF+vZuMmPhwjdDOygEPU2tpYJwEfZDZ0XXW8Mk7UQxMYhAdBAaTX9hL+zrzwiPUZALovHLrwTVY6naS1oy9IPiCsxQhHTLMeqICzLd8yu5knVSDCqh9g2QLlomxnnCSn+ysyOfuXAUX8TIs+bJBhqjklEY6FIwLKDch9RcPYTgAb4PnYdkydnIxTXDrW49zOMODGU9fKdFHPpUkBmez3m6mgSb25osaFBAIFZpvxK+YTzc4DL3am+x7vKlPyDTD4xBnH23mCsKBPmBDwErEpb//l+2c5lqM4cLSTsLv7Op08B38zZ/i3oYBGo19zug+w50t9PLDkp9FvdpWKGuolzHjrwQyghcn3i8/IUrYQ6sKet8UbZiRy7RF6Yof8HKSYrif5Z9JxsJwo4IsQ1+spP2GGkvXLtvk435gAAA","Howard Chaykin":"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","Howard 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Gongwang":"UklGRlYIAABXRUJQVlA4IEoIAACQKgCdASpQAPAAPxF0slIsJqSjrHYc2YAiCWgAyfidUvDH7m+nzcRc7BpzsrB1G2QBuHtzmyw3GWQtMnlPCzWmfQQbhremsD5Y9QZ5tkpNMu6DqxwyK9N3JbROp7OA0m4u9WHrafSYQT9mBc5u4Vvey+4hEJ8HgxZAUfgVT7CogUF+UiVmuRLUSahE6aop/evFBTOw3NHYG0BLfwKk6wpW4BzLTwELBTtfX4m2ziyyBQsu5YhoW82Qv4i8iFrWXM1uHcv9N+isCkLaJdLeIKT7TvdKn/reHzRWaHmG9AJxQre38et2+wBPCJJ11AQu9iu6+6Pkt2GhzXdiX53tHC6s7rgOLFguyTCoRYtyDX6fJOe9qlFdr+7Ej75F6eiF/zEDPqC6NpJadwsLM8+mCcbxBG1uoiGWQrD9TePaZFmyqtGhtb7/+eGrpYnFFU6QxGeRxMYDXEmo0Dc6kwRgAP7rT4eKszd/dHRA0/SaafjNmprNnvNpwnnMZ8qb2b7sFVKnwxzkXtJFr2kU4e0RGbiA6+j4t67L+tRhgnbvpeeEX3+/OPnB07+V0C1j8HpD/MVOeDP5bFWODZUWxUM6IwhJp6mAQDaAXXJ4sB43Dma6XD+aSaVeJkltj4dVWtXIytlZVYNTTQ00tJl9+zXH5nWa/ovbX9q585psgZGHqqWATQcOaz50IRq/TpayPM9+tjZY2ibBWbWloDudm2AJVT2X7VBpUt73+WBwnuCykWN4oReA07WG/ad8lsUYwUuq9LvS8aaNUgOR4Tw4MNAU7Tgl2XCfPs/KvrpKGg2pFNkgAypKQCvSUdniIvEoMtzRkRwib9j96o+jVAcQTbsjxB7xE/Zr9guEYEYe31ejaEV5UPoEVydMpWykJsE7cwmE/8ZIvnG6TGwFNVfT0aE77LXzgVO2VYktGqcNtikPK0n9Kp/2LPBugZi3EU7AxO7mompk/dz44574l4QnEZQIBQWAXacK8M9GI8l9VYvOlhDLTODhy/LP5hPN4g6nPxRj2JmVv3Q7FJiyHT9YUJSG5QcGQoSGOQweL7oNTH9530BDW4JNdRuEWmZtraxqBDmwe6Cxqbi2dQDM2h0Nksj74defoF5o6D7ZI8VKD7VDyT2ke/i97HaFzeho426vR6t8pdkT6JLk1jMUTeCPXmslnpN/Fn2j3y+aDubG30eRgQkW4fYfQWVHChK3j/PTU6kwotYeFuL/18HnwLRyZh2wLOCbd15VbYcJwHpCVKzh0wp6fxxB3auj3tkSOVCvPNWfbvvZf0qQq+B7RrjZbMrausfcesmuNuXaVCFiswkQ+79puHv/lmUMnDj/ts9RJk62Z5A7vtP54Mt2joRpwWkK0HA3AeIKeyU3DuAY+BcaBiM3Z2jXIAwfdTcdtWbC3Ptb2/Vt0wDPIYvjhAONhMsDbSJ/PsCRMuYjl2eq1Y9gxJHRzwFF9rXqz1FFXU4wU9FZyPRXuQTkeHOYtFx9ddMvTXFgl25UU2XRotS08dFd5N00/8woFWyZAkzkRwAbblL6nBfg51jGGVvIGuN+yG+L7xtEU3yzMbbfQlFGvKosL1AB5bRY4h1CQLVAJX+AgWMebZ5r5z+JTt5tJtOsnplGti7ztYSinUh4a8shAVtlqmv/zVNEcis+cYXmjcAk+5qoAVb5t6FDMDeLWekUAj10kAdtlAdIxSuoAve91h8r2keg3hgx2U01Y0CQk1CSlBmdmo1EZ5S3RgoZL9Uh/Pxlu4r+OAHrp5pE+w+ogmbWtOBUtkMOizBM53qitziuZa+YSv+KJ7L9afIcjJ8UPbpuUwtarvbOIh9RBhUEX+qEdIBPWW1M/GghmtVKVcKtc6LAx7cPJ2yaYgiCRTIdYx5t92e+6xfX5m4f4+Bqu2Ii20JaFZpj9vmt7zIhgUfcBpchKFR8WnGmAMOY/KkJ9kiMJ/YqesTPhIgoAA5PD60+O2AKWOwlpmUmuwUVqKkcHcFCPEwvsXSU+DUHExkUqr5wxeo24NZfXHVAlKO0gLy1jV383TMYLAfOOvpCzaB6mop/MaMhZGmqs2VOLpGofaTLsZcXfTv/FAhONtdFLghtfR36KjoRvdt6RwxfYhYw2CwKWuDK/J579r+IQxqiE8x69ZtiptKzyql0ghsvxolXjEFA/GvS8pLIxpwBqp/6hUxelt/Wta1OnDj/DFHCLDvTXlD+6mdc4Iv8VOpWiOWt0uLLnFPcZgriWdR1bQiivoMXgVGrf/9jsP4m9XrG2ePad6PMGulLHizaqvEmKevDrWzhQwh3IyRalTubrMRrCzfKizw1c2BkkDi3cF+4g42m7lH1qTFA0cFxMmh5x+tv+c46qsLUsS778jrhE4x9/XDaxqLghwbdDgRvfE5MiwPxvnAl3Gnisnn8Eq4Qc0J0Iczyx5ymp5Al0ferXNBSjSBxLeoXELbKhTHZyaERwJ3YqL+b1oAB4oIL5wGJ7LIdSVSKLrVCJcoliOMpRN0S7rAxKlQIxT4RhHRpJi27hu4nGgHFYK2ac4mz4xPkSJ/yhRt27r9YSh+vsX3AIQwpMe5G06OsByc1Ye/479jKFpXhFZo3xUFi5zuNfSvbt5gfazJBk/BpJjfRHofRTTlnTiKsuEA6dVLluB7F8K3aaMyA34HCapFwdq9uhxMJPhuFK3a0HJ3/X7u3czTRSVMUj9DXLNMPOBUkr34OAeLimOoofkLf8Rkqi+HepZH3y+vhMS4SdKJcpTeyLqEXXQbkxEFRfm0GPOqieJVgZ4CKaDDiqeQw5xbRCQoJVkDasoJQmqxgOYhnURzOu1k6TA3rn9o52gAIroHP4sm0PxQA","Huang 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van 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William 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Anton 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Heyrman":"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Krlis 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C+m8VWqcwp1aTbAj72uLQXRHAAA","Hugo 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Snchez Bonilla":"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van der 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7UIIMsAvqbZ4ZaPonxedg47E39GOKC0IHOxJOLdSsD2agtCQPjy1nMLIXYgOF3Ue6br8KCZCIajRNcIgwjkxs5PZoMHeBCHBayiWTS4nHDAfErhHNGdQH2NXrDhZwYXIOdHxT/1e2GAKxi88qV1fONkcsHVY/S9Jsc9abIROUCJDhHIAz+kmzp2a8xAmHQ4U+omEtjWVnV4ouMtyIe+WASLRzYAtv4ZHVHOasYMLFd+B1NAb9xQUO4+qY7Lt3iXXf3U4BmwDMlES0p9+o1XcRuAW0xKNo94fdgX+6eqnrIXzNoFYHzPaBuuq2/1bRorz/SOmnqvtIoEc1JnhMhGEiWhjXox+BA39SOQ3veG/z4+fiZlK1nEj8kycmqzMM7G45Yi/KWwxaVcavYLLSE093yNDbyEFgQ8BIQJs+oHc3DyhHlISUQAv90kua6VxtIHIjRC0S8CNltqRSeDTFskpzsG7N144u4JiGn6c+aBWjhee+bD4UVYvaEEqWHwLhfjsFBXycUdqxbkli3mHBi7XWsG78Mtpw36POflMuhzuJ7Qhad2FklH83qB9n0C+xrXdXnE+lUA4Zr/1B936t/YVrqOqBZT7+05KbzmEt7BXqCzKRE6MfsqgP4KIs+GRBSTTqZJHUjniKfPRmlYdwgtFo924zkkHC2EkaUR18xfPjpKKvzkPeqnl4m7vkwnyWKqNhcnkk7QY01Is4CQ8h0uvYgLP2Z1ijpJp2K783nZ8ibPHFNJiaORM69Azr7lyeDwBNKr1q+OCmLv7OhqpgSNgg7QtW7Q0QjC93TyTcoDOGM28wKXLxjIJNW+on53vHYlr8wkkoZ1cnVReArPL/0cnPtDRRYnBky5TYurRm2S//UnBOYjkQqgRyK3aUxc9fiS6ryjSAUhkjySETTuPssAdWmC8WmNEMwWyBGGMzhXo6RU7OYkTqM/hWY3sX4o7dk8jac6dgnhRoFSYIIRq8/2CBqQ8BMLNhkhHyCgMd9ZNM3ojRYFwmRljepxC7z4+UeQlwHLCR9+a6Rsy+4kWmYXBswLeKlOI4rQPEib5VaUlxnKnvkpDzkbtFsOpagWjL0OgOuKcNGfqMRx7D6N6PIUXTJDtgM9UGKt1PfVvEdf+//+80sa+E6Uev5E42XLcstqE5Li7vvUa9/wh7dSvVXYymuEMxfVg84WZ0i5LF7zzCg9CqQHN42WUese2ujsqAU0WqDg5rWxo21uVCyqorQL4Rv6MJ3QD8jfezuWC9MhaJo9hHXptfOsHxuL9PAKNp7cXEY/F+4H/mOaXsGcxD1EqEY8FSK8QKsNdDQvdhx6C30xcKdBcGpTAu0VvUfX8563H2SSliAKkEA+K0fb1b5ivqF/87AvCGlpJT5yq074KvVrHVQman0bIitS2GeUq87VRU0dTDSAYJb4hn7hcU2/t5Qx3GVS4Z/HZSG0mMNVwtRPGZZkckzBXlBtQHYxBzwT5MnFC44K//lp5WG3vqMt56B0UvooCnyMxm+uXugkvIfhJnkrqCS00NumwruTJmGx8PiTF0QUhdQaShY+WIPiOSCVWsIR6b63XfTiYT7OXn7AmVUboQyAUecDt3SkYShwH+N6RgKgJ0PnycnRiS7BFG4sVYQvuBjHyOaajOZ1p9PvaqrVfH8XX4YDrMm9ceugyq01Y2BfXPlsAwg096z0ecihuNQmfZuN/FrnFNU2H+e8neyuCKO0jL+2q5b2TvmptgnpWDqzjST/x2rNh5HamPNdEJee8jGl/H70gdusePW22H9pK02YaK3drW/9ux9lRT1X6PZZxrv962SVleumlNCIFvr9HPYtZIxBXXYT5NMTkYHEZ6jp/IgEO2enbjALvfmcQfDuuCV4GVNy3DWtXjkXiBzQugTElQqmE3XKu0bVqKw2Iu4YQUCOCSACHnaz0hHFVCgKiIk9Tcho4JfoxXyP1WbXnQ8OfL6H54ii3fA7U8m0rlvhtM76B0FWl+J4f9QOsxnw2oFx5Fr9+FVU4L5oEk/s937XYdY4UeVdZpD2YSOUoAnwQ2kQOHnMWMuIK19y0rIa6lCYbVF4nCyO8igQejLWJrrlxwj48ikHqsnYfti3U8Ayd0P/IpHuv2mYOvi55Y5lFVAFkih0UpDpJ2AUCiMPV0Gai7bIe46P7q4jOnh1JsGF0rQLliHyfY6RhSKRyJBUAExU1v2n8rkyePzH3NuVE5SHAcysqw1ksxwVeUXmgv5Xmivr/GiA4d3lQs/ylebe2yfswzBhoRSEWbB4zqkohveZdQAhIf3MYEAAAA=","Hyacinthe 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EiPlqmdya5PnlCBbuZssgk4YMhrq2/rEQW2zSC1RkYAPHHGTcmwXlRuufF8CTH7DYiKYVbAxBwTwS+il9weZIeM/fXQszFzOWW7V5q9wtx7imMvqlkpyR90BY9oAQB0igAAA=","Ib 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","Ibrahim 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","Ikuo 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","Ivan 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Butler 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","Jacob 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","Jacob 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Abbott McNeill Whistler":"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","James C Christensen":"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","James Ensor":"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","James 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","James Montgomery 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Stokoe":"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Thomas 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Pietersz 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","Jan van Kessel the 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","Jason 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Auguste Dominique 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","Jean 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","Jean-Antoine 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Monge":"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","Jean-Franois 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","Jean-Louis 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T. 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Ejsing":"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","Jessica 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Willcox 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","Jim 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","Jim 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","Jim 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zaSFLmv/GXONr/CRB08PZxu9P6SJN8yCJn6UDEBrMUfZyF7gFgeQodrEfp3uCjP/UJ+3aIrcyyDoXTbAzqM5sb8WM5Y1bmbTSXxczV/juJiKAe1tPjVHhFom9dtnfpjA78mZuzlsNLP79ixh6lqR/HwFR5yKXeLId78YICjrHAb+WNmyvilP/BI3exKFsF+Rzb0jtpP2mnCze15xscqL2/re6KMNvjUYmIn3njvhVsoOHOuXIdMjvbAgYBPwMvzwZnZ1ipHp1xD7QPGDoylKX+LQIbWgAA","Joan 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2mgNFlMiTYcS1JzSTR3wij/Pi6bSq/bcHy2Sr+oOowwFApSU3Gwk/ILWb/HQ7ePEAxRVz3iIYew9D0uLSSqNrOve6o3N1ZDFUCNlbXcnfYLqGdaCOYbwkHnG33t3ikA57H2kSXXHZnMUOCts4STHX4N1HcOGL8o/vmwfxyoXPNHdfwELXbyEu/+Q7H6+Jp/2QzEpeLWgcBmPhlYmUthvfIr6Ao8ziYrmj8dLJr5mGLLHAGTHsh8dPGxuhV0oop26rOUDLtZ8Ptrb7HJA5NpgC85vrzLR6A7V/B+/svZqJAcCKpgyhHRZp2NXcibtbU/SYb9b17fSE6G8A2SPMDQz452PdGRpfwxo9y9DhuGubZT7U/Xa0J87t/kP7gBCOjZp+V5q32kYpvR1Uwz6/QN/lM+7sXh0CuZAu+EhRG+UtjccplpMFEzfbA1dQrtKK0t711JX3FX0F2QwcDiFz1y9SRGQdaR7jvEnjO/ee5+S/H6la9LV17h6Wxg5p958Bv93NS/YzKrFnaKRK+W055d69DvEb4pNKNrPZe3YJMD+IjrVFJq0KO/VbhaI/KzbH7nXjHW8UX2fS6PI7lZjAsAdi2bt05cSSDJEqPXrv9CrVfgfQSjfFlhDpr2qvG3UPvg98aMLOKdOYQVzQcgkRSa1Q4AG39+xSP54cXJwzaX7v7EVbX0b9JFbF5guq1UZYXTwNc1T6t8p4p3BtSgm9BRiC6FIVROD1OdcB5xa/9vIc16QizPFRrABOVyxYVVxrjXtzl86KG+EgdrpogKkRD05yz+BLdNeY5rCCutDTij3OaluXJ2BpGu7rsLZcGN99W8eOLQPB/Qq7mhOmyF2B/MVwV/xUc3M9+frsvlP+YFP55/JdLuMyk/fe7bWtVyvy6tmsvqKlH26NZXHK4PpIL4blcA7YfMmUcqJN/kmUzrypkTVpDATjZzy0Zsvrffgh35eyZR8+oX9ND/jyrNZHBQVCm/4bVloBP2tXnhgkcgqNMj1sJ5SkGi/NMQeAOR2yp7LeitWNJ/updy7pDm/iA3s0dtamEWz35fZOxPPDqNqxaclqv+srHxhWAWCoqPKA0iYT0qKB4Nui7YtW7I6i4ImKAoNjLPgHXKk+bgwBXnc3sZvRDbARt2vVECRUAjvjxF5UGP4pRu/Vwq6+a0Gxa/b/nLlSGUN0MjwXgJ8qK/jCDBoE2hHFBSfool5muv6xsufuatrY4Q6lvdxNegJofwl+7+I8V4ViaY/x2ZT9h2WuXjqH14LFtSdGSOy921sAN/ow2Lk9Idqi2GHpA6I0AJySOA6YUXGpQKfOW4VJq85x5J3wdJly32RbxO9sCx1L8AXtQ/Tq2ysMEwbBm5K3/1DXSGl9kyCGu5607KqSqgC4sd0PGFz9gCKA240CTy2AQUq2FcqAKqZoc3Y5ULG/wcOg6yBOcz3Ovv3ze4k1SVBnajO1TQi8UYaXpNArYxxWUqwT2nM8UA5JxJ3CzFDJHGEG449uDhjofGdbAcVgRQ6U3yRSBcR97Ius9ajK/q1UcwaHSy0dXXAO/tekiiphjkjUM3VSTtAnWCl7+rKVkbl0M2j180yTkFUD8OEvdJD8caiNTfs/h5kYY9vUp8GVh0BtJhTVK6z4MQmaOkjVHw/EYku7Z1hucbJ2vqVgu9iFJf8BF+74xTervfewlFdCLEvKHACVZsFOfyMaMRhpoR7zBXZoLmlbeQGGEO3kHWKbZAEm16kX9QRcXWDLvQ9ZtVQOd3L7ka7XhjZbKPeZlT2dZM6RCQhpvq3u7oFSaS9qgWbGvlA9sRUFUbnJTyJhDEqYVYlOchhr1TSJBKQzXW5y3Lfgsw/89FGVc8wCU8NnM0BUtCArkA0z4wOjT9Tcf4AGGY/cwlP1AHxc/vC72Ux93uv4Larq0o3aYOBaA13zsqPDaxpKVPrtsuj9hC7645Xtc4i9GE5EmFt7orTPSm0z1/NWBPTODMh/bxtw0Vxs/1A7EIVdIEGxqGPPxz28LvRgGH6FdIUoOAgONarRllnab043wiOy5yiaIXQh6SZ+hzcjlVFtsUfRe9D5tRTUbko3ovyBrdM1+QLa/ugemxzKwKALEj9ak/B/BefWDUXYuCjx3CgxjgyuXFXw5dt8IgbfvAcTCzuURwVDyt5YfHbZ89qeU0H3oMYgeeu/wyLgyp3jFUso4zUuZLvvgrXvmLEB/JCsh0E46B/hBisM+AnNV3scqaDVhMYxeHB2HdnVTcxzeUHLgsnTU0o+9kHReDco2fgZKDqVSdbmM+UdAmzJVHHSEI340/b+XuMWJ87je9XbG8VV+BgZthKGi5yZs6BFEGF3VdkIpQRpcsabgDHvz4+0N79f03TybE5Jpcg0+S4cKTUwYyx/EaHDUEf+Lo9yqt77pMEWa7rwRcgxZ+5JTUCzUn3JLIqTlbApFpsCrOI4TYgRsTItyVEoTTjspgeIDtSWsCddu6GQftUAjzwX0bdJm60WjmXV8KUHwTk4O2l8zx+JcSL0eZm3u5Uydh+LiSBtP52tnqyDc2veozngIMrDvQBA2M0jlgyYKPWMmRlptn8O4QMOF3yAbPpkyVKBXokjT3dFBRIVNayiH9aRVCJOY3cK8yCqh0rzojbpsfsroUzMtfepuzZBQ8rC2fSrW2JBmMDX5ccPIjb7mPqHd5s4EjhGTbxQR1VguFtaEZC1iXe3XRNkwIK+oKJErXMhk7jvlR40Bj/ZYr/wa2NSkyi90NBK4JapCQ1Ugx9etpCeSGqAjE6OQlU0DmYCan6qxZt+mfIq4DoXDPZ/YmaSHj3seGMnhVW8Vp87HWaUskq0U5sPn+drw7TdL1yhn0xYC1/jCWDtxGxcZMQwbH9H7qQhE9QgE6jYoSH4qkm7wKcgdGYahED7LfTNjjhKIH4AARC0/C+Uh930cS/VhQp6X28bq95ElrCOB1vZKHK7CEM9gaItOR6lvYxwI9H/wITmCXqEUh1RAfCkKrjTbE6SbtXwy+sIKxFbd5eMe4LIyh4XFTfg6zjvsgL1gZ/0ZqJu0Dg1yYwQ6YDsVlEXLUER2oVC342YzhG6T2JDx3niEh2uc5Gd0R5sVfw+sAcKTRiqLNdXywQ+Oqugpwk8U7R2ar0VZbfbc2WxvC9pwAA=","Joe 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","Joe 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Wolfgang von 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Anster 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Atkinson Grimshaw":"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","John Bauer":"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","John Berkey":"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","John 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Currin":"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","John Duncan":"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","John Frederick 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French 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James Audubon":"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","John Kenn 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La 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Lavery":"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","John Martin":"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","John 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Philip 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","John Singer 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Singleton 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Totleben":"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","John Wayne 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William 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Clemente 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Ducreux":"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","Joseph Lorusso":"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","Joseph Mallord William 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","Josephine 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","Julien 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Morris 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","Kay 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3i6ReXzGa934AzvTSJAARMY3q+txZLB/UE4W2KjUuD3awFNOFe/hxD9TyLc0+4ycLBdmOA/7IqcwR5lHwhO3Z72FybYnCup9UjsyLcLN4QiFtdzU2Y4dUmGehHE2cyNZphU/aKA76YwvG+i0zN0xKAmQX7wpRYSm5TqrnRLQCtuK1F/2zIhGF9m8+FuR85NS5iEM9z2EEIjc/TNphboYqtuVHKo2HypSViBNKtUhdU9v30KdLf/wiqJdbB6XrbE/1m7MwCtpDEmml84GE0wHtl8XGngwtRt6BDSnTGZfGFRsxo5s9mpebpM6MaP91WPLDXdn6n9UqGJtxvKvtsjg6NczSUl/SEjnJvueThQjq7MQFe16sMfPDgL73+3TyixubKrtpYMLhCHwqQpBT+6591EVyIsobJpMED5Ar2QPkp/R3mTEhYgDTqF4ZCYbBCP2kN0kxxY7Ws2gmEBdXNgKBdGNEQ7OlsstkJLPp/aOQphIUP0eWWkLl7DsVAzJKSkZ6Pz02sZJnpe9IXD/OV0gOM3hUjAmK4vS/yxAmRuZmDu/KnlDmPFbN6Q82nGXfLoxnYGDLUFJHQzgXurSczHJ+0F/SugZjfrZcMbqe7m5yLA9yztX1CYbcZlrboatuFuPJ//3p8fLL54LRiSugsgYDGQUjjTXMYLgH5MgE5ENgiEjFqTBM0WqFsYmCfT7wOhSIXZJ2D7aPdWKYMiaC8POvHzzb3YJbt6MF20RPQlDCe3yaikd+9txwog2Fz4kHsiQUks29JUvuPQ6QDK14yF7W7KurC/LHixOlvR6yuv5cWuJlB/sBIZ+ZFSMYaHD8t7wL4kdW8i8pm/SnCwjozCTNYtuJgox2wxjy8uyZJhY/WoyE/scQ5QWL+hDSES9tJlwwDIqJ06vxXp2JWt0bC7WuWW5ALrsiH1QZoQuv7B0IWb5VRvWI1Fo4xmbPS7bDddct9OvhEhGsIjqObcUR8FWeR0YXHtrzCOJisDqiR/jJmc4OWOwBMryCsWLGfsTfR1rL/9Jvi12DqeGKXJ6JU6jrmHlGJtB6Ts2f5WDqRN9iz33vSiSaRh5QwsZFyC6Tm5i1/fQ3TxieBYm9FxozRUmh+urcRDml9QsUDxSsEkJexfXT+NMYUVLJyiKi/8hqNBxRg+P1dQU8PFplOUNdBki9eBt6aOcXQ8rqnqumWl2cwEDSHyAp0oEkYrC3iBXf9WZDtbjorsXiy3yhMIr+9ZEyY3exqzGjarcNEyvUp1o0JyoQgP7xpIIMH3Kq8oUSHK2tKCopdV2OlPVwAL00LEx7swHBadYbbMsmpELSBNA2d3zxoTWJkxkfccpbilTSb5XV3hheqWma7FNAuy3y1BYiIHQ2vjQFmzVF2ijyTZhn8LfqweXCByBz8kWz5RmEV99D6FIdZbme2ajIHL723Voa+BJFaaKD9cNJMYWEj/wTO796SZlqH4fnO4oA6aN2GfaFV9k1nV53eFxu3cChozWNnM5hzegZBLPnK76x86n/HPay1xcjsBvQBiVICCUDR615T09m5HuheUE1Zaie7jMAdGwt50n0M20vq4wMJ4PAagxr8N/eii2y63zg4I15JkN57Jdf+fGPu7FXTDI8apPIQGCl+BtVNEapjl+EAAeHnzMS3nhisiRaln9NZSSpa6uhE6Xch9+2c065b6ZN6YtD5bHyZha+tsOXp2z5Q6ynO7NcD0bn9Qy5qe7fIx3xbWSFJ2rFIiMd/MfgHT5OA54Yt3cj1UZbW5mtQHJdoapiB3ZC7UDITLD2ad6FhDys/QNA2aRBao4hTy87App9I1QcP5wSEACkOdr0KX40Nwm+9erTwiL52G/uTG8NwcGKVKKS+9OEOfkHwW4qMM7D6suvhapN4aDt1Zsw8Dgj2wY59pHnbRh4IWwnAMg/YvcJZLvt80ueO4NXH6icWM9fnk+m/FBMC7qxENLBb30WdreQDCdICGfxoSdAHa2EGwxOLSWpPki4+A0HoH02do6C6kvGdXKlUv8DlUNpfIkj4+c9+GypP0ZSCESHUhXWUILx5+zTI8cGu2RmPOMVFEz5jjF2hzCxpC1QD1Um7aGVrPfUsWPoPQj4BpFZp7DakAFJ+qq3uOkThQ72Y8GSJtxyXuZJGo680Gq4Gm8GHxuuAq/NPahKPxmLf+OEYdDPXP6G9cddNdlhs590qB+sofp6l1gUg98oIN7birbs7pFCLIW2g92reCUDoU66W/8+/jEdY3ondtxD9A9WpfOJCFm86/RAc5ntQEywV7Bc506cKbro1PaDQ1SNz43rCN8YAODpSVeXW14oUs937aD8mJnFio19oihqeXXHpXjrO/eTwM9NzdhVUwbM13l7K0aav43OzRfadJxWfliPbx8ZpH0UNuoBCiazere01wImImIgWjfQXQHLplWAe++POBVUVeP7QScuBNFGvAPt/g72ATrPQPgH8mLD6KPSQSdN0pnr69TJ8yDTyArZGeRBWruxPmYmXhVil6cuzWBQ9ZtCoEVBarG1fiClN9n6VL7d59EPs9FY1FnN766d8IGUrhAkxZDW2S0t+AfYHYuke/ogHvK6zuZ16/H3flsXi8UCAMZdF07l2YExjwQ3aMLA60/ahktNuu/4apvqRK3x1TD2QQgpEzI1c8uLufBDnTGOpiPVkGAdHQGk5YREt0jRZFk9fZ366EksAAAAA==","Keith 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","Kelly 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Lange 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QXi83HtoCfvDwpYhoHiujrP7ag2Bjhx9V0FvnD1AphQONfw04jUbYK1RIo6xJK8KFx721FbBF6Qsy7KeXkAMoUzp4prBs3TDP++NmAxIW+LNAtwL6Upl7APVjVFn6TiWGL4xGefTwArPrQBpZOKEInSCXTwG3CPTAp3FqM+PDj/zrGrCXBfw9gL4kVcIwYnf8lyxIhiRXpwOgsb7PvDWhqkDTDXilnQul1AuqVp2EF3+sMXrewjFaI45Ty1f6QAAA","Klaus 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SN+BGvliuClLHA1YO2bKfBiTfHVrsjkpd5fwPoivDp+TivSbbFV7ACyEYswjBHUFwKGS+JA0+KYNuDgwhsnJsAKHAB1pLp/q7t1Wj+P60ybmMEfSKhYhTmg4qtUZj36omZmUP8Vyw63RfFZpn3UEvM3quq10VBUXbQf8xqwHdVY2rqlRQBOG22aTM+fSCj+EW5HjBI8MduEVu46Zijq5uyP1Kp5njEH/Cm1ys1rGbnkKvRP7b+dS7PYapZPSVrWA6cFZ0l3tXyvLZr+C7ppUvC5DxTW1KUDUca2IHz2Dwna1QZFc0Uth+NsQRrtnTjTpBVMAAAA==","Klaus Wittmann":"UklGRp4LAABXRUJQVlA4IJILAACQOACdASpQAPAAPxFyrFAsJqQir1eOWYAiCWgAu6vixzzz+Znp97aM5JflBjNbZ+DGplbZ7bZnrETUSzxvgvVfOIEYLkbGEfN17Mi+ACqi/xohCcJlaQrQvllYk0zw9DDiCwEWnczkvx8K64Bo5N76Ob4Jmk6MShMwbZm1TVM94TeJ+Z2L1wbANNYImzU1A963i+iL+qA5ueGBaS4nCBhh6Wc/IAUWyt2+iR+lHngOKMdmFM3NBtnUUflDucfHoAqdmeM6ztE+Xt6mulW0/l/YbtPkvs3viy/NBaB//VY7ZAZJR6n7BujuK5JDASq8rI3H0tUKscHwNrZe56fiI/o49kYVltN4BRscLwizFjOved/NevwU7bXP/IIoG3cefnDYqlCtoB+ldTMI4KRWZ0QJ4+I99S5Zo7B+NSSCCqj6I7MwXU/KattzERhvLxLftGK8QFxV8fVDrlx1mq7qhI30uC9xVKatJe3E9qrRKB2L33p2UgwIUXlK487AqK16ZGOYLf/bFlxBx4Mv//b0bWHQAL0bp0GdTNtBa5hI/gsQC2DP9jFtcaiyNHTqBMuPx67mC88dARdD9/ADS0wwi3duN3ISDpaWGyFTdp82IAD+4w6+jeDVAmHJ4Qg/i9VMsq3s5WkM66BQKjVyIz/oZBVnAau1bLEVGlp4YRewnv4zqv4bh5o9Yn+jGEF735LaGyIUsDHjuxJ7hSwK2habAKLLxp6x+18U04clAoWYRKWEN8z0BbRx2lNP3OVQCylpynrsPvXgmmxF3CRl9txw2SFeUhyyC4lN/CbPwpXnRumil9/h38Cbv7ToylN5LXwffcCyO9axbf3QUs+wMlhL8iJrk8xn7gY+wvcbv7twPz+Um0UFkOmSzHh57+u64lzWp3dlwMEawBWfhMwNeiUd/PwY62bpSFoNw5Vlp2o4TAjZvOLEPRKSScd0+i/as/MI3mHYMiKjCp80WzAh9ZoBx7hfANvBWGKwVGGZ4PTBqdGxwcZnCEf7Y84KlmoCMbJNcmHnubT9bMotDZrUf+v+ystDuLdNeswDCyUNj1EEUok5uhmXyMI+FmkiWYqZhX1l+xy5UcSfO7pNm2EXW4PczR89LfyFYA8pPy3ppsKkbTncyvr0Spuw4g7QK9wyuTqXi3p9Oh9YS6CBoe6Sid0Hz89uayfLi7Dib67e9PklS0CRDaUyOEOV65SncScWT+Aczwhjq5JXiuRxH2r3pGWmhCNwHOlX9DkbUg1kVPDnwMWROgxvKvCcf2nkrNvvvk72itFH80qBhsfgjR91yrDSNneOl2JNbwf9b2Sz67fp4d2Qegaj3980QV5RkDcbRlGnK+nsZ/wv2EEmnuWawx+qZkfo0aJV5dPTY/YiJ4+etz6lcG4ONriSseNm63WpE3wRwuogeidXT+V/3KIK1EkfEltm8isWLcZZZsWxytWclvnbH7RS8LRRRyFZCm9sc9wNUrLvr3yBTMA+X/i6atI0oMugz8aAqy5spPFhfcRArouM521RzAKgBDnUzjVgL12YfE3LQjJB1FOFmPMCZMnXt633TlqQ05epNa9o76HcykH+So4rGwa+2xln8y5Hw0eU9dfk4Ilj7XTiw35he/aaZTwMwLreXN0S3UO2rnDhsFOIYn8mR+3DvfVjZ36Cva3mNjCehJuzOw/f9Xf3ml40FBO7DDMz6oG66GJjcoY8JLQYHrLSHR4DAIZbxsxHJxqF+NSKNs7iv3oYu+9WoXXUPrcw2TrDMpSh3NZwYVoefIMKfuqjRvDEnME6gyfvlDodUlLCtmvjERBVTT7KHX6g/Fs0Uj+Rrt4kdFYj0QdlOZo9uLdhA0Xl0Uvb0+JbpZSBJyk5xu2zu/aA/kxjmihTvkj6PFwwXaeTgFsNNw+j9OpQEquR/LKXtvQKkkiW1aCjIuMPjOkFmqX9q5zif+dyKAq7EhBLWvKeg5CXw/2IjFUD2CFTV5gt7BESse6Ut7yrzAXsXcbCeYQkPrA2P82Yi+L7oe8kYPdORPutzdBelJcMcmNXzJDDgnqJ7772k2dIneFv4DhuIM/iuw95CiBgWn9rm2ZmzJIyMzg6Msd7NlvYBxGknkqPeUHlH06lsJ6sRJJUNPuBtx05A42wDsU58+pV4Z4nOhsGgo2JoKpkZXf6KwU7JxI1Dd4ep/VqHJMiyd9nD1tWiCy8hAOeQe93z7n7ZEk1eODo0fi3fnneDKSmnE7BBKQ20qTsAAdG6hBD7l7uxhtURAMklDjzr8zOTEqiK5kG2md14pjaPKOi9YudsJPd9a4qyln8nmOLfyOHuJmOY0SRXjozMInwwv9j8sLxnHxv4eb61Z35sHYMcdH65wj7iDT3WP2PydxYDML15xa/kvTEUQXk1fE9facoar8TB3C5igSGfjlDzeWL07Hz4BfkmIkb/tqP33j5HvWEWLrzdMxnaWMFFfJfb+kHJMQRsnR6aL2r71++B2NWQggh4somit5zSshn8ZmXLzAtm1EeBPIPLOOeqlsJ5eqKF9pb/lhjEeIvz0t020TUpnJhf08QcY0TgGQBVrLK26ZrTslNkm9HtiUPXZMyzHcpSu+8/G8Ggk8wdvqSm+eeErkw7o+OjXZYd6kdaX2FENrliT1ehQQEYs4U/yCGC7fONicSy2G7m5DbocBIqA/LUlGdUl0aslcWD6XHWF9MpT73KrD7PEpQT771Jepc58c3kKOW2s3adq4ntr1nUFXCpLtLTPOGWcc1M8oH1Oy+TMAHqz5lzHt+07eiS1o9MkMMy7MrzjM8auGUlYLW+GVRyZzcYZS7S1DQ4xf9KFzGCjwDnBbMDOFf/BnW7rVtmw3OMXsx8JUB8+fpcxeu7F1qU7Ph4GLsXy0SQfGCXy09ge5G8RIgHem9xdmmSHrBm9EBb4DMCJ6FM67YML/ZOjfjiCV9/ycplHRVD5revICfCiL9hmp8nl8uk9l6R0qO6MwozK8yGbs1fgXMP+FcBwhzYBi5vEpMReAMcU5qftnWPiqp3+8yJKwabmed3EC4Go+ZfbNrA32krUWQIY3Z3VkP5WgJsiAdQNQaURrusQwpKoQv6iwbx63oFGToFxwSjNKyIeXdQVWHQLmGdG4AyssJhq6cE19hlnGUOKpeD473fnuLZkkDmP++DpnPFNtv3oszQSYOoxX4gjbLq2+2/NYB2lBEO8NXse1CI/l1I+zO4fBRJ8wErAy5xRZGSt2knCZ1uw+UuWpnVftrrEXyulIVjLjEqeySWKsA6hh3WdhOuwrnBJ/0rkGKXdlGWLssQr0p4i1x/P/7mYBZhVaX7uyATYV/UEjnf8lkevbbD86rykaLzjpaHMbVf0CnNFUEfJIS77yuAvOktU4Yl9flfj+ANfofRRIPrkoqjW5QDYPB0HhQqnS+A2DGS8MGUr0mLGouGrZSQWDfR0k2L7igWXfXBnIc62RGUGkKtF6/c+2z2nghlQEuIH3k3N6tiWNdotwnw+rXKfDEpyyi7n1eQ2+ior68WbI/34Sp6UIKFK5HIsvyPXja13EFkaLQsM9AxRqUiLbmBHMY+X3V5sWS6JwxpUsFN4U7XxdYvH9cxsWiYRYAJDbw2fCjnpydxr3aI/VNI/K1UZ3o+GdoU+lOP1pBbYDuFQdw0R96nw29iEkTOxJLLDz6eCCpsQkXOpS1ls59E+i1uwvSXJdOtFkKHsow8U0p+RXs/YWembKF1H7MD5P/e+BoZ8XD/1NIWmx4p0ZsLsRcUl0fwnQnXwAQZYpsmluYSFYXV2/nsPcaPX4cyIeNesZVKRRGKioMphwRr3t/n+a3OQGg3gV2WwTC+PHyinhitUYLUbS73LjFpv+mm6G1O+tbGKigfksPyrv9w88LiW+KadBi02B7+Fi4LtuyZY9ejMfl5kjRC9+IgPXhqWkcfhDHIUROe9dPsktdCEBrUXVAWCnQDizmgPgkgyIEfFzvSQAA","Kobayashi 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","Kurzgesagt":"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","Lisa 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Freud":"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Madox 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","M.W. 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Wright Enright Barney":"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","Magnus 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Brundage":"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Macdonald 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Mee":"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","Margaux Valonia":"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","Maria Pascual 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Sibylla 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Guillemine Benoist":"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","Marie Spartali Stillman":"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","Marius Borgeaud":"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","Marjane 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","Martin Deschambault":"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","Martin John 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Johnson 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","Max Dupain":"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","Max Ernst":"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","Max 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","Michael Heizer":"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","Michael 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J0WnO2ty7sdn/dfBgxeq/b45iIW0vLWGBObBicLknHRE8DuNz7/fMHMQHsDzmr2f7jbgNk4/useJi3ehqKcFpNgt8l25AIBxXGaQZivPj+WDfGvYELBJUA1ZrZvpArRPqOyj1kB/19osCUY2RxYjN6rPyhM/dyiDYyud9FjeC8t1rig3oOoGPBbymayUMcS61jnTbK6B2WoGcpIvRiqyJwehYYmqd+IkXnc5vVaI8cysGyJ7mFoChL9aWlRQ9BBz8D4NSqPxghDPiYc68p64QDIdorwhdxRlK4VsbsgmCMg+WKYiGSFpRzJjwAAA=","Michael 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Lisowski":"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","Michelangelo Buonarroti":"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","Michelangelo Merisi Da 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","Miho 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Konstantinas 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Winkelmann 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f5xo+s+blHcmKL2yU9SIS9zQo/TxmbA7MbL9pq8qoOoxSq8QdpBjvrrEOHUA5/aB/5f/Y/nwTmhnLVUOqAhg7U1bJUdFEritu09Fc36Z2v9eOfC5gji5JEZO74OHwGcGosPqOfvOBJD2+1Vg9foIdk0g9W7WibNpnHBikNSWPVZ5XpNIQXmPUruSpSRWIcvO4d1M+7bMPxNU9ecre+XVQuKZPNqadjnDToZfDKrcX9b/ml2L82z7yQ273w9SG3L0rvJALYQE21KF16pgEe2DACLhXTrsgG35788eiFPbmUSbjB7J13rqPu/vvdIO8d4VnCvcywZcv4521DpJjqOvMTnjg4qB2GTxrTJJUdojo1N9ArbcRn+wCVVNvDT5HGtQaF2N0n+7BUN1QEbilgWIHD7pYprerssG+DVP1xv69gudkGbkKJzU1JDtLD6JWiejoF1MCIW/hqk5JcvnYOeJRcfIpuiHjjRBWeMs4H9gzGWZ0FTtKZ/cONDckQC3PDLaC1I36qDjd8gglGbFxRaxCOoYZBZ0MxQxqWUcgv/xA6XQaTvC5IqAmjQQdw6nLKrU6HPMObsxjLno8w1Ys+mNcDqlEo0RxwTxdDojShjtBAUqBADuS4CaXbuUE3ZdKsvLAc8/z6Zx0DgyaJeyxvyl5snkklSnJdiIaYUUyjB3/KTZP9qo3JXg3St3JbDK6DjiDf+beFncvkb60SumQsv73gI9S9yK0O4WBydLPAfaWLVVN/407aUqopQfMMtIfg63RmPr6CrvJwC+O4Mb9MKRuJWHh2hUqyEUcWD51BGDkKwgQYIoQxdLTdS2Tko3wVxf4uDZ1ePkwG2Cjj4kcd0s8ao2C/0csFE8Ftc8DU7hQx9jhywfajFUX2ZEmF2l3RaNCwGwiHO+iN8vDynlYI4CGsk6igXtocP8ynzOdrxS/4vXN/qHQ2+jvtVcihpsTwXiKQ6LTwj9comEjjN0vN6WZkdznGYUxVOqju9VHSchO2UB9ei4UwsonSJVuIQ9e05u+NAOjVAsTFBa+a7cRX3oUVue038Q5NgzzeCyVjOuikLBZnR/LXbPpFbo2AxVYywkY/phyY7wgbAn7yPp6tHjg1vqaFGxhsKCmj3ko0VzPOsrkbiATMcfo5opiRLqmrEoal17mCLfmW8GCSfIY3oXgVFbSNU3CAnErqZMNr4/CJCILTpjVW4qyPZHGfUSVMeyWOTTHwc4BPGDESkIFiaO/3LWkyQngu77DIKEh1DeSuHFR+KCznxm6W3c9ICQ+pRnwpKgWdOjMzWF9oyMKcD2PqX7cX7EoU0v3+zllbWebNeTz6TmA/x7xeEJ4Qqbh47ATW22xQnutHJh6+RRnOalkzWbrlgfB2ohrIWW6PtLUmWUbRca9MPkHWFKfx2LLa3Yk63V5CGHWFga/rHeV91d76zX+plApFl8BDdi4HS6VjwpHz4cxd4XlzoGLqDEAFh05azE7gJuWrEgOosC8JxDe4BteEa4cx1mAo7cgKclWuUIVak+w7U2z/V3x6ebpiU0tEDAzVIdZPWlCrfklylcSvXxeB+HuKXuxuD3xItKS6NgUXToAAA","Mikhail 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","Milo 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","Milton 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","Naomi 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","Naoto 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","Nathan 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","Nicola 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Petolas":"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","Noah Bradley":"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","Nobuyoshi 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khTwSWk1Z45lTms0lPHPOTFlDXZH+yjo01hpDH4eKC9mXkgx3l4BnuldcryKXFis4Oeu7xrRy6GQS0KphJXjZwr1WoqJ1YWNFO4D+30ViQ/6XfXowgRgAA=","Olivier 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","Oskar 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Roversi":"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","Paolo Veronese":"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","Pascale Campion":"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","Patrice 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Barson":"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","Paul 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","Paul 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Andrew 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","Peter 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Holme 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","Peter 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Paul 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","Phil Jimenez":"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","Phil 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","Philippe 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","Philippe 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","Pierre 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Puvis de 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Hein 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Bruegel The 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Sanizo":"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","Raina Telgemeier":"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Ravi 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","Raphaelle 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Louise Law":"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","Rebecca 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","Reginald 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","Reylia 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","Richard 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cWCrgMy3RhtFe/YF7apFt22Oms9mRCJ9B9pAqE3JxpWjmI7f44VCOcjQrD37r0Z+FTIBhX/ahfBZwSx1DyYkYWyNEd1688Et9Cewd6Ud55yry8hX4vhMaXLlGwtXhcejZ4cblu/A/ZhBa1R5kaE98c/L70pwTgcSc8323mn7YvuWJIgZwYQ3HLUdsWVVVchqADvUSV04ZENJgKrnaK/kI/nfqbRv3uBOAH4zEX28P6P8uIUskU5xNbRmfmuVepdCkSBpcso9qgQ958UGJgxynvwe2J+VBxgHgawCjT5tm4G3NB7dFIdaFS3rBZz2XZTqh58x5xN/FYvfSQYQg2VpdDQxqU2vTzD0ujRhPO3TjHw++L+pE4PTLag1yrms5ni06utTg6NwGLgAA=","Richard 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Antoine 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de La 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","Ron 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","Roz 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","Sakai 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Mann":"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","Salomon van Ruysdael":"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","Salvador 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","Sam 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and Joseph 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Earp":"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","Samuel Melton Fisher":"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","Sandra 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","Sandy 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","Saturno 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Hooft 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Valentine 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Hk1vzF3xkYeswoSBF0iYn6aLSMT8D5xg7Hr0/L5nCQ3l7DRPk4HbSxN4ioWgKBI8EBX/GMxTYlSUtn55IjW/uhhRFmhrtXtX27ilDisXkSw4Mm9tKR55JWEcn+KBHeCfLf3nJ/CjbDKdW9DnF/2A60Y8c9zGI+3PBL1b7lDdKUfKgkemkGQB3TuK3IOZfphXZ5Z1HM7aGrhNsaCZMUY9HGsXOXsMbLXI0y8OzP0Co28WrvDaveTPVn74HnyX3nK5KT9MFDPuJGfYe5lFqL2lT5sXxGnwHR2/SUFhBHclIXT1vXQwKRZ5G84z24H4RHrs7P+R8+FT96ec45ftDBcgQc1c8EOgsoUO9n+3twHbngdSIyMkF3mubC7+w102daSNZMwRIoYz6yE3K8IWGIYmR6GFHPwVk34NJVlY+l8jpJ9LF5aIAtBoi8dk2QtVfigAAA","Shintaro 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","Shohei 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Martini":"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James 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","Stanislav 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","Stuart 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","Studio 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","Susan 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","Susan 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","Tadao 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","Takashi 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","Takato 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","Theo 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Benjamin 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Moran":"UklGRlgIAABXRUJQVlA4IEwIAADQLgCdASpQAPAAPxFyr1AsJqQisDIvGYAiCWoAtZPV2Yyvb439wD++KrreSw3a/ZFQK/T7z6N4zl/8LGngFOU3nX5woQD0+XKoAfsSNrg69YKBcQ59NJD8OF9Tt+Bc90E9eJZ+F8RUw5p4BT14b2YuwtcQGrIbSJtd0ZpI1idko6Ky8Ajrp4r6GJYp78K1e5Eq+M/OxYzrcLExDMiQXcVqaGa7nUDw0wr6HmDfk4FuNSZjlj0uedLSqd6hhA5szIuH0zNO3BQBWWQhBoZmAlIufh9CWnAS+kAoh/BL5a6NWoRjigKBIHotZZJHEkIq+bj4w0ftaspBYK7S+05AX7rl80w5VaSrvbfKermAPqNNuEuDAJA6MdX/+bvoQx6qlA+QMe6XR9ltMVQR5tXoZDdlMZ66RautSfeYR6wThrOXE91Fultrvw6F2Qx7gyy0LdzdrrRc8MImp1OtYSl/rfOIF7PPnqFdaVmRPIJgheJcea59iefKCxtpSYq6pcLOAAD+yp9pBdagdRkoSXOv/lBLX+6SGit3nIoPtDAI92BuS8WUsMklua3PiLsev728xMS8Grix4orWR0oimSYIv6k3ykLzO2rd9rlJ6M86V/qkYN/UR72RmLK+ILAps9vLx9lHcVo3ojaomAMkdsKlGzO6/V0Fd1twEAVHvtezPbJucfaSKkw80exh5J2rOKc9VAjeeS8tXg+kO0jk3uGDWIKr+onkhYXOf4OhUXEZqElY3fnqy2duDawk989TphmuIwTSdx5f2s37bI0ZICfgUZd+eQPzdFZvOVQaquUcUgZ6dcvoP4453Jx/L0it6flfG7ftoDcMRvcvIJ1yMI38CP95BQfLxrqjhezFbCKmcBeIRtNBKeUNax56veFpo74jt/a6G0W4zlK6+hFuorHUNUnY9o80VP06lZflTb/pThMSdkJiJZpM1tMiuE+qXkjXcA+jas15qM7MybsIw8MOvdmNLT/UUj7/b6UXy7rHmnN8XB7NUhcNBuFdoEtVkTUXz7zu4/S/Ig1/0m3aXmWMUgmESs7wzz0h0enHikvHeTYQ6wC2iHnp+fKFT6LsrGoeZP8k1U6i09B2UNnnGZjyX/v9O4lctyxnW47jtXoiraaxjQ67pIe09x+bfHVxtqcdaP0+KWpom4zTOS/aDJK1y43QrWdADOX/TilkRCVf2zuaTlm2w1KvR+5TORLp9N2et1d5XZP9lgdp9Nftss7s+F6GsgnHqxYoOHjVdDO5f7EZDEMdpL/7gplh2340Ikg35qB+pq0jHUz4SOzdSmopcrNazuobO9PWs/pnsyifOC3q2ym1VwSaGiJenP1XMeKlHd5j9Y4YP9S+sR4qpERB4v7MaM9Qt3GNTEVJj1wOxVJAD2q6VKx0VdUuxvxl6gHrFdZ66wRmBfuLIhFBAe4BWGd6VDytBDBrB6auBwbVMNYD4rXA+eGv7Hd4YJ1g38LE91YigrlGZEo+4RLx3N+sM8qaOKELx3vCNT9QSmpUsFZCpljYTLjO7CRyYHetJGdlKVhBAiIDiMwR5O470+4mrdXHAbmnzJcetjkJ8K2cqIJTb5ff/ifNeSpOLNx1Jnt+0aCXNLsUACtrh0ylTl+aIeAlWKH5FVSaAZbUWrXuO1XATyevQZmM4egvJzzMlDrVF55r+gd7517AB/bJW0JhfbTqBUUA/WidE56xzLCorFzm3UvhfrTa5d3ay68Za1qKfLupIG4jVx+kfHrUwOyxd9fJ1/OF7moIctCp5M8vDvojWy8KJqci2OQ+jV40OWKXFP1rK4+ZIwtj5X8xJuHqZqVWEnuG/rOMFTypdZbeEhh88o2zjQ6d5TXKZT2fbN+VbbBfTN4aA9JgapIGtfJcJqKzVi6oWPk8VC/Zi7s8HRoVAl8fiVVL3kGrIFOMshzvPbzebE3UgDNOLjdiDa+kkJdURtl164o4qK0Amz3HJm3542162mihGNZitidfFzkDHLHNBwqwlieGagObXEke0UwW6+rGzpDcgvBiisR+4WTqu2Aw/HFoYy52UKeTqNekMczPVWugzf8QQflYuBfh5gOI5vukMJ9NJHXkIlI+aBtp+MI25wtsOJZZyEbNm+f3R8pygGKGpGQT8fNEITtfTeWkG1cabN2Z377VP8c+Ij4KXUciGBvyNzFvgIA45WzyOwyaoMJTwteypD9d9l3atPzHX6ddDjaeWSCfSCSAG0K6dY89XIsyHVb7LtEmyZ462xSfogfP9BY1/sx1ea1AI13EHFAZuHj4+oDvnfsU0ro5Kxac0ystRx4V04Q/I0jlVRyQXvrLhXmObq8oLrXDq1AGF5NJq++7lrE1dQtWR26vCzRq6QSGOSM4KahQIOLVVsopyci91rIXSYLEXG+A1Tqpxx+fN+DjwfF7XNY1tGoO5U6eSwN49gJyFhu5ve/sgZG72U5RJhYVZ5po9IonmVoUrph8Aa6Xl4KGwURWxTSE2hPOOfCS9FizwmERdk6gGTYQAxXS9cacHym+BV8wmTGu0oaNUES4QueJ4UHF25a5kd+cNccRcbbWPwTj93CagLr1JwY51Hxddz6j6bDmZoxtc3hkV1EjHwYw5DQsuEHTwal1Q0sUh3yq0xtnApcArZRpLZmjPVC3vvfTrwsIW/maFsdFPP+lyplpCbZJFZX1I5/lW+2qqyjXQk0+CD5rfOP0tPHb3jOvip17Km024L79l3c6Fk5wHpMPAFwUpLs7pLKP3CMngmvkAhTIcTlw7JO5L4IMCwA4qvBYPbK31iPpemFNf857ENXx3ICHii8MFToK4h6gDgobB5/9+sclnN+Q93juiVRQtEAAAAA=","Thomas 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TaBS3q3iri7XGE13/G/adK3cwOAAA","Thomas 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","Thomas 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","Tim 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","Todd 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","Tom 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Roberts":"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","Tom Thomson":"UklGRiAIAABXRUJQVlA4IBQIAABQLACdASpQAPAAPxF2sVEsJyoirTY9EYAiCWxolsgPHtsdJSSZHHa5Oj3j/aeW19N3xPS3uCue888Xfjd2jx4KXl17eF5toOblSLbR5Q2a1hL0HKzWH2lCQGE4DRm/zFkPB30ZU5lufCw9FLz6YhI9r0oPZ6ySLneDmrvRbL1kSU3pgKbRTLxZWWTVQKJ2pNop/RWgY0ZPhI3ApX6tCgkkyg8/k3QT4y/FTFTMhkUVOz/HqgM70ktHu9vQNWkf1IqAmfXwVtLYqmfWJHZNTqewjUzD8SpVhNjccwhslKC0dLECGWaMIU8A+9lw1jAWgKSbd4vpjq19CGHzzKIpbjjA3KvsXBdTGArCzJHjLZ8wtfK4GEJSo3iBEyrTePUuL9Z+bX9dLXyRmZ6TrUuOjnHc/wQ+5I1hGsGmZT0MdNJxqWso7zL/gH4rDqpUuJzBz8bxQ20/mp5THBPt+iggVd7rAdSdv8rgPQLvd0AA+tn95hdVZL2XT9w4gUVFhM59McDK8YinP7t7ZvT5qkpwn5hGzdGobAxqnlaH7O/Tu6b4gRvCS/CFgSeYM+eccId3S334G6rD42FEAGteC99Xmzy3OvFurimJOU9Y5Y75KJgXgWe78wsX5vYAIJbJA36iB6w8VCjd/9fqXQgM+4mYDC9QWm2bwdWNf1uO0vOpMwd9CHGa9qJGAmLkGs8etogUuaWrV2T8GPhocGG69R1fw5RRri6DJHG7ZLr3Ki+zCbSRneHV423m/cIdTHRr9D1fLVIaMt2DHU+ADjwz5/c0TEXCDdFB/s3vk5AB3xQF0TDXVIcn/qXOP2BUxcOnFnlC2XRukUtTq8O6wHhVlhQ78ZFGk5c7mz5uAqflqkCwLJ9p1GB350+EDO2+LUbs7ZBc3cImbw34FKtBFdm9cNiRG38AAoT2bAPK1eSD6rRNgGC2ONe3VsAg+/rjUUIx/lEehCJ3yf57m5yzIrPc36dw6jCOkwZaR/lhxF0iCIv0+m8YMyhGhCzAkyXDI56h1YrWO8I652BW9481vrRTi+/saVenE0PeLCQXb3fzhAnmvGAceRT8KaS/wBkFIa+Jx543Odwp94HB4UK5ckitnRhLnX1OtHluzBm4YOap6R+CN0M2kjjdc78nX4cEEC1xCaUnEdHGQoGhnbQ8zarOtF/oQNFCVBnL199xAoW9vlJ02FwUtU5tGZOMwPefZxpFUiRiqKkWM6gLVQc/c/u7/QLaphRffiZVj5ehVDVOs+vmaRHsfeoBA5qn0tQBCAp/uqIXgX5d+6QENTOcXJ0yaJS/8cWd+628rF0GZWCOAWVt+XoiV61vAMBiyv8BvxQbtWVU20tKldCAGdVTWy1GxytBS0FxAl8zevZ0FedDA1yvXhRyStxnYAaiHuCXVyzyJxXykXPoN1GqV+VHmbaAGGFcddqdFfQNn0rGBqOUhIhRJOSKAeeRw98403eCEwqZMVJKteb9mCTpsj+w9amHnLy2RMXrhUt9gWJQUdCIWFRUW468ILNcp4nfrLv/DS02RVoG8UEYqgLJ2e9ELoOpQhReViLfXMAtYScBXJCyj+Jztrc4Zjmqtgmjeb0Ypo3zRzd0OaIpsnaq9btTRGDIqd+OSjIef2icZPfbVE3TXmUaSoMXY6a9YYmcsNiD6KXxTjrBzmE71UoCFl4prBYbA1Yg+BSC5D0eS9aF7JlfoOo+myF0BD9wP97XBa5Vr5hMXejD87pmNn17nHvFrYwhz9ZELP7bag8DzFvuwxE0C2a1GI2XFcKP1Y8yd9aG7zqVS4vDs5Y1+v3P0qMyRBR22MF3lsrCW14Fobyeu9U1gnHVx+UcLFS7LZ5zf72UPJ8/tMGLsOkNl+F+xFI9LgM6pXnhjqUdAJeXFuf6rGYs5TJ0LjlOS+GZ9w2JQ2It6l3maNVDwuKHnXhmPNGMDIpdNl2tsfGVE+ZFU6PYXAKROC9DKFy3Qj8NgqVGw2bDP0LidIe9XzIssFNNfLyZVIsQrn8M6jt2D8LDH52595hRyP9qd/jwlGUkv1kzNQ8yMVQs1aQ/RiPUqta/47DBUpBpkW2uGpg0MXg7xq/S3Az19TYW12kg578SL9nraf+qw69GtOmKCKDdyGMHI8eyIo0uc/N1kUA6zpOGdX5dUhcjw/k7JXf86rRQomsY7WNVr4pfUA3Cw7kW6UvrKNPEzsnl64DKJJSWvlHUlTIsxJPpvM0Cvbxh0NSldeVvVBfXacsa05DQdsVqcR0Gh3ydNLX65UZkY4Oa30qm4i67V+QLRb4MJ7u1JUMELDQ9CZUd9Q/bcdFfn3LGD6u2wgq/apVtcNr/qh/i3waYWpPAE3YifQcARjmZGemokePN32D+wU09PQXJk8glKFYZe2ohijlrHm+Xhv6ucNw1X1B0OwSp36+Qdz84s2UMfFq0aCupWMmK8pWXDoBkBiBDXn55BuaY1zTMvEqgLwN0yQoL1SDwsxUNsz2Han5HcqnHCQY4NGvHTaGEsJtWr83BeKLvVFmdA24bzLwmD1glz5rt9f7Z2VpfRKqc/dy9QXCPjQNj7dGou3dJXf4bF7zvbmC91tVjts7i/hLqU+el5i70oG0fkdFSzj3p9tsCjX3jwz9XZgieT0hvxSo7LIi0HqR9mO52IP8LpFzESlk2V+pqSnsdT4j0lGL34FivOKRwj5G43Vcxfpymw5n/BnN5Fp5ZnzFpE9p/LQlGAA5X/EunHODEaKNazZIL4Gzkrxv/mQpISjJYdJBIXvY6nAAA","Tom 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","Tony 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","Toshiharu 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","Tristan 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","Tsutomu 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","Virgil 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Langley":"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","Walter Percy 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Henry Hunt":"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","William Hogarth":"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","William Holman 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S. 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","Yayoi 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","Yiannis 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","Yue 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Ivanovich 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Fuller Graves":"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","Abbott Handerson 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Hadi Al 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","Abraham 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Hill 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Bruce 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Victoire 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van 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Ghenie":"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","Adrian Paul Allinson":"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","Adrian 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","Aelbert 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van der 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","Agnes 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Lawrence 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pTDIvp/8jsHZCPGQkAlZRrKbXweN7jwvYkX6InilMTG3AfUaL/ldeCrtzs2A4kj1gbbfAUAOKl9RkNv0S9arXPBp431mqDA2wQnFIS21QZkTH0LxKHhfDEMYFEbvsyoTqYp+8dBTfT7NAyU71rQRXLa2L2fORsX/x2ZDVTYCgtniTI7LIDvh4l0BauUPpDPiIfNS2EQGggahsVXVrd1I6o1nYYjZH7Pye9RgTjSyjgQr7ntZuv4B3oOQZ70fgxAHZ4h2vQdfBng3oMoEXRUNiyytG9W0vyTcnGSGv5/XCbQnferwogl5dB6eCUzkWmkmjeL3vhqQQxttG9eZmYzC0zskjec3xfRyeXMSSBNxY0JacfJBeNE2FZkjZnNyO6F/eNiusEio1NFsfe7JKneuMJUNz3wLHMgAhIQxh6PuA+OMzUgD9UPEEuFt8cuyBVFJpl7ZO9v/ZAFK3jIy3ieILCgRMNUORreR9ya1bq4P+k8LtGJmcswjsIXNUeq9a8pw2yP6HSWJi/NvCGBuq0oZ3hHjQ3vPpYJAOXimXQGmSZ85w3J/jlET8Ra9KqKyrA/7b4uv8XR2gmqzMxk/PCYBzd4XxONO5dIyuTDyrdM/nlIxmKqlvz5pNGkkd6WH4Z53+eiiAmf2IXqLh8dBfcXMOJ/JwBcL6s2ctuSMOHfeLe3DoAKaXgwoIbCrS9J35NTBUvRP3nlbGGJHahtT3ZgM3v4oFuwkuMmOmdvmiuXW3HLREdD6h/zTULNAzyid356Zp4xHgh4KqiQc8yepQA+bJOmSxYvUU6760w759tytTVhZZImH72aUYgT4pnsJ88umOvexLxfcZs8J152LwMTC+CFeogBhRyjluh1rs5EULbhdS5ZvBpJhFznrjBUDvED2mnm5mpuFK88giQlW+50nJ+/iEQM0SOPQXKQin2XYLl8zz8ZIRVp7o1yF+p8wDH+vSP/B6HSlN47jxh+cvNao354+7/A8LNhD8nPnkifxAlBK7bJPFOlCl9/9fmakO2R+jwoeYE6WOXHHyH1mGhzoIivdJ3S2R0CRHRTztXwcrabLdipdUMth1wP3V/Hh5xlQSFNNnYeuz3erZjPgStk0z7JLjMrKLpvQkelVCpvN7GOwtfuBVGKbck4lfbnpnGYAAAA=","Agostino 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Carracci":"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","Agostino 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","Aileen 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Benois":"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","Albert Bertelsen":"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","Albert Bierstadt":"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","Albert Bloch":"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","Albert Dorne":"UklGRtAHAABXRUJQVlA4IMQHAAAwLQCdASpQAPAAPw1yrVAsJySjMLTu4YAhiWMA0EzejA/HP39Z3cMVvEC7xviRVoDcRV2RKSa4UU7M/zl4n2MmxOuzNnlNXpeCDi6o9i/nEqBywC+UQETLzY1+RbJgYYcZl09fCHsUteqlUJ8m92LTpv5KhW/xVbTbYBv/Faj3TFCFoo0RJNYi4OyBzRl2tpAxe1kmmgo+PhhqrlK0JJeNaP6HIa4kMdg9r+uWJGnFCxOiR0XOn8lfd9AFHXlzDL7g3Tx4GM2KB2a4h1M2kUqhEHKKZTLbf4t243A35zSuaXmdkEC3Dvvj/iLUaXX3BXD1hy6QoQEHCXl9AniwQRRdhyszCEyIH/EB8RScJsanRnN8ClwJuCaSA5GsxSKfSqagWqwB0JbXbb4/Su28wfAyvtbVRjVxct2mf23qoIgkWzVR5CduHvilYp+VQozNJmh2B1fwG9Tnzm1zgNJd/0qFuBpXA+yAQIRmHxcDPwEPD+KAAP7xTWxU+a3G2jjeRUdT0qQRIulLtrrynzyMeLV8Eynob6Tr7wwnEkNHCaxNrLundTrD2ojefX7suuqhGjB6jiRQbH4RRlGDXhMvzTrbaC6p6RksTvXFrbT7yDHswiJUevH1xn+1icbWqe4WSdgAwm2INIVufpA+VZ4BuFkTPOeDJplv4l9opZJ4ddpEk/k0vn9JiW+nhAZZNYG0KAo+04B8J87wMEuGP80p9qbpUCpVHi9dYArXA1KXp36VGTXqw50MGA1wDKjhATNnNlCHzaQZCTIIcATGFqZKYrpkmcrq5nskDBEanudrsMWQ2Iekl/4OOh67oL/e+TkJ3xgnDBUyja3A0iBP+h+j6YQuoxIY9SjC0z4nYnETekK4MrtymQhclmQHNzqv4XTaddsvTTimxvqfwI4DPdUMBdYN+0AueSsAeLf7yYVOIveA1Nf+J0QLX+3s/K+eABxFlhrjUFk5oTNn5aWxtkP9wwN07gHJh7GhnyAk0yMXTt4gSThW2URiTj5TO5iq1GCXBJ+gKDS+bqF4iwcwEtljggILV1dA+RqiZDCSRm+GJh83rSVGCrB3/bTV6prWHGU8Gy1KQ8iiXCXEV8aB4T4Hb5uSv38Q0LWRev8rIJSPWXbrycsQzzZAKT/czoId79Z5yD77FrXniZDpLh7eRZ9Xap/AM3Idb1MZ3PxXZ5q8cT7Kx266miAK1Daf2+R2bctF9aEen80/3xPO7BIf8f+THlBK6TeLKN0ncZZ1MOGav4+/8p4hxOlAmEqIAO4Z6uiLH9AYsM11NJJPVRj4uAu9TLL+isboBSenbNMLxEFweYeE4+A4L/winktRVK/TSLM9PQ83pf/NlI+FjB88si2hAONDWPkbXncrsuxZ+OZdKUqsm90qmL8t0P5fyrLgJHVwEWN/YLWnRlKA4NblTpstUieffIWnuZaw0UfA7+oZJ98KpspMXuWlvsAD+2pM9pK54OZAj7JK5c8/ecQReTWbov9xsThNhL4l7VnTxllun24C0CMPtVlIHLFrdz3WQDzqWN0Pt/+cgCchnnuOA/JCsR5+Xr6zyHsrqZUttNgWkzp3a1EXkcULRipVsDAQNgRx01Uwy+e3/TmEqmwdgoHxD+EU9/hun0+k61fJ+aZyJwIchpeOFM1KfvI4IumDGjtzIY1p0AtWQpVkz+KJiETcOV1YeUxD/6qUUP/pO5jwz0UWgEqgkiRUh0vJjqbtgB4xGJtdL8MhBYVpYq1VRcxAvTqC7vdpatN6cZiF24N5CgWZtOlzYiHKh7apiybGRIXI5yHAbW4EYf/2GRq68LXHeNS5KeL7vzAJi6L+lQ4gGuDABgm9NKQO1Pz4+RlxpWgV497ugjnmppILahNSZxzo/DrkYLs17UUE3EV8zjOmGrZaqWJi8TPCo5ANs06NnwJFAeWfXn4o/f4nt6CWZBut3UBjzpDOrltgoOg4i2DInFEZbsBpb+EVEB/5l+8idGo+hejx6hIRwFFlMGXq2Dul53ibpz9c5LGt4tPR3DDH/dw9JU/vxei0472XZ37c3EB98gPqAOhN2H5Ob3cQJ7oVjlzlr8SaOjViZmYji8YFN32mrTil9vfnYlgKXbr6kzR3WqkHQfYv2zfKJEXvbpW2bILm4EjjF6JUOE4T+/uyZH0kikMMefyrRiGaYGVFPLoFFA9F04TTb6MCbnbfAhqb1BTtzTJ0mhZJmW83DcE69csT7yBCyejpmvS+im1oAXtQG4zRo/inYP8IsfEUYYKGnbe0+jurfAmzZPwLF3p5ErRWQx9bcp55RN4zy63k4Q97zetr9JB4yaVFn5PhMxXo1RyCk1xJCqAaaCwemJWW9uuTJHJpAOS83wl196xbsMDPyulGkRIbgXOuyks0x76wroRPAgoVtnRd0STBPTQSbBHcEOBty6FbR/xx8KqRiWGPH9gyXWdKP1HrJz40ibBtXdZeX8oYFVCVqvQLOBA8gQvzjw9c8YB9C8bXF1bb66jTKFpHaQVp2PWPGDdIniLfcpp7jSU6KdFNJcJ0tSTTxm/Yrymijz4StSLPg98gPG9FH8egIPBmo8a6rm6aUCSEencaYneGXF7dSAxYPQLTMOko2Bqdtaxb4ArZMNCPbjuoKYGOqB8/MPyi6rHVGSHhFjZqSSvwAA==","Albert Dubois-Pillet":"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","Albert 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Edelfelt":"UklGRm4IAABXRUJQVlA4IGIIAADwKwCdASpQAPAAPxFwr1EsJiSirTa+iYAiCWZrAT9bghdsHA2PQqeGH2/hFYZ9rd6qufJe2f615CrONg3hb+l3M3974ZzeYdwk/ml+18QLRUm0sHE7sMQZWie5fhG1pxM5F4pQlxmc0BeIhUtLq3xmfcqbuMPvyQaxFg66XbtkVlS3HBqBEOoTbsp7FvlPVoF+uVu1RerHn2dTwPYw+QVMq/CN5N8Xh3j8eG4Q1bqbbIRbP6Qe7dulLC+Rvv/pGfVjgDzknUXnR3XrNNgLW5zWo6eNTOvWQG5/QPhfdN/rb/wA0lUsYXb7JjH4dHmmiXjQd/Lya/EST4zfYlvtYi08fvjlkbBXGusrdNNi7P1kBZCETJ8nsDepEDlwlFvEx/MsEqsAAR28tJoHqARyXX1amhG9BfxWBtjXlks92636hkYjgUV4PjXanZPgJqHop7UtLqHYsVcmCA93HuHG58jKbz0TU6Km8AAA/u5apk+CYVngLYhNZK64DXUlhfJVO1KRXe5Lx+yhiZjonteEqD6wGYoISEzaeF8BHJD9vS6FS3B4MeJqJRFcTudTfbPt2taZIz5zoYPYrx8of/FWVVPogw4Yif6BnJKPKoKAFDRMcD/65l3XMWN+z5r6abGKGTzoMwkQguapzfJnvAzazigjYbN3GBWOxEZzojp+4HCrDE45cI9lgAbZvnvO+vKt+HEmCT+B2Sm5/b3Ly7V0JKxdqvVaX6Ev/01IuRWsVmnNCRGHixEB8+2KO4HAyNQpfFvaW/WeK1G6uE90BB/7HaIVTCH4sPDhtnqKfGjWw5xHyu/+mgqGw1+sjtIPoRB+DgVuwuPuLKbqBmA+6fmstVnEmEKIzZLXFI6m86Kwoou/5sNqPuK+DXjd0y0UV+it/v28vp4+fxmHYHZRSyrbj7U/sSE+WcrylIgp8lzU2f48I/dHw9zi68mjI/AhZgjJIVFASZ11tCWwzruuCXYD6KuqmXpVw9Fybac2Hs0tQ2u0k4o2yylnPgABcbonDJ3jBwGzHJTbSspr5qDeZaDoJlYXqyY2GWoBAyA0zWCPWwDkzwdh4YmmiTCcUQZhUK5NJKB/IRN8HkSCN/n5iEVWVmHJb2M77EeNAHEn9/3xbXu/MnJfPAh2WY4LEvOlOxdmDJiFPMRn0pCMU0Hd6S3bAreZvFdmGiHd9Iq9Sz43tS/kL+Ph5pIOZjBLb9nXB5xFvm8UhDkfPfQcwkKTBmWIbii13fBOLo42UAzlgAKXOKGETXBH7U/gfLsYbfoYamxM+s5d6uVcrCs4oxoFZQFA7d8g0uvcOv9g4zBJekhE0ZC/uru5fi+NR2Jz1PQCGvWVWLCLnp2yFzBYKuPhA/TZ5TKWfP60DNWl5EJrcGnua8qK6tWIUlYcogyKAfdwSpC0l16WZIaMW7PkhTgovuhsqTKPsVz0suhehX0Iunh30EXM0BnEDeEnTuxmBld+xcy0nPngQ87qN8GSEpi9dMdXTT26AvR/L1dtIOKIOEnLoZTStt2BNhJOJyhthExs7U8FKCtDTia6WfxAJ6gy+uRi55eYq2Nzz23gkqzIO4GGvHT6k/a9U7eJb7M/KMTqOIf85aa6Ki4jB+hTdKqUnOIKC2YXmdJtqSl8/92fbvA/JUPld6l6ctkeKPWU18nL9nSfWAEqsPXExiPD4445PFzCPdH+Og4VhCCNWdwuoIsUOp96qrcxDpHxChkczpHhnB5Vui6msjxfRgxF88aKO6xWy7a1x/ije6E0CoMFxCL+yolosNubMqMGLRFZKoUivRJLTsAU6Gf07V+P0DfGezanrRlEkwPsjk2csEIt04ynsyB5gFsa3fNAG6sJ7iy/fQNJ1SzfI9UIs9N8nHCbdknsbIlGPGSBjRJ/eiqHomCbTxDdpCjjR+a8O7vez3nS9OAlMtnzbe0kav/fLYEWPgALb37xmupk5m2uyXELz4ZyFRSxgijWFiLX0SAhQEsBn8oT2hPdLfvR/wz+wlrx3RTpotqTxvOi5w+CeNZZnp5YIjJbwFcBF5B8hpElZN9Ye7gPHGPbvDZV7/A8mW/YlviM6feRen9YfMpHPZxTGft0CiCEwVDKCE4VL7vM3E5Fu7vUVVnmq0deVDn4j9JKdcDBXo1oS54a0Z2GT/Ao0WPvLHWNDFwWptMxvYDBJPl7PzLwnuuyHBeZgrnspf5cu46Uy63Gf778FBDG/2Rxq5TKhB7oZgxnK/nVreEO21uOcmS7TusM3LSBZeU+ZUeiN8vu0ln8L+bwiK1qmb2eR9RfbTsnGdZJoFt29l2ya7SNrBg3DkCARyVZhQzERqTogQrEiDGg1prQIJs6S2tHc0sdxbMNDgBAbkTQg7uqHeZS+Ou964lbJOPO2kJabUKwm6T2zdY6+IuF4rlnyt7JkR35AOQiedMatbnZpwYqP2X9JwKfLuJgT1QLLe+y9lwCBfxiqwf1XVylnrvRwM8Fl+5T0giHjPxxWQiVQf7xXZiSruiSzCuddBWcYIitynFMcpwxR7dOSBKRSlT4nN83jNhhFtnetD2/b+ymu/vwOuHBBjw6rZUWEVXw06lc5RfTM+vArV6pTk4MYG5qLGY2hVU5t7Mql9no5VpGpFp77l01eZMWsHJBGwRm+8Ofj2JOmoAvKhQ8I5/xBRB92e0hPMM3pxRNc4tfU91jrtGGlyOsDnhckyTX5DrZC0R7X89K94GsbiOBtW6zTfrrFhIlR3TffvGLEOFaY3YASoc4XOVIvd/NUHLvDl7jWNnsrMVhwV+ZGIulsRJKOBh2DniLt0XfcfSDmyc+3xL9D67dZNj3FGCLg3O8fqOo996SFYIr0xadgFlSIjBENfkDGeyd3+aBSa5gAAAA","Albert Gleizes":"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","Albert Goodwin":"UklGRkAIAABXRUJQVlA4IDQIAADwLACdASpQAPAAPxF6tFWsJySjJ1S8aYAiCUmDnOpdJrfb6oN6GsLzfHRcyDzZ+152MSQvM68I5HTa38a37/is6fdepLqp4nhDVOq3RFaEWudla4KeVqdavYjcU5dos1v1GB/CQhkLDd5Awt+36/TpS6Dh0uDpJOH3ZVbkvs/KSXDx0nJJCjzQ8OrHH9qXZh6wx74xhhkaqu0FAHP82/3rwMp9arvd4z1/EZGKhXSFuAmtjm72ja8Lpv96xai/gcRjlMjbvE4HsIECLSLp41XlJeSDIPA+jZIsmH//ZjCWkv8Z4EXU7SOCPabPrpAAJYdPt5ct+hsFIUqQHdGYWjjbkcIKEe39etRCnYHrvlYUi/xtwOqVKU9bEZz5S1y2T4nfTd5cwY738K8sFA05OGv/oPbXJP8zpzToYvqw/30rGGX2Vrcl9OB1NGAByu/jCLfBOv03OIMVcWaCZeusgLHe3R+pVvhLkoHwcvk0P2IgQAD5n3DHTuuy24dOGJe2wtAASal/kw02sDLcoBOh2XxVqSSI41+lG5lr8nLVrXLmp9hH9iYwyfoIX9eAoRjEidADCeiFTCJgBMJJqmPQ18pDTJj0qW2HN1eeQkgI2AJEqNjCoYTp54R9xjP1stp9YGQpRfB+oOTxRdLNSdO6jpbbdOhxpro3CxqHsHAFOWnYhruKZ+wBE/yZ0wv5MuIbGDq9sIiePnIpSHl0D+s27xme3Ym7nf9Lf3uqwQ/ziYZVXlV8E+GtqEeHzqnFQ2Kc0YJghazbTpEjw06OkgTtVNkCzLuiXszkGKo7VDmquXUEdKTEDYK3ZaCJuBzItbmSXAFRLnM3V75fEXKCxHvjEpCAU2nMN7XJJ8qidK8e/iIiEpEmjyW3dtqX3KSBVh388xMNc/plwh0KvxjWDvKSV9fRBQQtf7InFHqeKjJ0+S+zC/OZEgq3hR8rJeAYreG2idkqqgdWeuv+Pe5pFibzZ7h/e0uFI2ybtesOuIGhKcE86OKQFHYxKFck/pw9B7LvWdUXB0ymPQyraBQoHtjmyUOBhRgHQhYACzqr895QZJiiVjc/KhNNXTYQJIaJROoiGQUobz6XbQ3piU1CskV+zoOqRw+KoLBMyghdrH/LzA/NSWH+RGFulsPEpzJTkJYripVty+HqjUi6PDWy7bhHSgnHTsiRDI+8krVZSokN6WdUKzx/5Gle94VYPvc8CcAZ36DMOEV7+a68ZHPMsuiq101PvCVKUy+qfQUEtDfnFm/6r0PjhME3rfvqjhvfVNQXlQnnkJyenkzcQwpWlaXMy+RzUO4Fg0hvzgreYZg/eAsiiZ6bhQAieFDgS+uVYE35XU3GF3n9jGxA0VuD0kDm1CZIpAYO1nyfJZkNWhZx+ba8NwRDdhx/bUjCmJIn6tBHfKW591W7NaOyuhHnvlH8wYvwlUoZiDEqblEYIKHYHg3m8E6mG5bQVsHMCaZYsZ7qzOMfeJ1F1xRsEbO/gh8Sdgl+B7ar0/8IYGlS/i4MJ5v32oD2b4quLVoeRT3GuBg+6W5ExlIoysIrkLE3WkUgncgovtZWeofv/GTqg5st79f2uOOPqP8FAduZL94T0xtrUNeDsBuPIhmzNqYG+NsT8ekaruzKCdCjvRSwtjz24aQEHL88kK9JCpkiQoCqbIOqY/rxXvGJnYZexQvlGiPCs/EuR+4PTax7Iy5BhdAhmKCMBCnzKtUeeBnXnLUPgRc3mFWQlh0oGkH6KuHhpMWedh0gpdOMUlO67t2uYptn2Q1BxEzFq5VveSFHCzhmokzzXD0sZyILN4vBaIzuhqTOxofLOUKOmC7GURbNqZOmCK7ymi13aF3x0hhjI+c3Spxtw5Mqw3PdAYM7y6RIZAdbjPVkHlRUniT/7+nHL1Wz5B0EP+MwhSuqJxt0L+kvLmo3EHZLV+5IBiYHVk9J2smmI8KRUTKR41fde+myzRxPe1IwF8b5/ldRJob96g/9QYZTxc0c4t5PHnM7w4gmwmeBac2OJZYzS0K2We3TH+c7Ybq1R/7ol84POVVn98yrH7bBLTGj2ZvgKoIAmb/kePav3FJagQkaPrOawZ6WyopSzRAkhMMnfxf0JrMtAJ+SHPHv8SkYdLJVReoC3DuyfJc5MJE8C2PK+Lz9Bw06AJmfUSYBUNAa7+oV/TXKEtPut9qK97XS3B+HwCcPiJJqCENpNw66ZkAWEuv29kTkZMxR4qR7k7HCR1iZXj4wn6eHFA6X93EruGh74/vKlL+6RkjzSLfiyLWUBBImXsSx15t3t1Z3L7EyNKEp1QKW0VtaeMkLftRzA+XUZG6/6g+OhVuXcjD9VderO6KcyS+9KQxjlS8rbd16ZSFyHH23o6Dc5sxhrFFjX6N+sfR/niKSOj6nCQvzDzJy07YXu7aXjWjdMonLOwmuD0Af4vtolr3YnW+h7UNzHjXqHFD4wBvm+MsH2rbqc5LEMSYrOB3uL6xjP4f5zSspM00URbgGmsewbhosOmhZwsESVdIggJHZl/dhEsHD4qxMfBUqN9v98QoEHggRbnMfY7v2rf3IWcgejdngqvdlMwwKE9xi/+EL4wmSjQ1r/Q0a4Ii4GQ8FVywzvtjX0OqQCZ0uzweOCbbS1uW23ly7Bxz3eVP3aJNWObhbpocEtzVU0k9+10om0XTE4gRt+OL3D5lU+FKKr61ETfRY5FdJEb0G2aejqUn0VyEN3PlmnAHc3nGkDHy6QPSYZW7MEStawVYgXlg/g9ZaXXAErhkmKXaAHWF859IC9uclTUH35gQLWJKZJPt9+UKFBckOcsxAAAA=","Albert Guillaume":"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","Albert Henry Krehbiel":"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","Albert Irvin":"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","Albert J. Welti":"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","Albert Joseph Moore":"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","Albert Joseph Pnot":"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","Albert Keller":"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","Albert Koetsier":"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","Albert 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","Albert 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Paris Gtersloh":"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","Albert Pinkham Ryder":"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","Albert Robida":"UklGRngQAABXRUJQVlA4IGwQAABQPwCdASpQAPAAPwFoqVArJaOitPtrEWAgCWQAyUSKWNkp7920Q5J3ix+78H/MUDXab9ycfrKJ5g6hFy7tiwC/X3zrPvvNbxAODYoC+UX/ueS37H4H/oyNpoTAlJ3Dm2Vxw/r6TaGiI1RZnhnBPdQxtt0yJOi679vHfjF3mamhVooefwlpMDLQzyoVpzmJ5Jw0COZ4IMMSr98EIe81rRVkf76Xcs7SLp4jJ8zFwE0VTui1wjYewfvekwl8B2EVL89Us2a8CbPjETrUScxP0PmlAFJi/RywwlFa8o/0Wkk07Rbju0UX1fb6eXRihWahINI6ycDPi/CEMcf8c07vEa3BH6WZPiMH417YSY+G9GQyQZKYj3SfL7JfggRBGtspwWkLMTzpJ5zqXbLFDP2FCJ+sxTMye/2AjkX3iWrEId+RJxuEBj+UKn2GiyMWreT8Boaq1SOO95K7I3TT87DBNj6FubVOIxwzBTshQ3zfS8bROS+0fI3hgfQYoSvglSlu2hBiRItXc7FNeAILDdxaaE3tBUvFb/ch2FhE9ekp/QNLoMksfkObDfmNYcZYoqnGPJl31ZpYqzlKl0BOUEeGuDgo1zk4TVTP2s5GcT+sLZmtj3HHXro+qkc4JJSIJ08b5yxZgXKFDKCIv/fhHYgDfmzoV30Qnr1W1jIl8X2QOFd6p0++AAD+9gEzes0OoVDMvrWEv6RxjShJseyyNu/hnfUfo8m4D5mb/4D4t9kUiLe6r2SlHmuN5wRiwQVhwienJ3GPoacaCa1QNVjMLQDKkik+sVWf1UqrC388/eeUj58k6XgMDKuN4IAiJUc1VslM2aO19Wu1LJffvhQNHexYgFgB5L8j+GkyxGnsmSw1+OfwsxKe8zVQuObLWMs5WmVCM7EiCIKrmBz1gdRsMuSV9RdY89I235tCOkn2vRwlqaDe9Y+8HDVCQRX4MQhbggnuIbXq8G83G2MeNUNn0cUccvfEkR8gvn0cOIkImzUo+lMdwFlE5ztZgRFF5GhAzCfVSiS3lOgpb8rRo55MtcW1xwjHLYdOrlkD3Qq5y40KawBPFLQZpXy5OAqy3FsGQjCD4CSO/TLRih1wnx5zQ1f93MjcX3SyCDorBDOPBsAhvrzqbQnhTHGkFybLZS+b+xcboy6DE/iPR721S0TtKV+KeQ91kMgWlguGpdR3qBsjYuz8germQVoqdaNjR8rrcPUqWq1r4wlsDlJNLA0Z4OrATBSg4JHDqChRiGc5Jsjb++JIs91djODSrz+iAtcZ9QnFiNFHMl2Zb6wthz4zkeLjygqBx41Pgg/cr6Vj1O1QHUkWCFvpNcR+AkNtiKGqo6VjMEK2JLE8ZbkACsIm907sIkEPQKAcSWwwDFS77DjR4Xzv+gInrkltzrCjOCeCM/QFJmReGI1oeyF/CGvSb9PRuPwvnB/XhNsJhhOlfluEzxwKunRdkIDHCv21qWleqW73HF+n+BQJBQYUsVoCOy6BtL3fcBh4frXWCDAvWIOrdY4T8yCd+J2W3wQHS08NHM1rC9rJqo5Omv5UulQxMGBqfr8ZLs9OEaPWjVBTBkTdk4ahuV433yTAKLuD97ejnJGUZCQHdk7e1ZZwTtCEJm7EnyYxNE/ZxCx2jYkfLTLYd5T/yhfdwLGkyQzTbnI9LRr6obO1ts12p+3NhvVIr/LBoPi1vzrcikVaRu2734XVP6uHO714nPWkC2E01QWSQByXA59ZdO3n56pI0X0ugYLTNYnFt8o8+MDSRQb/Gduf+Iy6gLsYW7C5eiV/i5GI4yzOYkELZZdipGdBuOiddM/Q7wpb8JQKzNaLd/BXLf2AXEa0Fet5A2JxbHOt6GZYSJ1LiBcPfm0CUUCt4t1FBsTopGlIkDp7NNKbl2r5q+rkWp0rWX358TjwuP1DHnJN6icII/OmqmWIEpWZeSwDcGikYudwsigky+5TbEehAkxxg/g+4GsUNQq0agPjKj5ASzst6pBD1gb5IihnYtvejqvV7uJtcNlSWkK7Vug4c2wskugm5iVq7JnNUo/s79Mnvz2lgIV9LyvbhDw9k1tRaO9erQFxuMT7r43tdVoPRWcX06aNNvPVygvZ3inbcveBKTA7pa1uxV3pA6QWoMkcjgocrbtZ6Q+RsT15WY+WeKfWYeSs+ggYISKHM8PZREflFu96qzaeM7UV7Pd64e6l/vW2M2bG++wf9QuhqlHN92nGwjZ4kE2btYgNCnam01rcTYFUpjbWvklb33KqoVqA3dOGfig5Cb4LMFdk4oLGrzOLp4SGWNR6MR1Vbq58D7Ou4O6Yf5shFuQje2rdfQl3aAgGed1scfu8HW45t62IpzOCrcUHCgrAxXBx4mNR2j+mjbGWxCVXfGRXSe/x+CwXSyko1zYmFEzTseNUwKTBZI3x3zqS4UJVY9HX1Xxw4LRm//5if4cahTaEaG/C6W0EH+p6aldPjS0LUc7s705r0hNCetlLa5QyhllFNF6IjJfUXsXUJpx9A6/qOkycu+mFJt8rv/emcLhoMQBnHoae9vS7svTnadqQ52cqslAwLlhNB1DhOaqeLxRwMu1PhFkmDSeeuFM5bFEQAhhp8mHJZHJ25oO/21P7JCaSCNE6bXLehwkyWioUAV6oEZKc62+0QGT1SqMqMQeGnamgyOL5mJHwJF22XhjSkGRRoiCq9Dzwvm43jhMVgaVkO9G3birDBiIuZvhn9UJo5L5yspUfdaJOsQ6twQguzlzgZe44hkbX/fX2WxqnUrmcjd1TBy7rq9zjVDfKucDa50sFCCfKUNAJ8uDZzHlf8JbDdUSScvX0p3Br2PBQxp38Vmdfv+hmzJzev5ljb9lxbsI9wPTXbV0JSYFWsXWMYINBhUaiuO5kYBfbcssxQj/pkVeumfAHPsaKtx7a+pSRTX3+uQ2nPXKMytTv1O3pWSwoDVYNfXvs0cYGt/YoFZSQekaRcI5YbtPZV8dAkEZ+1JJZRaJKvcH0cN7yK2SDOY2qE6mu1lfHn9gGrt91otONm6CvON98x3TJP6iF7m/Ar2FSROaEj1YT/Quu6c52kE7ms8lnT22MZ0K3T3f42Ah/xKu9g6v4zTYAFxlsp0fH77Ld1Q+pXMN0LWvqSctQ/meR8Xjd93r/KjOqm7KeIJQSn815Ht43/NyolbGE3POcpduI0xRbBIGfQuT/LGffkwhPWfKd4cnbFbV7gNN3joGu+x4GH3454wkVec3ZOl7oWF6i8+QUier0pqMKh1VI8bWCl6QZeZnpzVUzAsUjCL/VNwiuhs7EQHun20bhaWfEPr0/Y0fzuQTyoAoEqFmurLPAKZMKgqObbgGCp8ag0kVpQrgf7idLzerAw1RpwgIAxjV6c7yirt+2ENA5Jk24/WrGii1rhoY3er6I1OZeA4V4Oq3ogdKP+lREEEWfuPSUGmvyTbsCACGoh4zCellEOrdzyG8fx9mf3jcRHAQxX35d3SrKv0jhZRDaufPK5yvBbyNXuFs6/5fY+rBhHS4W6pg4yGiC7V7dUEBZdZ84FN4wg4MlV36V8Sv/W4l1uFSGGTjFr7zbnVEFLBdmlXPNgwXAwhi6lfrYuIYoVHU9JgWnV/mj0AIdeL7eXbAuUWyNLvtg67A90TQSSb0BUsit9+v0kp6JS5k6CS1IZbQ1GejmhaF5w6xPj4RH2xxAiIql0ZTKByMoeLEjIes6SBF4XPOrfZvGvq5AiKcbUmiLZIPc8y7G9sSFLOn6tOZAO8yF7xEcxpx6jsv6KEOLy/uqv2jjm3nw2ljRMQoZjB6XE428IakhVkRnKmH2AshGIeM85xpQK+ogaMgQ0M3ev3BgZmeJOKRO8R/ZrdfPZTh5GlCsGUB9cLlYaZGnlTcad3FEWCVNkaham6yMgLz4rcsaTsHg5+n13C5nLpMoPkryEzAPcWFAUoNjFShPJcwoCXVm4Em3wQRhzuCOP6f1v0BSzTYSf1rZZxG1Lg8Rc7ITsiTTWz/VKSrXSp6e6sAu2HnCWdDNvFNb0ptDSZR/d3PHlwjptunz8AEySHkF9f2gi0GFoEJ/lrYkKDwaUv1q49j440Vc49LbJ1vIDokmN7pz0tHuLMvr7SLd9UxfpauneYshicY9O+Hqxgmhrv5dW7jQgC3O0K8BRsq4bT7XZNHiQ8uos4MsrkFGFFazE3oBGb6NvFpTTyp4fPnVFTjuiCnHv3q5CeIPpJxqOq8IKkcVOI1hbc72UqjxMBy5MccSdDzKs8vbcf6ieKrF8zPnMAm/cf8u+pRhlBqweeTvblOgdmuA2JKudYxKvlQya5OAsTrwQbVPX52L+ZCWukbz9Qik8qJJ9HFHoE2MzEchN/L8V67K59djHOVmBKPmQrV4T1O3eOxxKhNUh38zXl1TCZ5tnn7FfPiQ7VwA19em6X81pzoH2zVB+a0TdSaPVuVT0Fp6M+TnO0s4YX0WD5PZoIEV6jpD2KwfgROOxlxCgMH7r3XKm56yva4OovOtDIvTQd1SDEtIiA5GXnHJT6o9cdWfeVES0WA7GbZjtpLv8YHgJviZ5tHtt3ZUmyCJqIK6ogqs+u76f7UyJgtbHViMh/DRxIFWiR6XWRZZ0Ge0Fy0pfs1V+Tn05f5YjoOv9RV9MIZHEaIDfBU/RLOEl0Mo9wInhIoMLE9Jtq0Pth9uCFwiAnx39lhG/TkjKiOP0VRQIHmu743ec15FwxtiN9txoS6FwVc5/mHsEGIjYL/u5Jh4C6LzISaj2F6OxMezV2aKV6l3txkFbHJ7xhVxdoVE7D0iY5FlAhJwxm4326l7s7L08LiVSXuNCbgh6jaXZBvKfQYR4J5VOPl60QKE5UxhMdKUQOkeCoggagRLtKsLPfGDryMENAvX1NzJrkRk7I4a7AFW2Ip3W/kFuWz5lX56MBTEosr9yx5JVP3oXHH4s8haaasJukE3pTjVqKBSBp0QuSqPn45Elc4WKMV1GWLGg4z+ozAPsq2zlBpTyS6GMNu4FKGgN4NeYVOcAr7iEshOGuZievNP1Iq2jzQYwuvffe9PLvfuaLEuZRxM0JmDeSDPIKzUDBG018+fsZocc45PCr1mbLLVkqBCA17FSkRah/fSYgfYfqZREnSqXFA4Im+3nLJ766aifH593brz8NO3igDYybKbq+LDS1xWZQrGpiGGLS1cT3Le7J7sjIOD0m6YZuFLZJv9ieyKqSPHApMqGNz2lHDXxKboC5PPJzwnB2Cx+ZzP5czkISomQ6l4pDs0xCykHdSdPQpnit+kQ9ttTwhonbCRmeJl9WP0JJ8x3/Dodvt6N5/l5sYDn0el6QdQR4a/T9cAXF8Hwh6Z86i6Xnbs4ThaCh0JzNIGxpnrspfu8KZJTjXs0TqbBsoM8HUKGNrmBRBtCmV1iHjW2ESNNZ3mk4RbvXRK9zbSuUQxBv7Rlc5TYUVRk0hYSyWS7jtLuD6GKB7yIhqJp5QzR63SWfcTH7Wx9p1i0NwR7fiNcWoeoc1JtwYziiMBcBnIC3IeOXUsX8PNgJebi6ULrGRfLv3E/WlwAeDffgjg8Z3ah51cl94lgK25/T6GqplcohYB+m6mW/vO2DdKMVlhmaVMKGF5xu4EQN6vo0RTbwOoALXSep3cB9ffUAAA","Albert Servaes":"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","Albert Swinden":"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","Albert 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X8AoSWy6hXejfmXufHSIhndZ+q8owFEhi1t5FE8g0zT5iuTBunim11mhIozegEV0iRo2EUCWFlr44Ni73vs2fml6TD/wWxCx0a9fUXMcXlA4IvrUFR7N6BbrYXbTRrztY7H0ffhgMFBshrkoFCjvl9sb/Sq+SMKxeHYGA+xnnJJ8rrK9KAcgczX4fpkgA0L/7yEbLkm4BuK0EGi3HtbqQOGsLshy9REz8yeOh2YHbWHEbVoLpZbdWHW2tZEaFg/PJR5VTnZV73eq41MrLHnftg/SdlYxX/iMMf4J/l2PMwdDhR0sFnJ+PKSK5770evH6TmXRhLZf4eWIvrREJW2u07+6elrayTho4VUB+RTQ6Ph9wb8DR1k35VHOdIMcNtCR7A+ORP9m1vkOeCXa0WCnxfsQVSMnW6GsD8yRAhDjBA5N0j9XE+ldX0j+RNo+zwpNz1r9Qhw7fcc+y0Pm1FylzwQF26rcAAA==","Albert 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","Alberto 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","Alberto 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2JOBM3fQT/wXP9//ONUG5l3Y4MnggpQ9YBuXvLM0poy9dVR+ByWZccLHnpVylo7theY1r6BXaCFcilmuZL2NFDw210L/s0l8cWBLsxcpYVujKV2JWX2P9Cvx0IoXudBtLKW18tqHwtxPnHulzR+2CB7XIfJL3sB4vTYDEeHIYELtoxqkVg14YgEoD8c+cXrRGDYlWxAfDTPZ9S6LZwaI62xe1Qd/WRsy4Yet7LoMhFlC6KZa3mGlF0pnfyvVBEDm3vTzWKqEYDYxbD9hZRsaJm8Rw2Oxy98SUUFE10d5ZT9mhne9kKQJy0phg6anw/p/T85obUWyvra0OE/T5GbneQjyrEDBsa6/YfYdw7mpZsBnh6kTd3wxSKHoWVu6QubqG4CP2J9XebeOqRN8GPPj3cDb8+9NsehjG/ZgLRV28A1P8NNOtGA3OcvlLjbsMrwdzwBaqG0Gi2k537Mt3T9hCrT/c8tN/t8kjz8ux3aSoRswr3wSPzUeL81TdJ3492e6yhC3peaA3NLs9MBV6WEAmwz7ySB0g1qTyJtU97wYawQPbuAXgb/sT86M2cOxYZ8FYmmW4AyujB4oOZwc4Vu2Rxhy5706b9V5rW/XmQAMrvp7w1CoQ+UUCHOPTMGUWXnLFZW1PsfS19FWWpWJ+gDIHouHtdvqNpYId+MVyoPUHyTt9BlL5gsPaB+S5Mwbc39+R7OWQegpkFfHEaH5NtLKAvEXiDTxdde/NnV8kFKXPeu1GgDzWgZrCMEQT0Rnayctq76niflkJ3jE3ZlQgBbxcW+Gemw5tmN9c5qEZvwzNl+4CDHnBFyccvHynoArGIJCTAbF2j7B/hBu3daEsi6tcMyINau1WcBAnROE2l6ohc59BObMq+jUo3gT1InLE2C4NZ9fzM9BeAJlyTsXoPIN9NL6PN/QXHBML5O3RO9a1ffkWIZ2LtlKBRk2VMlPmC8GiAYWMO88Fz+5Af37vbXU/xwF81PRczBiFmvF5KLmZeE1u5yNLh0TliTue7M208CARkD+IX/g4CbQF00oMX8TcWJUOwBwPHZ8BrT5fht0NagM7jlL9au57rohEIwCD83U1iijBetCiqCn5XlhnincsejLb6CXulZu7+AFoyqJB0bAoNP8zGj27VH9ZPy90V43hZJE6l4gNL20H5w7pDp7J70aHwFYTzicWUttgxHpfHh+7Uanhg5ytaTSYzH5akFHBUR5EY0C5fntxsmFwZodjn5yn2ty79uLgXBoqJjrZMv/+X0zjjMDFCru6QXnxfMm3AeKTjN5bCXxmCKKkBwVvZA7q4343LQHoIVSQs7p5RMJjJAai+RTqYN+4f5QVULhF3eZOKyaHNcP+LKL2zY8gvHscpX7YlsUZGci+PiqAwQtR7X7YPpfa9Itam+u0DvZx7h841oSzGh7axsYN/5IqWJtftxd+lfvww0IDk1ch8DMBLI+eb4Z10pBa0CVQ00yZan05YvcJyff9TSqx1XZUCW4k1wVxlXSwnYcEl66vBBFQFJblfL0Vf7jH96GskF1fPLglP+Kx03xRIPB9kSH6l5Kbh2KodGm+e4DO7vXCByCDpkGzzooaiKolA/6ejzLiS3pgByCXpuvKDIeKZkeBHrV5emwqwAZRvHk/2M8sQwD5Oh5XDm+/+cOmdT6MZ8Go7vG6TilU/WP3dnD1vyVtyGi6Gcm0cW85KY1Yzph1OpIY2WpQLn4BtVbF5VPbkysGzpQcWeLHlnfm/mZOIfsJG8YKz7lVPML6F8T0QiGvhfZK1Y4rs/s1coVZYT15/PTYFP/xXmJEQspez3li/zkDa1FGW+7N31th0Rqr9Q6zXh+8rhl055VSHNs83Wa32+phKgp82+K2qBScOWV2qJ7xJhNEpVgZv+ekDixXExnOXmweTIgywCUMocDNeMl+Y+cvtEf4QWNDJk5Mvq7CEI5jFzL6xqJDkHw3y3UNPgQGK/mvoRGzd5uR3V9YghhU1fcVajxOEzTB/dLO1eBHl6XCGejPVQTgxAwMXutoAAA","Aldus 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Galli 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Bogen":"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","Alexander Calder":"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","Alexander 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","Alexander 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McQueen":"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","Alexander Millar":"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","Alexander Milne 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KRi3ga/CJqYvCo6ZDAAA","Alexander 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Roslin":"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","Alexander Runciman":"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","Alexander Sharpe 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Stirling 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V. 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Averin":"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","Alexandre 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c4VhYEKGW1eYwgLcfJmLOhlmHTDakFuaU1dhKMU46Sh+v14uGgyxuzY0FIJDXSF6rDi4JeTWby6YD4mzD2yPMZOABGF7ncLm2YxzXRMwtfbRAD7nvzvodC56uaF40UuI/zlNbc6PI9QDVhhK5mohcdKfn+FS1MScQOQh65VfDggDWaCF76Z4cKig6llAAAAA==","Alexandre 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Harlamoff":"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","Alexei Kondratyevich Savrasov":"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","Alexej von 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","Alfred Augustus Glendening":"UklGRmwKAABXRUJQVlA4IGAKAAAQNACdASpQAPAAPwVsq1ArpiOiszd+IXAgiWQAwJ5zX37ZcDHeJ4JPHbGU2XLKoQXjMUnN488n7mhpcDdDEnruppo3HDjad0Z70tpPtVGzFiRGOCgsgopeFYqJXffaC/eO+R0svr1mn25zXG0B4SQVTq4dticpEfXMuY7A00BOt+Iq6mUxvH3bkcoeNmS1vK4NMmFy642N3Yvllh9T33dm9L6xQxgOz+QWnsQqgtm1qgpX/E2XIr6jeOU6CfP09J5ZpTd8Ja0rP3R7/u8AE7orQBV9cEuz4Q8ye34uRk3it6vr0yzpqBDQJk7gtACGzsdKZqVyiyLEXKmBjiqSQvCuKDgR8SiScZz7rMw8Sh1Squ7l/Gqk/RGrM70mCoHQhgJ2retiFJnjlfZuq4A7PaZ3/qo6W68sjRF0vWminHM3el0dmPA8byJS1i9kmlcyrrj14OYEIA/aylbAtCDnKalJ5Y42s9yDCuIkKAE0HGfYsXbMZmoINLXwOVGMGnD7qy+ruuNph/j2hiKrqohy9cFqETsi0cXnuuMHddepvk9J/2iKGluOlcTvgAD+wxnilV79BDtmH6x6pNESRtBD1Kns2VSF2qsrx2j7GAGqKN3z9ZpC0DsxzfRCk0d3M2U5mcw4wgwhvMvgcgHCPIWhnTNbpyGVbQWKbZ9x0TjzkBJzkGkiMrPOUoPimVJq/KiYKPVfVQkJjQaFQA+y/XYbQ81N/GuU9IgP5wDm0CoV9TZgui+h4ybdJUzHm4cUGSPs3An/mq+b/EkbN0pAuzGZbVkDHBeMX+bJtHhI1ZwBDpU7HrbeIWPFLWuSXcs+qfj5hZuPCO7VfHgAyHA1+SBDvuf+CwPRKtdnYV9L9DRhkr8oqHBWP3Av2Dp3+VcaSElgKshcKd/TZdqZ0KfttNU3yVimaiLMlOz+7X4oq1aQaICpSd5+JtFZxf8slltoHe+77QqKngOXBPcGF3zmD3MwDOPzmfOH4TD96f72B5GoX4UFyjuk293YQvMbGGCEC2sU23xrQVqRuRNAW1NApy7z+qONQF9iD9Rt/MtfhLhRx3rTPIimYbBbkMS3ubbvmTdvBN7Jy/m+pIV543GZd+ckxCcksxCtkhaRfCPEMMFUslQhp7mWjDAYe/bg7l2CqrJnxkFi2fNrNA+k+DxXdlo5XfdcvrHk+r3mWGtCUpoRKItShA5D9/VCeYZeab6qPd4Yjppzl+l2iHZ9GdgNlv9eXw9dwkh0TkkfudPP1CaxQcZ2XSZ29pP/QR6KgUN9MFmiMSnh6SYeiekRWdoMizpT7dUuv+58PAJijlRaGTvXy65RAI5cbzWWJTZzMPijVSvhMhw0v17x8CnYmkW6y3EhIWJ5NJ1wQsQYJ0kUstd08pO1cAA5gsXhdBOyhs3qYkzaEejS2b+moHlNNFw4mynmz8AD4NL9n0cFx+gPVSWv6NXxFzI0XkYLDV/MgJ4ITT+1pd6pGM8VXHU6ZtV+j18lJyd6codjb5yBOOQ364c6kGtDg+7N7VwyFXIC2VhVCu/wPGODNPbivM+2xlY+J8KrImtG39WceLUb3XxfFPwmucIqaDhNi7OXaJHVXBEmhBYP9g2B/DBen9gbaR2022dSdGOqE5PIgPMnL6IKP2riSAfMZhpXMaOY6q8RpLRq3LegzqpXusWHFpMX8EdXFVldn87e1ZadBEKb183/Vj478v0xGqMBSXhHg1TLYcHzFn20EkEo+zLrvsNA8s+zMHzjbDxehDGX5+VnNNgWS6IXc3k4TqyRpczhOZlKF4vZYa1HJ0Ccz731WTPsEfPC9iKuZcwk0HkteyGs9TEwMJ/cgh4GeNdXIDBCDg6TTaTIV1/rvMEP12MlPwztsWaW8OiamtD0l28dds2jlLJJDEBDs+QcUkmbggZx2mv3Fxp7XDtz1OpmVEjGd57Rdp86C+loKiOO4GMU9M/VykXdJZ7G0LUWrtUIfPyxIYMJQ3l9gx/+lCCJoogHrZFqm4w+E+1FEaS7seH6pejvcPgtbFX312vxjeTmW/gpCxINb6vli0ZDKBFvGFF/NMmnmkW8+n4wgi6/U53l5n2TwwPxfDeXA6bo7wM/Jc/P6enDl4EZoxgVdGS6blvmSQ4XVhPidLgfcqPs8uXr3fQE5ZSWckjwWrKme12hkmlTjJsWbD9eBcRSmO/aiqt4Xl0IshT1tPBLX7Z7YPapPurlblNVLWZhmshi05/MZsEud6wkEOqbgZTt5JILNxUjLz1cRTX+oHkFbVueC+l+jm4L4XBkt3ZTLPPrIIqYdp45kUN7tTYQM0EXbCWpqVwTzlHf3IR40n++ZNKdif+sq8BnyDxZ36X4qMazX0N+MQ4DTOlAYVJZMBBxgO8IAF+IrGutPRbyYCpN8Py+lpqmewx0bkY7aNUOdam/jel0oc/foNTkdqoDhX1E9h1ZQHPsRShyrXeTcmdo3h0YNzxrjkrZJQJP7hqxPDimHMVlztHrzLR3hNP7BopLA5uaaGPgS7jFY4UTRiKRrEYuOXb+YG0QzVQS5vZacEGowhVjBL+Dre+9Lz87lnvzz3IYqakzKpVs5LmVvdy8SW//8aGdFsFzeqXW8Cd1o8gC1n2FOZQJMEYvhz0LtT4u8q80S1YMqrqlg+uxUyS2arWQ0x5lOHXHB/3HuJaPIOZFRv8au30UBa8586TjdLD0we6ioOOb06O1fgHfOUAdHBYMlfpciOOc7OgCXaa27bs99gJPXu3gJWgE1QlG6+wDza6vPvt9E14/BRWDorFfHEocsnK2Vbst+2S3htp60dcROpclhXa6qTaDKTsyuJrfZbPObjwIAOC9s6vAWINNf45xECJhxG4opCe42XXMoPZY5vWY2ARYqq061m0k8NFs+5uQjwC5IwfMDR6oAWsBTVArv4/6ZUdg/wE85uCgVOfLPXF9sSbccosG1AF96DhjRc8UEUonyEGvIx1257Dz2RriWY9K2ugl7WZUqaW7+oxx0ObVqjjaHiPafqV6WPsa6fdPUkMcsD6x58/fbwpgdrM0BA0+qQBEzrczioG4mdcaqU3JSk5wVkS9GQMg4cHMp1YSZNvDWqROk92slEj7ggxVNedr0lK4zzbYKbOnpYp+k6iGTNmEonIdOQKY+jJ+ZMGTcsJ5oOgf2or4kuzfia0eP8/DvtMulSiFXQ4AOPxvkAg6tBKKKYeZ1FNfOTEa6Ji1kksMtoTPTnM5R6NlLm83s+dAM+8JwuccbuK/NTzpJZwpURTlzOtGdBn1fMbf/GD1e7c/5TKhQh94djpyqdg595yvUIzhi0PQ9blV+Fd5wPgkg+PhrFQOyH7WIzhIOOVHa+Ea3JqHxhupQfjL2cIhuKaxXgcAHdwasGjpjZ59Ev2HLgw8lErYCjSgREuAEp1/PHWb274q1rU5XboL6+11DWOnJ8BBsAicKet+wPlB2bCLbVWWQkBO5uacdN3uDl8wVRcmLGmUoUaMh9AhvMgMBOSx2iMW74I2ewD9LEzapUrPUIwbUHktTBL6pIOZ4jklOd+6WAKjyfn20um9AAAA","Alfred Charles Parker":"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","Alfred Cheney Johnston":"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","Alfred East":"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","Alfred Edward 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Eisenstaedt":"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","Alfred Guillou":"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","Alfred Heber Hutty":"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","Alfred Henry Maurer":"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","Alfred 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Leslie":"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","Alfred 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Gurrey":"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","Alfred Sisley":"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","Alfred 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Thompson 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w+ZPT3CeqiVn93avQsht+C0b+lJ5ree1hxToxXcCMHn2rVV/y/gDUFeuDgCrfbrcgnh5nAqa7IFPkzZ4GF7DMdsZGSu0YXVvvEAf7S8Sk79kiLQh/tiqMIfOfRsDCUNN4aJHH8kzMrhWvnioXqDTDX0x90hPEB9QsBrcQiZmrpHhqm9eYCA+NvMN+XwD8GL3CVpiwtCvW66FUNvbb+H7wFoEQSbxBldlkXngbufamlApWX3Otvc5X7rgtGF8AAA=","Algernon Talmage":"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","Alice 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91fZ9l7ObPKuZDCPSLkDVVIeOUtAMBPWNm3VOSBYWiVDSeVjZwaGPWOqtXL0r51zYXfoh3v9xhpfybxmusR3Ywk9bRl73T/2BW84zevE7d7JN2cJrhIT1AxcVaoi1Ort4cSkeG16Q/1kMc2ly06vFKgEMqanuJ76h0sKk873OR/ar9wDWlcr1cTNjkTP/89ahPbSobJ0e1u1zM+qTSKMb+3pChTRmUulPxi0Y/fgdhgvhH7KndhLVxzOPAsBkGWU8EbPTnUTVQgbb6h4Xw4Ibq7uMEEfGkvOKBSVloEUI/+bJe1iSpWGzEq6nI/m2CibMJZOiR9+Wdq6smC4eQtGYueA6vyFbNhpK/THggkxK2XwYWRC6fj7sSNX8rPYYutKBh2dIJboZVhAQAAAA","Alice 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","Alice 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","Alice Prin":"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","Alice 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","Alison Debenham":"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","Allan 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Butler 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","Allen 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","Allie 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Legros":"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","Alphonse 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","Alvaro 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Langdon Coburn":"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","Alyssa 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de Souza 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CVU8h2KPoP2i3f9puF2+jm/IkrnAk1vtlrtkubaqq6xFEbT9JWxSUYLesPVOede6F3jiu1YYY+rsWktFpgnwCbQniLaiG7i7MTbZBTX0riwZbITHP11t2DcR4fhwpT+mzLbDfukA1p+ejMI66vydWa/wDazQa2xTcUkq30L0xdr866KYCdJgmQlAdYO6JxGG+Jpldc1fCvsvSfItZiOBsrAwVxmCd0VdKYbj9nQ/WJx9kPIoD4lEIHCefTD+4L4jl0rILqXDj1cgM63CwMTdxKRCFISLgY21dIRkjVF74qNPbjbUYOI0O0vbKNtARYw3GEwJdoCQhbZQbWecSdtpbSUc6LZgnjYjXUD2kIzSak5ccF86l9tuFjpzWTeWZ7yputvRs6gaUCIkeSZyC4EJ4l5LNxVmvYa1/7uluHMlJUZGtP9/jBm0A84UoWSrMG2H5xG3ZA/Q3sH/s6tXbpYMuVgCG/4icpVcnSPE0b9+jbloKmGdV+2gjJuyNTh9sWXyUfhjHTRTUrkxVnUjm8hHR7rBtyjxwPCuiuyWXgMebwrpXVfPdONAN/tT8W0K9uA2+s7uPSCa5e5osziY7DR8tP6oG1kqdykSNL6D7fcLKl3zHkZgkeUtDb6BSyDY+qthL+f7i7OzAN+EVpKmeTOr0e8Fhaf8liT/KuoEuTNWo2lho5uqaKU4u9JXx2bVT2gAvSxUdvsesTUAKYD7Kq6vUNkz4tZIQfYoLdbZ69yx6ofHiyq9vKs+GrcX2G7e3u0BojW6vbBnj7bURk4RzeqmlrGXH9zeG1FvHX+9jZwBQMKiNDVMKvjvcGul1042gTgfLxl/ayeAhCH6co9/HaEx/FV8L1tgy80X+8OEvmJ+N3gD53ojKh7LPS7Kt38fXiKf4h1avokuAx/BK4BKFwjb8m0KLR7+CcQqjcYFCTv+bRW5BCb94M8sFR+lSAizLIpDbm90V1tSo23c26XDN8FXZ2d8ddIEuGzlbj1ixULq8kQ5aZtHd4auC3TntG1z1MK4WbsqYiim0wfqeKoSftPBtBkFGLyAS4RRGVrnKP8P58BtgdvX+/RrF6LiMTzpdeH1iLWBJ21QewnvVAv4/wQHnq3TrdpsYgAkd0ydXNp9eVPoIEFHKXVqWDvkP2cg2jkP6GiYkCWN5Uych04YT1XwmBbJSdLukdZfAiQNZk6BuOfYXY7FZhDoOMpNxuDPIlS0VjYJC0xMt4CV7opzxVYcswkMJp2GwSmtA9LLfwZgLQ62kr6YQjYWAVncsjCskp3dtLiPq0evSZNmhGmistiBYA7Ky2bW9ab2ug9oSmxsZWYUiMp4RMBWJc9WCZP2vBjxY7/paQu02+T/9JfFGOM2/K0tzpsFTczn58weMz/vzZbKoVzFK4tYWYyUjaatwufcxl/RqGvE6jOjVlUtFaT7kbmL9bFfhnuYKnfiSPeMLHDkR/0Su51C59q0gLFO2rp4Lu4qoHNBZlJHsq7xu5S/mhdAJtByPmDKzVOyz0I5I+eLmP7chKNqKmQDDT8xy8+zXV/u8et+GuV/Ap6XHc/4yer9wVF84X48Akaw6LTyGxFWpZHD5WRp5v2zeOxAyCc1CykwGsvaFuPEMPmWACGBRl4hv7PPoJgRYjRJjZFM7Y11haq9ddn1UsPpRqov3FkygoEMHJ9TFnkRRWA/7/BrQs1hUg4Z12XrRzbOe9WOZMu7MfOk2+HRGQ0yhyd+fiu0820IY8AyCmw9dcX1fk+iDayu/83swR4MTHdOuG9BKl74tCHHJOZLRdY8fsLrecM/LfH7+oBCq9jdjFCaLldJMApUTLMDW8+oUvaG9EiXjW0P/MJFMpnnM7iwhP51tPSHEGhvNkjJ8gXViNoh/eQWhqEZRNOB6i36nMQjMGubucktSqwwXLqYiZrARljM71Q0oJ3DgO6FWrpTmkCTHaihxiP4XKWtH+p+YMSljvKJCZm12g4W97XnuxqQqANOqujyAdfHf7RCoYn4do/PuWDfkKFQaNdYomuVysmTPkFn7uzGH8vS2zTPj3VoufXCyfz5kmimRSHAuknhgMHOvV7YXQ2mr7zjsmuZlgYt+6No3XgE3n3IxCQrgfMh0uIqFMw4i6jxWyq7pGY7TlzVdwdaQkg5Bnic0NyowaIQ5SOSKWhFSr2+wLlzej6zt7QUlhn1n700OyqEEVkdoro7Zk0+pEL0hFzNTRDdAyNVuonYyibbgUvS14k3j7ta6AW3po46aRc5Y5Qas+jAw1XPiVmXeowOtMLxSxy3hs0KYtxgOg2gSGTJfoCj2n3WZZcaLJ3Amhf2uDYPzlmhknmnaNkqPPfGgsB/AjWE4tzmE95rB7FSCkBotO/ZxHzWyNd2clFSgmIgN6w3Log8GtzBP/zZKkTO9SYfrSmRwz56+yOLS5U+p8iCOyMHAGxuuWlCXnYFvtqSM3el6+ZCfo9JfEnKBnAC6v1ZbYY2j5g1kG+npGfm/3FaRKkUq7a4WG3hvVzID581jr8WkdK4nMISJOJAXsFyVEEydqV3g6dGgi4lG9Flqt5ByBsTMQ5rV/uPmBkNMpZ9SEl2++RgvPS5IfB6ODDaJKosB4aJx02sdnQlR0XZwlw5pPWsklLv61LuHaBiYUpT0goCXYkquLToVvSTrza75cwt7sOeoFUjx45mPsxHdvohiQwNR9ZFVyGTHGLcYoI9RfCZ9FdWzT28EL0WclUu4cdblz10420SWFH8lRSJqqW2WFl3NM/taLxPYJ2oolUYC+mBWQwVmZP8phF4CnB/06KiykB8Jpb5QUehPrOTBwNjBdvAvw0DmR7wl0Uf/hDTvI9d2Cyf4rZNF00ew92yg2XUIUMRV4Hp5Ct9LzUhoYLycWhpxfxytQgeYpDxBDqsYlwjM9PGlELhg3/cDLHM7hbdjVbuV6Qjl7u0K/ZQYM0Eg9ugTKdiedw7Ax5ch3IkYrEwqPdUN9/b+RDisM/Sk+xmLYYRXOA3Yc1P/W75ILooe0sJbBAJalyRehE93xTvNVOYwHOG8k8BW5r4ChlD2CpTqkXu+3tSaD9g0AjeWX4PwK/nlo8uro6n88ZKuyYaXCTixvE/QPDKhKOT/lKaxbus+IkQCPVxrzKXf2jZBhM6sd9xMEAW1Dsv5B5tT/Pdoz16ApvV4q8C5NOTWikkoa6d/PjSvapDvw574/MP00wCGjci+mcsL3wkzhzX35EtKf1uKpwGUhNr70/9RTNB8lxNtwGm8lXfPE1eEofrdAzbK2YdwXhYqBeh0jMxUHJFFfMBmuOhD0v+zosPYkE8P3F/cuqCJuFmtn9muw2LJ1iuaTYnY9qYUPYYwpZnPaouE4mX00HUr39otJ0GohMyfCYIEPevdXJVTiAmBrNnl1as/n2V4Y/5ECnC0ACTZA42C6UpgIxjFP3QCx48mJgTopycBk3NlwUQ3cv3uwk9EV2q9SRoZXxnXNKZ9qlF2zzFDBqQmc0l8SHDL18irj6ac1tuoPedCDV9vwhmgqMSksUL6FC+xNvc/Zh8v5WU5JUw4c5up2bihVIzQ8GN8jSPGSSQQ5HxFS4R/z1Ij5IpRVCd5W9EVJrdVW8rK9SIh2j0Ipl5ux2agKcDnGLWcF2WBGO6qZx5hmk+EYrfjyMAAg95esWbK2OvT8nTHtq8E8h694ynFTpIuM3IUufqvi66+Fw8i59inmO3ImXqu2WlDCGfITJwNXY06KQfgJXtySdGhVrJtictzeNYvCT9kbFW5rfbpY9OiNu+fo9g02AAA==","Amandine Van Ray":"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","Ambrose McCarthy Patterson":"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","Ambrosius Benson":"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","Ambrosius Bosschaert 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","Amedee Ozenfant":"UklGRsIPAABXRUJQVlA4ILYPAAAQPgCdASpQAPAAPv1gqFArJSOist0e8WAfiWxojYi6e4s+x1MdI78h8DrGqhku6m5xgDLN1YsN6O+g705Vnte+q8aT5Pvtf5z/ne0vm8/8z9YPfB5gP2H/ar3zvQ9/ot9H9ADy2f20+IX/F2rjyC/ZeFPk2+ZyjW/rU77g8Y++PgBPO7Q7vz5rn3XmzpfdAXxkNHb7P/vvYTT1odOUF12rEqxrqSTS41Yvfih828VPIofsK68RjNuP9W6xE+nY2mBD3/5pKhN0DpTOGlsijP/+L89qKXcuPi5wGcfrnWOPvemSKoWvJvU0tbrtnfAIwvGjIrLgGPoHbyMIOfQgJGxek3VW17rwLLmyRTccknbstLNozfJdeLU70G2BCu7UGFKldOM8dU2KahUDXQyTB+q79iwzUBo2tcCk/jCMiUjf1+rxkLKQs0p+yEkk0JaiYypxLcsmP4paqHtjxkhbFJOIgezxrlQoxNPmB4v6Dql7oETJsvEl8nGmu7eacUQ5dPw3H56i+UGaggv+M0kL/1UcMKOY2XgoQnZbjS9jgKZyoth3qh2sMVPYJ4X92r5n6o2BuPtZOZo/dcPtchW32MC+C7EHoyngIo61oyrYh2ilPBJljv3EUp3XyNarLdJ8KRo8GhyM3B+JCY5t1Q4XxBUPpOQeGCHSsSYEAP71/lEdnhFLXGidYRISeQlQ/s1q71Y8OLJ0+hFmkcqA5gZn1svlWZ6YFHNLuP5cPCvXw4rZTp/PBgzmsBi+D9/yz6bjbyuuAC8i+d22ZhOXuTwN/iS2T+xaIEzx7pEoDdh28yIXvEZSgmGVpJveJoc7jIhBvVaH8c4IV9nGSwvogwxfsaEM7O8USr6hOj9qJoQT6eIfBLMQel/0vDKxdtYfDVi0VoO70It+NV9phZZjXQ0mMf8KXG94d7m8AWM040o1+ZyLF9AacDdDN9VITj7ZVYNJ9Cs42F67UwxQKYzxIVDiQMthcYPFTSoSneg/LYrix/QoPmC+zr6c6DAktZIldt2O07rRvqxDmiUs/odCvzXCe7ZO0xIqcjR0SQv0zBQXlTqyCr9zhecge6XaaydlGJ7yJi5FeIrnX+3RYYFHMTLtZj5IPeT8i3yo0DBMUxUX36rTzzmiSBDXFqq8mmD3TTyJo7573JVAPk/gXzxQKvOOR4THUF/dmy96XUVzzGfR8XjW1a7NEyfb+M75OylnWn3Qlc/uwDoqRzCBhDnhZ+MTMq63b/L4dYRLMumxxFC6R0q+PfhFkHji8xe7OJvVVaf8Z1Gs/Pbda1BHvoF3dXTSlf0jsQwsyAmakDUz7PXidz7zY7XXGPU5RlYQPTjbQK+DXX1dvghDnHNCcAQ2NFuooygkx/L4IVmVZcNJZXldPDneuIIiXii3jl16T8CR0GTSPaPIYzRxcbiapT5ufRYfjOgxVaAYbxHgu5WiRYwhlOH21SPhHm67LHagTNv24kdYvv7FZskibzBXgpHPXVmGTTK6B8cit7mqO7aU9ulwM/eKj1/4zJL4PFcspE1KvDrDDUJxcdNMumj2h+TPKIdKpIl7JQklQ+z2ZVBFxRk8T6Z4E/nDnATDTDbb9BaYVLHVcsxsUifMXeT2iDANkd9l507ODGodvFzmaamogVAzsqd8lFxuCV02QyItBg3LjNC4fB5YberPnxwpPE2bF7EQ9Efvxzee/dt3RHGARdbt7gbocSl8VLYt3T0+qF3Cg1y6HGF3fWjNDMZPwKGwQVoykPcjTe6KXrztdAoziTHkhNU3hmoGMKnzLf9yKPCBZ9U3zcGXcmP4uiiV1QacUZvqHBfPOAMxG6scp2327+WfQ5IB+Ct8REirJvuLMYMuQuKlvzAs3295spkvmWMWbn4mQVcudXVJRpPcbLRnJdJv5/jDYnXu+JDT9l+4Gz9YP0Xe7k/GHBxn5yY/KfjDOruhFNrvdvIKuNuiV5u3FjBvpLT1Xroi9KUxg7XSFz/EaNQKPxH8TtMwy1gLXtSEjS/8KR9TnlfGpO7CliFp7hQjDcfFlYoD17xMiXB1B8Pi4p8AXRNS1aXhnuueVxZwBeHe2ZwNCoTfG0lpYFVE8gEkmRqac19bangHyOoZu1lyUpQyGC+TybhqJZtX66YDCI/Tch6CeHau4tZ1dR3MMvdM2zUt0TNuyhcHTNYw+IZNvHMOe/rc1fZSLOTEhgrsY1Md4W6DmBB8n4bdtYipi2wmuweozYikepThCvywd0540qBsk85OSIslv8+kLDRqWqXw4mIV1JN7E7LR1awmOefJED3vE4RgZ0bKgx2MQUQ0M/BeBeCXEmP2n6+8Y1pRveRLFUBlsEXdzk0ID0Dx1qPiXywrSqe8gF2UEXBLcSFh0lf8PeaFD2/4BSIR57MLxkn4XvXTu958xDI4N4zYAMuD9Zn+Rus1uHKK6ZDDHw4384VfihQr1/6wCMxdfuCfPTAr6kkg/ZPBiD0Xvl+MEHK+bNfenOObUre0BxWlR5ETZ9reLSd/4Ud4kG0vDYtTazgzoO6BRNuAAlqCCtTesEY2I7Fl3ugiZcQ605FPHf3u5+/h1NXyzSa0/fb3SXVteV3H8DtMGJGoUD1vIoephSagE/o/U4EidzXqESMhlAsFe69PZoop8Hnacq9bBcyuFRrTCb2iruh1Y9UtkWv05gswDq8b/ikMnnanQwseNsHEnRPhHLVM5WMSGH16dFW0n8ZZhqs+lyIsI0Fy7LognFScPjws5JALHyuO5B8WZSLbfsnyPjVtVp4bC9LIImJsNHjmVU78NDa/3/OsNyrSygvM3yifEQxxJaOBieUZi6Z/IGH/2U6APKjW93ncCm9qWDlIX2PN27pkM/yyvN1mSmYuUQbxNFZtdqMTDlb6xLkM8ApLRNprkVpk0URfqJOzyVaf3EPmGRo2KYGX/HEslWKjyCE4M9SSLWi48/3lnhxbCRQAea7Mppey3rXcRiCGMFjz3Rr//0VygDS8auNt7GedcLkk9cqDAJUsHsVNC3+YFJka6dDCIKNPcqhYsB/oidmVe8vYsLJLMT3lJXbJq6gHGFhz7zykb9k1s+1XAPBD5dBpZC0ISMP92FqvPd3E3hK5yuR2lVqsywl0NGu7a5XCG081ipd+CUUAEbZokkZ8On7XJkaqODggEBr+NCMeS++ZcrcMeONhRC87S7XLGHzhP5pi/rfY5DwVL55HP+VYzr2ugSu1+AMP5lDEksJvPybRwPUi+WkTDyFJXbr8bSr58M8qWT6pjAsJV2hszb1LktYPz39P6WIs8oSRlb+EdSHuOjxqlQP4vWpzcr6z9RQNDCcNWk0+KbvSFb7lv+aXzzPK50ZMsDA2FHBgxxkik+mJIpgLZMZZ14evP9NWmIGuCis5n8SPcnllmFz+ZeR9AstjtOwvkC8lDDUNCNLo0chtH0PHdZ8XCELL2JH+6h8fDrxySbHaez8XqhSy56THOHnUJV8sGMpTufF4jwwbVTeN3G1MeZtYtNDKOt85ocn2sxt7yu7WEaoQTZSKkECyVsrNQ8MjskITM+rdxkOmXcwB0FaNZ/ow32e7UKOiAe39EU2SSuEqs/0VrGN0qoNAAPi/D3Kc1baAjn/BVNSj/gqtSkfL6E+IKaXxkR85n3slDck+jSMRNQWnk+qOP+6y3sfxxJ64gopUNGePJUm0GwLgPwi/DGgMa0l3b1WpGg6/54rNUnJcRyUrObC1Uz539HDYvmrCsFtHEecGnjvkJ86yXAHhbo4+0eQzUzXgcafBipL33rVG5EgtjpcxJh5uEjOmeTVIhlutpZGStPDZzI7mCnflJNdz+QvgpBP1YJz+4EGZi2ZW0LNzR/pfz8Abya3O0Buo53BIj0zJUHstYqG+0BuZ3ykx2KO9blaaFgd6pMc3kORfQsbz/QxiJjxD1z0S/rkZQQ1TU8AWWQkHSpOHzfF8WVaGncXoy1/xQ7nVsmX/21+4oaLpYrzl2qlE41PaM+PgRVT8iVnO+IW6xxpMYDXdcQOihEihzxbWZLvER0oufsREa/wfncSf/2CKs7NCbpLO/IBwFqqQEAdM35LDImppZUBq2Yx1MKhQmNEAR1T/0ofuQRQBh9Zibti0Za1hrwzRPsYJDIJjhUiWvNHJyucw3/suzFaGwk65MZ945E0zDx8XDSwkcjwXSAYe34TYfLU2BDzQy5wD62GduMzjML2VGkgLTRN3/JMNMaAGfldoS6bXniFuUiMmHady7AFa9vkMbJVixQJrgHcXd2g1PProNPsr3hNTXBQrik2VxI9bhFZIERgA+vZYxrP96rquP0ZtUj8XpfzX3nfzDON58JYMuB0smNC0Cj2GiETlJQfMZKmAX74KVGH6gjKa37ZvFCUVd24coOL+gMqoUiYj3iw+FQWqSXswhj36orMzUPX2XB1FPc0eVXbLzQw+f2Ywh4vhkDwtw/2AGRMU1HLtFyrROlTm+tB1M6PkxCaA0E0v++Qlhh6K7bXFGGeJRhlp9PDVJygqP+owCtnUAJqgXptSobIVxy/0dfHaRW7Y7YUpYdP4mJa+5Ym2a+J3VfVq0/d4paEuip+0Ocq4OnpwA4eui4NX+4XUPOtbvLFsZZtUbYyv2hOTm9kBBAt+YIoi3onRpSx+J/mx5nb3txZ6oKHnnZlnBBUkz3EGplTGOQvYJHmPTKTiI32sxR0ATN7BRZ96sD1pPdVL80uCB0RKImiCgIC2knA5/N4LU8DqVuucWqraNFSSlbUy0kWVntrHZdpIPhSERzvLfLvpgDxzjT2ZG39qXxH0121PgsWujenuZaMiJq8pRZ36xZIL1m8ggqJrGbZaHunjcKXb59DsseDgnAm2Tjz6n19kVjyONLte7u0w6cErQm78SBaZw5bQOaJKqClJmCw6i98TD9H1imwCRFcTa2v0URRBhDMtJf7dZ5hjMNA4pOAeNnkpfWHXC0x5q6vuJv24wHACuBep0eTLd7a8InD+1hNX2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Modigliani":"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","Amelia Pelez":"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Robertson 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4CY5CsIa+Y0swDPOKi4MT4ib4YHD3SUq/E4ClAcSUg4p14nXBAkoGiWZLJDPBCJE5GMHkUw9Etlimqmfp3FmpJbKUHgL7mIxRyIJmhZCWlX36hKXDn8Ft2FPF/zvYxuqXVbfv9Ad/iwfKRwlL7vYdZZpjNlso7o1fOtJIc+zk0wiqcm65SRbiyVzAMRehBrNyTwE5XmRzn/ug+UjUJVLe0OuvDrD+EQN0/J3k8z3xFU38ylUPZOrrb/h6oM+wLC0V1KY1fRQVgZsZlGTQBJ5QV7MekcoKpJQ19B3M8TgtpHlH8MX0gBM0y0L3V9JEBT/n23GkwA","Amiet 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hlzCEk/eFzkGN+RgUeOt5ivO5ptDb42lvSin6MVUTGAI8Zx9oDTQyTqb/kg+OUoJInSedz2tUqNKzGZKMKOieDfPPJxpsKOMxt/QAprNZtXG17Diw0eNaQ6J7gjE9unu2hAIlxtsbpYzoTbA1zVZJ/Qr4goW8pfNoUwz3u6mC3YB853SrPlo6+d9oS0qkxncH43c1axCjrgWiCB/yE3ckomeTtt3COhgOjy2hYeslBzkCl2zG2JXwZHd6VC0i5BlBnySE5i7Gr2qW9qLQg741prja1NzRDcYIShHOTQZKVnZJkJaM10HK6GHbEr2mCrr1kUjWkxs513GpgPV1T2eN8kjbs54r7ljtlL5zYrQbjQ16L4dQiYs/SuQLzV4L4AAAA=","Ammi 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","Amos 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","Amy 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","Andr 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","Andr 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Charles 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De 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de 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Kohn":"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","Andre Norton":"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","Andre 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","Andre-Charles 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","Andrea del Sarto":"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","Andrea del Verrocchio":"UklGRsgLAABXRUJQVlA4ILwLAAAQNwCdASpQAPAAPxFurVGsJaQisXV88YAiCWxok1UZa+iCXBfG9wIZt4emr+9bu7zAeZ76QOiA9an0SaA/8S8E7GDz/nh7cZoT7jzs49PEFoDeUp4E/3cfeYStZRyh08uWNBZM9qcFPSE9hBSge96RpT6KaV4KB0u4uz627W0UkNRb6cBWBzS8Lhi4fZT9Er+Vb/08bm0yC72yTbFjuDwRRLVu3o9nWFdRliXqnn9XzjUphTEPW91J+pNeI1hG1ItdA72ShwX4dGu9ETPuQocR7qKY+vXOJzlN5zGFCJwjfR5vfl7aUViiiiei7GdbhhC14rshRLjpomUbU3oGzAMTgbaXBmHY1ld0NpnUwgjmv8GiClio1mJgT/lipBTCzsukAjJ/deBEbCtNEuA2tr66+Z9xzwnkjrdG9acP2dLJHcsNdkZMwqxRT/JMdMo/zKbnxqPHe5gj3/Go2qejO+mtp63wu3eJbjJ1tpukMXHi6nDHykVCl4fN8MYC6IDEFqeLq7bUlWGMid58FWU/AWDMjhztf5louxcl/WNqVsTBjy6jUo52fk0RAiweloRF5nzKJxXQoIv6ivpIvZ9A1Q4wIAD+9pPv5Ip3+AuySbttm754STrEtXDRgYXvpxQbqE/VKtLwdOKKO6GYz7N384ifzyPbymxrIlbIhv6G6iFkk7BCUQw6Jyex5b2PsdY3GI/lrJqjnOPrvYZ5XS+3Mq3q4Zg5OCYRV0OFfUXnPCY5cgEpeTxpH54S5jQEuNwG805qHBQP70RxR+zFuKjn191rt3geV3PZkAib3qHfO9Ams8RZrIzAlJ0mCthRm6YL+0Ru7v0mKhfa3q/K/t8oLIqTyhPR/qx+RbfrkBfJDdS0AeGy0vHEnpPGkLHYRuwweNyZOS6glOLq+xhHmXK9lpkx4vnDmj0jHXs+DgDG0HmWBSlk8Z2lEnKrEkHI+7Rpe5iIIcDwLSaC8nm+wojwR0+noCFTSJnRYBplJe7uwasWxg8kgb/IAVN4y86yD6gltJC1vgdZgslPTPT7Mjeot7MMT99c36a1Isar2jMZc2fNKTiUXfBAUh6A5TXGoALc9OTx9OCgbv68XvygqkL/lnmmoJEjeN0USpVGcCAq+oul9J/X3C6MOyG4vxDAIINpfq4Xqd5tTO8d6nFnCVJGtIzDA9pU/E3H0xYBs4GhQTpwewhxGHKa63N1OGyBZySxJ0kwXdjb8sWpBQf6hEvyJJzivre9dtVPD4FgnrBZewh2N4nzr/EqfhAzdDK4rbLIpBCQsIrAy18rKuVk29yOv79gDn6/EeQkPmOtrk6MaQ60KdkC4YGYzjxG/iuPO+c3CSxSKUKA2y//6BpNwH/tSmoCVh1cVrn6Wjte0S04k6vwW8f0Y9hAq8sokPJMXwJWX1nxK0mLMGSH3GE+8pNQqATk7ksA9MhatChJ5dfsCt8wOOc5hjwVFzlfvUbHog05jUxG7FZyivbgnv60z/vWQtiGXxOTuon+auKn0JmrgfioZwmTIgg5XqZCrFF6oE9RWEUMcu0c/kQNI3fzoiZ+osRJ4ic+WlCYMNCoUhHj20K/aZ9LGGEZTB+nplgw50ALhwWHIiapPF0ym0azehTV3noLydkTxSnyiyZnsQ6RAa0pzpsKn8l3uWc3ypgnJrSnQKWTPcXH0Lt6tXMO1gmaxbUPqrBpsgdnbLQTYLXIQmm3YT6th0QcnClsNKzLD90yERbMnpHe+kvNFR+FR73YX1zAQ8mpK2XOikYJ3jEhu7Z8q4zfc8mZKqVPXdhVyqX5U+yxdaoKaWToWTuOWUmEe7iNhgVbKwhVLNxYYHLqw3C0wmsalmSHdQtduSu/+9vbQDBtj69TnE0kf55gBecNP+qHD3CH43pBtoWQxi9f6ZOazZF3fBhBiRh3GTskXJdtBbbgJOhVDmT8BA7PUNEpBikfBiTif+EwVwSXm6iimTnbbd6MwbStI3uigs8RHQqOWjv9TcKFRXlS5A/81aH/4fIu8VefTIiBnz3ZuM2DgaZlUxMsRZ6O67f0dIYdeTDKJ9mzvQOLi9KPydGrCgr3YKJgtkwRI9lL70cSVrIiDjcGl2bme7YybMgJ2mC4+rwDAxsPNzJwXeYWa+Zefglvs2TLukETW1pv3mreOE4L4ec3GPo/opMzisFs2YMBuYIs3hJu2sL4+79aip+PhNirAbBbKAiOZPqU6i/1srTyElkBVSGKJYg7ChLsfMd/4aauvbuXDdxqO5qFQtsK5WXilmJj6qI91rn94v69mHe5N403CbHkQG+ww61R8007g2ZvcDE2UdPDKxLXYKELY6syOBoEbBAFc1SCXxtmnA3HEOcgcCecSBTJ5tzyL3njASeiPCwPR3+OI7HvQzqaGvXkeid2JAwwK6h/nsU15NuyKnlfX8pi2NRSAu8qbu40NFoyv/1DduLs7wZasRhL1PwEQdRz7QOQlSzL+G24M8BMILG5ZQY2Y+vEnMHjnxzpUMDha1AfuAm5PDc86v4cR8N8bqUb47MmxE9TTwnsyDG4/N5TjgOzJ9vSj22BRsBqcUqnOk6I4HFMeWrvqrDMIjDCH92fysK78WtUriwDHKirllfGAIMKIQriJlkTpsYUq5TnfllHyuRb+qMe4TXPI6Mc7uk0t8SQHzFuUhPnOg2rwfF2PnCrHXqopN0BLVSsPNgDi48wvmfr/yPrhHW6Y3PtvsA12KqLNe4JrbaOGywp2pW1NUPe5EBNYkEzWtML8QYS7CNjUo6HHTgr7vTfXMyAGAx8s4LC7yKkkm5tQoolLz2GgdZn63XT+n95iwcsS+IQIfJwnqHKNoIqHsbC1wk1OOSlbKo1sOXjgpBg3DXkvJqt6P+tf5KQYGCrdz3pUL+2h19TEGFAVrm3XyFznWI3c5sLq1DnSxiAe8WqLusI0VsSivktaBUhEind89OVYIXsihNpBr4mFJNkYliXmv9AHMpptgwzWXdjA5Lc929jkg19tlehDlWM8O0v6ykzR6taXtBX/mcMtq/reLjxs3r6qBfcDV6dHHEO4ADCx5GMFFHRAlKbCMU5sGypw94A5UceY0XbUcEmUOqs7Okm9hodYvqAEFpwBhppjA82MXY2RUSSGyCm+kzJTCcCVYQXF/G9UodsKNVjPdF0seeAS4NF1pAFxETNr15pOf1Tyzf99vp1ar/3EJM9gq2RC3zj+Asq2lUr/tvjroPWfkMEZN1ayU+Z+bz/6zyv6t+cIyzVeN/ylKV9JLc9/ZvsU5xcPbShOuL6st9YXO0eTAFqQcfNw9p1AHHnlX/Z2AOGtEfJjEDqynARlrLCo0VewUHXwBjlSkKKuMj5Jhs9ON03s5fbC3MwqyqEmowAZrYVzqGQdnpPOd5/BCk8vNQAAeDGinnE5/1HF61WcafftoJwIhvGbE9z3PLGZO7Aor4/TSBYDR0VPE8pd/sf0ulOtz4tCcf6C4VLX16mojUVgac6fQ8ssYRTSaRpuT7PxCOk/suL1fjL5pjytBMdP20moyrL9mXaZHN7WUg4AqDqHzwkUpTYEube6xFdSwJvINlUhWj1F94oa99ThdMPy6HKwBx4lEwGJIr0NJIfMZDaRCh066e1QMPYidQhmqAu49TB0deakRz+CyEYJ061a6jiSdZp7hapL80hmcDGNPkH7NgDdQWNkBY3uYg1KZUiWsw+4qUfgC/rVzQjh7WOgn9dG3UHPTHCTR1Q0lUYCcwGW0MgXHl0B6vCuSluJiVFnUwPkQnZn2qSi9HklPhV0lyEy69Uj9lFKQEU/65JsN2XoBRveyiDFNzCEpKFEeLDKA5gfCZ5IpwnWcDfSZwTVaLLz7iI69SLuVxowcTJheq52pbGQn7pk9NN4j5UZso3yOUo0XPDesBXA+YqhqhyX473goU5Vlg/y4vi0Jxai/Z1SaDXmiB51PubVLWhnoqZMpb+logEMnMiKVfrLCTdD2I9xiOjc9cvFOv85xIsa4kON1U/uXCK2lHW/vYP2DBhJfV3wAAA","Andrea Kowch":"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","Andrea 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Remnev":"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","Andrey Yefimovich 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Zhuravleva":"UklGRrIGAABXRUJQVlA4IKYGAACwKwCdASpQAPAAPxF2s1asJiQpKDKMSYAiCWNsiloR0QQCUAJw62ymBLGN969JgvVdQ0RedoiBW7l0O8tKIZ4jF1M6iRke/6DAYqSGKX0M8+X6gribuR7nDfiuPLffrk3rZphuzcPppKN7QsqSjM0Cq7ilXQEXRVUAh+Yyu80GAXPNl6/UqXKebXIMbPNEKU7ls1rWIeIHaTzxMQ8WKwivAtjDkH0/V1lBCoR9LN7ZL6FveXeKNohWexOfnPkh/xD/6ynNHoYn9wPM0WVL/E5fhBS4xhwxKmobXXuG/zlUG216LShfLvojErxa2dW3b+MkJ5iZO4lUUDKLXC9a1MQLNcPYp3GQynD1BAr/ePdaREzxGkkZltpse6iI/Quz5TaP7a1GtmuSBmZDCCpzSMHQOp55USoGA1vNN4At8pc/uSd+NBMokKbjaPPEdGjyRMR1RBNTxsbFDAUGnlq8XWQ8lTMy4BUAAP7sF8lGYy+ZDOxVTyCFMn5E6v3BWEMaBmXq/++UduffY8AgWvJoq/KuHU49I5Lp6QmMHKm8rBxWgfwoBIlzq5zjUhuOZGvwHphpqkjXgs2QAvGr4wgpVp5oS+NhqU4nejzZbilh20Ax2PVIzULdJHfm6Jurs2iLquT8rDw5BedwwQiMGzGEEY2Szag04iCgNY0Duj/5zYL2HOMH65PBLUuyTrzcvZoNSbE2S/GA/Ski0V6RAS9pQUHvYkkagX6MevfQUrCylCOw2kCYjl5SLGz1zmdkgv3eApnp0gw6i9rnbcUD4mMdMdtQho2I0MMalPq/Qk00UiT04t4xX/GQ98VIIlrvIfdG7d7QntcPmgQTuV3A5IaPp8dLLpAJVkjXNjqIsDjShhEvboQORzNIPOPZwFMZ8eEkHzJNfQ3aAOMFE29+USOhlV+EAwaAph+ELSDHh7LgUtAXxLese/jHIygwghlokS3bfCQsVYuYtJTeb2OoW7oV5Gyc3Ficpv95LKWaUvzwHNAjpb0yR8eNRhirpuW1kARYSVexLyTdoViUzP7vmkGI7xpNiphnLK9xMuzFe/5Fwg6B2TdBOOdPfAh9EQgMbmfdTck+XUN5vzWyQH6HDcFeiQrbPyOXVwvPZZjv8lRjd28a+wYAORNbmno6+7/NgyPVA3sNImBBQPJWSQ2INKoKKBzmix6Gh+N64Vj8HDWPJTd7HYyAeqYyp+8Hj7i1dQqFsQ1NDArukZhabnrjRGjMzi4GHV3sd1m5urEre9a+PArRFToIeD4NUH3044YLUZvNrXpyPuF6DWcKrk0MwnZ1I8/RDSv85Bjun+NzwpFt4I56MGxLTmFpDWao3YmB5gt7lRhKKqxRLJ2eUDh/lC4s5YOPFxiLTk8Ji6KH7s5c1y8t5GcVdWdapkConz9baIlZuDBggCO7NENMkkZOrt1Rb5fAdHYeZ+PCd9UheAxX06Ynvi6dPjFmDzep76h2+5hBG9GqsFd+9NZcN+u3t8fKP8nBVw1zHzvS8OLMSAQc0cHnpkJLXiZ6kvyyEp9Aug4TeZC96Dz2xJ/eVRZRS9oYPFZFP38aByF14qlyeYLhO7z66UviVSQO13e3XsV3XsRJJL0WtQ7bo9qIX6LCzIijGC5BgQy2NjQCyW88cC02qdQ+bJz8uFzmkCLRSwEQbiuriNfikA4GrY3LhTkcbTNBDPucMlSFtNzv8sk9mt+6NOJ9SqGfxf50xCAOlUV/OXWKF/H2+5/cqWHEnt1mA0ltOpF0Ddr3RhiHsLtRlAYk9UUDAF0BZcuR/OvxigIiZWmUKj/5LP0xm+DhdcIiF/7XJS0lx/1u4l9SLesErbkaz6NhJsrfykummvGRsXceNFU5unm7Zk0Ig4Xc6+5vWAhm8OEmoeIMHvSA5a5nJz78qzleKMKWAOudipOds4YXd2ibcyDeysNnNReA8DRiS8I5eYlt+G5QboRbvGcTZoiMA9nW4wdSV2Mi6lIV0JdHSJmsayM8E5f2qcz3AgWNtb/TWmygcMe/+zgKtiMlTC+fyNKGa2FRi0Amx6QDH2l6VAcA8iXQX1hT/3VZxZ4Abi+UfD8bNWEShlxbrH7vjs6uk/PRT+9wTsAk8Pr9yY9301T7H/v2jUMp1uCM7X310zlULiCpBlHjIFIZ6CtvkDDXe0Es36CzVgaVNH56hGUgod5Jmh83GeTweBp1dTR41WPJuk1+Td6HV6o40zGKHgCDVi3RVHb1Z7G/GLzDoeds5Xfs+U4C1lb04/AoprRI8ezJjP+e9R42wAAA","Ann 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Ancher":"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","Anna and Elena 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","Anna 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Maria Barbara 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Mary Robertson 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Rothenstein":"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","Anne 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Carracci":"UklGRoYJAABXRUJQVlA4IHoJAAAwNQCdASpQAPAAPxF4sVMsJyQkKXaNaYAiCUAZihVfm2eQQGE2PcnhjtAN+W7HcTNqhfyaOaR8L8hIfbOm85FaeI+1E+WigjIm9kpVxCrSX0/GfJVPsGoCOsj5t4CSBMt4cv8a/gNwLxw6Ks8lWPDimoolw9nGP2Bc/4+wVvC9PuCbxHeZZweyAOquvb3gyesoJ6lDawMgq8aAdA1LWBB5DXo1G1U2Un9pd+fsUUxsfjY7cLhj5vJZKpF/ZjS92uiTB6nxodh1axLmB3I35YbPwVePLDAVzHy7dCfs0fn1BZSsQA7YNQM9lZ+TdHvPy5yI1ZI0AWV7KLJ2Lg6ynGTKz9l5LbRxhzuNqEvcwUo5Lhrw/p3906Y2rH0O/vxXum3qup7BIyceeuaUCs9+lOoA9hAOwv4khV6qR4vscWh7+Lyl5afPt1nYLJOTBbNQezVfCZgCiIIcxnnPtRa7MWroWwldneFUq8TeqqIvEz/ciUapiEJcEHSx/10ZxeVWwq0toDm1EBT9k69FxHuqBqzPjIJ0nxkO06dlI9yf77+R7IhZrkRQNbS1mC0Sr6MHPz/U8AD8JOj5IMh4QzuA5km8crNzul8dY0vjYFoWkmzHYOfcb+Sl6kUctJSv1lk4Fp9UEGFYDpdlmHpn85nxooe5qOxmvECxiPl9r5ITydo0gcxOAHdakpZ7er/Ib3X0ldHzzd7lOegZwBPal2Xf+v0Gm2yJGJViZ5GGbCi9vYtYi6kTQa8onWtgY3pZ5kPDOiscPYAx59yzXzA54WgtCkN9STQM5wM/6euUxLPNBFB8k/19N1gZmQcgHj691ltWkMLvMFLGlwko7BETv1eBlJ0WLQE4f/YM/ChgY3b1fyUF9QPeG8DHjTXP2mb4c0BVRO6zbpBAjmtlOslk+tMawyMM63u5yETA6PaOTF7RKZ2aT+lqIMAcZtwHuZ6jsDxi2zfyBYGKzHreRpTEar0bRaOH9pN0ly5GrZxsbMwJHE82wVVFDTIKFiCc9jcGL9L68Qb83GlTqUzrDBnU1hzlGTCVxlWLslA/MBZmxWf3vmF3q77bEVVQlBm/5obBd3/svMxEvC2wwuaWMFtgSI7Bfpwd2TJaupx13TZ+WGGATxl9tCRvsoUJNY+PvlAPLAalBI5dxlLb/9/dtzsCVcVncyTnunxnGdt5+SK75E8fBNZLIMUyRGZtrHQ1C14l9+S957Qu9fUecY0Gq7GDs/b1QNe/A9ZUEYbp20sYDaAOp/+/0XFp3DQioHXdeva9PpR1YTx6wHQFJiRAB4CiShqcMsoitiuOfMT1frnut7iYjL2tT/mVgYtPMQj5rMiIgCTQU/COfqYqMyC2INRRp4Y/dhFrdU/OQegxGaLElZ9LTM9p1xPqqXBACc+IsRhTDrnRE1V4f5CTz3K0B7gKSjxg9cwMsS41GoFNq7DEgXM92A/J37fH9rASNJTh7sHvrj8PKOKBR+9cpIlbyJQbg247po8uZMkpVAVhtKXz/C/dKyEwJfLktSQGVJyh1zCEIOJIDV5Ts2kZ66JHr2eNMzvwgVpCON7/nUYzqAJWLrj8F5A9pEICNXSM4FcydGpXiRuf6Kjafmou2gHdb1mjodtxsbpLxXJRpsE9ZzFzmohQKVoQCZI6GRhvdLut4aJ29Yjohk2AcACLkHJgxpLJXid6uxOX8P3PkqljQedaPtId9RZgTBJqLLCmZouW7jdBt4iSymle49BjY6u5a7ZOhjradFfw5Y2DbDqvg4k2DhlOIaAsyisMVl01cyiDIsvKeGsY97VWJHQE0MOKTBKjNf2mbPmZssukuLAuBcWl+4lXHWP/05CcpDpHXDnHcKFer+bpNl4CJ5MADCMR7WjeK4OoWhLxFmzMWFps5XrxjdmekT5Ig1upkYxrQS4VVLjY2/yKDQqd9d5tt+Nc4gSWUdYBlcvUT7hU+E55iDuKPC+/Qc4OZ9/zILJdb4t1ZPtIK1LzHknZxCbff7QEHjvfKVGMVIP58QgeC76Bp3eq3QrAvePz0iTEZ7JUNZHAZoS6LlBZrPL3Qfta9TJ+JgBL0evOtfPBEdVb6+POcFeabW9Gv4WO1cuwrB2vecYlGr2vU+pbvenVtPeSi8vOHLy8pbow12OMsaUnINGmVpLAY5H2dwZO2m8MjNgNQvroLUGIN778dVMbRqFZIgA6MI2WBQ5mlJRgX5NAgNWYosjSulRlROGBFrA//UAYjwbQNJyfN/amZiWlp/au2BKEmAg5AErjF8zFQ46TKnEuWajnlLAY8D+EsNZzWXEOWRaYPZfGgH2fx7beWqIu6LVK2Bf7st0JTaJ7pczGHKJdkIiOjnmHzYfUBFntMH4OWdNs4gjuythDIPCdT1xkOEmA4HjqfWaq1O5ijQhJ0w9yPFpifxXIpLjPV0w9m3VunuRhXlO96i2vQq1hrc/rk95ECv2AcUsS9PPOwI86EcBOpO7CYmpPXSvvUrYEn/ut5erZFfwWuBx7IZFei5Mufe4zVOCJRoMHzNKFgvEPNLjALMwr+6fQSTH1+Yvb/cqnm5HzvAHjdvvm0QGGXNcdza7nleW2MAByRzgA2y1SIJV5vrwbEKY9FkgKrFGDbZBH5EXlsmvy8skILA5Mns24e0qcZnJr0vo3ZDWr1wJcZxk2AHp5v/2WPe2UZp6I+foE4KW9eeaj8zj1FjdOz/Ug/f9L+1JhciiixGqpYf027QHImlHqox+I0m9fX5sONXfQ1OIhElqLBBqfsXQtKWKhEJLiPJ9xwNy0vosbuM2nNGLZyUXZ+SFHe4kZX8U10o6xxQS9UYEZuibZoAaJRJyLZS5XmiUWSNHpCLIFI0n8mwnrEoNo8qRGBs+pmmZdA2fNu4P6bdO5lBT0BoL8AWr77ihjqhAq/Gwh5PysBKbVkKFktHPdByieUxZ7wKf3WGbQcEjPJ5z06jLMo7Reapf7qAO/jOOsFKKHDp7Fu+FAJDOvX/4LD78aCdBdx+rMz90SRpHgPZyJDocH7v6TziiNBNX70hNF3zx2B0/BgpP9hPyFZLuG5Q9k8dFMHW6kO0LQkGcTp6wV+BpXNJTCD49I+oo4y0vQDYttPC0OnNtV+k+IsFvNPQX6yCUDEivF5pR3afp5+hqYFQ0ykfGvVUikPoymYeN7hWnwfJilWfBb3oerOUaH4Q0Hfwz+ln/gIUpL1sHiElV7Iqnmi+EUhvOy4+EhjTDMyVAba83H3dscf/C/vUAAAA==","Annick Bouvattier":"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","Annie Abernethie Pirie Quibell":"UklGRo4FAABXRUJQVlA4IIIFAABQJACdASpQAPAAPxF2s1KsJySiqXLueYAiCU1O86qUJYguigIVycPL/yovzKjYBoveweyPp5rL4sTBVR/B+lfuOPEazILQWY1zjVwM0x0pKRHvEYEouid9bwyGi8yioiGqR1Guaz5jVfZh1oruSZ3e4L7DLlq9U0icwQEpIal67DkU4aE8eQbNrr/s03V36zTUnBxBejA8vegbvZ8Di0+scMK164gJDZpfCKXkulfYjFi4dqUt6YIYTnKdEZ/z6AxN58cpIqeZ8UaUWPHWbmewvcNvEpN5z+qMpa9O37CBrsmh+PPLJ7OqkPiLE1FXBnDQ9eXLYOeXCuo11Cf2pKQgd+ralOYrrQFXqCMD4BYHEXO96rtBCwemH17nNp3mVD/iCF3D+Iha4xGcAAD+7Fwmy/P1WKVgnN52VQ2dgdKEiCDD9zArD1wAkvFzxHrMgZmr5/FIw5iXM5pk481L60UmzirSnKDZVlgiKBuNcrFwIpr+zasC5T1ejcJGELvNtjpLdl4IC8XTLNLI2zy8OrrAlr58zeyb+YAYK10zhkgM1oHa+MB9MEIjjabkSQ7XTghs0Tez1L83elYLPISHlHFQaau1f6COr1Ai+lg4blRZAzyVHe7WhbkE+avEeaTgNy55konI80qlKE4sKuLV4TxfnkRWNlMVe1ZcBqC3RH2/+33BELlmrnmuwGEvapSboytcN1u+L5ZnimkaABKqMQAWP0PzJp8AOuVdP1ZMwK7Nep+MrgwXuLmkrB7aKcDhrXsOXFbBnpIE8cY8Cc54C7msh4pQXSmSIOknPr+NLmhzYMNTQGffFZV+B6PvOtxGMx6uBFR/LCL/nTrhSbMu8sXpfrsIWUihsGDthGlPJ5OfuL5rtVXm3yIKO/yGprm2cZiFIkrKIcblmTnpdlv6xh5Fa8CngzGOGCq2lZFgzkmBwiKpJLCsOJsu7HJPibGzvu6gMuAwgUkD72vUW62Qxmb8oU32qdvnuJb9Nrv2XphbnFq8OtZSTf65NmHc9E7IrSiW0FazN3VDjqv0jIuXvAz0iZEEV0TFTLhj33pdo/B8CR14HjcSaslN1OecIucboo3d00pcVBeD9D9TcifBN7A0LMjRQepf87BhDvm3GkE3qm6f5UsBpgpe2//mAo3/+v7yVtBzEPEZUK+UB6AuqGOG7T3BbM1qc+IGc0td1rwf9DwKWwt99GfjjogCDWYEm7fDppaVcbIQoO+z2rFsbtu7JrHZyhXLcW4P17O2YEY+2iBdf7xgI7Yq9Favt5LjgM+4LUgQm6yjZrbyuE0tiCRQy2C8kn63brY9keveUMTHPGPBvhi8MnzfflDYYebdwr6D2D5lgPmHTmnD1w5jiZOmANi0PuXCS+UuzWmBEkFfsObxsHh9plzNwQa+noqOHOml6GlX2X18cXTO8Umwwh6Eze9rKJxcJUU885QXa6KfxQDg+RODmBVBMyoVydB5LeTf5FIOgEzmBJRGUCNuNo8EePmd55/V2EhwAC9DwfM07ym8PxMDPNT7+/NdEdLShHy8TmAKzWxX59EAfCkjA5lqWtVkeajPhRYyc2wBhlfkrPjJYmRsoZqBjBNp9Y+GTyPja2iWqSqo5ZP+iWuUpHQ8DrRMNKi9sA1aaBEOeC1mC3fUI2YwSKk2Ww9M+RteEnbeWRwg8TMLPrtuZyVnw0uaM2A/YUbN+yyjingjvt2mZFge1aykXcNGD3VpXf+KNoIX8UEBsPjnfQb5KtXhYxEGb8yVg7VImqT6kvwB+WdtUQlEQXQZMuWk6WZkojvg0tNfzZbmCMYVKEO6kWODCEvDfy2RJGpkwohP1pQOs8zKDEDsfYOV0474DLICBBcUAxvBsbDpOEl2REa/rVuchJNwAAA=","Annie Rose 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Blanchard":"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","Antoine Ignace 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Le 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fvnksrftP1o/I0Ty+7ERuu/Ga/tUo0mPWLVO3V0nIMxf2qZPNE9xQnyKmPOkigjYKnd1zKUbIJpp7ktI1sjJt7SUPL+b4v9CP2uBXKGFV06svnniOOyRAGf+5l4NtzDvMdTIBJMi3r/YkvSFNhnUnsnh6BCgtiFicYHQH4V5B5nAYAiIYaFvl2jYnTQi/DLqUWQ8+p3vLSvKIEgAA=","Anton 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","Antoni 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","Antonin 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Canova":"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","Antonio 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de la Gandara":"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","Antonio Donghi":"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","Antonio Galli 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J. 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GZzFDKkEAZ40SsAg4g0gTyDhwuGFCA9u0Rr+DKV39VRsWzdl5NqvhKc/2rf1WPuxJNUNjvID111+AUDo7Hx80ScgdgQjT5yF8erVQ8InYfPVJW49MpNYGJ+mkSmcScPZBL9d9oEEl3W7F3m5upieQ5/EBiSGcFlVqV7VZ61WFuRgKWC7QPW1TcDyL48iDIGwW4SsvgpM+YhV0XoZ+qiFfMxUbdmwZQO0VzZfV1Je+AB+8ZyPoKVWevUy1y5P2VExxttrYKhyyg9+ASbli8U4zeXIB6czZL4vOKPetFF9Ime56v861D5GxOlP83zFiePc3j+S3cjTKSvW+d0YyDlk3FO+OOPVDaPgiGQYZabr3c3FLEqkwVusB14laKslWGDhRB6/WuSRXcFiHKE6/Y4inqElCX2n89N0yMEbwmTq1Dt+jaYtxFn2fMll4DxFVGepno7j0gvfAHG5mQ6anLrGotC0xfOxasB0R7LX4+pzpWqwmoS8ho71oZJmA3ayKWitnFTiL0gbr3AG5Zdb/jokX9gD5zTMDZepIFXg+gViuRWJWgLM/ZRYMVfPg68mfro5vdkY4htvb8mD+7uhfdVE/H6VeKeMOWhDeRTYtVLRasT9zkBKT7G1yF8Re3IxuNj2KfmLE/hYIB9CL9QZaN/PrgjKOMRmMAMu1PMxlDppbNbyR36Rnli1PjZTEAiRjwhjIpDGwHenP9T2+8o7n9G2cicizDTkFFEEFSyAv1q7sLa9933UGlT/i0veIzhBEMWU7qvQjJR5+WXdL0t5ykqQvlemm7LDTEzkOIWzp4oAxN3TzjX82dckqBKFkVgDfmZHfjc3+y7ZEjE6muCRXHVekKIxvqu4mCT7y7hxHzVrtaFBHWKv2Uad4FIb0eCxtWBortbPI8ZhoezZvCIgOemaZQN0Dz5dU3kHg160PDbfSNL/87RvIXLPzvlZrvMnU1P3RMGTVT6+CxsraCPBvDTxjLaHjz9ERyLxtyLhVBUtDmjOwedUKInOpsGAKD6ls3LzoWEs3S0X/CY1w/IKp9+sHgWhe6HIto+3Cg3OoDLmuImq8MrVEziLanCwlx7qFwJ2R6iXC2gueStfChnSEG2BwpOr/kRbDP3TVq3tqQqLNSNLywDx/gpYqmAIS+JFTbMLr3boHEzHObIy09CZ4/DBcqgwE1C/Ezlv8OowrEwnOqW6bZMIB+X5460/3xpeme/b6vNcYF7CzrcjcN8uyvp6qwAfJlGCrAa1g97jGA4JuRVzZSC4Qlv16wGhHRiuv2vGRXRenvVIXUN1X8g1vdw4T3ZzCtIXmjdQijXes3Hp0DPun0C8TXX0EZ+Sk+OAg78+9oZXvGoEWqdgWk6HStO8flpe+nmfmzoOMLDYMqcsK/m5peUMxMqiLcamBGgXezVfN45b+SOsBbGa00pWxkw93mY+pXLpwrNO2Y7rbvrDB6Cg/ABs8SNS0JeOo2mi4hlJ0gLoCM80Eu8/yQVDYepiVaC86Ien+tM7goHrGHi7LRhhILAgp9VF/wHaDGjvA7HbdKcGJrWn1lJcDCGwGiaJ6iMN/QUG23VsthrmqLdRjHc6UEockMSdbEPj8QJ5t09Yzhr4jIY+d2iJpd5qEW9dW3ilhiQTgdgtqIYyLPLAHbhCqNN3T5eLpGh8IPiCgurNosC8jmFobs3XMakXwC9caSy8Eo7ttlTbZPzFyU5j0K4QQtjFXGqHOrjXu4O2C+dz8OmQTRxhUFBlDTk2O2peXNGBYRQNQEYq3Fc+fMdHVdKFppkTYfmTe6J+XHAWr699fuyujG6l9+DGAEX/huk3BaldQ+WP/WRlqdHGVUCtnzaYXnDZy6BMiiqH+nFgmk+UwXrRpITgpOQ91oFQCUk23JKnEaSQKnOtdV9CyKKwQ4XDrPQt4QiS57okGfS0tTFN8YSsU4NiEO5CNo3UtCcGkphMVDOCck21X1Z0WTIav6814IbbO7HCZXlk5bi8J1qcdg8PNnhat7Ocz96VsYdKhsP12sdV9f4BwWzT8925srRDNuPiPQkYpJrRTxpmUMg485r3xu8UZSrHBa1ZcUY+G3aqOOJCIC3takTybKRIzYqNGCJFYb9gpFjXQxbiBOs681XrZY3aTESCuOF0P4SOJAADvpRdm8jB0imTiynkKe6/1gf8oW05b6v97I3he6kaSpIcnYfjBVfHjGIfgEsJd5YpqrFZYsFzJVIOQJ99MwuvUQ30qDtVYQLO17dhd11CwY9NLAj1AoTX/hMl8sjxkTfJPF2VHFkoWv2fGKc2uiCfG/h9RCp9HGJF0BWwgq0WuuUMfDdpdTPPT+Sr8Sz48j2TDEY+VmlLtHee4ChNARx9d4r94INBRC+JcBydOvG8sKaXtHV6S8dkhYSRoSLml89a4BtN6j82Q4eQ7zLhbQNof/snoihUSM28vhdj9o2BHiR4HWbXHf+FfkA6rgsM7RkJ3loGaB3GrfGZrDprpEyC60LYjzNUF0BFEbtaEppvjdUazHS1SRzchfO87NYwHcugYT7wnz1MWs7oNlWq+H7QP7HPToUwlp73vtSOMznokmGyz0e6J5yuWpmAcVp5V+ZODyWyrR8S5eUicsZWXznGu2bpeNql/GTJJHZpUMH2TT5MLyfMIVk+DsMp6DN4gqdanZtp6sSGptNa+B1YHY9b24DSO6fWZ7PRSkAAAAA==","Antonio 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oupFV9zAFnH/K3P457H0zAEBG9CtkYe8EaOE+e4U4tf0yHGAqu6C8DMeHEtIZaeveheOQx8mfauaGpUsIoCfjnbBdGmDbzC7tDSzCHNfXoULL9KTjfa4FsAAA","Antony 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tCPtkJquQBu9tOqkLcdwg4zw5yJzOVn6e8pW7DsyPUp6wtX0F4jK7uFR83xrBRGCiTmqMH6hYec0s3wB4nvuQ/9ebcwPWJanJMzsaiTWIYOK6czC/HOI8Wzy/DQpbYFxTktyQny3pJs7xcQwaCi6FNj8k6g2VxUipC+utogz8/VviajrpxCh3on+hhRvymM+S9ITKU4M6LxISKYkiFRd9p61m7zRUxs/E9xK/AZuTEKjb+1Y7r3g2t2COEFVAqGRcd60OFxSoCqcTJ96W3wy/f8TAEBOPm08T4AIVT52nDA2M4+ETwYFD+/4mtD9uItGHs0ndNr5UdDsJeGS852en1l88U25DMbgBgNTb/jB62TPKlD4VnchbCfSN7LiOwNtFJyMZhG8qc5EswcXqNrnQiPheMYFVsEpNbzj93tSas3lU70Qpv2pXIwmGhYEOMvTdcDwtv0cM5vMvlypw0lzsf6YDbjAYLN1wgqNbbVQ0y3KiFpHFJnQy6tDNw9AXD+DPkRItHiUGGw0EKpAgdMn4XlsVmAEqbOKRMrktphrzaBwfcg329xWEDm0lkrqQyVyH1Xl9GEw9TK0kFVJFAmRxrTDKPEJkfXxCAA","Apollinary Vasnetsov":"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","Apollonia 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wIwycL0YE5yxFcTfzWEqb88a6xBWI83NiJa5hEgEk/NL6R9dz8X0yIlh7V8HO4CwIE8z1DQG9n6eO844z/h8iOaS0AAA","Archibald Skirving":"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","Archibald Standish Hartrick":"UklGRlgIAABXRUJQVlA4IEwIAABQKwCdASpQAPAAPxF4sVMsJyQiqPSe8YAiCWZqDkratIDkLm7f86mfsHNnpZ53bZtcpkvU5lusqF1Pknku18Mb2G0wQisCLEoXBNAOdjPZdQKnGJtlPc1j4BefFQ5aLs8uD+e6g9piD1AkQ2JxaHxuhylT+7DvaIua2P2nIX5XkKhj4qR6eo0uq+zMFTETrWwQjH4vopSjn//wHyvk5fiUsGdWmx6aFaWHXmlNe2KzaepMKyYRCayteDieKatovL+VESUEaUFBjjzNknG2NfNvpuPdNJrfZgpNrLa+ypwqpheMMtCwczyQspz8ld+7nz/t0NUU8MfHJUblLBXsBJReMLxtzltpTTqlSOHn9xmyDlHxq0xk1NWvhX+6OAiXmC7/2+5+sqrfDbSvpKzeke5yZZ6PFxdQlC7/8TRLG8yWFMCHu1LEVmR7lzduqiAZ5g6sxP1mcfibDROXLTQxwtf0B0cAAOJgjb5JDddDisMdCuidw24uzcEDnKKl3r/9chPwugJxYiNusHkwFYNvncZLNJhU5eplOnu09sJstxNU6TWvzhB+BZuSWQD7BFTVVXw+/unnx0wiFglLzdWiVfLlBwmqSRuH1yqbSPVERU7gY18UgP5LLJSsM4y6ewvZQsuV9aYTpJXjmalaV3/Tgv1lp4xUdi/mGuAF6AtBkgd271VK3d+J4EdfG7i6jhsNYo1lUThChEtfofY+B1/2B6s2SkI2PUBU9ZQjphYaIaZYeH8i9/n1RVrZjJJFvpAu151bD9CS83Z6rbXOdRxKUTp8a8aXe+XB8sfdvkwh5slhryAEyK8eYvQHcOKggMh4ObHYUOQMr6LFTkXoma2+xRKkj4+VJPG0wiGZ+frNkBD2M59sFeOds2tBZ1I96tt3h+GRu0ZYjdJqe4iaks+p5GP90z7PbdOTy04O8+OhkCbdR5YByeQfG0a2qkyaLy/G43kr3RP2kB1GHHxfVRso5WFozd2zvwBb7KTtg9d7TTZiwSJEkbYQs3bW1aO0JkgbgVo4tY6fH/ku03sx27TdD3KjVoWd6P7WZxgkUy2oop14mGbehLYOrTaLczpuHi4/me88ynfuQShjmNj/0MxkHIJBO6XxSNtV7eXNeAoF6wwf/sAbgkW9d/nqg7rsS2bxC90/jggHUEH+5b95HixT28/C9Mf+aSR44WV4Hl0bes59H1JsrI9y2VRwepLMT7ErEvmpqAva6VgkOeCDJqAvaxsz3TmkuK9VPEsPnsnh/zFXxCQd6SY4yopwDcjLhFCELDH2abt9ETLQdjB6zDd3DPg/qXcRpRB6qTwEjqypFTL6v15rl0K8T+NQxMBuocIbIDmKzXspB3mei4wwepGvTE3mIRMDiO5fuhXXWL+gK1gZrOGXm1mqR/NuvNBqUuvoSb2GJdMyhSITGUgNUMgYy9+nBDX25eupKn8ILiiX2h5dJ4v/3fdpz1kQVJSg/VZp7ZakugCA4uvs9rCEoqh1tq5Cd9KCq66Pon/QQhXTBnPfIUfd6Xw0V6I2OtqKVfrehuSeFZgdrFkCZtFoLhax3HoDOWx/tOGcV32Qv8K/gCWEelGT0OBiTvFB17kTLvm+Vj3YzR+vvVn+7/4Bz4uReJ6E+2MPiGQvlV1bacEj8epg/7X/+XnECPGHRdwYGl9L4uOnOsJXURY2ZCk6RvcWIeGwPEicoG4ioPwwj81l/zIyxyHDv4upTgrvqZAt8nuqY1LOJVTT4iCpYEtvzgmGU1BQo5+UObjlEPipiAMkeNFa2LVzbcBVhxGFe86oFyuIJN9YLSCARoiricevHU9jfBiJq5M7GigCH3mtXyKDX5vYWynT3RkuEw0WaNIGye7tHcALWYcBY7D15wCXMlZ+f+asSA/wLaBvK3nGSKV3rXUWYLgta09Sfedo+3lV+AAoozFE9R1TZG41jRQMZBYBq1NrV/J6wVtoV/aff3E44eWppq8bY4nuMIvthPEduqns2CpTUDhImfeAF7P48EvuELP9AtDsr3pW/CGUNF5gZH9rZs4xxRrFKr5+bnMkDxQydKvaR/qEQKwJrCCU0ySzOW/ruCd9pVUeNVsQNMm28+JfobRxGW6E4b0d3wD8L9POHhv1MzYUvOhZu/RGBeBbCgF6dPpdabdL38JoQ+7hZ4yCci3NEZZJwEYUAdxb+6V/h/6RXn0b2FiUyAs/kWgDPCzbtJRsNunqGVVItUZyhEjPrEqTZ/I35wfeSh/rkIc0z3FWB65geZIt6cCWrjwerXwZWrhHp8LqbefRo9VYOAx9ECuqUcHjSDcjPS+LWsnDtp2RLNR8eL3Pb373aNTKhfB2wFAPOv+dnRCJ+95JDIJyE6NlvWzqz5jVx1XzDJaOsjLfQM3aAyBPNS4h0QcnzVteETKVFifO9QF69Hsv/+6ENGVHTzoJFWDIhzHp2ckUolCqk8b3FouKjnAr416tvLBFb6pDoVlb6bSWjLw1nEf8hvX6K9SksrKGTY4YUV447imvm3f1GT0WbKXwyi/1CamukGg68gj1fD2ESvGBkKbvM9mCY6iwudxlOMaBkErGTJnvy9MbJ0UwaYv0AUuhwfPi9EteCkaVfoxC0KL/I/H4WC7rjFspuRQ50N++jCuV0A/ntYrRHYozw1bwSbX5dS8mIrNnEIYx8kyG0cA9QriEsBBP99huIrGL/M4vwe5GwXauBo0eus2kgAQaBfaXCfVJuULYirhxB4RCW389CutUAyE8K1V6wHB6XL9EZ7MN9dEFgF7hX+GqKwL6t8i4ZjQF8/BKLvVHLuoFgOrIP0HYLjLOZLUuZOxWT+TZ8jIKzEC+lKOcdkVgcgAAAAA=","Archibald 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","Arent 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7PmYUxQ75ZrO9bVlK5HCLIJyUHxBQcu2rFn0XhggKwYQzVPyXjHW42D+u7BAedVbG+Zb4qWoL8Wker1FiHdz7YdAtDOfrCpE0Vd8a9AeSgI4qPKvq3wNbmKNVAdhL7pkc6shz3ZJCZbCih6xmMyb2Cdncc5A2M2M3qvvatYUhYsUkgOMjuHAJp2oR09lIQnV+KaS4KlWiViUnhtpX05oJJ9nncoobiWqkG78jKTuXJsp59n5jQ8UPZBFCvwmI6+D/JuFIAAAA==","Aristide 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Nelson 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Bocklin":"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","Arnold 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B. 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","Arthur 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Burdett Frost":"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","Arthur 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Garfield 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Melville":"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","Arthur Merric Boyd":"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","Arthur Quartley":"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","Arthur Rackham":"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","Arthur 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Sarnoff":"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Stanley 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Streeton":"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","Arthur Tress":"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","Arthur Wardle":"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","Arthur Webster 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Brown 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Wood":"UklGRtgKAABXRUJQVlA4IMwKAACwMACdASpQAPAAPxFyrVCsJqQjsLQeaYAiCWIAzbjHXCTD8E1aXeovQAm46wRNzqn4L+AW9DLq5APCANG6MP7IhLnR/fsfodRePEzGleCCZ1uhRqNIyAMXNiWSLL3kcT0TvvK7rZhfL4T+dGev605qm1rXhkSP5Qec+/J0K7LpzBeo8Kv3n0p9hfM3bh91fUGlmJ5etb0eidZqJGeVVJZx83ZkJhPe1iQY3ifKIVSv18AwvpUzRN9OUcYhSPbRYTUSZgaL3DS5bzNfT6J9qvZXdrVvS3cWmltJjUlaZc3LljZJ22DAjyYTQf7JO9HYZpE+Poa+KokYr8f6qA5A6Idyu2IxnrO6QTbiOvBOh+OD2CEJYqMLhuYdCOOyxNFUo/cbWMOfUDFg4oH4mUvXaE21q7ZfvEYaJq61x3dd88XgEL851byf6L6/qMXi4887IcQjd/sjLLLN+EysnrWOcND4Q33cM2xaOmYU+/Aw9JR34+cm1m1tCkc4qE4Irm27SCocxP/ZRAxIL+B5w9uuAAD+3upzPiCGH6Q15nx8ZcYSHzwKQB72Lq5b3dysAaPvVZYoIUrzIoz6sR39M/HYHXvJrJgGm0ZCdRBdQQmKDoguJSNnarhMZlhXWFcYl26WpO/0rBK5GW24aRPiGoNsaa+uykPjPJ13TI6VGMJxdo8sSu2Gnt3WGvXK+EaV06qHkBKfLXLhQOTlAPFmbo6sq+G+Jcv4wcI+evbDYlzMx+5DHaqzqXXqwtCOzDrbs9Bv0Q4iaNgmfpjeQoPFcaVcV3gY93iai7+6ELfCdfhbcwu1Eup6ttrEAHqnPGVV4YEeKFCcnPn1T3rVFIanfv4K6ZaHehZjkX/hqq9IsLlQ2VCvxgmkwtRc1fSeydoa8kws/J+Kbj6cXSgVZZdZTvZaa6MPFxWANNtOuqhBiQr+W2zz1brsZ3pTMqMR0CCVNM5f6waKoPT0WP4G19yLeX1x5MjsBMVCKU6Eo1GRAEQcaPsu0pjkzrYhI8plHN75M/aneZ0JxDsLT14CDQjp24WsYGz+sN2xHHfXk160Sa+nufZqvuKH9Bxoi3lYvwBl4S0Ws5S959ILj1+CCV1RdmO87ph06UeX08hnRhcIjefjC2cSj2VHGS+DccPYc1lo5cx6LW3uHPO3qamerM+L61HtV0zJSPG8PoTJo/bvtWE4yOCCMe2JIv0obtROQPF74IiWido0vTzjW8lwe/UrZt31zqCtqSTikUd4x6CSC34Gn5rNPHXWjJJgj9VjhBThE8i+RqrbaroM6w/hSKNrsgOJWpQ9knPCDDhk36+cANNNgCGeF12a2oA1vYHhXRK/dSJ9kIj/WrhMSW4pjCIDqmz2L1s0rfW9K+ZaUXXCdtd/DSAfDbH8RCBRadt3DD77JxcWPlyK4j+ap7lA6QKyg06zLfkw1UUnSAlEi5e3O2/bxu6tKpyocH/wjI2PEJFMat4OctqEr0t3NTPCYhyAw0D4TLTWBMnxrpXlmFR8zzb02aN8nFxbLwywBWcV/u6tdoHIqN2K5xvqHPuY3kcoEBqkwSJdv3r7Lqy0NeIr0LxvUT246az+BgYV9wELT2G/I+vQ1yN0zVBFFhPnFpMERUVq1AwYPJ/iNbvHCJqyfMjHopvspgPlyNRVBo00EkFUIE02wowq5Oqpb0nof1s5wfuzMijScRnl0YmlJiO/gQhjT/wsaUdKStEE+Hq0Z2EGEDWz7uvN0eo7IX029AyX3/c73mJtKBQmfkyNYBJsH2z6OhKzCGvkaabhKQvMWO8lCYaD766TesPjHnqKjZdtFEmK8cH28tAjJihXHwGix097Fbak6Egyk5Nla9jUSVhj+pnkAaiaN9bNDxMAMfEfezc9YGun7wwPM775NYCi3PuAlozA85tDH9SyzyD9gkkDw8d4JbvMUAlxrv+6qGwNZ6KATnLZh+kdzTgOLXfDCUGvC63sHLvemEYmupm3wIlCL4s541j8W93W6CXBe2I6Ew+d95cVhaOCDaGLSGl9sZ0ufHk30JnHYaNvcYXlCLeGuOE0T7McBbrbAktSyAjr71P2xt/uFLIWQZUSJ6ghaObNTMQJ+PHNjWUEKdt9IQSnG8wr+5bVupIAFfZM2sXk3uWhomMpJGHq2rCw6AH8OmLJXhTYgE32SPLy8xZa3rf6Sx69/eBu3PKXV0mUhLTOe0JMvCTJlpYL8kix3gdvUvo18k6yJmurf/BjG2KgS8BrEmCRaeyeh44CvN5POuzKN3s9eIh+lRl6EY/8oE72hrEb9DJtzrI0JDZz5dKn5BiBgVSwqQDqQV3wMOF5MG++DGC7nVIUiM7tJXO0WKBvUiXunz9Xar6YZhoqU+q3VIlKkC0GM8xL2tAaxAwqOqbB8ZqUKSP/269fshlHKBD0zpSXB3YV0+7bGljZlUqgqYmIPnY/Y8HgwcSsWrvwof+4IrzK2sk1c8kRKfoCTfPpALj6Whz9PbB9tFbyNMhroBhh4ikDyf0TIh7MYcNuvUyiAqLScSdTABRPe7vg27bq1o64QcsUucbu4IcCUsrqlUmxu6xqlTKN9vZi4tseWRNPVNtDgP/9DlrrepW3/41qh+LNFa46NxMZ39kEu6r8v+QaPArZc8KqjO/XBi09mZ9fM3uxV1YEked4HfEIumsfLWlnBAVmn97L/YrxnuLR7CoPpy9Ae8MG+QjZM6TpxCCzSvym9KLPldpwRxDijQHl6GbQPU9FrkYe5Uv45E5j30vZJrkjnPJvj7j/n80mPkF/AfQIBCDQlQlYpb4rctDVUYtam3+NMUxJPplN2Pm4cmx9ZG+peC/BX6NR56aRLsKNT9ZBwjK0ZJ4fKb/BQTAE2ZHANAxztu6NXaAO+VwS2OycCMFu7BtITthbcUybM/VXBZC3hOpO6CfrcoaZvk22it9+7wsgCY0K/eisjkKwbtsf08yByUs67f6Es6N2zoW9CCXm5FleBiA7GhofgI25qZEPvJLIcdc+dwR2tTxhZywrtpm9kFrovMjJtmqOSotFrSglBOpprEEkBE2Ib5yp/xIP6pdLWSeq0ysWykoJjZd3SeEtxD/snqPpJ8oe/mQ/Ef3v9d6r+3+qIBXYzPAZzcZwwFEHO1c12osxtvoV4PeQIzDyrGaLa5eSQ3ws6zv9MtssCVVhipCMHA/M9uX3HmgeJccI6Sv19c+1HFZo8H9A7sEzQYSMlnnDtAaPA9YChKtxNEcy2yKNbcoP4zA2kY048G4kQYE5pLHwu1cw9IORcKesXnPd1gnafaKNCiAnWoSnl8ARDnUMCUFQV+EgrpLi8M19HuActVPImptAeo6qS4CueRH6AxB99ETtjdyblv1aduil3xWJ0LEzr7tZEuJcA+5KVjJxb3qXToTRB8b6Kg2Mx9LBoqwgvaoIkEj7Kd3+IgIRKhSvJHTQ0DqqjRKlkszdsI5fYN0lDxbWenbRD4l2ZXQ8Ng1N6AGiIF76h+SFmaIek6c3fNKPysXts3bDVSj6yEkILlq3q6m0uovX8f9SyP4WZR2voMe9mHcuMQ+vk+CqHAl5mNaYSAn+FyjBo8XRxZ9XeHWQaA2ztN8xWPdsQHFOZ7dp4vjW/k5aUUTO4VuJvhN0AO09HGq68FDOXAYe+vyW3xwRI+MXfjeWh9xFXF0Bhp2x9uV4mgQKD82k1y0cCA3cfqekiwO6P4AA","Atelier 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","August Friedrich Schenck":"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","August Lemmer":"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","August 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Querfurt":"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","August 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von 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qdm96NnOOuYQmYy1DCv5zIeIuWSdsNdcL7eHT36ckk4OTaHKVaWCbUxiPrDux8BFg4vQzQwd1GuhAAA==","Auguste Mambour":"UklGRiwIAABXRUJQVlA4ICAIAACQKgCdASpQAPAAPxF4sFIsJySiqXaOoYAiCWZrLFiEPGRkXiFXcCc8fpyDavN0T97l/NRnj/BfPkSY9O93/Dw3ocOXFdVYGS8QJsUET+0cVIRCHbZ1n2IIQylGYZVNWY1mLZdJq9TASnpEc9+VVWmlvSD7VF/KwSocjXMLOSAAjep9I7gHQRtIJLo4fD8qjkNyh7AaMDOxp7d0ZdgW+OsFK07r4S9hilT/03LSNnLT276tBirPY2jE7MQdjmWGbWFfAq4SgPnalh2EyscMBEGhhuTJvsEWj4OGZOT6m1A+q/LCcrvB2GWwJfLpDeWNcYEA00+OMNwBh7vdoz3kxGp/ozvz5T95Ay9BQEitpdgbgvsCGvEkiRh5FcVMg3C66rEgTgPxkY3x8+q3jJgzjTyyH0Cn3haQbueO+e546uOS2Fpb/aUZMpb9GkUvO9Ml86xtRnbXcSW45lQs0/QAAP68n9RFyAQ/BUM+KlKAYtt7zs13ruGjHduxF5YVoiD4vSxgZhfZ0fvKqegYLhtbW2hH/EY5p2DIDYsVqVcVnVBxx162JTeCLaaHVMCP9LPmLxj6OSW0w0nqZRxMlhe3AbGssLyndRn3daZ/83y9gTgsFLYx55qQ0RQVpuXQkmMSeuhJXzypTWk2AHCM3TjHDxxtrtYNu920YH+Yk1uqapy8OPXM0hHkKbzs0NTFUsCGUzLVETYwFraTt+Jo/74oPA6K+fUh6wU3gS0zllPGs6KtgxJpynaxPutqAasotIbHgwE/IlLMnbygAMRfhLobzQS85eJWroZFYrwEIt2Fx6O/8d6W86ruKY1ttOQwhU1dUVyKbzbwVtrHEo74+JsAz+j8DbzEjUiIDuHncWfKHo5NejeJ2suO0kf8pgCWv8m/E8arPxtdeK26PNw/4NWuyLbSoN+LPTpxOwOU64yt3xWXa8VlYBTEaxSq6ClQ4P0z1Q8yCJgLVdvtYl77EeOgLfYBlg0v2Q3rv1vzKf6KISARmpS8qradcrS9xZndmMYbN0KYQ812lH8kC2a11en/bHyKRYGdeUwjH9lJmVwM7o9awF16fg9UJ7lxY/onoCdbVGhnZTHv2MmdbYpjH5ebm2gftKFlN/YiF/tRs/AqGSXo6px8Psql0sf/sNnffxv+zN94IJ8p0CQyna3ThF1Mr/Fz6NkQI1aGU5z/2RbqVFSSpM+cPxWdxwpIC6K3ntmTir3HbBTFOIbQ8BgIJj3Ym0iUmgH5kct25ytXuTLtA8PdqVcyy5/KYMNslS4L0g4FbTMljqhh03dXLoNncp4Z5K7KjiC+FlvMJ+9u1t/UxiqNeqOS/od3DucfdHKWTE1X8YasfhiXxkAOHpLR164mCUZdvwmDfataC2uNNCgWK8S3R0XTs2pRGLVsDvwEZ2IbF9refxU+6Jr2pUWZKqRKLULf+kMSPpNjtaQlB7nAx36PZcnj/nFUBKFgowxulaUA1EdoSt6EIkQ0Rl534jTLrpp8pAUpPSMGhygK5XwZ9jJs5a+06tDDkk/VpHcubTKpseUvAbo3GblSJrkMedWKw4y8nvqqseBLMwBFs8yOo8B41xqqgsqqiQBBYNcsTmVu0+r4SW0ug/MAANuBFVrapOt7Ycpse34xmveogPNN2nBbx5LytNlKL3Ri3z806Unwf91Ui893CdUPZo5l9wazNob74yF1JQS/8k7tDLYMPHkAf/cbOk0jcGQj4SexAIg1mC4yAki1rDpIZtftkPWC/AZ1Ha3Tm5RchnDCSmxg26ayOXE1WlMlAWnVH/Ce6woxcr+XugNJcgkVlbixE7Kl9qLUSbsQ9i6VchfOtRZO65Lh/Mmh0mPU5GNCquzknmBb6yV8UpxsffTQ/snC++EjK0cEzgLNlDBq/egXtV/gLIhyPWAfvv645d1vTebIR8V5NAoid7/XbNErJG2NPAzvIcT3PbhAfLq6cX16nIQ7oPUSYMZpiR5H/08eTz8objlJGfjG7uitK5gs7kLpXBrDESJ3WaSx+kFiijjZQcJa/pw6tmlwGaghQLiIouD5aJ92DtJ9DGXtN62IKmQkxnOzDW16wFdKs7gWXX7xMN0OPp8CryFKknVJtTweEGJ2waY+8EjbtXSmvKEk2PijBUN9UVhwn7yhFLeSS9WckfGNJIp+dTLAfeCoaHm45v8QGR1PrmO8bjcV1h8NfsfB41d4cZKC3wE0A4t1VyNkFpKH1zVmK0V4Ctixf0e2NhiSMktC1e0+DbTWxf9Z9U7oHyIYxxdKjtK6DbEb2m+rvb2sB4c6BVEhCawJ0uXph9uE4ZEUc1VaO9TjgrNP4PhY/FqXjOnrt0gvOoqc3K/izS31Q0fEnje7YhLLQTKhbPAFRT0hKK5+FEDBVRNucZk4pTDO2aswdGQXPlcdfVdItCW/fR0FeIp01tilWy8IxWABh3TZyts+3pbHg3UILSoPTQ3v1wlrtbQgxQk9EYol38nK2BCOSN8vwsAOssD1ucvhuPOYtnjaUCceL88SenavscxyWRUs1leUGAUmgPZF0eal2nbj0o+vUORq7ZzivhB2K6dJKR3K+TEnszm3cAsMnu+OycEvOf0Cbvjv7jI2LJS3PyOdFlwIHfRve5xIJYfg2eHNKAaeg7o0MkVvNSEcP9iZJaHpiRP7ggS80g2rYj8pNH1Gv7feqvNG4v38yBX7IPamTO0pnx37yrWnvsFCuGamxTPhpluRINBdt5anecpKeyI7bv+iE84ntASTktj6wFgiDW6l7/RXABBlUltiTIEvHxAA","Auguste Toulmouche":"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","Augustin Meinrad 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","Augustus Dunbier":"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","Augustus Earle":"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","Augustus Edwin Mulready":"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","Augustus Jansson":"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","Augustus John":"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","Augustus Vincent 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","Ayako 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lHl01XfIMdfyPJNfP3Gdbln/TYjXZyiFdI2Kxt2Xk+7TR2uvyuDkyhiKHvDjF6MrSB5Z4W7hIGV6P/DbcSEmy7oTJmVur3MI4S+EJO87svPpWcsDqsX6ILxIJLEFbVF5XChA46IKLSnByhxDvYGgXwZ75knOFJQf0LFtUszDyP5VOTzlf0cY/MeNfvCAk3ywLb6risSSkzXs3+0qvCt1MzPf9WlLvYkqr1Nw2hB8PsNywjXfz+LqtUe+Z9a88bkvKmXkvAvyYdaxr6ehfVJqKu1jbchJLmzAicUbWrkARF6FlV6R6aJ7UaapZ02VDoXKh/M4Fb85roHpuBIjVdz7w3R0boOIkL4WztJNqb1iSKgQ4L0zxPqQobGsxKoraZaxz3OEKgO9c/c5EgAAAA","Ayami 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Gzm3TmLrePgPWXbxCu110Y6TiRdubMasV2dPT94EkwegB+i/YrpEMcY7F8FBXueOjbFWvAJbnQ2tNfbq9b8E4F/Z63+q3KlMpJqT36spZewMS2KeOUA0CqYmwBUOy+sUKopx45IQvf4eARlR2pRHCSk/pjVa9Z/5+LMLa5T+uGn+0RJ0dG9EYZU4AGy8JV7p8tWVTZnIDkJnnW7Y5SiOqpNF2hI0jDjO5rQGviG59sQLraJ3yFzfr0zJgTWFMBfKUdWu72qTXib4u5pZ1WAAAAA==","Aykut 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","Baiken 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Diszegi":"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","Banksy":"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","Bapu":"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Hepworth":"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","Barbara 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0SgY1ALSv+y5fReV9SuO1Xkqc3wruQEzS5qrqpHNYpUBPEkRfGop1LWtf76DWhVLm8pls7YT28+SpftL9zbi5nR9MefQuUZGxW7VZpyk/aEmbUaRncORBC7fTFdE6n9DbNNSEDIdhgL6ku/G7OcHvjnlDd2yXO6+yzlVnUjRdVj0M+GdErN5qWVsJdS4OJmc4Vx9UO5UMqfrb4P0h6hoBUCYSbXg0IuraJ+afRMvCPz4LDYWY8XlKROUZxaWjKiVG3J51Aihl6D0llwH1WsYGplXGXkG1PqEKLCbIi/HiNXSPCDzZ78fZqNcGVwSc3A+8ooI9bgb+kyYBq325CWkOP8y+7UnvqmZdcDFaiRClw2Wb1TnrJdlst6/h9HNsT13EbmvqaurB/ftTcftiLqVlFngOP50Ngz/a2LtBDJ4bEsLJ/J4MHNwsKKrlGPpOyUZZNQZ7+qAdsBoHynuBDWs4nsDq2XeUikZndHSMJB2ACG0m4jj/5CmdHgoW5Kh59dUA3H5TEsEcuuegmRU+Uk2+oU8kH7HP0Z+3XVjuWIYXwXEqz+sV06nFA7vzIUa70Pufd5YKBuO1JZZ6nbXMNEXxbKijkOpKzkMFtFo4aosVQQ3Sp95OqH9PgtGiFK0neXV2ALbjadCGKMttO+WthsdSHbgO0oiLGkz3Ylm2VhS4QRN7q2iuY6VWgHR9isN+yXVrkY/vKCVohxzI1AjNbBxvEuvo/d/1DWj4RuF4jz+iDyXFatc2sUSKyI2PSZOUs9Y6j7nnXcbB6UJDyPBnN3UwOedPSCAwPb+TPWOZnrf4yJWPuYgnhjM+qJPQcKk0eCua4Uzy0OYDgzaxn0MTodeUN2ZRTjBHvchj1n7A/B7S+YbrChdISggmIxCps37cIev7IzMq4daqIurNHL8UXQhUrrOPoFkAkcA9r5MFdbF7cQKhuMKECQPeE4bWxOY59NhN+R5GEROAAAA=","Barbara 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","Barthel 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Esteban 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FcclEnXBpFi9hH/4WrXqfRpdnr73ttkdxhlPhj5RpjXrWmSporIqxniUJMOPEd34QcTpEkfxOpM6F/WwzgPOPqK6WP9aKRz/SMbq1p1nU2TDiO8FoIuH9kL4EAbkoOia7kCIWqZKPd4pRLrQJXL+grneAAA=","Bayard 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Ethel 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Huntington":"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","Beatrix 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Quinquela Martn":"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","Benjamin Block":"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","Benjamin 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","Benjamin West":"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","Benjamin Williams Leader":"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","Benoit B. Mandelbrot":"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","Bernard 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DAndrea":"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","Bernard Fleetwood-Walker":"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Karlovszky":"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","Bertalan Pr":"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","Bertalan Szkely":"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","Berthe Morisot":"UklGRpoIAABXRUJQVlA4II4IAACQLwCdASpQAPAAPxF6s1MsJ6SiqrM8yYAiCWJmQFKdP1YNz/x/Jf+UA3WAEtARfpFpZsIvHSHZ1uD1uG7fW7xGaaiyccOF3EGykFNAUvRnDYcLa44UYPkArDd+loMh4jwqxB/K4reO706LDum2T0/lcwRa3dkCR98A1JFU6jNSCPt0Kqk4xkmladIQ4d47EIf3ZpYIUKLimRiSqmi3w/osk+FrJQVuIc1X/sf3fx2jcao5cnP97//w2cck56PCUJkIuWV+oOSwOrYQoSv1s3XRnYxjyFTz02XlCrJCEypXo1bdbeWBtZ0K5n1ANw99PwcuY8DFv/pc90bdIwJQQ1XkPtmdyB5R+EETVh1eHXFN/9QNHRimS7xDGa+9O08QnGVqd7RTf8v+Bk8cls+LmQ6SXIb6DshBFVDkS+KUDZ/TGjYukLfD0AQZ+rI6/XluiEsa7TzrqAVTJP99Am4QGzHmY5SCs3hj9OEG7x4AaSkAqw+TznN1FaB5R4xW9CM4dpP3Lrr+AADtGZZ9jslfCoycBgurHuzhSXJ6+uInv9JzQKuIzmbBboBPZHtcABe2N6L0siVkMPIlbkz7Sbdsti8XQ346mjBmK7F0RbWZ9hgLNF9x/D47Px/r8XF6BuAfcJ1/PF6wWIxBH7xlhSb2Hh3cEMF8iXvABofrVpfWT/Sm6WuJkW+g0HWvy34/VHxHQFlC5Fkn9rDSEfiuEJfYyiZ0sbTKmRZjDcEUb2EsbxCaJHWbdSO6OmTx6RHO2HIW5S9f7h2K6PNOkOh09iB5dRe/BXFcHNroanImPslHSJwDUf4ycNo7GQqVIuasmayfQzwAd9jwszb8shC0eAE4aShWi+x6cXTEgvj+MptokpyEWjo0yd6bMjK5dFCHgVUcqCkDXvlkl/k/9B1VosBxs833yOfWcMkd1mOqiBRi3KJif1GShLKkL1uLzleWJuTZJgswQtu29wKWVgPIG+a+TOtIU7dveWhCQxQluYTTzlfPOfq47kqBjw+ktVtiLQ1rFdabgpdmp40Hb9c9Z1xHEvyNdpJP0HSnlXyl/iLGkEYdkkHYXr5gCswHJLs3gwo8xOzmxPQFATRsQlxgXR3fkAe/Exbc+24kBr4lUcIgZdESouKMl7IlFqwKT2bQeEQLKC4lBzCdx4/HuGDxclke8OeF8EqnsiLRW/aFHTQt/J3ncQfXZfeUk9Yt282nqJG+Ltc6xffxf+FrOIoIZ+HILHVwkDDKBWbnUXfIMPriyB7T+p2bF4fJTzjgN45/AYdlX6sc1WquZjmOy6mLH/hx/DHrbVnzsr89xoZmNvEJovHw+FtO6iAOAaogjMh3KD2/VmnPeYxOAIepNbNR8NN6HVeggBHPQrhCNp8z/nWRZGqsQiMjQNgUuJxKGpD6ptbO4qDgk2o/O/pmGf8s8mF1DU4apBogtAID97Ue4rsm/EUBGlSScB0IDU+zIrIIHsh8vogoe6g4WKzpD2e8NJrOIBzR/DSrbHzb1kvtMOVy6wNAAmRI/xAkKaLMUVxRRif2PlngwxDun54lccJAVLlegINd4TLIAB6niXn2I6M5Q7mam2Lj7lOVq1SD8VP9s220vnwSEb0oYSGBGRhPzNhZQZqa1DFniKG3w+RTjV27A7A8+epzx4O2HXdsWCys06RkrU+Nw/84QR1afHkV+812AOUyi6CdcvXeTME3E6MuI2ALrsDNfMR7Q5Kg6n3reuFS6UmZnzH8DafjXfUUnEJPFlH418boH6Kh1kM73qiVl6ustydp1vEOrcYFg82jJ/RXtVaQI/DGXDP6yP5kPj4E9EfwYIQcQloBoXSfJQAdH64GRaL2OUOEZQenmo45sc1UqtoF6SwlVSBGgBwuent4WC74IEyt9H9RG5peqIvj0/DG7MJiEha4iX1CwM7dq1UXMmiDakTNn7kKBEZ/3xtiYuILoidvoI6TH2GlVV9xWMFI0fFHpV6XcJwlZno1DwYme4cjQXyrnafELi6nuqT4NlCQpv9AqTCNFVdawmmsbwEt4mL0kXTBguhhfUGjiFKrpwrUMdaiIanDE7T6EVqyRGnG+c39HkYF31CvCwzyEhLdLuUnjmAF2R6qB1UEqCuNNERThIJ/z+UAKG48kS63wOzsO+ss7/LQQ8YzwuyNSuDy0KGhrDXEekR8aoKUCnU0FsiX6r2Bs0rTY8dWMcy+o2V6lZyWQciXgzl+eoJKovnfsepOCJCfJM95xenQML9MUr7K9Gykn2ueD8yj+SDFLLSmMYPVA7G0rsMjQvPSjC0uKa0tfQRjYvRjPGyNb+uUqRfPwp1XeObsxGktLBguzhHusVi4gT2lBRJ4ylR8wJ2Z20vUqFYHTVeH+LNrx5q+/PSP0EVJasTVeWD2sZJ/mgr8Tb+u+pnHZwgboplDrE9lLkRxQT9/amqHH6IRQ5qkNgaLZ8S/rVIwrWBdvBYQ5dIkVNf7ca7voTL7SVn+S0g0vzLjuBEywLI08FOfXMAc2zwS/XIEPN1MuwmHbh6wwqSxTkacLk1blGqijLGvcjciy1WFGdkUaAlvjBdk+AwEycLPSxMZpSnjmxRWK/OvNAJaq2nmZJLnRYAx4A4kewbl8SquXea3+5fXElZsujRGxULMrQ5WjI/t5swaxOdNrgwA37CV8CxrKwwF8co9qAVJFeQjcxmpSPIKvVp6GNkdb1NwiIr5hxIQ7ri4UYgzdqZR2oM6yJq6IAQFClLogggov337yAvSbMS6E8zYzZh7M9C4/tI6hiendAktRfnMiXPvYSgIt0RqOpZqEKKUrclXjp30usnpkmIUSkyuOclbHNe8xLLtP/IlXKsqCU93t5nfqk70LUfUIKOL2ZeebybT0MMPC976YjtUMjP1viqyulhlvrvWfUipubSDDSKQcjBsiScVYGyS11bprKMSgAA=","Bertil Nilsson":"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","Bertram 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ZeWZ44GSOFMJWeuAXbAd/ux9Gl1iKjtlvcP40zfVy7Ecib+wvsFOA4l4C9I4vc15kEAPYsJB5cgSkoKdPdllLbDQ0VqoK1SAGSrerYRGDLOABjfi0b+W9rkASYVdk7sDt+HTVhGQ8uxIxep59yx/V1xB/Xvkv2U0jp1BjlAso930WsoN3Ov+JbJUdp1K1UeN/dE/qeQ0KXyxMXZAP6qMkRbktHeaXgBVQGD8KIzK6cK0ARrI56VC7HBRxAiHsRHD/YWCdWRQD2RuNCMYsuowkoWVlVWCEeSbAwlm9yzcwAAAA==","Bholekar 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L. 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Walker 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Chamberlain":"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","Brent 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and Wendy 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M. 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","Brice 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Davidson":"UklGRqAJAABXRUJQVlA4IJQJAACQLgCdASpQAPAAPxF4sVSsJqQsqPbc4ZAiCWcA0f+2+zjX6YK/nOtcn07Qf4bh1IajgLB3+282NP3PK+Cv9xMWQygT6nd3PTAHgMNfVACu5BpX2wa6DyMCn56Rid9UcRSjJfjyTO6U+hr2GgRTAp3SLNqDmlBoIwL1ozKQo6B6eLct7opNC8UB04XaSFguB9wUPoTxJ9cUshKYJfYAn2eqcorJ8/Lti6GmEv11a0biCJvW035E25ylj7hpjaEhH1LlLkRzX/UGtL33LqIqOxDgNK1l0HRI+ajULluE2g0T4uVDu5EB6k0N8P2wMhe3MbaoXgASRNaa6BREWqncu3BQt3SUgIXwJbBGsftuhBokJtgBlBbJvWv8edOzHOmgxFRYR7DcNt7VXcmxKAH9rvpPjMEmdzUnF/Nm442fHHo+Ra6L7JJGB4oeP48pDhi3xlAZdfVcTqB48yxy12A/+jPFtevv+x3QcQA50UsapsVcjKlAm1F5cTCemA8+KrAA/sqtSo99MltLoyY8dwFWtX040RBCOMMqNU3HZmjzXcc0YIdrS1Sh+Zyz47M32e0nu2vxe8desbrC/d1pMMpiTIlW+uK6U5JAEevytn+Jod8fE7du3jftQk/XkYq0sfKXiLxv8xCMh9NmSmZZw0NrcF3B/Wq8eImFxxBsjnZVSi78dpAddL18mwcuK8QcVrs8HzUHX5ZDo8zMgnR9GebOJDqgvtA7K6Hbwhtm8iVvW3bJHpFz9q7bwh5uJii6bZt7InB6iQaavM2tiNbtkMVeXkg7qlP2ilKAOPJNEECqQEgU8nkz1eeiqfmj/uBvnUCGzW47l7QKwpGJu+E6ehexxePvG2WpaR+QH78WDa6bAZ05/2YQJ+D95KR4FAUSLDQV7tGzP7/8H3+aQXIsTyd77Z714uuOuVuFWEPvfR3a8bIHkUEcZrSP4z58RQUrl6URjA57O+7W2dqT7C1ThZyJhwWirnRdLJjkv44Mck/0xuCACG9PF/HCfFinKOThGZnlKbGy0wx2rZ8BRbUp4UMtDdtArYPTxAd3cics5psqTj8oLsWlMIoyVcQBD6PbByzfXrCVwMAKKIDsXEYzINz7odPX6DfG3wM2j2mvKzgafighqspCb2x4IC2NFQoqiZU/s9oiTj83hFUbByGGNib+8NzCPnS43Ik0ECAvq2DltVEpSfM5Hx6HgWcqA/m6wP7ZjofZcMSdg71zTP5N9XhA8SEChTVGU9CAQzCjXBMvUmJhwM7WiJ3+aLAbWUaT5GIW+cPF8HOmJCJA1tgnO9K6X0T1M2JWF/rjXAC/p+ZmOiapskbou0dXybHfGpZb+AdLhAkNBHCDpWST0ws4cKikww3xWxubP147n0IccLTTPeOqShg7NaGusSKr5mz8aNNR3E02N/ZAD9DLcTRdaJpZsXZ9dNqq8UZ2ym5XhCI/LEhuy1Fzvlw6VS7om8uXdkXFgzsEpwgCfF67Ylu08fQBJ9IMCHr+qukM12nzrNABalwvCLqCwmQcQ74adUHRQEVJ4GgAe7PuMcNyyTb0cSiCQuM09TQ5aTtFYGtX9NCiMdmEPjEKeyoH38ywIGUgSfdZ/gl0lLd3I6IBq1w/zenHcA7o55r97NEuz86LoYTSaq3dpSays6OBLjodlX7NTsUo4GA3V1w6DiqlvPLce5b/4hS28Nt0lKZR1l0evnSDPbX3c21CKj7PWJUv0p91RZHnyx0P74NuJbZydHrItIRhi1MH31TyuUVNQSN9Gk5ym/wRVAot4zyagO3Sga9dJFAKrtQDYKEOVl0GkynnX8lXWHvYnA2s0hz4zuakjUwtqAeZIlf1xiQNR9TrByaZ9/7QlKwBDS4Y0chy+dSRIZoetuYRWbu7AjdIZzfUALuVlFfo8QRPUqsg1axpdg8eM0SlKcZjWEZOkbBmfdvxy3QB0OzuH+1KkdVyd5f8HbBQdagtnT24MZcjdI2rMLO0rN4DMACNHpwR37sbXYsAIY6Hr5ABV5CvJNG2g0fUcmajrP+kfvr95G2ao55OUyioh/rNLkTy1/YdF1+E+0jZdriDkHXls7LrL+5OytGl+I4Q7D7Y3Itx+igEWT3k+rtWwCOw5d2MSQC691KN562bQOEarzx1HXeoIbAWEqSW3mxN2qc//9tUqGbf5KmsWxkTyK+GPn43fVBnhSptwq3lFUVl4qDwlheHeoe1j+qTonnYWQ+GPTCb1e/I+jaDBD3CrpstHevCEFW/EPvCw3cJfiAm9efrxI+hj/mKznX/VmFUdxQRTPYfmHuUhw0GdI9L4Gru9kA6GBjfr8iuxmtWatzi5SoH4TpoF1TpS59pGrrNvoWzAMyL5arHQ3RVhtU+RArVnjqbkxk9IYHAx3rnYj0qv+2B7cWXRmlqp7BOQ6g1LRoqK3lFznUF2sCgCRTGz71naAUAeJcU4omp/IV/JkW0mUAp4Xn/gKcEAcwz9vU0oO3IBTPw9mpCP0sGAElPth3jpCU+eYchS6IMhspv2uiYU4O9S62zVxu1Ok86+4pDM1EC3rD/d7/pORdbqL2/83bKtMxIhYW4yC7Uv0Y6c2F9MX9GjhN9icN+D/RlvIVnMaqbisfng2bjCmI3cJky+eIa5z/XpTc3t5CkEC+P6PjxCAjDSQn30eBZASf6Byz97IJqgRHGS25tKtJ0qG2TTvbsioyDwQMpbyg8ZOFDG7A/sIlDbUW6HRLtJ/lX4KCL1/AJXCOB7SZyY18N5c1yJE2ld8TUMPsQEQcttxHVnbAJhiLUfjk9dS9xCXWPlvkEDqpM8Vjl3XhYVTbNK4cnLt84kFyU0i9rYUdeHabexWaKn4DhA5p2TV29rQ80uOWv2/50k55nSYq6Qxm5ASBitdwiht6m72s5xq8RvTRGDsdjRTztZAt+AtIPd3csU1dxCP8DN/POI3uam9qtSCs5UwuSPWprevZXAK7FDm+ivdRcNVcOjV3O/+adRFmA0mcDmJvIDGedLDp/nQzm4lWeUpjfNVSihfqfh7zRkbywxeeW1KNIc0/ZItOmrgZkXp4Pp/YX3JcShCWy4ilsTIHMdjP3CpzocPrsZUYoABG6pzHiSrM6mz/eJC0pZL6LrX8DGDiJvlGYGsf7Ivt0Z026rNi9SNJtiUtUI2nYjl6j+C74VrVn6+E44tThSp/EPziEmzt6Vk2p7n2b5Ig4HDQGFvnJOnA3yZQIHIGTgNy8yQ6M1lnQox1ZQbzO0lty7yWE3JIwRvhHxlTq8lQsCnTqxiyGxMSAAAAA","Bruce 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","Bruce 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","Buckminster 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R. W. Nevinson":"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","Caesar Andrade Faini":"UklGRhALAABXRUJQVlA4IAQLAADwMQCdASpQAPAAPwlqrVArpaSjMld9+XAhCWwAx+JbXb6a1DcNPrPKy+P4823/8wHnWec9vuW9T/6m1gG3GwL73i72m/JGYTtkh1soaK08XKgJxgnGrvwBJWU4c4F2SijDM/WjTGx26JefJpbA7cWEN5NynRMrCol9xtL2trSf9rZZwV37mp2JT2hZF4m93MrQxRhZbA9wz4qK4/kPryfhsCvA/+vyKLKaq+LBuSLBIheEbaM9f8T7r7re0HdA/UoGQR05DWkFZJEzWHOR/BKVoh14VfxUj3fmbUypD+cuYzs+naPrswjCF6MFPZ5WwQlnC/OTuPucoMD5/izWju2G18XkOrmwYpI3BrFkthp6VTGj+OWUcmagGoYthfv4iujVvAlHQzelSjqpbTk4bZ8luLmg4S7SgAy7/sQP0jpNvujwf7nZ2Sb/fl90zzjaaanz+2rwfENXLRZ9Lx20A0/TXD3wcueSgCGCEOujTpIoGWAyXYa0SxvF91le/8j9UtmNrGtY5plkiobNgbU8L0luTMPETaZBVOgA/ueu7bcS7PcHHV/HnOeDDPZy3L7kViXHISJkN8EUJzTy+scSWZ6aZGl067h3CbG/qBmEF8k+zbIMxoFvIBHnMegGyDJXiukWfdhrM9lFrNMlOasLFs1yHK1vgOjbOm4O609DNw8MD5T53glQWHfewBNx9jLSWVpangtrYarrrsp4y+hQUG8IiGFRAO1bpicLaotLUwvUbPwCXdN+3B5nkHRfq0806+2gBV1jYIzH112qPTD150A4xNgQcqRGzyiSxvPvN/gw4PNUCDE55AZh87BGW34Drn2fRQ0Y0HjZmTFb3m6nzJvXT5fhiJ3oxsJ+/Z1HJZ7U++SfHmeVfsTQuAaGmzJLKzKduSadVQijuJy8NNPwC+H4feDusPEKEAbwl/jiknRDZCJDNLkxB2sWYNHMv/AIb0Ub8EVvpk6j2GwCM2sWieNklcK5YVmdIdSR3druRQlOIK4vyHSeze/uPI3GaAsJR5pGZtNfKpy61u+Y/hHtc+fM8ceQaYudIXefecgezl6l7lu4QSsuFrf5HVfZb0Ap3l//NYJ1FrXirY5w5z8e0EgaxuTNY0r3s66YHKFFzLXd2cfeKdh0unx4jM04GFnZqeUFB2udxaUiqsSmFKLi0hZ7F1I6LeBU05a/2vagGvV/DiwGCpJ9jqMO4c8/UEdCjavLLPAhJ/hBVQe9MNKBRhGoUe8x3wokVD+7rfTo5XbQrp6bHhL/vdjI3yd7pRg4HPQpwBQeIIp9owR/S08LDFRug6uZnbJ7bVyXN+pU7LPtPDDQkNOp6EexEgPhguKQtklbubYcp7B1/NfSJw+JBfpuyqw8gHjqBxywhmW9XYV94AYzX55sYbWoxP2n9h5fzSJ8smxKjnVAfmlCrVFSF77F29etmco8QHIy5rGTeNEhRxFuW6IzSyCh9aE2DZmHv2j5zGjZy8ago+nUu6Aum6KPO1SmYinam+DpuiuokZhblBGToBHn63c0dDwZEU35OZW9RbsMOBLjV0VBOhHA+Bsgw+mGWkps/+MiiIHXrQjoHkr5NJZHkyIKdwQ6g/Sfa6CgC+39ijSOVzfET3boEXaarKExkKrsW1RPoKrWnd4F4Vk/3jZq634jZMoQIoBb2teAgwLdBXKRUb8NmRjn0L3m2cNEL+BH1k92Bx2RBfB6Wgq7DuDqa3RLXyFpje9O8A8NKpMqWZncLIHERNnG5zsOx9l5QYQbb8v2C5PBpp9DhY0jxxpgbOP3lQwif28kztIiAAldLIwYQX/EmuE4r6pcca2c2+feezYQVNxk8jYzVL2conPdjWl1Tf2clEivyc9Bq9GS0cNbBAQip/+ycZlrmowlrNYzx9t5DhwMOMD3NOS3J6zO+iLpIbkBqsCzWwMM1RTDPCKLW3x7ogWyfJabkPVtn1GRYjD8Ms8/ElIrfpwXBsgrp5R3AVOyiZL2rWpSkigIgtGrnSYeGPpz5quXqknURLY9gZYtn32V/7ub3XMRJZJ/sYRQe64h9OnxbcolBZx3C65+xnNF+vzuLFLGQtLyyTyEmJSJuYUiKyhPP9lDfns45DAnTgRCNPKfOeS8nlmePIAcB8GarioQhNWEH6/AixtLfsvOqoFVkaDItGx+9lRweIAh6t/47LcglKe87oyai+znOwv/fdwblikGFabreK3RFr9AhdbcWR4wW1+BoTrYUD5ZXMH1SzlzrqdkuAuv5PnM+Yd7npNsderKo/zPuCXhT6tzmlJodZQRzmcNfTkUY/xQ4M0x5Soq0AtZhrEad4I+fzOcDPBVHhtuvIXYyz3P29tGVCwVMlDN59DwKJbf/4iH+t7DrmX9NMlOGdM8rJdDgoidBWtxnifjTH+EvqJH3oYS5Sg6W3p8aGG7NPIvueJtVJWCMQasrYX0otTD2shH9ysH4zjHLovx0QccF2QJT8Kx6mCrDke212H7GT+EN9or5UtSUSbXQivjd+cSSmtNW/9kUcbj3I4bEWic5Oxb4VN8ITzJK4/0lGZEXm+qenyWZieNt1BAFyqphFGBU8RQZdFyJxyBpgoDrjojzUShRzZ61Hcg7VZSLsk/ZHq7DDVScX6tluTGK/sIBX3URmrg1m0O5NSEDEtGfSShjXuNUdd6jP0gyfagygNRy+0wy7gYwg2FV/LJ8k6wI8sZ1sUlOiUHfcAe+XvVURmTx8xxkFSl0kNqX8ajCsbBfd6Aw8al3Q4XfTTIELY3WRIltB5vF3N9WsAJTSGTeOXbBdzo/W0gqr7PAUJBlpxJJMYhEu0oNtLCvNdzyHWh4RwEGA0IuAuWmi+DYLC5AwW1xa1Q1Cxs9cO8kCENTTvfKXWa1L8PZBLJ7U/mEbj/XF806kv5Ch1JqUXZX8fSOD5Gr9M1/wDXiqswF4rTVdRmbxTLMWhbRTA6+OJeszE1NF8gUYygjmN/9da+4qtCNM+mdQOnBnAH+5aOZ25UPiq/czTlCXHdjNc2Ve/P2RkyydTXbx1XqZi3Yp2jzRrMAyyNHYG/0G6ugSm1S/OIbvY9GDctEqDoNYhbsMFjbvRqEC3or/mkimX3PdhSIqe5bqHVeD4htjhUNL5tA4HhaO6JddYsxswVjNj+GSDQGtHepUEKnd/QfTsJzZGlPkHoXxvOvydyc232msHwDsUzPQmCCTBMylqPQRqm5zjmFckrnYuvdA2EEEWkjrez/fDLUXwSAhyZMCVVwRHh9kzDD7ZhbKworU/DTcG7TnAk2sISuOyhvP38uSy9t40iDJ0CW6mpGWrvaJCbEVdqRRtQPdG+lEMW2cik+DGFusLqQb1n3Ka8oi7MTRdsWbc4fE/8u1LckNRTCZ7GXbYHswTFgg5Jb/b4l4hEZ7+Qsn7xOoi0/gyNRs+s8kLJFUpCLYxNetGiqugrotdhVA2iwFkxP+qoqiemCTyeKPWwhYXx26Ugga0SQA/t+UdmPbbq89G1CblLtksXqzUHfq8fFMaGoX1hOE6EhN1sMMpGT+Uc8D/cIaBQh5V1hmNmCzjT3QHYurOMlpnyT+16ezbn0+oDg7/VNW1sY6ezf47X4Fvuwrdnadq/8iDurWEdQBrnOVJvG+8WHgbjdlTpd50Aj3Yp6D3Mkrcy8K+rRFqPnAj672+QDucuKMmjCKZBro/7kWHi48FIm23aESlSVf2RNyeBOluxT4ftFvC6D5XjWGvKtQ+WqpruyK8XKnFbqHgl4pLQdN8xD5hw3IOFcUpcEdI2plSAAAA=","Caesar van Everdingen":"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","Cagnaccio di San 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ilvT7byhEmCQV6MMcKIQeSkulfxCcwyxXwWgKM59DuUBFCygX1tsvN1dzpkdjP9TFci7eXCapEUMML9wI7G6SBjqVG/I3/Mxq8h5O9LRjrLKNv/SP3ESWmQHHQ0ZbhPMgQKkJecIcU8/r3MIaIkNipro0bwUT7IEaDo2oCJ/Qa3sI25WftW9xCM9SSlW3XB+6yzGMEUqvVPY2FxkZhNlcHh/tfZIGUP8l/iYu4LL/QycfAVPZQnIy/tTXMSSKV5tDvRTYPS0tTmXtdUwEvKhU+mAhSlVGXWoQ2bCu98GVZJ+lwcXrjunA564wgZz+81u5mmTbATHvOKE87k0RhlCV90ehv7kGIOJNMUasAAA","Camille 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","Camille-Pierre Pambu 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Arnold 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Frederik von 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Gustaf 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Gustav 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Walter Liner":"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","Carl-Henning Pedersen":"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","Carles Delclaux 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Enrquez 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Francisco Chang 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Saenz de 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Schwabe":"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Trillo 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Lucy 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","Caspar David Friedrich":"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","Caspar Netscher":"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","Caspar van Wittel":"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","Cassandra Austen":"UklGRgwRAABXRUJQVlA4IAARAABQPwCdASpQAPAAPu1go1AppaMjOtrt+TAdiWwAvGZAWN9sPAZG7yr5GejuhX+vSp/id4RztWnmdFhVk3G3Fx09h23E9mH+x79/lGoBOFO+Xmw/Sean2N6Q/9j+ofmWfeP9R+yvwEf0T/Bfsf7yn+n5V/2//hcFAe+wzU4xQferpaSGxW5OcVHWBHWw5Qb2278D2Pf4YxUJr0EsWQ6W6l/I50peftahU+vmC5WPolvXUdB5W3qw/HxiexoL+5kkfJNHvAdIVt9fgcOaghccNS0Ne3XbvffWgVwAZhwJsHr7+Tdi66MXk5PHrWfvwglv9oSt0LO8F0prXT72NtHiDpl55yPgkhc1yUBxf8IAc7SX/9SSETg8yUv6Zrlxapo89CTSZ1XIre0yyrMSn7Rp4ZNEICsxufaAHxsvMZkFaVdkI0kfaCwzAyVZE5eG7U42VrVcNhTepxOreMrhS5OHgHnzuGpULEWVSrcrBsUPycZ8W1NzCFobNe04ryBlYrJe4UirnxwSa8EjXPj/hz7/j+H8TzrbAVldP6exL/HLaHqkezBGJvRG+EWldb+yxd9JSmJ35LvTQoqzKwfB3bMT/tjLn46V3FcK+YAfjmO6gjoHRDAb+aK2w4UMFGdVhJccPeELpk1PzTTBEOm0ep43xc8H79beuHZ0+r0rx35nznKPzBLBWADh4/RbBUl79wyGguZSJeANSg6nQbJOtZVtDDrtVGw2Wo8K9H2OSOyTNkMMYALMvfKj9lrBBdu+npHlWC8N/YG7/kpsEtML1camG3MQKOU8G6Zq9d7Z2Mjxwd1qJdBqY+oCdga3Uu6nYTWsn2lLD+ixN+3ARTbCz2gRfFdcDAf3qMIB6GEaW3YTst/hAGD7pGPuWWfKRaJVRse7TOAUKCwsN5Mad6lhA5uE9MeWRdVgfmiMByt+XFaroSSim5Dcl4byZ4J2GFDzVYsrBy53PAv5pmQaXDNnaS+2RGgC/bEfL64nX2a6ccxMT92SmAsGfi45qoV0QgKrmT9Z/NOA9HsjJsbQ++zTGR+2KGFl1ebWXxCajTD8iNukfTTg4fuMi9rAQqasM9Y+jA8JnfkHFBU7ck8pZ0SOpePbGccsWn8JUtZQWPf2wUH4lOKTfXTzposXRr1kf1NIgvayEd3HPIZlnu+Wpx8N+QDvq884l0Qrh2MKzSbiEDsu4n85G+/ap9nlXAoNx4V13CRmivZ3yYKmbIExxJNGNGzNTcDUkOanUwo+i0oM47RNeM8EiSbTq70O0gAsbRbH87w/goZsz3OdDjWa8znDCSyyyN3dPx0Sm0gXifbOXGWIwlHZUgANyNqH8qwFXPYHyiG0fqj9cXEMQg1YtPI6XdgcSvO8ZSdOSt0dzkoEf+tkXfif4XSbiHO2BRZjcCZSE+yoYxUXoTjC3RNfLA9jqcZA2CoSJQvCs4qInuHNf/K1sanoMQ+5IDtC4rfHhM1q5WDKydSGD61dZTU7qzRq5XIdKjDCg0g5G4nLMC1gL6GRbJnaTIYuYClPQbHXazEXYw6l5QjqUMmoJowYTZa8XqYPAt9REIe/0kmu+w8h612AW5aoT/Qc025xAJMxMxC2roQhby+8r5e75vT7wKM8oC4BgUcWGdsjl5Zsm1fE1HkYrKALXdbQ27OhvCWCHtjvj9zwo2io1sJk9oqUuOowLjX3/usYmGjYEVar49YgWvYlyBcmUM20riepUC3hqpYv9jzOgg2NOwyH3y2EE+U8vCw25CkW2bfMJ1cWMQwdWZAYD+ndrk97F0+0hjD9n+UB4RPB1nANNIoeqLqzqukY5Ivr4pQma8CELitmLJiWEC7W+vJw5TZaO5wL4wyQNeGUZ9JShmq+ryxl6oa2HQOgIQApCujpJSyKQwKwRyqmrxseFk5/fbVF8VTmO8rneEjS+vZVIsY2DaEvOEE7x1iYI4swePxA5V3uPQG9UuwUNlGqAX9SYqewJBdLKW3o/xN4tSfkKQnyKKwr6wtoXyECCytERTimWbPh8IeP2OPJQe8BEeO0zXdNp8FtklekztGGlxBtTw6c18B6YbUrh1ZL51OFN0i1X+o4WbInB6tk/LS3vyQPX+sYKkJwZx4VExo1dBA648uBd9N1IbDaj/3mqR+OPyY6V2xf6GWCNaMOfunuIpIHVK5bBJQpLNcxAySMMfGdGt1SqiT3fWSicGqVvrTNAvgd0lcB8bmNn6Bq/0m5SqRh9orsEDrM/kSfjzMEeGnp4HVrIyE+PNo/BWbf4agtS+NNN6zFf5fUU2QcYP3Dz2jDZAP1vEx5E+LO5Sf+QTL8v/KUSGRw2cGy/iILHAVK3SvV8tKoH4vDXeO/I4r++LxLdodIonfXR4bGu8Az5OFc/6GIwr8lVQemyGQgM5vJsEn52JOB7BgAIUSWoKth5alXc5EdrW9t5UP1Rj7CFTYtcHHp9EtxuP2dNiHcj/p2t/OIHi50fsRaUERZrOU4d/n0HZbuwpJmTk6BqZjtGb9OtP+4GQRUi1vVYgAS4TBqMb8PWLSjt68ahEGXyu86wTRdAL6gfL+NWzVzbKow+XDtLVOpDQDdrOTV4xRO75sDdremAFpjfBAYDMNYEINs6/RRlYJylpAr3Hjga32+3kQ0vscxgrOhiQqHO2ZaGvVe1WAH9uHrK7AeKJ/DFAfqT0RjnObRVcnl2PLNLX2T177l5eAylS6KK/FLg9ufTbeCBr4fnQN0GzkuAMIPlOZ4ciPug1kT0R35vb94TDWmvG1Qi65eMC5edvKnqnqUWHBu3pToNiPQ+xQIyY1amh/pJRQ1ijxzkvz/Zje7BnWI118pZ7zIAISLC+yGWhhNn2N6QouM5jck9JjQxDwl3K+GgNWuwgmjcgeu1FzAsmILkLpO+cjKmq68ZrcL1pG2Y7hgHvFndQxRDxb+1WxgdBlW8IZdejOB0G9xc5oA/y04ZuE5znqMg33ZImjwxwo2gctE019AMSgqq3uwAoCO5gAR/Ja0Fg3Qgt3TmvqpV2N/3Jj+QPSgN+ap+55XVyVUjt83LMBOevRcHCitl17lSUjY9EUK8NfnfAc6Ado5+YNsjj8dBaN9Ixx3Ztc+ZV/mvJRnBhqUe7AJz8pipcQm+EMD/iJKEf4IiDyS4X82JqmNJ/PtL6Aej/VCYhkXrymLmNcIsBqAYbMxwoEyeAbaE+gsC8kFI9xl7rXmwX1d19izHZTa+EuedWeFjTNpgOzszLeTojhphh1HsCRzMuXRFuXKnTf6dhQts8kV9mAd2qW77q70UDIrLNlh8k6gZbHiQDdDQGvYgFB0rn69NH3T85aggzmASmJR0TGjrim1tfmfDnx/gGGjQYnqfT0eoEltcjmxaQXxSN7Qp3vpgSnEwaqbSH55mrEfx9FDDWTmYwOHJjDZRx/Sw4/fhzh01CPUtQbcBLqiv1xX5Z8wL0L0vrfeLzQYWLSA7w8enGk+sovpwkjndIOAg0GRYiZf9TaMYRpj47qDsYeavRjWjVdwKlVCIsR6XwduyKNgH2RIoSEOBKNgY6PLP4EK9MXhBRB7mc45/4bMmZT+JKFdKAzeIK7GGsmEg7NqLc5nh0U23qRtkmfANJASsb+hKgOKcisJ3GWfdXihTtag+mbApI1mABg2czGbWSx1KyLQv16bxO0+iHyv0hQERG0C8G9aXnnGsemddIHwD5MO2gNEPrA+8jbRQJJBYQD9UDfu7nTwvznUbAizzlggHlAsWghAIDwgujwVeAa1VGRInQcwQ7FBF3k+pqhizs3A9UlsW8azgcJwmjCd6/t1HJQvvIyC1yTxxASue44kh554lJPX1dHCUYKFvdMfkfvGBVIUMNWRjqqG1QRXSvZsGxPi73apbj1NSxSHjMoRVjKITVXb0eLQJgdR73oo83nR5Fe8Hx3pKjuTgHbk9F4TOIzSXHUN2n/Guq27+9/NwKhLgx8GS0BsjVNoO8jK0u6WATCVkBHSxJc+hsHuLAUrrKr0wsF9zZge9a/D2lbNFNueaX8R7QjqHocjlkOVkGfEJG9sD8mzGp/Tp3R8cD/H1NM59R+sN6CGhYlCirpfZpvYK7JW+kybx7R+uVQ/DOnTZQdPt0nosKQaoYz0T9y0CC9bhP4YmRGRQMGQRsiJq+RhuwiMWbPsiwDhflQUcR4r6JvBPPFDbGqzKSdbjuuvm89hv0wso5LlrBZLouXfqlrfZjRW2TNVAtr9AbwnJ3yitpHMq4BWtlD/HDfZe0FhmEBE6QWlm3G9Nd8Cs8WaI/b1Fz/SDJVlqLEnkIWjcjiziQvL/jVg0npbEC0BiU59GE7jF5wj7bbWUeZPV3fgzEVYoGYuft8PkFyIUpqvHbLdKOSild0wYt6CpASToR1NvBTDSs7/HJf+pJwfJCCB1WxX3N3hVLZJ4eDQmXXebOhbsFB2OnUZeqkC6ewWt5OtHPmhIj9+BIseOwjl7rTCl4zlphhv+BuFHMm+Am3riCNFr7luTHL/39drLR1VYlxk3ntoFde26cDxK9Smj+i3tMrDcXAnQSO6HKPBkk6t3qyBi0DNkwtQrDIln9rVA4Ha3pBaVteUdD4t4IKbvxHXLxLw1PbMVha+p3NTXxNcHMNCYhg6x7b8M+XSPi4hr5zJNmc7ETD79JQYwg0FgMQjaE3dky6ssw8eGGYNd8fPKNCyruCVKaDfjcHxwpPn2P/5OG6bQRhzP96/i+7nra6AndAYhy8yBLelv+JcNP4qfMwYTIOzyh+bnoq8rAvER7laB0W8o+ueteWVtn2UvSF3+xZBnBzElW32ulX/FivvXxZzxhi6hI+TZe3z4ygzKJt/BJEftZ/EHvINfd1dFxSe/NxK9KcOB15l9TWW5pAGScOB8rDex2gCMmfKtQXomJxk00EQv7+2fKvc5l9AZWSYEdGRXZw6YMYdOV8QE7+53mxc8Ap2Z514UBMrnP6PrBNbanKY6GJFGC4b+sbjmorjE4DptH6xS95gSZwAxejXd8EAg6n4kwxKtOSQDo6PpK4asAjosFBiI4Hrv/a5DUJ3LvzTsScbwx7qyYtkfKlBrEZOyfeJTf5Z+HnBNj10BbSXPUdovmVPb1D7SZ4EiZe3kvugDGeMXxG51OnZHSCpi0NI7GOb7bDceDDQ12KaqgrpyIBL8comYziTrzJSBVgb7J/A3BQIZ+ejS4A92XKIYgkcbJVkuHlxoQdCm/BVblOjIJpKeB1lfwyqqVRr1vQs7G+z6PjkJo5ezQhhqfxIrFvrkf539P2czFa4nRns+SeqBKUelEzVBNjnCvgLNESePzxCcVGXfXEMc/qEJkaxH1UwrvN4EUcAjikqCdR85zOaMctBbPOP6Sk8HRgwcbyFR1aYKAMvfE2ErKneMYT8TtirWBwFS4YywAdp1JNAfmQg0JGrkts2XvjTUzFZvX+GeNBDGYW4aSd6lLh1YsnIvZ1wrmF5MTygZjbI94Enm+dgo0/y6oqZNHLh4TMGO8MKsIfl32YtRk7/JPWtrZ1alyClfZwpQ2S3dmY7sbNHhRV+nhp1XeiJ9ByPuIVBF4bByaZU4qIC0u8xiz20YjS65L2fYwvtmu+zWnYW8K/oqTnBcAybjqBXSKDyWk+gO0sL7pAZBpLxJQy3C36v0fJZA0iLlhTLK8riLIoABE6cqXg7cLVq8gbipcaxYR4Govwh6wp0/XFMJQ2RO+4Du4mu9ytQ8xen6aGrtwKo9+VO7OkFaU3MEZ4/wTNWbpWd3MnYAFwR4PXLPDLJRZ6xRtyjNMpO29KmlJG4cJtTkXqOq6bTzH+Wj8QF8O4NZBbh7lDRcnIE0R6WIj2DCtrTgjxAAA==","Cassius Marcellus 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","Catherine 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SpjSDo3lP96X4NcLWiUQgCehw9MabzX7r18nWELlAbxboxXCaW1saaFfRicCgA6alPVIUFu210vzWVVB5+esgHZMBz/JTXxuETg3ePg8sejhhHlywvhiwAAA==","Cedric 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","Celia Frances Bedford":"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","Cerith 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Alphonse du 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Alston":"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","Charles 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Bird 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Dana 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E. 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","Charles 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H. Woodbury":"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Harold Davis":"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","Charles Haslewood Shannon":"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","Charles 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Joshua 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Mahoney":"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","Charles Marion Russell":"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","Charles Martin":"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","Charles Maurice 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Rennie 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Thomson":"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","Charles 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Willson 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","Chizuko 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","Choi 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","Chris 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1tnBvVLZSxxX8ZomNf2WhopWT03OBqWsTrjVplqxGeKl79VZm4jd6/CPHrerFX7Q0tDjzYKkA79x4Y6BTs9DneG63ZfkIoUIv6isQtsC29By5dxXIqvsBOCkN38qVWGW1jWxv+z0IW9ULr3uCdfDN+sUOJD8qcRQy1A/tL47xZCa5jW95PG6yXJNbVOstQQe+GsfEHNQgmfkcxU4OeJUfchFmve9nKgc6B1HSpe/QEHrJ5DgrsLDXbNmu3jpjMV9LA8iykFWj7b+mtqFMeEHV4Sr5Kvo9ds5SCcP4Jt7IXLXS+w1rnLU+OlOkZFiJqX4ORsiLpnlMw1XvmqRrDG+MOLMQAivCacp8P0rFWtHk/jGGk8LvxaYsOadtBIwQ8WQD2AuQyuytXiEJKsY/UQIv7sNBO/lDMIxoxDs/Kgk/xYUNaWswjCdM43MMk8I2hw1XiuuNagCcLL28pKzUmRwcp+4f1DN+oUHZb+iqRtVl5oADtXG8YRhNWoyun0Mi/LRpp49nv1v5SnelL7NBZzoF5bQBDJtDwsF1C2tsa+7eaTO2YNC4slhwZkiwt40m9b1txRHuxdCSsCwPCUaKLUUH/S5mn8HM/nvw1/c90Uiu2vfmZtja6WXVDpuCg/ULedsec496rGGZ+erupjv11v+XZOXffvsDcakho+2cRKaq09+9IjPRH+WcRqHoBwwuZX6wxXNPcZkmvAvxK53JWsbOxUMNyJkwoZInI9THj0X8TyMBsYW0FkT0u+W1iUqvtlRgGGA4Y+A0YXe5ZqUCutTs+LDDEF8AOUBQzulwAMYCwJakS/dpuwffv2YQzRozjDX+bMUslwlVO07aAQt0CzGjT5BNUF6qqrKR5zexobY4iw5i9/GccM6HBPhfXdLCk7LM+14dqRZtxKIC6a7X4ugnQRUA07eFCqhZBPzpnCh4l4fqn3NtB9Qej47pwHSEYIlaCV4cnxGin7sof5v5zraIZK7flzBVB8siR/JvBzYh9KOIkDd/5SQSSjDGlMR8m6bzHdMrRkaAOXeo7o3cw2CSCVSuizSNiXUkVZwXjWwrWGKUsLIlWBJ/XJLwhhHJrF3vzyUb8dU1pIK2y9gr1ZInWf1LL/Extc06VhnLBCtZrrU7OFm2pDNPGwrDGtg3+EpSeStjwRfMXKZeZTeoGNF90jycSTlqcraegnzTDd/YOTX8VKxlI28lUyCg8yicM0dfxJtuCw4UiBzgWXSI+G2g3PlMlpUxPvVOeB1c14Zj7u/HYE3hmAAzuOQ3f0UKzpGJTkQoetmLp4cX2Z4v8PaRnOmgThjWQUvh80kHtvurIV5Fn8TY5eG8ec0v9ORHMJLyW2negYT1DKhYflOQKrD0Mx3OtKOX3WRb3MOKA2y5Ow/lfbvNbVNTS3rcEoO80pXT6JUtFQ5Syssbt6tsbA8vG+mGJw8wl3XbmZmwdr98/XJPmuUgeXKZq9iLI/17NRWh89C3O66AxZVMV50Jfpax+s3MBEr+YwyqnW2oLU6JEDv1MNM2bCSK5t2Smw4GGvuVrzvLvC6XxrgYdUNkS0EFHaQAAA=","Chris 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","Chris 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Dennison":"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","Christen Kbke":"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","Christian August Lorentzen":"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","Christian Jane Fergusson":"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","Christian 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W. 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van den 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Wilhelm Eckersberg":"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","Christoph Amberger":"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","Christoph Ludwig 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Vacher":"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","Christopher 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Jin Baron":"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","Christopher 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Hey":"UklGRpwOAABXRUJQVlA4IJAOAABwOACdASpQAPAAPwVmp1ArpSMitHqtCXAgiWwAwCXz2H6g5xeYsCgAE+F6adwvzs3R/9VbvTdpPccP0vh/5yQu18+/PgBPE7Qu1F1TcgDg0aAHi36GHsD2Fzgfopma+ZB9VXQGyswSIkB5h99ftl3r5NiDwrzHKawiLTf14MNdJ5S6MLaoEIkL4W6kzX2ehdxzV59dfEAzqvKMRLumZQEid3cPvvRSu883jVaLcfDoHLdyIMH7+P8lU3YC/nyX5PJ85haLYs437RKuTskuXafdmQlXPCpMrC8RYHJX+Frc1HYruQ2VTNmc0av9Y9f3aL3SIjvlOQSix7072+wpnYsC+NWnEYM8OzM9/MFJb25qiMT3/tRdLuTWorHpaOhXEtoq2gQOWsN+3GN6b6QjzWBBmiOBKhLf+dgyVYdLBnJmS+UDPb3UXUZrLNJ36q8R6ZUiclyUE8T+nlOyScBE/YhrJgjJP5ILAcF7vfYiLgvIYJgn/EGAiE4V21LL4PO2+8f5V+z7bfCG+UHVDzySy0zVLboFeVYo8uQ1bKvAaC03vF5VvtVp0pQCJxqGXG4qtxFoC/wu0G43N4zAjI6VwBJd6UDNrvWRTNqKMtQAAP7zdYs3/zwe77YrS6TgReKp9EMqhdZaeCMj0DuCTd8vKjUcobalL91m5z2g4Hj24kVfKrLVldzz+a63dRkUoS4hesGS39vte8v2Kxn1Rmd9gyhtUbG7qq3e0r1UPTwuSLjv5rcSMDlxWXzIcBpqsLgAvBHOPScgyysQcAYoqHbvz/6pqiJMYLnqkzo77YsQcaOeYDKNyGW3woe9Hkvg65RS5FTLs0gLMH5bvSou1gqzb+XWkiFBbHPcJBLs4EuEB+UumwC7F3qbg84vEkk5Ars7HA/GIhMP0PdUKFC10ZJND3sqVNUdZFOZijgta2K9BrveUkJotF+kbvFmQHG8Fco99FOjyUWXGZC84MwBsBe18SoivD/dh7nfWoDBZncv45vIYHI7FeAdhRI/zqPnTz8QobNKJyyT6sxtIRHvMoRawHy2Md4nBSOZl0G/OV7TDFXhydjz5H5ziYnCb8AuLi/xk/Fe0+4nrLGHuTxK+bncioLOpw6bf/Ofvi/poF05UdeDZJJ1xe4AtBWOxTYa8x6albW/0WX4YfRAJCPlRRyIvcA9oMH8IRzYnqm/7aqG6m7j/ex0E+olF5lIU8UmgaJSaV5HJnRxjaJQClo0lP46GUVY1gWpBfpTvbXdTnL4OE1JmTXiftP+bklN+9Ib3tsxnX0azVtZO4UA28/lTEyeBG4ZfUIfGSNMDgSn0Z8fI+FrfjX97cNnKAlwoR91przVRwH/L5FnHu+VqLbefUT+sxGEQT871etXzGyXCxlF7YF8v4QDwYfOvdWPvoLxa0iJBrWRsdfhneDFMxptNRRLL1L+SY/A2ZTkff8CsWryTREZN/xJcUvpgVp4lnEXQ+XW0W782Ms6gXtaix5e0SLFhTb+vicegVPeDZwKO278uGjWW3HXFLuX2RD31z/17JAGvZstM/WQSYESfx93Smi8SYlHGDjvexMfCy3v4QhusPgNMqNMnpzrj+qXgyIjahOqC2vNaaUpLGBgI5XoLhWLd+3JHzmHAsTvgihUkyjFfQlAoj5OKKWiUJV9VX9vD5xkHhPOln4l7zb1IUj+EJQGCtNZx6FTWJJhpOZKapJS1h24vP0vfD8xXYzl6f+08NLmyzVnTEqx+zZjP1st2rv0rb4bPKGD32mddZGwphKr7MQPLCCa+ePVGGgMVHQRB46jIm5z9BEKEi4DZ+pL0ZcI9pqyEBG43pqkHoCmJGgqB/T9jjHmEbhhDdtiX+f8dRd96G5URYSe9aLOEKzyKDN3qX/o3k/5uiXLchy9v2ZBd1AgLMTciA3rgxMfi9VXXmhf2D/B4bZjuvOAMd3ZsJzn/AbVSLwQA1uX32R+Jt5MDo/hu/L23xVzxvepjnS5khyCXi7NyqfTXbOFBg9oYh3NyUL0YJ5ioPgpclXc0v4VRmYGU2kEUwvrvsU1OubJVZi2PRppKcQS/zu0r5higr5iO4jcy/EhPi/Jcq8mGGwH0LWQ1oQZzExRJ0RdiJJZfAwnPWjFdWkyecsel77zU5Rq9VKwTAt8wtLgQRpIDSL+BcZCwXB9AgPbXcnJRU4oGgdDlK65FDh5vBjVJ5dCZ/LpgviP71yp9oiUa2ux2jHd9yfmw+Lxm9vOl2y0yedGxI8KCsHQ7s5njbmR1JEU1AhBtd/dNe2tHlrF62RSG4b9hYpNr5t2GYb6NaT/qo+SQMv8xXw0IXdT1PIhv4IvZ4uf5HLQV3GYFxmBk8pQccXTXtyZ9zE3S/cBHvnKpBukCRlaocbqZn+FUhQxtRXxdxDZS5g29tqHY14Bj7lmuU8DaM2b8Zqryu4fFWk6onUSs0TrfUYHpix1RGTW4e5qe3FhBwFSoO8QP69sUpojl9ecYSbH24W9UsSBWr1p10sAii2JCgpVS1nt2wJyhvObNZy9XurFvi1PmeZDv8f9pAeWRss5bWl14NNXR4dIImid0xY6uZZHmMToOoXlUEpuSAzTkftUzOHwCPd5WOP+LGpY8+mTuTmLoc6GSlSwmXZqwrP9yi0w6M+KWfovn0wk+ZY6X1A6ubDS9WtiM3iQdfie6W0UIHhx7KjGMBLwGhOi7ui6nUZV9Q1Xf5t157sclRjSUOF9obD0MiWKl8H1x/GGMJxqOXKuuf6hJENHsknUxa3+KjCZaJuPVQmI6QQ39NUe1hpYVey8RH3f/DgZQvRajd8TuTrayjBAclLNLZkf29F/KdhP/SLbE1XRezXDHgBbwz5WPOEpKE6Jvq6ly/ZKYH9wPJI2ew/vi3a2nU1zf+Jeeu+u10XPcLmx1PyIV8D8FuIu+GhXy7MB2TCOGA+J8w2uL6qaOeE1HUtUasaI+V1OgFrzHL4Xi7kx5JSCqOeJPzbcnu8XoW71ALQvKxrtQrJ/3XDCZ7YIUqcH8ZUf/PYeezR6JM8K/F8cRRruYUrBJAGbRD4dTukq//yDv7hK9b0gCRctskNqh9SeePZt9MooaITWsHyxgQVSdYAVcYwYpZOGo74qxDyK115JPKF5agREIo5v5Oq88OOd9hlNs2GeCU5L/H2kUyzoPhHn4B0i3H9FPdgNq85PaV8ae1n/FgCD0/nn3/qQRmccB/HO5w4mmzRIkpRDszj61c9QUNa0Ol6TnF8eR2zcUH8epAi86s5m8BX0Dlj7//pAmFdU9xLBVVpz3WgLgifo9Z4c8rHZQx3dKqbIL/CSE7shX4oML3PNstDAyBOQrUNp2iL/2QuGZlkSbY9a4K7XU76fD3I9LHfO1EaIq1f2/1oHvb6sAy7Ybc7mlehqxIaXv5/czPu069yqHqqDTBRGhrSAZyDh3edr7dgnjy6Be137E2XE1Inwmh8Z3v83WAfNTZ+PzXqMaa19zOwzzQUgKoqe7CCQyxV5NIEzhsrY8fVN/jlHg2IC92QXoqA0u3D+NgHhqpkUMSUNpbdd6sN3Q/5al9GegLRsfQLkkNBmK7QuCvbsfWWhPmGK+QtTQnaeg5oYZfsjwpeMhMn/rlRRI3RdywOpnBmmTz/p1G9xOJijqucrXcZwdA07ThojKDhI/mSCc5mq7lwMr5339eoxcSpHjkJDhDaIPDrvBm6Yht8YsQNNteFE63uN/gN9hssXp8LLESM4B2FS/b3dhSQCloXuMtQlo39Flxxpl9v85xRbLRaejmK0IOK0CLe0xGGJ/rOyLT7AIIq7m7zuchWRJe9Hrl2/Vu1pSfbh2R8X+XT9MDQXrDzhh5qPk/Ph7WnDD9nm8kMeJdzaibDVrX1IAPhAmGwL+TiYKg2XpgDXxrm29iIVEuNa/+/1XCs04Mw6q9I9KjCypKQYQPXXOTLaJ9yCOh+bMnbDLy2UtRxuK1i9o1P3s9j0Im5rCiEYduZzYps7zAqCofNpfSpWL5aOvvPVtpBv5Ldff7urdNnTt3P+us3tGoN7mgEQrAYimtzUcGejIM+ffU2CsVzQXt/dNpwno3Xwy2Gf7a3vxwXZ2Y6DNoKsexMlBZ+qNxSkJvIqfc7yqJz8aObhO6Zt2sTBaeDGLz5RSLRgalCcebiRdzX4IQLDah2hiDZQK7K3r24rzDXCOV7QZV34eG4SxkqWrKOYJDaCDGGOyZq0CEoleu1B3OAs8V5q/vSZYrUY3OFeV4MvVd7lTwHKgzpHxgQx7KYQsBvSikHwUC4+IazMgVo6jwKA61m4nQBN5UIVTcZyNi5qnqRLd6K3SaZFresTCfLoasOmSx6v4yKA9Mhyvfd8E5P8DaA4//gksbvsw4ip+ihJMaup86xLX9qwVKP34sy7H+QdCJqnZKHEge7nXw92A5GtWl5byDUwC+2ByEZhIqgATj+9cz11vt/cqgkEsOIWMZiN53bw0RKRKw6pCQ0sJgywgrr+zdPiyff/m2gFGb7l1Z1mf+L+VO0GUFxaNfigqLu/Ub5hKFyNk/VPutr4JG06uTEKuq5vBp+rq3tK/+CztLNKy0W6Ti1LPbB7/t9TjmwZPSNhoGejgLc7AhxnPcDMlKeL3wF9F1+FmTdv4sXa/VeGBk+kMxlpZHg2e1PMDtFGa6dWN6MPEa1as5fH8SeSa5DsZ2hKNSQUetuRjOBPyN4yi83s34VIKxWkHKo6zx1/Apqa+IJiQFofpC+BatTLmCp5uYKYlvk2GUIuLyxxD6sUTByGkK+7SJbwFEVHPcYDwqqI8+5fUChgpet8BiYgVNdrKbvJhLYzdXNvXYh3USlOarSudASe0YhvWvCvFcUQi492m7rMIk2dbMjRToX+sqdUm9pnukku4iY6aGsngR/XAUVuMe1/cH4ufUFr7p6oX56Xhtigr/H2Th6gCotcx8ziRixMD/7raN4JIzNFAzKs8kfNtm6J0FyOanfOAbNT4sLbtwAv1u322SkvLYIzq5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Mary 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","Cimabue":"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Corneliszoon 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Jansz. 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Hummel":"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","Clara Miller Burd":"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","Clara Peeters":"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","Clara Weaver Parrish":"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","Clarence Holbrook Carter":"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","Clarice 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qOJdXmmkDoYyPtHFeoZwg7BStpSauz/YqAzw/DlkmfK00wedOwaG6NxnCJ/hun12TYL1ErZTVaGOqJIbLdAAAA=","Claude Bonin-Pissarro":"UklGRkQJAABXRUJQVlA4IDgJAABwLwCdASpQAPAAPxFysVCsJqSirvg8AYAiCWpknFZaN08cvM6rt39s4HO+l6ftxBz2b2/4S7O7g5u33V/vud4DIbpvtf1bcV+Aa3x4UQ6rycbWYz+chkLPun/34B5dF0KoJXGAf0PXmLiZbwKvWlOlmitfv90TWx0BTz0Ug0E+Sjm12UyYhWtkMsc3rgYBGBnOGE7MLQ3sI0UrKubTSvGWXfNQ07zAaPVVwCmL/h/KHri6mZKKzHu0Bfpcf7BLK+i1awWKNWRSBJOHYXGmnHK/NbtMrpgSBPhvO42i14zw8E+fQlAtcU81MSW076ksw4V3ChpcESXjxNmX8rP3AwfMkzZNh9w5vUOW2RUTeHCE7iDr+ejz0zJOsOw1Jvy7HMX+VMNWzCZVgGtT00LmrVsQpnss0uZKE3QP9K8v/i+tGyj5E3a6PTY88iYnTH0S60mwd+sRxSpaMXvhf4m4VchYYS8DUNouaOdFe8GO9ONZvKSF71mHaVxL4R/taImiad15fFCAAP7wLcrO4lab2LtWX8VBJlW21CU09VMyRbUcyIvmw695NwWXbSNDom1aNocC01iMgiozWmbKxU37r/RQ3uvvnBdL0uVaPFaqwaW+DDDsaML3XVj7t2Wq5Wd4ouaIbqzS34mxegaFc5cC81oWn0OEoVcb7lvy6Xs3NQu64/syPpzjrNmqTo+R70sCbKyr2i/8d32/zMYdI2bvCdxGyrfR+FEFsv5GNbLtt54gKGSWDfZdnqdGRBVKpUppWiOj0Mpsh9nuBYFjW+X/U2uvdvnSatEgP84I1nVBH4s60ehucvg59OkyMjCUg1LPOLW2jrneQhuMKu6hOTafW/o5vTm0Z+B9VEE6e54QsRgYmFIpgs7zza/YdzvkUsICe6fzCjfq0pLUzatA0PEsa0sbadJltzplDutzsi6TBiW+2FsfLZxW3PkAWnB6YuQcRODbTbLmv1XM54ldGDAgWSgGC0iK9L8ICHeazji1bLLxCdptG9BnMjIEGojOByV5ZQNv2jHhHxj6lXRZNDuj+mZiALMvGUK4IQB8SLzsw7Ev2+bael7D813ekE/yGO5lfuUIiMVPixKN408UuLslQFSZtr620ddTLjMOnKkdQ1A7zEwk7wacldy3c0/TYI3r5/z2nti3AkknSntN8EqPQnq5pXV0ovvCnWAWnz6ZPiFZyZ9071GdIPnZTG4ELXWERF234Pg2IwxjgAOvt+sfRl6yK7kgC0eR7+pE13UtUuGrEBrImjRBST9n5Xr6lpt7U6iWNv9nyDMWQf6myoftFQCmW7W9Wma/eyJ4xsbuL6/PStaaoeJGKxF/jNe7MzO/4TOGdRiaeKdMk6/8cRk0NXdOTW6KpfHQoyFA2BJx9lyQL3t2IPSAgYefdoP/ZhZRrZrzU3rfTcp3CfErap6TM0AGhCvncDWCkiR0aQj64JH/gV3L6Qt0qm1Kqy6I+QBmPmfR4G1ahV6X3rLMXmXWN6lWJSZyCnYmTFM/CY6bds4jdgChEc1aWV+BHv3WJXRNY630QvRop1/B6BMhLMQ4Gm9KEs6N04biazLaeb0KAFrTJLRQMSiE9qKosb6MjzAzpVWnS7YM+cKCWkPJ8OhNbDdCHK/tlHDN/T7wJ510BeZveUIDcl7c2DMTXWnO2FoCbMq0J0sUCzskkv/uh23c86RV9Y3GruieBLYrrWg2vQ2gsmF1HzNT+n9zL7x8Rc/8HR9GQwmaQ/bsaYLlGAP13uFvMWiSUQkZFU8aqSf8qnVTe7Mh1UBONW2DZlaPUr1KQyQkRkfvqIsfxT8YXdqTCiV9DSTB1nGy3ynTzwGTdJDmQNuzjZGWc3v2LOWFawwKMpz5kIhWdqfS7RCyIqLgvtYQansx9QMoT/DAb6XMKjimZi2H3jJJcQI/j5YPeuQlyjldRXHEJcLiNcOUDLm2/5EK9M0In+eMCN1ibyj3uBLzcwSNCxnNL0+RkN2gkJLOv/1QzL9PhTURozvy509JCis/US1xI+wlUlKkOpxM8SJxclg1bYW8VJ7p/opshHVqYZF5G0wOMf7EP8kYN3H28Zkq3atOpLqtmnrtHSWCJ44wrlrfB49kRBCcjx+xVIOXFPzLu3u1o2RcMGjPlJLtmOD8KyYaGBKCy/7ZjvEnW4kqkDAFJ7mghAum75UohlJRTiWl0173ZJ+to09yaGsgtNnIKr6EZJo5hmEabld7tbH7zBCPIU+USEWibWWtKpX7pDdLs5PPjNTorQeTd1Mawk/idG0C2I1U0GA1xzqUzW1PlE84Y9B9wO5uWBL9q3oQwq7iLTr8H94ba+ehh4InyTHwO5hv7vRGJ3zTbkTj7ti+zN9uMNbhehmbeiduYssq8ujnYXIh8F1VQN2XMKiGp89Xn3U+SiW5Bw9/cwhgyA/p4hHSxbwWv0+boGLJ7tp0thvn34cL9PHihpcnXBxEqgS4BxPGFq2eHC3kBFO6KS1VyCUvqaxBL0lfTTJRcvnQ9W0SKnP9z3JXOf53HSYLf4LbgG5K5tkL3jbq8hc1Sm3reKKslT04Cu3g7kbL4ZMV35pfakuZ1RssyIHjMXhPKcZhpXDfk8vdczGdbE3pmIC3dtKRCJa9nEFVO3dA8+Bp8eoWe9CWGb9WgrgLM0GzSIM1ypsgFyHTcfGdnmUuLkC/qDpfN0lj2jWYnFHcFTZxpSvt65pQlEYuEUM4rmoFrbEd/Cq8Zm9KZvQV/3jq8chyLYaME5UGRBdh2LEuqZB3MpBAdqhIDYIvWLdhhFfOiR46Y7IQn2/e/5+x94UJiOLi1L2tiwSkarVDmSVtxeRMGc2Fwn05WNBV6pAr6tl8nliivMvlmaQmUYVkOpfOeKyYopXLAScy9uIH0Jo6ATyuRKdLVIcdDswT7cBkhWN44zeVVeUkkC1TscC6zuXefF3eBPgAB0WNfInMFVW2XrAcp9BEgFspFndWcqyPzkMX73BiULa0M6LGwxzbGpFdDTHIJyYbAwBynBUgvFtO//8R+imK08J/X/vZENNN6lfb3tpIhQ0T+DoLAeh81Lxnu4Ai4Yhgv0M++QEhk2qpISy+HeeCVcMQ0qrhfPCDK5GyKV2X8w6so320CJM/2LA4XS4bsUIbLnPVuufy9ijDQSxcjt25+90Fe+CQAA==","Claude Cahun":"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","Claude Lorrain":"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","Claude Monet":"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","Claude 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Harrington":"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","Conrad Marca-Relli":"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","Conrad 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Maddox":"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","Constance Copeman":"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","Constance Gordon-Cumming":"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","Constance-Anne 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Brancusi":"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","Constantin 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MacIntyre 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Anthonisz":"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","Cornelis Bisschop":"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","Cornelis Claesz van 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Pietersz 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Poelenburgh":"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","Cornelis 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Hendriksz Vroom; the 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z0NRrU9LhlSzMSe0+5GFVO4g9R63kHrS5X4+1bjQJdzFoby+H6xZg6Owakhqc9fOhGBNj6Iv01Nv5fzaO62tHhXiTKw74UL1SA/jM3QoX6If40/gSc4PF5+UBZ7bsB9pQi/jflxI5F5ujWY3sjef1LowXNBVfKdTvSlOR1ZP4YPMdZCTsx9Q2banrNT9kNOUcH7RYivSICPPwOGUzK9763vOirgWmWIcMUlimIGmNpU0PXpKQ9prPJLsEj1HLQUnQ4sAZzdvsmyAAAA==","Craig 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","D. Alexander Gregory":"UklGRgQRAABXRUJQVlA4IPgQAAAwPwCdASpQAPAAPv1mqVArJaOitVnuEWAfiWwAvkAdLB+WKH3kfwj9Xc9vt+lL++7vDna/S7vS29D/4O1gPTOt3zr/P5OLhbqR20v7jwJ/c/EReP8ufQR78+AxqreFOXN8Wv7Z/0PYI/nP93/7n+Q94j/Z8sz8lvbUFg1X+fggG7PPBYZSW7WAEm1Gze7oxK9NgTk5hwwU8s3f3ab8CHL/EWen6c+ykdnClKSCvdhqclgn91f7sms5yPvuP7NYMLyhylfMNdr8WPI+lu0gljTO0a8UtZjxJYhspIQDNVbb+sCRKyRHc8j6rrzlZzOCb0AYCp9t3XJX5xCh7olXvfgJIHNgQtE3ct64bHBUQxLXBkHZ3tZ3JbYVTU8fi5ZsJUl2CsbkR/1vanHLQ4oySMJaF4kDcgnHqJUU4p+7DNc07tIILMfif1Y+qOmvQZAylVDVaGBxohT2PW00hojrf+kaiUjYuYh/zlreWTKcvIU+q6SoRarKfTcvs3iQyEXv0IWu6EPlQ1ysqFqTv5yenP2AQukH1jLRY88DrZU7R2UscAd4JXAYwazKKBzJ54T/Ycg18gA3Bwkdw76+uLZ+x5xwBmJnIgPT/1OOzgJGqIEfTMm2WZuKAcgqg9gr3za7f3GqosbJYPaZXee9pcGWpqekbQKZ4sLuTrHgYpwH5ul7MpAAAP7CCbRMGFwlPqiAV7Ydn/9K2Jb/82f/+oumD9oFtU/K1G8ETccZ4FmLbpvUg1fvYtgxBGOuOe6iKw/ikyIXcZoKPz5r4M32VnEWSe+pTYjxkqlCThcCaCuqOVJVU8q4EKcdbtT6WHp88RsPU/orgm0Z64CPKerJv19aYoezI8Y5k/x3/e0PmwuxfVLmXhkfJI51ktrIMin1EBKzY7anEov/xrBmXRirgXLz6yY4kepmXiHAvhD2ndcJIBYNNETftaEsGthpvk+kelWb8DOFvBzb3/NX7NcxZxrLvppUMJefcxBrnw9Tax8GPHZP7EgPLSkCFm2uiFNS7O6m7Kal1EPiaAdL26KQKddwPz8SllR76N5V/L1R54z7nWxawcjYh4OOB6TCXpXgzKNYlwS6IaisCGsDzclOIi8ih/mE1dg5HJRgrfRKJDEvrrm4XIEFRie4a+lfKt+6KAxMUVa20zAsrQB+fnIhIMFfUKQMvXl4KwluqQLid5e9J1womWEk8EcNddzDMQagmjbsOoYWpCJqsYwYAMFE4K1mvSCfCEZ7DgaX5GFjcnYK38IlzNCerIUYNZCbrogrJOcla3rXZvHtWR+jvzP8e9nQxq1cV5PRObpJKH/KE0XUH+JqLLgIS0/9dBBhDuWTSg9/o0gS938W5oxyEzPF/OwH4Zg459bcSZFuqWgRRrPbMfI2aPeExam015Abls6HUC1KLvyNhuIkVK8tqswzlgmNXwgMSPgNrfUeSkuZOFv+R0GcdmF1xQes6H2IrPlPXvhENZiFL8i5Cf4vPWmarRX8NffDo0fU3E1ztWB0ZBNv+P3EgRVWAQtbGAsp/y3JtOnjP8lKaNrV1Mg4LgbRwHO1eRhowSkLNO0NP5ON7Tw+Dunb38w0PZJ2wHR3vMybGDsdZXzUg1VqdBaFzdY7IafarsCywFIqrlg8Krcs/6Gnk4wUYrNtPxMOWbqwifM4fzVLDGKHrQ73Pb57lb9JsT0ITjFlg+bu6ufXQI3E0ppiCQxw7RvY1MVUSCFH0/cfpT7FX5IUFZcxjBLEjhktoc/jJZr8+pt29oexN0dGxmtdvQMVRESP70BPi2INWjFfiPOBvcdfY8tTLXeFptFsPv8c7l0MJB/7Umya8oEd0SGJCYBUFY1Wklz1oYnTMF2mpFKxQ0UK4MkRz1O0fYVE1pjOaIM1epmeHYYsk03jMZhzVgaYVSaT7EXjEj7zHbdq+AzXGtrlXfRhpKJKJa2UTyIY+TJmsHLHOQOv+pbMgQSsOKC5kNbSKfMin8Nz8YfD/mvIlPRs1989Xo1iGowN+RB5ROCpL/DeqDsxGzlOGJGkdlYHi7EZhT5n3txclaPoOT3yRBO/o6qGf+BN78nr5PkM2qW+HPbUvQ2FkD69ckS2WXJb2tJeqNbIsMuhkOtFKjHFtNVGKGZBllDl1sfYgT0sGDQ7TNt2PDPsu98xjOWVi3MQseZks4d2Yc8Uh7ccGsX+fOYSeeVW4saHP3h0/A6EPP+5JXRSZtf2gN90LiItRqn/hitzaHdJY5DrrPtqvdM79GzTtg/SziymIkcM/1/7pF4eE3vLjGfkOC/cubVC68E3O34BVmfpwCMr9w60hWLH8B2mk/0jvaUYca7ISX+RdLnoCmRBfkKM3j/dthbI0bDzNMqjpKRRTfhgatgtkZntCIaJSMMLvaliQB5EEL3K4mFHuFNXXU12yBqgPf+/Yc5mcfkH403t6T3V9bEymHkdMFMxtBKb2CvKViCY+tBGcVi9kpHhZfLsuC/LFmDWqMNeCEK6zpCIMPsU3MZk0dsACJXWsVcPVU75nC3NwZ22CvcQtxOI1ZQFyeZgltVEFcaqiV9a7s2ClW7kcoBzh/javFmTCA2Sqi8z1UvQ7mVw9emxiyTGTFYrhR4LRHf15PcWD5AuIRZrUxaNitasneEwQnuEitNA566F0szE3G3rzA+zrebqDKmTZO256Di0LigDMqMrBZi1iIUi/21od7CIVOLU1HtNCcxCvy1p0e85oKovvrq+q/P1Kv/MRLUTj1xT6+5CJGwmb1NxXCmPpbdaKSv4RINnj1lDYS70dXvxhq578A5P0MSes28ND75wu9CowagKLL93uqlKdkrI0m1natsex6ypnewkAwzgE3tPmudAeR5KNUJO7TposHQa1l6q/df/u6hHn7/lFBEkQDHfkfbufbvWAeZpqmhj64A2QI4Y1h9VPGesBhtAxJDl+2VIZ+a+/2TYtfLxCSqCYiILzDYkScpe/8R+OnDZKvAnv1uYJkB1oji0JcHilnw/F/emM9upaLywlnOCA9R9FIkMjNeCpNuVFU+eYXcP/tAvZ5u+og9ahHyrIbtp86sLGVYPOr/dX/kdzPazXPlu2Vt2tkLd4IwJCyZnMz4T2x0vlgTf0Y7FaDWaQJfj0NLbX3DB1wRuSa1VdMBB36Cbv9R7ENQNTYs8Azf5vabyB+P1qjFUcGa4Jpff4tOM/h/QeOPsbjujwCcsJcSrXgL87kR0pd01J5/iMk+51c6/Cea5/dCczEI7Yt6dVe96XRDF62qXKBv50Zcf5Z9jdCXVhyrs1AG5lwCYr+1bg24BGmNYxsmbnyQu7BHAcsK+bKBrqOJcLRe6gd/8PexvnI2v6ps3Seh/s0mrz7HlAsnMVL21vEfdFe5QiPlMYLcHBHAFuBZ6sgEC0Z9BNzWVhtFNhkUBL4+iTmtUPLXtdcRj86/cFAx1zcbCGuQoNYMW8KkrDz4GxKaQ8KfzpYKyfRgmjVS2LTg5JBEmdFXrBF8fAiJkpDCZ6IXdG5YixkpC2Vu2TvPR1tFVD1HNUKiDDiZ+uNAdySnEHmHM5OkjX5zz7cmYtbanCdwBZv3cui+MmwK7iEiE+JLuLhAZCqMAgAqtVl6+cnT1w9gSbo6V3QWxXWssvYXsHLJ0Bnj9QH0WWGlXS1vWAhBS+hhQDoi3Mm4KXQGMOyQqnmn8Lj2TqSz8Y4tbiJ7Eu59zLjho97ofcNNDQ1XPj9qNr7Jxz6gJLYlsl8hXZI5XlQRqaei1oNdYAO3a/Q8UJpmUHQb6nU97fROGj//Blohb5dhbYfPVX1wtIh05qmLbigoJCza8f1DsQNdfoRwxK4BZatcwHaaDyXvO56OZwpte9If1KF2AFsaDADzVZsTo7V6CO5y+jSrgQoNbKm0CRDmGttCdKxA+WkjaYYrSPeG3YzqpyKgF9R5SVBD7nG9icKxFyYmvbVvxrBqxjG33nk5+Xb1C6jndpuykHx/WLribeD3N/aqtRcOhlkXHqe85Ur5bYwm+DwaxmIwBXVzST/DZIqkfm5jAhH+SEQ+qaeDpJEQ/+eBmGzg+m71c6UOPPKPR6S8Bt8uASp8+7gh3mHdZbf+8ufwGKOfPCQDDbwa/nId/FonP3rMfzvf43XLZPQfprV1M7n5v0X3+kSJTgd0f7ErUU9oyywHGBFZPB+ecvd7M5niQsx/ZUW7U5o7vKNbWWZ9+eo2IrdlOrhG2BKIWajukh3xlYcqRiCtrMiG9LsLYxSe40lwKOvm9HhE3NjZxgC7y6oC/Xn0WnZYydVpfggr9Uzqo+h2Tz3vev3C36HCw32rQ8ExqnYszL0VVnUybOpW9deXkm08PDLUYY/PoVtD4O3rh/KRqMghBdJ++q/bd1NhW5pVjHoDpLYfjfxNgdebP0KhUzMY2LmEUb8eV507hzeq0Ev7itNnwONbXlC4WlplKFJuOPGRn4s1H2Ys4fsuI5CF9UnJcOxCXJKzK5bYIegnk/JwLGfaxe6bepvdybjXv/HdsHRx+4Zz2F8tccEW50jBvBqgn0Gy1jgaP6qHjqI+DgaTudnQ5PYr8AbYsiG/USgeMVuU0jXLWQwJfHJjGV+ICu7debGh7FXQfego5vXJQAMjUv2k3su3MTB5eEMQvFIH7IibZx25YPpoTMnRoznruyCX4Vyj3RZKZl7V8XAAVJhchK/bXfHp7PjgIj5BcniBCAUnFs152Gh7dZFMiNOOGhET8TmPJOCevquRhSc1YyNYhViT4fzxhC4yq2qopCXRDdSTNRynuJkDUNolubUJsITwvbxCFiAIhoNi0r1jdMS0vW+TiotRgMkP5d1F79atQ3sUpbKzD7OoLh+u2JawYdliT6Hkux1DBWri078o6Esk20zYPkvhF4XNEIeuSJHlVdGHb0JFfjLsAqo/jhKgi9esFfY673I6aGmKtDyGnsZatsK9D0Bk6S+EPpoMKqJreqALzBDVdWUJUzbjPn6o7PSEeiarbFHRrMzBFnkhCyB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Howard 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KMLTh40lHL2qYHYEbSoWb/2oh+Ow3oAd1hy+Tlhbzx1SaT+ssPN+xmXbUuLIHZ55ddRXSzuc9/i6TABpdqichSN5jPULPH75YdI8ZiOHb6apHZMl2zIzB5eBRpjkjkVlJ8N+yv1alTgTWcexGVnWSVGYR3UIhti6dIm3ssUAuX+hwpmtSjeb6HgAK+mUosTO4of/IQs4k4+gSl4sBK+jZSJAhtlN/dZtdfsiLHwSfmaGmt71NzhjGA6zmvBNSoB9CKKi0HMGyr1DSx+ZLbfaH5Y9Ofy/ywJ3UJrRKZ+X4IPObOhOHffaroW3oneiA5U7P9mrFUIb0wLzsJlP/4vrSwKRSF/eeSl/z219UyvedxIO2o+9yGTPusHcyQl5MbMjemcSyn56kMvN+AAAAA=","Dal":"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","Dale 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OUXDg7kUXVBS9N3FhcyJ7gXt2zXREEh9P3kFHMkne0A74E6xE+AZ95zF5+dSuIfC5kSepKMw85B2ApeEyQwwHxc3mJQcxzQq8lBtGYtppWnjLzUyJqlA6bE+EBh8X1mGZL763t3CE1UE6PpwK0xx9wW3GbpiSeUJL1bEAAAA==","Dali":"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","Damien 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jYfSvz2rXYFVW1YnCjOnTJdJw+nVMn2f/vFrokeHZfy1Km4qqm/DxTJzgsgFENQEN1VAesg0DT6+G/2ad6RewT9obb5UbRhz5UrwfcxROeopdJGw8LGhRcC+j9pK0fFzR8XXXLkDSeuxbB7Yq9PpJ/AbhKWE9u5VA39TQ1103n3Ip2Ypnl9JcyhHVeocIMDv2mA4Giea3667wYXQa14JX5F8VqH48TBmXWUM0mWRpJBArMlPWBzjWM/fjxmG2ODx7nIhxSof8BgNTngts2OXq0rFAqO7y+HDTezAPNor+wAgP/CPGdIg4KHSxH+mqg+osvYLRZLsAmtl0jREfQsPcDUCcrdGQ8ikZIk8GtrPlzaNCsTt/53K+iV1PbLK7us0L1NH7/BFowJhUuOhOVpPsO7x8aCEv2E+8+lcpaivmOhqU29TYoBEq5jGpyPI1sbs164vuviq9TmfxHVjNcC8hWa78Au1TYMiYEUOJ6HED/z8GFfNicWjo1vY1vv+fiXVKoGpA2fqoJo/OgrIpWPdZYXA7zD2JX+DZVZ13I5k6VmT5o6igDfPtQHHFwv8zlmu0XGI5HZymvnQmXH86YdYsXk1MSIvqAu7EVA+5tKHfXQDGTQkamKaw3ACQjtcARB/VUwgprvF8N1ARV/yvzYq9IemX33FEf8PnJ12+MReEcvywP9KHZybXV3wfymuE+4Al9v+3r7NNRj4WyYl3iueCRjjMOxV+VkI/Xp8RlXl+wWziXSxJInqBbJjG6K8DRRgj9JPod/hfGWjsRbwaw+zyRBluF3Drisa+mEd2OeKzU9HG1Dc66lVuPfJL49g16y+mU9tMsK6xLc/uj/lfjAPvHoxfkZqwv1F5IrpiugmzXd2K+f44K5i7ehniAZqcP7U05hJzf5n3uLW52ncjv+e79xdhmK7kJ5l1gl0IhI8VME1ZeMHoZWavHXcf/r9eR7y2HnsVr8Ovdz0yaK/gtM+QUqmC8yRQ0LNMMRhgfpha6TAIQT+w3hRCtp589IQadn69dP3iO05waewBdonUPDTvDzOottVRXVAnphP+iEvK6TM2BrccyZozrMDtBPbfiXK28Aq0pvXRThQ+1DtUXBwsr/2OCCkY+5WUMWyZaYJrDVrDpQAZ+JXZi8hUVSRFwNFv/R/RSfxL9yRcIqJTy0/qGPorLu/DDV4CozY5NqutR1dinP37KPty5s13wEwIWL8Pki5OFqYPVsUkIbPgm6yvA9gVUuE7Ff/pLeQTcNPq5YcA5nNc5k/ceIAkRMe/WjsGJ1muipQe1b4IsrA/X7VAyAdRYrFQOBmb8Oy8htBKAoPitWBwQL+DaF41juEJDaYWHa7OuRND5+Z2eullfWaekkLtcamkhF/T3YEFvnQIa6UMo4YpA6ELIRv5LvcXjAd5ToguwTFCABFx3BNLu2aR0wWcLAumMZudISpGUi5Bv5oU4BIxGyi4vdeuz0Tql7J2t4I4hEj/tb/o2m1p0Fnrlwbkl4+XAq4MfgjIfGi3jZ8MWVpc19uAKGWzgouqQ63wYjHhnoounlLJjxcB3+YnB3NDkPBYz9EN87/9W6lyj2ABxCLvZSRFUxvCi/vlBzC+f8Fp/35HmyHwCEgCmIAVqMuipyYRjftFeg5qrafGFuGD1AhBzUO2pzJfHgBbj9icBYLnPaLOEWcAR1kDzMAAAAAAA","Dan 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szDNA7/oJyFyJIdbkR44qRkiLTcJ8K5LhOr2aSRPqQrwGA11ahCzT+KUSpNuDcD6e/taG+qR/HQ+6kUxr64Kjnx/GWMUOf6JWMlIzylXb1TaN0tnhZ2wXPkOTuh0k2RhnVbm82bX4Ws+mRMpIGDnGfk6wPtPGD7xc2bCm3XM5ti3Ra5Yvp1ZRcshGGRtPI6Y/n3d948HCTRQq90FlHNvrQpad39m5a4bOCyjHZBXGm9t8j0LdAib6RTo6DJ9RkASgNEPuGweWtVOjDbdezONwEB0iiCPsHqVCgqYID6OtKFDs5KKscmw5eIRwaPMJnYt/hrf4Lcp6orjQgK83LyH8UJAEYmuH+oyCmasKIrJ0RyJqrjsdvUtuAEu9kE+9ZYWZqGgIspniIZh7bY6VkgSroNOw45MZof2qVR5HWtp9Ts2Q9Swg5Y6Sc/POLlUvBT++dKx5gAA","Daniel 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F. 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Ridgway 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Gabriel 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","Dave 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b0obR2uYPfc0OejmlCT8H6UGngiUsCunoqZI8cHaoZ1S6Fsw4RX2HxFW/AWBqT6KbRXnRANdieSrEfbalh+Uz0JjbAlfLURyKchNQ849IT0iyJpgkG/nJ8rtknxhhzP+dCi9Ft+JdBgF4s21FI4Op2b5BMGP+V308LNujHf+vdzbplLSjlNrg8z1GuSkhiHuPwnnCahL2aCZTf1KQAAA","David 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","David 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Cooke 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Dougal 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Driskell":"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Eugene 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","David 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Macaulay":"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","David Macbeth Sutherland":"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","David McClellan":"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","David Octavius Hill":"UklGRloFAABXRUJQVlA4IE4FAAAwJQCdASpQAPAAPxF4slCsJ6SnLHPtiYAiCWVrlVuyf867V37iCiQckMuXMMxIwfFRP7BJ+dEcMLon/NctwL3++mV50P/iWi4oitcd3pCIeqHSvjKE6x5O/4d3My6MOEkRza5dNDZ0yHwhw/777PJarwkclJYBplSaP0468zgWS5YYW0k7WkFTzMovLS/7MKg95DvLnWBL9qswZsYwSWGGDAHms79iK/mFpak3rRApeCg4/A7fbobNxUQ2rJDY9uFwwGqDifs4FXJyRLOfiTF3/6XDoYVUWXXGp4Mev8+JALUCSYRnfX/9WHTY7jUXbkbLqCo9uj2UlAzHYTS3UtyDxauzoSK+bnkWAYUBn64GFGGJG02E/QcyBfBNI4/MqY1jf4KEQJPASDv072kJwxCqg2AA/o5PtVVEt98o0lg/qyJ/1xubXX0LUSTuqCzdVnfsmYAarQH3mefyfsrhhNIw5xTu9uj/784BAenC/XNe7H6yoj1WofcVYFFplugwV2iNqlFDtvTzV905wUuWIC1B1jDwRcPvIcXjexPuuXiuLzE1pkRBBtF4wfswZzaKEwTGdhmMvsRBERo/EIF6pIpWFS1I5oIW87OMLGKAiRL2KHammvZDwdqZWWLCxJBP6EkEjF0eTMTlq0HPAUw5uvsAvk5vMpVRacqJy40hkK0jWiR+Ye+U7VNkNfiw1eIlEj3x5Vdhz3tPDIyi3G5qpkvp+KrmIk0nC9DaXDkGdtm34IqLSolqfhDu7LgajsdFLT13bmadyZNe3X30+fsTOeSfleaNlKIPJl3ea9x5W/T1dQ/W879HTy0sDiF7vNMAsna3aWUPT5CFr0TareSRfEfytnMwgifd/R0tRKSij5NbeKpBl/xghYNuWmqzVnwsfBcJPphsDQriVoW9V4+dYBrolsuBKjmtElxE/D3LhHatS+sH/noKGZegMr78QFWw/8KcHcb0LVsXV19RGnMnR5XPlNNYk0wwQvgqACch8SadD44Ef9pFoVb9N0ip/wuK6B6uhePp5Ac6MCDR9AV0ReSh5knPQ8jTqXK+L2VjGvTfOoVju9UqZZjMczxR1hSDn7+Fni88sAy5rf2TmUFroe4bJ9rM2BALILt8KpIJPrLzQw+EI9qxn/tK7CgWIFUgSNhJ5bIZ4zam4yGJQhMafl2Jw1MlOkMasl/4iJaKvO8L2u8ElMWgLq80XhH845nF8Susq3d+FtpZCF0AiBKvHlKwp6LjWDTe/i1cf5/P8i3uRJCEjdJT83KnLjQ3mgeddwlhYKzTNslDYKI4qkZTCYRzAiWaZAulIzOxX5Vcop9BU+iHBLUOWc4nOXqCMGf8zqHFaPH+Il3bKugO0aPa4RBMCpFtUxryGew/j4xFX+uZ/UXIZf8evoVlKssH0O+GcIch/rH0sIGHl5WEAl273WUnICYmwBB3BvxdbBopUGJGXEZ0rOLCCrIOmQQEDA5XR9ullct7AJ7YGCjICn7wMv2SRM42CPsHwZKT4UOiqXSWBRZky8kCYcpPOot2haQNxxvSHMXM5i3o1AoojPAzxFke4+sqbzPe36g/FhchyKjYxx738ZmNRwLoLStXYgk0ozEVr3zJHC8h7+QzEdSFv8Nbz0rrdXigajvnvYaJ6+6VBXQPGOKBCG5rNtKUexlPxES1Tw6JmUh4dHB/Z5Doq95BWXQPvEe0Sjg8B1bSbyH0LnShZ4OmJCAIp2IuS/aUuIzdgYbO8sh5adtKJl5Bc0mardTKJabTV3NijdFfJAgBiR8Cd8DCVRaQUgrFj75c4VZ3FHOmhIluh14/WPAAAA==","David Palumbo":"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","David 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Ramsay 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Teniers III":"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","David Teniers the 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Teniers the 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WSHgijmpbIhwx9tPnQmXWZvoIhsJ4X40gINA3yDhEnpOHUsSwxQW3GPGG6VeDpHLVnucJTucDXq3MZssKWkjjWU7mbIJ39y9CAEtK7p2N0qHs5XcMMjaNelhKwSJ2cqUt6qyov1+R3mDHiGCLze0IBjuUUBtGEPaQPsGDvRP2mA7kk+oNGdiCjVcjV1WuLbOSuhyzjUYBYpevNH9Ahqb0gGIn6SSbgIBzv6ATCHeifZOhYpqntjX+ayMSNjOcabQ94DGKLH9lX8NtoxR0MIhxbL0aK5ABwK7S9IpS7qh2TgMQLBxrlfXSErCZM0FTCDi+/p9mMt5g55FmAaaKK+q/9HjJGSPyRCr2bjq+YeNIwglnrrt4S/J99qoKubxCzqvhaY0bpkaATttBjEvR98C3T4NykC1bqdHzVcLT/k8OQ3O0Iq1txUHJfmKNhLAQgWbDplpS9w7co8gK7pXupG8HhC8WtAAAA==","Denis 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","Dennis Flanders":"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H. Farber":"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","Dennis Miller Bunker":"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","Derek 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Baixeras 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Yr8uaO/lFewZDJn6HSOYffV5x8BTc3StTAQInaUeTK8MgTD9zSUn2KLIBUNQLU0XASvxfdJh5xNqtTMkGuckaFDpbIuO9dO+lOtTgY4wAZiVSmOGsX86ZZwbAeo8ZyTQakJOe5X5Aa1wetszRssre3NhdUN+RdcU4pIlR4AFyEohBrd8JtVAXldMJQodb+4LvWVDrXjvE486ZaF9AAAA","Dionisius":"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Roller Wilson":"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","Donald Sherwood":"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","Donato 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p8v2nOxNh4X4aQ9RRexVBogIL9rNdYSu092ON/t6//Z8ucPrLP7XFCxUS9NQfIG4d92pEc5xIPI1xetGTSzTPZPkLUXFXriOnRLktqm8Rdx8vyyQBIVggXM07WMOe6gxTY7bfNjJbBBttKXx01TajA49AnjwMCYt9w+/xYZTSze2emeX4Fp8xKOUq2gVhZJG1Rj64yb+uSQBYWMgfmyXlxt8HcjPgAAA==","Dong 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Tanning":"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","Dorothea Warren 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Bradford":"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","Dorothy Burroughes":"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","Dorothy Coke":"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","Dorothy Elizabeth Bradford":"UklGRogKAABXRUJQVlA4IHwKAACQMQCdASpQAPAAPw1srFAsJaSjMLkN+YAhiWwAxNZPXH6v1LT85EX2PhV9Qm4U535yY7ILZrul2xzTwW3KqWxjx3gr/b0Wc4yG5EkE9+6hxkX2/p1KblqJgfgTc1bY3i2HD0BVL4MzSRfWIaFzt7i3VEpPVz8uvrqDA04WvF66hhShYF1toXqHTwTNog8DaCsPq4xwBdbGMkE5c4CNUByVCnn5mpMGy0jtRdKOdm8bVWZGHfB6LZBWz/FFAO9e0ESUEYLnOw4HKc1kXhvjFebAhMBo+9UofwFmFSJgbebxqAQIOQH+FXnWkVtwz1ol4KAUldFMmhEZq77lGPnxuJ59G2y0zXvEmkjKPI7hIVOwpwqUtzMvN6Pd/x2QqGMI3DqnOYzVctCwvf3pW8qke9TTGW4k/7eq/SwVFregWimPnqjUi2AmE+Q+2+ArhcD04C7WWhjzv6RcLdqFL/TtvTKBh6qzyNv8S4Z88vY0LqQIPweunAvNsxsi0D7gnGHn4glQJ2j9Ra362CzVaYto/U0uZOX4eoAA/u6r+dEgwFgKIly7lEKtqBfRB5N7RpHRGzzIpPliPVJiRXFOjvm3+HzZvEqK+Z7idSbtZpqaBwAmwVnCwBWs6oYM3AaarOBTZDyh3l3X9cjzRX7Hv7lSPlMVoGEx0m74kW5aZaxzS/y7JTcwRCSeZURYOwYuk0vn/LtVNDYS/GiRdRhY8y4SLAAr+rO4vse/1fvV9EOTwEBJHS4bzHNTNDf3ToEv8wvGAu5pr78L6fnQPbCLz+Q0r6M1LRUaXZFt82osi+zG2oTyMNDkvtLt6U/kXcpgFHEEZkpLbQJaWTO0MbSmYzHkZAaMoD2PbG04EIeD/pNdihBi8obLKaPvyD+76jHstxaAUe8eas3m0ry0L4wYd+8U9Iz6Lf2KA7cAdc8gj37X0zEvWk937eCgkY/g78sB6LxJuPbivyt71KbBIOLuAY1O3IGngOQdenh+xAGqpxyze1Ke9IQBsqj0HtoBPALoTAx3eJfsKdE8fo0LdUo6Ozc1e93cypCvN17g65kpZL7ijDB1sAtaqkjKDosJ+nkr8p0wjzEP27KyiyzyaeYMxNQ24UgT9sEkphtASSyaMaZuL3qyRbHYFw7oWMlaqY+ExPymcIc6rrFbB6UQ2ktb3uUjqq36i9rwu4lp7q7nsEWtegGtygI2A+NQ6BgwUMwosZiFQ1ZvcidN6u5GrUuC521SKg3oB+RlzraYcYuGxfWA6x0s81wBEIqOHcVB+djPHSCEvN7ZOF5CYLWNLuc1QncjnFEXsJh7s9B/9Z4/zH6Mpfc8ZZd2ZJJpgz2QRYD3YJxvcxD5o5MlrKfMrwAa9T3Sro4c6onyH6KnpkuWgSYFnZwGKgeCPZdRrDQ2pmVQQ1i504SbIG8+qIzxrRx9JrgnHGGP5pHQ5PNNmvHJ1sm+P8isgd06KJWNhAT30UFaxNVNu5k3BCWTMvjSt2F4WD67MvuFR8HcEGs6EA4wBS+ffBcRm6zVzdptonqZqbcgbZKq0Nn+vXncio7Q/MNchgA5Lpbi+wIGFGBdiGgM6jb6fIzNYNxV7QAXckH5qeZk4l0LBj4kdOecOE4N8zgzGUiT4QsKEpSrYIIsvRK7Yt1ULK6m4aYo9S7IynFYhxHlCCGuXbdl67WSecMxOHmxwOL2WhAiP7iklkiCDf8Oc4kCOmkQHVqynUbsDKijY37MFFG+Ux4N0bPIHNAJWh/DimJYw3BIXV0An67y9zeS6DPS2vJa+7rMF8O48o2BJgi06cxvUJjWu+OMMjpSkpLuyT2WNJ9D0bo9yzl8U8EkLc2myWFWN+gsQ1YMs+kdRfhMCHyjjyMN9g4udp/FAZhG5APay5K7OsKLktTgBLGtwjwGHoy8sdgqv/n0gt+oE2zCESc8u4KzHhjG8MelIHg96I4oJ6ZKBzj3kALt8sE3x4zkwsSw9QJz45jTbk9GflmhwZOhTLqJONOfBkRoA8aLCZZ23CeVXtkSAWgeZKiWi9Dz3F3lwydgjzpXEsu5o+7kGZ7831lxLyuYjDV+3EA+G2UjZnLoFvnThK6uNFbuR+7MSRaBZU0C/w6HQ1KcL+xbi7FQDcs1N1rjGt8S8NDHJkxMMxgggYjv04w3aV95oMHnkejVCqhLzXKd+AyBIIrxPGEp6lSEWc4qKpSb7ESTSOWOmnLVzAtFnxJ3NPl2jM/to1/hR0bGVH/WymtaKtbI0Y01ysYrCSkPVsUKzkij6q64FsucT0oghFpTDucVDY0flsFEo+j4hAC/RXMtm3k6HgdAzFSSP55zrkNduTsKhgAXk5j1i7CEP2HscTXllRag7bW91RMY6yg5d0Eo1TEo1w1gyUFPMTh/vUsJ04YPGbX1QqRW24AZS2EQU8XOBawLokOUI+7Xbgr3h725gy26kKV3My0dVdYAaXOaWTb5DANRKBukrB7Z9XqthDQCvO75hroyro0RikTPDPVABhIg1OAr6uPWn/hU4d/d3f0oBDW59MeuisPFr4JahbHxUgpDSr+Bk2y4xmOezwYrPzCGgqkGCCQB3ImUnnzsxZW6vElzD6oC3jHLy5lq7IF9lC+LUjW3e4gw1ONpgisSXFT9kO9Xhc8YRds21NsHgi96p0X9CsYi8hUjfFrf48u7SX1Qtr8IU1nYkkViV8aRIkYD5LgayYpa39x/Zio+chui5Tp7V2qhJg+qLeRROhKIw1L+6z4V32WydKT3kzOHlR21e+RNKw0gUTxbIrC/H93GK8Dr9gVyHZAvLUxFkDIQP+jVPN2sJv2yI7piZOTmGwAzw2UfAPom1Ix0qQNlbB50BOGwG9oNb3GyFBjFCuM9tTFdbMWjNXfr320ebZqsUnE4J9PoHOEYaOE8D6iShi4E2TGfLWXEcdmtPYl4MfZq+FFCpdURClNLkA8ZX+x2vWV89C+ozreE0ux3adHOXDvwsEct3qM/KFfZ6tZmTQ/86cu8DsmUnxM/1YLCG2v3K/RNyOQ+x4t/G00FILfWTj08d6h6myRSdEdx24e8oGvHbXrMwCr2VWSngmXmfhCZxcZTOP0vLRsSPXy6/2L5D+PRqycfSooyJfpUzLmCi4XQftdBko5ImRXOU3WFVZ/sceXm5ItSScYSSLLfRDj3fNu2NVZI/DdWI40GJT8Fr6y3FKV8k783uFIIEJKkymdqGXmV6hNVRvrfT2kVjhWayALUrR5J2LJiuRb+jwttajWEZC4r8l5KPQczhGwEZiwztpD5/g7k4VwrEFqVPfsoUpaOvW0ZCU/1sVXHLodfMD2N/EDWsJGjMCbGQ00g+8UH0DyEqMfIyvHCpYPxBfyB6dasVZP0CpHGZF2FcBqD29/UflGJOmjUvQHKgF8EmqTgLy6nuIy1rEdVbtbSWMpyWLdXPO9nTRk9jkD+xW5XAMFbluPy/6JbvOwcc1oxK2FU0/Qfi7Y3tPa3oLUbe/2ntjJ7eTejEBxAlXxKMrOVctnHxcvJU1+y7Ww8yQvBmglBpKN+EheAmC2b8RxBGqN3B6YGP2ms9sH1feWEtc2MecniVI+c5FYYuzA168CD+YKaSaAAAA==","Dorothy Hood":"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","Dorothy Johnstone":"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","Dorothy King":"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","Dorothy 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Bourgeois":"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Robertson 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","Dr. 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","Dra 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","Drer":"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","Du 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","Duccio":"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","Dugald Sutherland MacColl":"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","Dulah Marie 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William Tryon":"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","E. Charlton Fortune":"UklGRjYQAABXRUJQVlA4ICoQAAAQPQCdASpQAPAAPvVkp1AqpaOiuFlPGVAeiWxdgFQqtKej7rzY+Se1n43B6fZP0ekvxWOmZ5hfOS9Mn+m9Gbqgt51/t3/htrLTTw183cRjKGz87RZZCADumPqvNrkG8E+R71jP97ykfsvqLdMIVf5Ud1nxQgTjPES5C9Ln2Dz3CrYgxqqxj6kTYSoq25lJxFUSvpbRceS1+zNY7wFkbkLlEIvNCEDH4G3vy0zz0fj6VKwpgq6qh+RDQJyVYc9/6BqBjVvSdWH3tqVQ4KM7Hb0Iq6do0ws7oZuM7XR83qtD3Kjo11k9Li8Yi8jVE23hn/43pp5XAAoym+pJsC9xJ3TnZXpzXuCtq8qmjnHqRIge/l+yqiS5BfwlCWin478mrcTTarYjVae30LNrqCRRpthXL3GMOZUNf/+iA7fAzvQ+5qDpzA6/RYCaTHEZvYRy9FNNgh2/gHKrQvDE7oaK/SHjZT0g+TZDJzgWIH+j37RII4wDyIGKieqHI7QUab/z9LTwKZqeFXJ/59hRjl8yVcJ1TV5sL1hnKLqplCFhGnxe+uE45RcdGx84nNqa3LUi2j4KcHeOnJVT05jg+dj5Zy+PSEjXVc7Rm4E9XDPPDjz1IbCNoou+x8r/+6YBQiYmAp59zZjb8H7evJMHt11lHCR0gAD+8Ob+meRTgohezejAzLJ30GarHeBQ6qPHqfloUFG8YxmplbIzl8pMdW2T2NCxamAhx8MZZgT/w0RzYN7qC7CXas23Xo7CVb/xbORX6E1QTEdN17saSpwKiB5F3fMRKT4W7mlKUe29YWlPWZc0ZGZOqhFHeLeO02sFB38p27OOig1v6PI+nUPDhbcOnXmT35iR4/zU0E6P1fIg3oZpfSi2iXX1sjfzcYnUtmk9IR0nUz0CRlXx5ZDVHzqyjF2Vp5tynHAXNJ2h8+sp7SHKeAbVuh8p/KlCAxYy4sy3ezLuuZYea9ZDm1q1Y9qyiPN0OJDx1qJ54LFUqpAGUHNPFE3KO9XUCnDaMFXYs4h/w01Z0RzXEMVp4ekTxx0YqNiJz5V++h5RmNa1/pebDgFEmI3lxk4BmSjHaaPgBj/ZBT4CLv3PSIBp8GQjb+XiLm2N8ELFC9mZIyLrLXKR5QUDWQM6QiKBQ7PzN7hjAPm8tSQ80cFIlbpJSJzLWC9Q73cgQyhtb6RBa3OBCPQ/GLUGwxkd3x108knklG3C1fMtaMzplNWEqUN1roI7bgdpnsSjphfqycByBSg6/LMqQui24BjnGvzMNlpm1Dy0ndNXOCcKZSGaWLvUndum0UP+A26eyrnPlWWAgqGvJvX+nP5dJ7iNXiJaMEZSXS6uOdveadWGiRc0vkqfFWqf1LBY65dmCQyPvk3UecaLxjGKyF00eq3dpTlZAX1cAuLIb6nMNeJtJUz36Y63vVpNf+YjnDg2Gl4ZoRjYxDfHH8ne8/fVZgsNc4A5HeVAwYo6bo1iExIkIwcNuuZrbqrNG9ATAE9jazt1nrRtpkmGNhvzhVwfxZ5XYVk3K+DKbdeLhi13KPqsEgZwnTiDQ/wuCY91a8S2GBAMsoKiBugeTJrsO8bXibP42R38wqycvlB6qKPHn/A+Blofr6SgEOQiG4yPzud/EZBFS6hni79117M+cSJIg5mkleku9r0qN3bBSipjUSpREzz8PUvzh+UKSAsvpIp7sMEBoMtlvNsniSaPG5V2Kz1pRnv7EFiy1gYmSp9N+x+lUjmMUrQrLjCIlJEtiDK8kYe/YhNeyRbINQeyNZGLw8sNo4NgLnPBASlIy58SgJnkvoIz/Pj036Q3KV6Vvubne9LzsxrOV34pfCGCafxJdD6plLbfhIZxSX9iTw17cAGr/apbr/VlLbVxR1JOX3QBMOnaU4R0LhqdMX6aMJimGeQD+VS6snTW+mNJpD/mtccPvRlywr9HXxBj5pBm8Y63diaL7bzDEIfUCfeuyoDpU/KJMJU8WvjzTGZS3RwqK0lTh0SW9+nEKq28ZgswkQ1xMusk63DD4H8rGR1R+WiDV2JZTCJn7MGBBD3VOvc+FoTgNPUjJmG7WxuQYss9rcjQmKJ2i8DJGOxhx458rGfh/hPjp5TBDDTGOupqHGLumbGC/M3zFDL+Gn8p8tU/A8PiQf0g0mt04TDkTIK6wmkVUx8d68tewY//UnPAIabVnoW6YW0xK4H2Xkx/6MW9CrB81xIormoD//gLYEdpMiLNaZpc03Bg4oaxSCOPpCbzNgAGAbERKb65+XK8itjqdUqWiKwzurChtQC+F2ejQj9oCGvYsPMSvSmWRgTcY5hAvGgH2r/m6GKzm630etyyZvlZi/1r1BA1h+j82YTjsKPWLjvacvKSs6yKOnHxotBZxATezXZGYCTloQBEkGUvX4ol0Z8aXi+RvNsRQgWBycU+S+0XtmYsqHPxwjFtTI2qF0MDWG+1329oVgf6ocy4YCEggqvjeZPHrH0rQEk0xldW9YsImcPqM/ilNSS8Pv5DyoSPHZMeNpvyAvsT96sm3DIsvq955XKkv6oYBfJngqkZ0HHgg25C4h0Eau87rbDMuhK6X0540CYwZSCkExvgTOJTx0dUz1i5ykWejwdkAphdI5TSYdpi9+1QzOm5RWYtnwDk0qIlukS7vf3W/d5vj1WkaJaEc3z5LLDrm3lTHsnlH5imzEEBehI+PpOo5MmbgQKtUyalhw95VajzOJNUty9yCQ+GU+zSLZU3G9zR1qXB++pal3s6VnWIBwB315Zg0e7ROHahV4qr98UOw+VJUuST2y/4dTAeWQMyzHlMCnfGhDQnTYGynRd+Gk64BPK/5yRHp2URZrPrme5/DIOvzz4LvBc/Hx86TxLvIv+Z/u0zFh2v9GdJqJfVb7wLYf746CzRCUwjhRe9WbXUwFp0z5BiyRxQiVufSprKtvbfmGrpZzDRfxaGGwfJ0gjQu2D446b+sdwOQxBPbj5EJVMpbRZovGnp+EMZcq17jRanKReeCDSSpgTUa8SNgwk2bEVRQi4tnbQuwAsl5z9Kdur1cwf6tBmdW3ZjE9Cn3SIX85F/RY5aRo29frfyrSkgXn+W7c1BDhXZecRRHmG2uyWRe6kZv32xJQQ2FXo4gLIQJ84EFefo+Di+MYEjbjwZYWfj2dpEMT/9fd/qV7+Mpu3PxGsaogrXUN2h/0TxyidG7kla0EdJEV/hXWxm8qrRw+szsR9NjKoKGTDL4NNyRoStgB9n2duXp6FUb77KvM3mfgjMnmYnb3ZiiG0Xu1DATU8tfhoP3ddcLxiQakiYosp1cQ9+UT6MDf2ScD4QSUyG798DL3kcmjhDX/Vhv/zizE82G/IAG402HRgo0sUEylA1veVj7nfLIfInD26VlYFO6kiHt+5BeWEuAHs4XRYfpC+aQ9JNpfiQie82UAi8QKN/5a24OIvd3Q4l53vridKk2Lkdt2njt6KaN/tZzYI1PaI3wVaReexRcdhmlPaieD4OVPOCFX9PjdcMyQK7grcrp5kxyRs4zH+f+nvzNbhMjFGq+xvhKipHOv+UBYYnGh2x1m21kPO8LMHqvUlMnJpZM9MSW0W5X+O1EBU4FbUHvZyyOQ0nZJIOk1dylYtnNA3m282YR1b6sEce2089G8RylyNpp0fsQ55rMyKOpYvRN7ZVAi/Nfn+LOL1xEPtFAmbNUormm9BJEAkAePdyxMg9dn83IEvVDKVWqlopK/RK6QV2E6Z4yZbv+EoNiViDF4VNZCmXUTFo4NL9PG96WOhu2O8s9QJrWbiFeroc70NTCTtENVzEqnBWp8KHQYmi5NwTdh/cXrhQTfAe6rzUOurn6XQQ/oEZWkiuUvOoo9W2rbUjotnZ7LbZtvidwF2IUXVp46OoVp82Io0z40e126Yld8g2TPcQAc6DhJXGM65WRF8XKz4wyDw+l/xLnaB2N7hB6cksdrUoxr74Tk4Ur+GLA9c2FuznsYAHypOLO055cCl2zoEQL83RAZ921q2LXkcA9kPgMJ4GHEPhEE1ckd+NQMtEXbR0S1tYSBx2MbiExyj/OhIrYI2qfIVIdwAH4aR7fMbWrpzLr/2oWKQcFReMFi9zq8F3ZsxzXDBISdWmfihR602snk3dxN522mN/PD5Apvn8CvG1lza2N+Iu0UMEbwjAYX32avGHCgaJ+wN3O0XSBIgpPe1SgGL/nKLLE6zA+zjupvcZWaiSIXr/gj8DzpTqZDIsU+/eqlR8+StYs0Z7396a/f0pIYe2rTgIdydUSGT98nnYpz7x0RjuWj0cnAZP9tlCJ5A2ImRlMUs2ySJI9oNNTIqKHssfCXdKi9VXcOqOLC+nBOYVbQl4k5RpWJgxdb1pgJnrf/yQhx0vNOPaI4NxMP3xXbXBI/C8bKpuzHl7dSus0kzbxCGLKl0vSy/AZOciHiqR4gGH7bK16zfLya3cR7zWRFU2Gcy/mXllq2q4fT9fTMhbdrecuU5ROVsXiMM9k5ndrwZpZrmAX4tkUQl6aSF8/QVfYOnAFlyjI18jJv8+PkDZsVMH1QvAVL5tys6po+TToa821WzoMrGvI7ycvp+XmbsYcwQZfvZLV3GuHVMhfXwdT3Pg4Wgd9yf7tQMPgu3/zjwj53GGNXrxFPQCX15RwVjZFqkm0/T/95cCnnP9UUcXf4Oiv1bRJNYx9ew6I1hmY/QACl2IAXbiIrSwdrrxsRlNMGnwq7W66i8ffaY4wWKEKgcEMO38GshTR7XKTXb+/3L/Lp2x5ogORIiBrh8ErO+xZNngAayHA7bvr1XcMZh9z0zwdLtoRb5K1NBAHZVT4oHqf1x8PSU6UHnabE8Dnj9zFzoFAreKkXWZvOZKcszULQ2NEX5Sw3XCeUb8vnr/vsfybEq9JkeQ2TxNRqjdYUigUzrbtk9KKzpDcJ/Mr3duzyYM9BPmqBcV/mbMtlKCnyXvyIGXxe6PPiV/LwC57NHj7cIfDOQAdqrWrM6ScbCTH89YTs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H. 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T. A. 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","Ed 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Xwb/7giA2iKGQbr8VTiPMHLh78pYiKfG3HpNpW8X/w5os26xm4ZtG2Aj7J5YRsPD+HgPA4rpuxRarVfLGL7qYIHUK/qCSam8JPufrp6NlbzuNy4B4kQsqV7qImbpQqf1aK0iVD7Ctcmm0z/1574je6/A7on1ZANi+w/CHGv1ghWx0UkEr8nwIVp9K3JTBxH8wW8yky2TXGhNAjTuov5PY23OWWqCL81EC2OUayIZ4rY78e3NyuNC7nGgRouKT7uRYfi3a9qWuup6t3wO5Lqu+ey94GEwHVBtMg/2yZHjdpGk6QyPMQHGnlsUVAwPZA9OKJFdX3tQm6LKNzXHpWGug7VCylMv1j96kucU6b7HC5UbnRlZSp69FqT57PLBu4nh4e8hZe3VHBu6a8MyQMGbLM7XN2aGLMAXOvQ9paA1bw1xDZnI/kZRZ7Rle7WLcq2PGiLtz17U2D+BZraMu0prprsyo2v4AAAA==","Ed 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MxXQTYUeyPwLp12xWbwObgGKe0Sa9/et48x21xPifB5xmMGNicSbRXaCM02g9d50212IxAwOAQkC53lrt4ucEKnmYeKC/jxxcynbgtqGW33umqkH/2m4nqXNx4qlgzqtBkUSnCdgzevGMupXmp1eTqeSEifpkYdRihVnjVTnkPaZdz4ghoBH5QsLpi1Vv/4WbN8ccp7kNSMSn07zA099T2hzONDBkWep8Z77fuCVJTl7/HDg4W41eP6azo54DN2hIDybdIB54EgRf6R21jXHOvNIKDbQb168tkuBxeGrrXziu53ieEzc4KuSa/+SduGPX3CX7OaXu2wilL7hojyuhJ821UfEknyIXSwuJkC/WMAxvbgtXdn0M/RSKPLKaipXMx9lTxtJMQxEgTAqzQ3JUZQAAA=","Eddie 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qYl4gKCbCalbYJA0uign4oXzGSAXkTjho/M6pyGL4DnkEpBAQ4FkwSmTd0dZLubghExK85tNI1yMRZV4q3f/Bpy6S9Ox0lrS814q7i/DjfMLw2ggwE+zkVS+JE+BQX3NogKZN39hOjGin74riPsnhESmz1buwxw6YWBR2t1lOjpK9oQH/vU2Xq/wKHedGVtbA7tHT31jmUAFrvSeuwmZipmSAnFLRZHKBlqb/BvzGxUSaY6N8maHYPTKzxbuU15nbUUkX6FGJIlfcX1jKN5+8lCw3I+DQeHWdtZo3cAefAViRdVx1lmOyr1yyEl5ObuxaatYRXTpvtzzgaWJRwmPwDzTNqdPUJ8UzDA3gt1Gs1rbrxGQQZJZ6irMihz6fYrLwBB6/04lGv+NlIuQNtTvEI/j7yS/mPc4gl4x1rqKGowZ4LUnJK9YIYjrMDsxtp7i/Y9rBBEHruFABhqYVWealjxAAA==","Edgar 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Schofield 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","Edith 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Grace 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Lawrence":"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","Edmond Aman-Jean":"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","Edmond Bille":"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","Edmond Xavier 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Charles 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Dulac":"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","Edmund 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Lefebvre 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Armitage":"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","Edward Arthur Walton":"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","Edward Atkinson Hornel":"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","Edward Avedisian":"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","Edward 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","Edward 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iW89b52DTpKyIsmVsh9KGVOlnnNOdSYSYv8FlBic6NxKUVXcR49X7/fV3Qg2syV2+gRafoiBb554bleAqrsoJnxAopd7cZ+VDdZ7ez8+o8HuxR/c3bkb5l9tiWCvgjdcS1X7vU6be/N0QmPuB/i/lGaeavb4tlRe/2UtfRDh3XswmNruInQ9Xhvya5z1UtwECmyU6UI4hSfE8vxenfcrH56q0NI57yv/fOG6oV5OHiDHQjQEMNWjMj5pI6yT+2ZOhU3p2z1S6ALJwd4A21MiiFysJhAW4MRb2CBntHRXgAA=","Edward Ben 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","Edward 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George Handel Lucas":"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","Edward Gorey":"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","Edward 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John 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Julius Detmold":"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","Edward Kemble":"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","Edward Lamson 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REuqcB/phh1ZXkXmpTVhUB1lbO8OwP1MZma0xz58eoD30Bl2mZQHjJQrWmAAAA==","Edward 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Marshall 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Mitchell Bannister":"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","Edward Oku":"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","Edward Otho Cresap Ord; 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P. Beard 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Robert Hughes":"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","Edward Ruscha":"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","Edward 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Wadsworth":"UklGRrIOAABXRUJQVlA4IKYOAABwPgCdASpQAPAAPw1sq1AsJaOisthcIYAhiWwArddjzpybeRe975PA0eEPxf7f1uf3v1AP790avNH5v//T9ZPngek76w39l9TD9gOuy/yeC3+V3yg/aeKPY5ltE7+ej+s/5/hn+6fxef5gF/Mf7j5sM1yLK8hr7x/xvUz9I/wXPwWgMBVwKUsryOkXU1EpP+49g3qvFvUHK3Y+CnZd6iZDHna14R9ksGQL30IaDJ3awayCXB8gaQtQHVhao0rbF4KxyJI7OUP0EJWNhwb9Sm0+jsmhuwd5WEznLxXGm3W6aglwkvxfIhvO8JQEvvGPv0IUVDF6/xlYWDQxTLBJdtnxg9dfgxrERy9TkVptYE6RzwuyJiS5JVOLD6RwMiXUhKFj+Qw8flQgNHBP08N9gdRrmViVdpVkqCbMcSn4brogQSy/cDFU8jX+w4sf+p7HkezYlBpIZR6DagebupOsLYKuXWic/3lLmAtmdJkTPvgKoRTuOOqXsKcOe7rQacdTYXxsLJ4pAOajE0I4IC+aCEk5MDda79vgtaAkanDWhU+g/AELrVvcnwnL0PjLJtJxq6Qibar+cooOXWnr9iYfJ8xq+obeK1VJWaMi1g6GiSsi/2NTDr8AvgdntCBeXhuPxI7Qsg2G3TIMD4Pyp0jJ7w/TRo2u7wkd7BOBOqoAAM4/9ZT87/9H3b6sY1/FIi6i7PPZfgmEQ+NLBkpNKch41GCsL33PmnMXKr7+xRoBbP0ZZz5b2ke5zLnF6oRE9M1OT6Bz9qbzzsfXYuCr300KFvrceFmCFm9IIL1bHW/PZcchnN+7FSbi8KOq1zjwy5TxEb/0/aNqtXOgYpRfFb9wAp2w6ZVfjGbndU/TltczbNklNkzSW2pVKUJUnMv1y5v+fLG2euG/NdZilyRcbbP72/TjkjDt3iY+TT9BV6NkW/rVUl+f4I+OhEiSG142e+Ek/Ba34Z0jP6qoyBl2q/S7djPinU7Wzlr9CxAqtL/GFzz45MOcYicul0/HXmsc2A3/DLbUtCZTDy/LRIkA4idfkvPbNPFHz4HKHk75pRjjVoiyMGGGPIzvAPKHJRjYfh+Pj/SDpbUsUJ02AQ0ZHSTFC4g9cnRMbV2uApMH7dflwGu/eRzd2Ct1g9VBO+Xka5PuSFA7plSdCx5OnzdHhHk6aK71yea8/cDl20DG+j8m6P4dIF+lNzqhTq+aSnUv+lIJqMexf5I2br+UTuWHUeU0FDvUgN6MgmC8TZWfTyvCPwZcDz95sWfeVMr8kOjDQPG3U400Hdr7dbwiu0jZHFh1oLIelW6GnzZW/Ic38soxhg3Ge5MRAeGek1EMJi9AzOoUAUJNNktxyENVGqBmLIe/pHYod0cJoHPpiLksl14wmxNhw+qzCumcNM5nizAI+Br6Aq6Gd2buBGliFFkQod+66UPv26p8oNP5tbPm+oyk1695LNfu2eRfhL8wsGaWZff8hu97pFgwH41bkWJiiui2KlqXS5WpRlD8BvwWqB5Nu2OItYEvCQYyqi3cXSR4SnzF2h7zCNT51lD7l7NBsbb8aAIq+PBHx3UYIa7P9FNGjn1FzA/IJEceC37o16ptsUAD4iSx+uaXXpfOFvbtS8LzBL2nAIGZC+KH/v4MhtHfjEME6YuFNHPQr6plQk5514IiIf5tIrH1BdRBdQ9VmXV9QNDBwQrA81VyumSJ97UeG0Jp+uyc6n6tw6PMG55F1ep8L3HwvUh68G1TMnRPfyUPM8DKCnUHtS9oXiF8EVY7UQN+qEEPQUVpXjiTlFEvIx/JFG8E6c8JFtuJ3a/9L89La3arK+bLQwO4IB3l6oDO0oZoulliwsmeM3LkY2q1ZwyZag/7fUssfSYS2FBHb9hT0FT41Dpwfwa6OVaEP9FnwULjowLKtVlQ9Ir5eumELYljCnVeQdkqdn2crNv9cK0nJet1ox/vn30Q+ZWUAw/JbidL0zTSV5s42Tg6bMnbEho/uu1ABDXPLe9dyzIma1gg1vZv1XOTRLZ+ldb8ImhA+WybGgg5pbta5tk3l7WSSgAJR7OL0YC+v+sgHVCpJoQFZtrx2FQUkOKpxSJn06nVEca+zEfFkGM2uo5yXjF0/Br23rHFpnKcpRWtCHplJ5DGYoEqFGPaR7aSDiWWKjhCs28hY99kkSHigCkHmZ4zjHxiNCJqsFV+7fSZi03YKzd98fw84mjYEQMR4kQ5eT9KfDvXKW8UPLiTU14ez8DFcuQ91aNYllePOswwFrP8eEhI+5+9M4jRKVe201BSbKtOrViDdLMmcYilQQiRHZquYUUyhtRJGeZBvwOS8jaabiCTFSvCM7snTwb1v/0m41trSORe1IvLnterx3aDyHh56QIW7SwVeHMlcVAUd9hvYkygAzcgskl7R3xkHiugeohlZhnK4dJxa1vBK30LTH17wTXIBrAOvF9NuzVnQQWelpyagzbKAr9leZvPsJDVSfOVsDRgMbUtR6JIsNB98hMOjSNYr8bAsfIbkopjV3T8evsqrJ+M3LUglb8O80j3cuf+YvRcdsnB+YGL7FJCQ/QCszQ5hGzHnyJQBqu+c57UYM/mqH5uQoLRe5k0MYEACug3skGJ8BXXR1WyGCCSeR08osdcg/mN9ey0ZV/j4i53OdSbl8ZMAmfC/lj6e8CyP/+aVJHn56C16OdXnnYCeGYIyIQ0aweEW3fffr6/GNt/iUFVPjXZpYFf3Vhl/VnTONql19VucB//LU0Ok0mvrtUIo3gIh4HPvkhxjz1EZB3Z7EpXRE3dh1WXTfqTWj1duyufMqpfl4pwnGavRb56SlMOkIK4zHhCpdyzaksnH+vr6LvkoOetZCDHLuh055Ck1b5wvwPb3DUaRWYOT+aQLkew/4H85sHPKS/aN8EPFPiSI+rUKPxa6g6qJctWZz5Sr0u/vgSBk3T76ClqHHZEz8AKHd4pTkggvzcKoxWbvpT3eFuBcua15QRST75obh2d5u2mk8NHeL6fG7yP+LpqY8vlC1bnIomRtDsDPjlFOGIG25GWTv/3mEaTx1yNF9HJQdBBPgczCO8OZ3EsBKaQ8TFOcDFbk9aLdTj/YR3XmgrJ696nvydYen9Oge2BlHCl+Dy5ITs6f4Ud0eVAiWf5daJmRIB2F7z2DYbib8/Q7TC/4eCx6zFVH3BQlCAETBPCoz+KEclLDKppWxdv6F3uB60v/2mg2/dA7pnfNb/I4tzKE28lFypd2tWtf+21+bOmejZSA855SmJyMiXcOncYb23CRhw8ood2iG8bT3MicSgt6blKfHSXQecg8uK0orleF6GTvev1x5GqTd5VdSt3rC0h7BI42d+UdxGtP/yK8xt8ZoUGYPH+GxTtXeII8rFPYW+0jPZT20SeIsblO5v3qA2WxMcJ+Wf2bK5PC5sV3XeEXh3V6YE4DJPicjRkUi1aKOKcvUjTtOtBqLwEMnaHtI3582xBagcNja2fMVBWeo8gVmqEYjuTklgqDq0PdwuMe/h72tM9S0QdBV7BOZzqz4+TmAVhN7W6tmHsP84yvGjSWvezCm3zOMpL61/4JJ+k0RDEJITvvelMuuP7UQQGtrdusNcklQRnZOw0eVwJGYsFhmTc6pBp/W5+LwKgLUdojPOBlqm/BxpgFcDr+9jqbOcNltk+9mDywNfvGg+MylcrOMg6n1f0HVNURmBA1jvB1rwjTZq1VCJ/ZCpntPqHOYzOPmzSgtVLtc10uaEPd8oo7ttmqywf4bRtWSs/nlhTXGDL498yt/bAO5lJidwYU6/xVTpbhsvikMLZFdaEdj0+1spFxEFrW8dDE2AWdTthEBsYvHivwh+br8/ttCoTq/bLJa61lj5flUv1peC7uhoz/QrugT8S17EKChQV3SYC3TxvplwwHC7pUyT8kaWpKsY8nz33M3JlmdBZt0OVvUFX96A/AhLCP4C4zPxYWbleFsqS/O2OKE3d0cKeagcDk73kr+Uw8iTEUUzfPV5p9rCRYJeTMhXRfZREOtd+LBjSA3/Mroed9euPsHBS/VHSgs0BlFiqM2Q4xg+jbNBKIkAOA/+n0Y+nhAi5ex1xK/inLtR9SySDVr9DTivixTwKglyJaHrXLl6QSWB8xY7AdqUO1kjj+OBbckFCxFJpW/RVFvPbrHgH0DGURJiq299kLi/byPu9PB1N8+1T++q+ktVLXF3N/R0MYiL/pM6K8cYNOnTRcL5owDKgzpSz2buKF6V3BG2IDh2KwS6EX7DuPsYxFd+AyrTNWeWHAmkvInsRflCYtdQHSbJMRZFvEbr7/cr97efhhoNnNv53shXcKi43FUSwIkCb3pied7KLwfKcB5/6KEJBUvy/q7vlm/CIz43LGAbJQF7KYuVe8K1gy5bFy5w52GNJEpCcsEV9Vp/7gKJ7GR0tEUbEm3hstcNRas92GEmbcgEFICoK2yPmU5XaO8SXIcyUdQc9Mi0byghQ2a9/wWc7rHnmGzMNRkmnFFObxTtmurItAlEQgmOl1uPFz34yC2mnO33B5fCr6WRqjteN71ti58YeAIh57qhtsEhiXiYbcDljlJelySHCoDXmh1MAdrOpFeerzId8w16h2x5zqBq6HocV24KQAyT3vhvDGfv7NwiWMS44kOr+4AweBZDwOHq2u9iSYAiROiMMRZde0Dq26LAUnilG4FN7D4VyvWxQ78uXGaqcaUdx/4FicP4VfBv7kErbYKX1lfYbro6O9UxckNVZazuc/tfErBedNa8KZFvioQU8QXtfxDFDIeOsy3/9vEgQNtF5O510mgiu4VByHV7GcMmhjGCggPJbphArCfYcUVBcq8K739de2nvCbuKVlpm8ymv06Vs87kJb0aS9QKOLrfhdL6IfrHgzx9UV8oNm06+OPbTtd8himsBkZBM9zbfSy+38Auwk+lO/rxS1Y9zTJUlSRkULJRTBv3gR7vA/uk4BP5y9XDt93YJw3Q01TJ8TZqEwPjtGgDbMljwtQUecn4LnQsksJ6irU0sihm7udUF2AAA=","Edward Weston":"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","Edward Willis Redfield":"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","Edwin Austin Abbey":"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","Edwin Deakin":"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","Edwin Dickinson":"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","Edwin G. Lucas":"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","Edwin 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Henry 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","Eero 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van der 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van 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","Eileen 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","Eishsai 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","Elaine Hamilton":"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","Elbridge Ayer 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","Eleanor Layfield Davis":"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","Eleanor Vere Boyle":"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","Elenore 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Ravanetti":"UklGRtQLAABXRUJQVlA4IMgLAACQOACdASpQAPAAPxFwrlGsJiQvLvg8AeAiCWoA1MAFSnSn7g3wRBVwL05bdHc4b0L6KvTP2kK2Q2aGD3nFtXtbmMA32WQs9niPBNOsXpu6TgrrtQRJigqUxLBAa5saDwRFoXEDFQ9ULCdzn0e/GBkz8UtjXM+JKFxDRHLEOGNn4GPmVpjlq7s6e4LN37xc0kFtUUO84X6+DQ46k5bQbBEAICzPDXcFn7z3mLyV2/dRZPnFmVMK8iPDTAInr+skkDd3B8Eiq3ZUsE2vOJrpft5FcvCo/4tqj+ZVKUiV59TcQCmR3Z7ha7S9lugazpTUxzvfxWFVs6xphaKWbocHUZvAW36rYq5+/Qn07J8jVvVWUULPb6OfKxfSMui6H5nNMLx7gFdNcjl8gM4i3h4zzWMdP3ck9XGPvSFDC9KBpefgbbDTrsF4wIaE97jCI6Mz6+XnqBI+5F/jXjTCqhbpB6r7TGb1IVEfbe3+Q2tz+PUbeFCpwhCxBltJsEGJ48icdD800KAdfFuvj29ZShENPm6bW72783dIjkNyriFuYGhbixHAmmNl9bHUV78ZgdqTXV9JJgqQZX6HXpnW96b1N/e8s7+gik6GmHA0zCDcAAD6dqqkT0gaSV4JOUW9mA5u38wHYZXZxBOIgyUljdme8pxpTL8PbqkLQyDMqlqXOigZVuCIIACc/m3gWpIdx209e3xN6h6ep8sjTbJ8FKKjfgs6sFeYtngIfc3B1WX54vJxATqRIzqz7OHPbgJTM+q0db4766xWAzukfM86hQjK5fakdnVVOrZP1BM4Gnc6jTf6BZJ/UXCxi0WReibmn0ea0wRBECxFyzL88INZdk93mIDeAAVLruP95PuTZCjsRgnS41YliGQrOBu9ium1U/W5GRfHYDnQhecljJMLFmLOC+/2VYzS+1VqbgVvxtYFwxiSPZk+YEza75lRFZzvtFTW67ebvRqq2lcVIU9lU6VYzvtNFHrWZl6db788ihJTnoESc4L3KWpYhhEM1E97m25sgrlk7Wwyq8UVfJLA/x3rP+zy9ejEj0qG/FBzJUcUMLYJ4y5Bp7jUbn+nP4lYHHP5cOCJN1AfL0qqN2/YqDv4fkUmFbYzUsrsC9JWGhmHzP3YRwQeSFy1L0lVZ+tuK+k3JvdZwG9a1kGtdhEOzyX9kasyNglOKaE9jPBcoxFSzkTDy8ayOGDeyWPz7GnWKjI+SEMTmlcfFBRGIFuUqt7z7qlpZCl1ZF+c7reqBLmyh8ba6Ri88l9AsBeq7g6XHr3QmeAC/5XyKsbu1EE1bfKDTmmIcyXERptTbTs4UR05N6UnSmhLd27erHO5IWe/hfuDkFZjVC/sh0widCN5d3+Ebz7cUVwJOLpbJyjBdvFAqkdi39Xq86YSnyVQ+CCZFcIKGA1TUJDnaFDynDMcetEaz9R1jb7GbpkbazSrI/1HkIovfFGxBXqDhfO+iIxKPY3v4BaVzRWl0qhXW9WOeFVgY+F5rFLIYSdHgG85206pQBu5uY/MSxHVt1bhNJKg9E6tijlGN0ANasm7liglfPoE2ME8ACuL2KTGTRj9seb4mq7cOuuyoYQskUHLLLThe7UaV4WfeXZHmd9k33axW6bfPIK0FHCaYYCxSZKYfsPl3qh8znlFZGIOVOF7t1mpsnQzI7ZjZQFKXBVyvKESTKTbU8UIRUcmlona673VODkAPLG4s+TJqmKGd/bw476K9QfCJRmeNQohzumBsGz53Ias7H/1fM0luIkrGpAJUDLzqyq5YOnNsw/VB6LcVPLLPO7/43uxAIio4XYTikLajBhLFTzYmlQu+ygMUwWsFyQBW5I1/OTIb1EA54w84syk3eH8LDBt5TMvC0uAtcoEgASfzlSetsUjN393swqY8lcgETyf1N0+mzFDdL/EhWsGHF+Ztgu+H7PYjR5vFNe2lBS/av0e+uUVzUbqsloP9ckGZgcqtUwdOeK+EukYmbLXWGo1FR6M0bKO9RzC9wzUM4nIu31Nl79e0L/E521ZJd5gEuU4R9BobQUZO+6gduFupWBGLz0hCHmCTV5NzINXmyOS6AfOjrdBMtm3ttx9XcICpR7TxhglZTcDWrPSAJJyQ3HKcztk9jBki2Fn8XFlbd7hKFqQ6xQ6l+T6jvLbVIzRXPbW/f0ltyBJm4P1M8X9gWNVj3ofOzbYmCtwJO1dPfjNt8LuaPZsQHGvQFrs9IC8hrJZ7X5bdIhG76vvl3DClkjKO5hC3Zf4dAAFy+/jQfAG7UebbhfMel7J8kHb2Ub23vhJUuvbCtNOs8YzYPEGOKaDLd3jmZSwct5aQs6dhW1fQ6nEfrq9xSLfBe2z636owLhrt2+te5jzDe1yVBMNWdsCW23lmC7OTCW/XanKb5W8IQ6xx4RMFXKpCsFoJRzECk8EUVbRF6OmoSwSePNPMDIvVXpvgSseGrpTsWPD4yOQE6uvFrwv7GM1827ebL8fs0H5Hj2JX3t1qWfXjSrB9UAN6IT/gTHDgrelX1cFUWOBqq93o5XsYVW8B/DvGtRbNx4x7NjHUDsixdW1y27qd8E7F/DA9h2Pr3qXFOxrKCN2sTD1cwo6T9DNQ1ripCrEtFGU5JagNO6rTg5NvLjbYoKdZqxJKzsnzAdwC+dj5UFtNNitL33XVCYjbxe9YrwANZzfwgTaL7xBx3pJy9aGQNu3WeR88EYXCv9g/oiaoNOGhuSlD89ljbZ4guCtPugXqxHi++QwXECuoTTUWb82Z5/Fh/Njab4gjBb6iEMpgkLI1t9qtqBDutZjwoqKBd/vXCQUm5O5yF0/kZBKG2bVQIkP1opoBCjseYDLudAFiolI5Xi+O+NfifRX55mFjoWhl5C1cLgVNIaF69kjCmbfNfWWDt5TdsMgJ6RCmgo89ciqN5DzWsSmvUoAcD36EjresZQlOtx6YlrmBdLpO3qYWtQAGrTaC0Fren6y8qRzPmiaVW+a98zuL8lQQLoQLyDftN+RQjodecuPgM3phc+QhLXE+4t2sVwuBPfZCwP+rpmMSjxMIGykyP1jpU1J8IVyBFQ3rwKw0wkxBwIoe9VA+nnTEouPFBrfA/ryxrGyNt7XvV8phnGt4B8hYFxcBqBJcXTaXCzw5WUzeq4uYr84Wz99yoDl3xMsGcCx3rjye+FsW0+NmOskRR/atsYX9yAe9QVe4oEcm/o2k+Z3yi/YxHGWBj8V+YPweUsXrVQvTEk1CsEvw5UB8FPoErGtRGKAZxHyHWQoAApUA5uZesWBIlA+6EGRxm4G31s2UihHSNmz2vxwdPudXtX3EctlzXi0M6LwxYAkwgdcM7sPAmSmo1MhcpJ5qE4aKiQ+tVLr33Lmg1wgg+QiwdDixvc3lss10pfHmKGg6yy3RiknkXLfiIm/YuzXjNNkfoJvuPTokx8uoumjHw2qCA6UMaZd9at/5Hf/Xe3PByeo85yIVpm+YZBUS7+O4/qRINlNLeqQE/wwNNtEUdCx39spv2dZINcx5zOv2w3Nq3nP+0kpvphRzHbib3B0ni1btr59ejd/c//fepu3/OnYnNkHJSQ0+cvyKXmNVgDWl3LZvZUdJ3gk4tVSkIKu9xiEJDrnX6OL8GHQ4UK2dDvtibyORpYLKjZIGbdwzXu4ZOiuVlb12+9vSimhJiN1LrW18r8oSongslXmdfaZiBCQOZWd7xIitebtAYyihZQDyBi+nk/vQr1lwmzfmuOsXos7BswE4ueUqVMa0va7HVN0Td/cTu0n9t6g+K5vmverJq4UoL4YOhj/cG+aqa7qu5xEDROLnQTbPvueq+EGWFPeVZd++tpRjnHDqIXxxBr5Xq7lsulznJeW12U6GkrTl6tRtP15trYMaSRCFUrCqsMfgA1/E9TdcD8iQIlK7G0o0n7kATspGrLYLAnpWfp6YvZUY77Azdtr7jJ8OLFbIzixKmRtWvJJnRZwoMDqXW/e+KAbSeCzOKGbNOjZZ7Qd1BENpSVVmJDVmSHtMvynOYCqnd6WAcjOJCa9yAriiFJbConMIAAA","Elina 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Proby 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","Elizabeth Forbes":"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","Elizabeth Gadd":"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","Elizabeth Jane 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","Elizabeth Polunin":"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Shippen Green":"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York 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","Emanuel 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XdgtEib2UnuOGxDV7FXt7CmZt10DnyQGj806I5gXURq/hlefZ9mrbyjbRDiIS/gDHwBaNKjOoKJBQ/ioeOueG4KxYoPqZn4DJYq+vDQpBRuPrIH3KMnT4zRUtpYXXy+rhM3OEUcRhXoBVQPZ4KCrq5RuawuRckhRvuM2HJGHGTyoMF05HZp/S1yc1OtrEhqISXnM3cSGTFFEE27A5aMZsIdczyJDhUrdwrCyPIDj6rQAA","Emiliano 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Grau 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","Emily 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Kame 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Murray 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rfHBU6ZmrOJfg7X1/vdAMPAyLAAA=","Emma Lampert 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Shiu":"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","Emmanuelle 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","Emory 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Huizong of 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","Erlund 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","Ern 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","Ern 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","Ernest 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a/VMAI89nKAg8tSkUGWa2//XkjXtwSVgoEHvkXqzMRxJhMcJKP3nU6LfDoqdrltg67v8Kcewvz9OWJ7c0/WuwOI6I/lESMTrkbyTChp59PGmvVnIWjklFuWTFblGANRjj9/lW+PnJFn9oTcTUlW1gqMFCXvYcW3y0BtMRnbajul9kbx3fi8r8n7th4Qoqj/OzIp/9crkwYd18hDgW3F7/49jiFMpKieMepzwB35f/V4aS/WjkVX3htZJZ0ALdd09gb+OTvVHnx6FhvmBWEWx/zmGRMpkTEoXah04G/R9fIDR4cvGXYtukgyelJf6qRbyeZnh/X/R8X9oxLG6pZtw2fUH08Yd3ft1TCawAAAAA==","Ernest 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Heber 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William 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","Ernst 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","Ernst 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Blaikie 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","Eugne 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Baschenis":"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","Evelyn Abelson":"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","Evelyn 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De 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Raymond 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utuRkpoaKxjK8lSvhwv9sB1cjslW3xT3tGvN3bIrsdoage1xqmgAA=","Exekias":"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","Eyvind 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Octavius Carr 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","Ferdinand 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","Fiona 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Macdonald Reid":"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","Florence 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van 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gjTIcbWKPUrPcwxbHjUCldT7tLKkfw1c9L07efQLE+/pZtd5Ha4EfHRArlm+L8+iQ6ll4eSsMPH/1q6Y41sb2uJrVXq2MLurPg9wQZszlzr7ES5LC/UO+NrmAuCidYWqgBFGGO4Tkz8ddS3Oc3mfiQd9wPD4j/8nexSvqnPyh356E2Rb2KmVKMmQK5D2jC5qllb3eUj6OQtRN1ii17QeH99irTMJSJfa76/PLzED9V5dMIIMSJGhjQaayVdoEVLMRMwpfdcsAFiv5frOI7pJe2HWkqHnNsolxAiC73qJbAcYaAsuaDqQoP7Xo5n8AeaacKv4vlUx46v8zFGskIuzARi+ypBRHv6ujgT3n4KyN/BQ5KVNcXBmhAdDJSbec6xF/s8cGhvMOwsCjhMiq2nTv+akbywPRVgU2+K+3ZUplbX6RsZj6ReQ0whxRCW5ergfbfyDyI/ljd6QyDHXEW6jXz9bca8Ak984YODPU+R/QdpUw1/CVbT3Cm4Ohs6m8BNQD4/N4/fRwq8PuJPtLeiYWA6aLW/JFn5H24VqPKgPKMmVGr/aHWZCYa3Sf1zvtmWGrRFeZpvrmCXyygIxRJYm0i/ErWiFwswFUG7bgvthxAed59dzNNZEHXl9b2Qx7Rz3Em+XDewiQAActynHJLwsj3MA9qoj086F9pLW1EVySdHOCmSqEJfYLIP+0J5hw7jmZ2spkVYTVSeoJETc32SnWoRmQ/cx2e3OMjAC7w8sPqDFFz4ElHXLhJoWIo4uLDKplULPVGsv3prNLDCcg4n7sUqVp3uKTV4odOKPaWOWLJPw8kGcef3DkBUftph8TOtvENyQgX9MTEvl+bjV9sAdpm7A/g+c4V/fxDHrR++LoRZ/H23hKdrrloKhwx68MLLffJtCW5a698MFlF41dbysxc4CODzV6rKz5o1786rY/fNUgp5pscgDnM4sGseP017MTG0fj77nfwzAcVr/UsFy/0NxUHxMKhuArlHTOtBcW4Yz81j1m6nv0Wm9QYvuczLIdJWaWH73ZBkgZcdAl7WFiP7+3UQC02ZzJjQGv+NUBg3qfbEAHNQSdyw4+0UgTvxqSSXNlTHnEEPt14xELAgEjFlpETI4dKsRVBb4X/KETenizlUUVcn6nXbzRlJrqVfjfnpcv1LvFetHsviGRrMQxHn0N4WzerikAzNhqk9qXjrakCAyyb9nRnF5mq0yZQmCtZoMN+g82BZd2wq11r3rwPHRZIWMp3CXFLz3R1HDWkDULWeTxnNMVccyLZ+YBjDYNJl8cz5WuW19cn2k3/5t1nOV/3AzvOVbcCSlJnB2+50BpcayYwpwxuEbaN/oyS9/hnFfBVJcMqD8FX9qDSrZCHo07rmuGptefx3HW2XC8UIw6b7mK5/Mf9hJ9c0tf1ALKYZ9xoaU5m81BwFUquaEtJ5LFmCpNH0a6P4baTpOXSzgomQ2GrpoDrK60JsEtdKlPDq6EiN63EngIhPsJcClAGpjraEd3Xc3EKt8w+xmZxl0Gweq3MliMBJHElAWsRILVkg3PvtCJ4fENzFg25qBDIOEBf/3NUazLLXK6S5MZCBOcfPDpXBoBUDNDp6mRjdWophMTcKRKjUdJqP/aC9DsFUlpcpgbm4Kebt4609GafQeGtP9/XRw1olhym2lYNIbvSyWcW2jUu4uA1g5LcUVlIDLzPEA7u7R5cO9jrGLVQUB1S5Fvc8D/VWiI4qD/SSmJjkL3WxbfN22+OPAUwh17gwcK1qREF7XFoUZwoQv6qgIh6rvk7ml6hTqva570sAw+4S7oYvk8odOgPJED/iUrDUN2PrQuu2I7s0nWzJywPo25f8woyktXw8lW23n0hyPm/GSwwoOvwVl0OY0x1hS1fA+mO3+sVztb0Mw4hOcmVEd1ADlgWXatVXg1EI0JgRRr4Oz9OUSBjF7yHCgQ7kf+CIbKH+RXKAl1Q+91zRj8/XGv7gbIrRg1LKXRarax2fDj+YM/ysjQmDyZUU051pzFEy1MODkgmrdOQhh9mXn2zKet7HxBGRJiqSZrwWGUCcHX5UFk4tneg1UxDLMX7TsaksF0DpxpFVNws157P4fZjV8wJL6st1JtkSiLB63w8wlqTj1gcksipz9ZQ1s+BAthwe7TBRGpG72V0AVgLcDlxl48bAOt/JAnejE1OaPxET42EkhiOMfCjb8ULzF3Yz/IcUEbBKSrw7SLk7wqTCdt5Bu0U5rVCPEwM49OM+S/AFqTS8GalY9TfC9FDuRFq7LJHoXPJ2mqY91Sh53pIwy+qMwzE8O+B6eCyzPX3sKtex8Lb5Fso1//A7qhyeFRXOkzwfPKMLE/2ZnEG08PitHEIJd3QlFykr8fYdYk75p8k7X0YzTLzZt2miZ4MunWr7IiHm7gi9FYlyLQVkZ0wdBMVpzinMrKDAiy3eUo7cwSis4iPUr7/gPFhd/DW1Tt4Z4FtBNYWOgeZBkASnCUb/89zJ2eaD8Kc5ulF2amCkscimFx6rvgHXjQCq0yigmmrLnAQ2rVbHGKN6k+sEeF/BIHiyLcokTJQEF8T7C4dvVg2TNpwUdRgJ9eL1BrPNlSS8aCw2OM7hCBJl97F5/kCHmu38cJxsaKvsDn6/uog+MMCwyp4i/laowDN1GXlRDtL+AAvyvFcxtanBpZdH/I3ZJki13nQNwC2T3bpn7exuGHoTLBijn15XcK+NT0Fekc12clDxmwAkhg9RpfyLThxqm+ixe1dqw4AyITAJUzdbTKdfz43tu3EOJMYju6AL7a4qEu9TQ0rmGgL9aELx0/I8ABVgPEml8NQk6x7dT3AxwxcQaIFEy5PuV/Uydg+Lly4OGieX12UJWTyK3xWnlwYGJ8QWfatkOC7uQuzcAT/a3GxgsB61a9pDmXeOJHYDtVxNlvrrvKVoPOUM55djY9GaMnDKM0JmL1Z96WDA+/kJ+o2B3teV/v2ryjmpGNtMMmOzWxlmoLyeohvZNZSm6P1ZhfNJGWphaT/sNIh6vGy2REmkdMojpcL6a00vpDyiChdU7Iu3vsgQr09cM7czXXP+aL12921p1fsvXsxe6g8x7pXo34wPcvwNHo0CVy5ulSQvRdxyQ2aP1i4HxzSVkI5ZSVKr+DHgpbfOeCVVdYpqzO06YYnhIMdwPzxP04aZ1VKAh3cPHVX8pGc7yWgGPEmj4HS0qqoC6YvwKKW2nnnwYnRbWDe4wrb6gC7X5GMIlJ7p/Lr+45WfnrnY8Lb0bZMuDizm+q6WPVvmU2eZv7tUvMvqyD/ytc4HHCBQFP6566X9mt2bAYotQp89v/mf5qphAH5Tf23Rgmv+3dT+ZXPQdWyDAf8zNXPRYBa3BMuLDoEfywOCwodxA0HhMep6sWPl3MXP6V5t1lstt8jWhrCt/1dceThUnvdmhmtU63sFcgiMFKhYFT6Y4LOPT9TIA+CuCRUVbVN9i5g9uKzM+rkx03pSYG4pGBq8DPDfZ+Ibmhi/t/BtjloogyFsb+d8lnzVN4hC6Xn/SBaMM26dH5E7Of4AAA","Frances 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Bourgeois":"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","Francis Cadell":"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","Francis Coates Jones":"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","Francis Davis 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Ernest 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4yT7XCSER5kDmn6qfCW7euFVQUERSX5G4V/i/ERrl9ZA+c/IsyTOZrd9qVMXu/B9THDTIVZVVYHKvLjyAli6wy0ZSF2eD2FHNplpSx7d7xAtTEJaZo9FWanpvdETGCADUN2FiCyx61X+dJATs+M0yYUPLGS8J5VGmf2vzSyUTVrdleM0b6wZWhD6AAmQa0jAZvBXQgkYkHd7mHyJiYNPEIMYMJGTTI8r+G40kdGZCE+W0gWjrF59x1vwkdPw9UoEsyzW9C8ZzMEUZ/AKimxeZfHKj9Bwoqn4QeZdRpvZeYGXIlau2HJgYAPs9MsFnWjNlLj1rmTSYR2C9QszE1Ehmg1s504hnEGP4JmsNbteLbkWfuRlapTKg8pL588BnuzfgWhIaAZF+gzWBo4ID2yuCaXAa3Ij4v5Nz3Zv/Wzji9XvzLbMa1y7ApAAAAA=","Francis 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de Burgos 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","Francisco 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Leonard 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Lloyd 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Weston Benson":"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","Frank Xavier 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Ou2f2VK5ngvGr98PCvhEgAAAA","Franois 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","Franois Girardon":"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","Franois Joseph Heim":"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","Franois Louis Thomas 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geavoJ3DucIKz8roQusypDUlnWzjFXZwI8JYLFklvCfy8QP+vSw+UiNESMs0tLp8eu3x0nIlmlYaMXpnjJmUWzjTjasirJosIb72knv3Yv6uOsRbE0WUBzYYam6HGtupYq5WL2ADbUZBccP34sTTePBPBNjrRIdmfS6t2963b/3L9TEzCorOmktBMd0G1k5+E6QSOpu3Z/FH37g36eiVdWMTY2ENTPW8VeSbJXpVYN6JQuSbsDCpCUkUKXcoixeFmGgzvuApEJmBgfu/HespGucdT5RqjUBZ3hr3YR8fTZa/s6j8PFzCW6T5NqmQFNGsYo6KzmxSjffAKoTTjBIhWF7TFdE2tXPwvhSNVhBNsrOe7qWyJri3f5y0LJ6gVDUX/+2QKUXLEm9jbCiVc96xOsudYlKOeOXOGkBXHFJ3jYntvLzaLgeCLZMgI+kzJ/TgBAAAA=","Franois 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Xaver 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Edwin 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Leighton":"UklGRnoMAABXRUJQVlA4IG4MAAAQOwCdASpQAPAAPxFwrlCsJiQirpaeOYAiCWwAvvOhrE+J3wfN85X75PT3Ub9Hpj/um7o52b06f3nfpfRAsImVa2k2DmdGnN8H8Lz709k8Z4Q/3Ecc/yKFEn+sKuNjI9xM9euSU8LuZmUuEH9JTDVpbAaVFH/prwAuRNXgB7E3XOolwUwFhg0dhbJ2veclvh9+KggkmiY6c70h0le5TCJQV87aUXrw51hrWglm96QJ5KF+jp8RwtZe6c6Vzly2Sk9M2Q5y8xUzaIWSpI/hzYTGyqDHuVAXNRorhgBJ21FXLI5tD9HlkbfXRHdfdRf6tiJBa5N0Zmc1CM8hDd/+IDN1DVQeDRuggSc8j1XQXPj3n6aPJg8agW2Ao7wDQ+s1k+mYTXC0DegHmO55STfoIBLVZ/2CoKkgTcU1Fi+PugKS1flflVcfVt9D70uh4DuP8bmGMpq0LT01jIpNG+O/3Dj8xKyKSdgLsfgQice4ewp4BFrHuCm1khZj7eLJUBSwlX3T1GsHvm88aWBiEH6zlaElqw1U3/wlEBKzsnPSLK5h/u3xuCZYWkc1mhgLQikAK8Jbum6LlM9cRODrXIOjZ9iD3iIy2fxwYJ71vs2Et+2378fgWOu973YXbXatMQmTEukAAP7HlvNalFLDA4BNOmk77AM0yZQ50GjUF7iq4a4LvxGdbCXeHIV65UjsJ8jwn0ykKk1HCBE/B6bJudJAPosZw0teNQ16Pwye1DgVeO+pJbKdLEn+RaFMwedfJqQ/DexCfenERvKnrtA0ny3dW/YlDn5gK+jggoYlbF5mNPNvJvKvXRrx70sMYKKVdt6wUy9e+bNHfd9B1qlEQLwTR/KJJK+2808WUsmfz2r3UvsCAIYZr9lgW3Etc8BIHMsQk0NWiWhEq0pnoEbybOotVK3fmYfKRSflSeX8c+Xhh9Ovm7WyMmdI/FoQoytUwBW/BE/DA+WwXBMTC4hIKttsiVai5xLYtbsFmvR905JMLpYof6cuT3CCqKESTim9qvNQgov6lZpGPMko69Rs9jlyghL5ISFZPXn8XBfRTO/VRg0CvXLINKC438oaiq3zpYTQols9bA+jYCSlTw+n1LfgtVQAyqVcfe1lAC/bsBkhJnAXsnUX249X5W1wLF4ogrZsbpwhhTmTWnCQ0ixQw83FumFUlUJTk7HMrK3UBrEaP9BppHlMu2klue5wtaIu8GDbw+bU9q+q5BbVT0n8GmL1+V9SjBhlZ8Oqkkv0JEdLftddjbs+lHxzOnaMW6k5cpdw4tp+vVD6Ce+Zhu27M2G88A9IQjJqi/lJDBVo7DT5Z7sWIH+ocYjA8my+AhH2yZMqI/3p1Jyan4cp9dAkw0hhfnWvsUhpsjF6aCtXT2imS+B1FiPu3rkK3LeYll76H9FblhVcQBsFg79/woDnbkBG1yC4tlA1K73peX5Nd2NHBqna5RghMLQ7yd4CurST85kIiC5PlAte+0ua4Ha2j1oclsen/kFmrGN3dJ6R2KXbFsa/t3vsb8tqXFJjdxbOQlN8gL/RnSf4MZDZWtTpLO+mhlZCT01ZoIxS2qDyF6GAmOJIi9WoxpaPvEuFiBftV1RqqQ47SDxAfjkjTcIIvfU2nISDNCCxUyGqwPmooQm2iBG/ROUuZBg00jOuLu0UVaxOqQbazjUCgpFHciSjI1ozA3jYluDAFaHgkK31iMaxcGvXS8G9QAk/te2aEeQjfPpvbAkpA1ze6B5u169c5TN/SAirH0Ois1Bo2ZmTBB3Xy78rvixhZhePmGdObevxbQVXI6b/rCkJ/OCz1ZFKP8LRiGUcN7RCNdAVayzrVR2pFXwN0sZfh9wr468n/0ewr6/LMQTe4kNon83C0A8D2RDXn5kMYgv7zKPV8MsOYkZz1oCu9H4j6defKSVgPpn4udOIiyomswF0nZXJkJz5bSdoGTYL32J/wHZYuXNHxhXvU2fuL1QALDyyUaTOzqK3snZ+q33gspLHjS60u49HkqQ2TIwuAKnQz2Zh10PYNEOCEFmAZ7b3j5f1/aJsuhumHpNvJK0eLT4FCCtdCLiX0aZSH+N6zhSIv3EeJEqxicyhtbPrlTEk1r9kMvvixDtHEmScAnI0jBHf3nNHTS5SQkpkdBvJjWg71NdywyXWaXIjKWjHq8yOaFi8bkDdGBbvd+P2oYB4mGOykfQE8XYyApM6DLzl09BBjxG65mlVG11C4BJG2PPerLh04T6rpCccunTNzChI3MblINTI6OC1W0VmNsSq4H9I5ZHZNcbUBY/h57slrVwBFF4YrxFfjBywJgWxf1luoYuSxown6GQff1xQfiRD64zmeR5Q3uPmd8yBN+wYfVPvbGusPJoTi9TbKwr6rrNgWvgM6VdQlTWi3Bi7Wfk86bCVYLwI7XyZ7EdzoVTTHTy2pIae1YIlkhpayuZU5YZ28VKLBtBvlsuplq+Usa8wt8tt4XInlLmvAMIeooeCPvdeE/e2Yb5AhwsmSPrkfEezW4Vs3zUmXNNIyp/g5ZT9Zmf8zbYWNP+4JweAT1u2b6DG4BYG7DfnMHg1iN+vKWW3VVqPs0TrrXkVzXeE1W/BRPnsqHjWEAEUCQltInarHhkSd3KzDaED/nkH+nv+isFGS5w4k03pFn8kd+yURzUOY7Gw5NYnuf74+vAMOEH+z2pVrmrYx9Qc48IwtjWZ8Anj3jMO8X4Og6tWiSkstHywxLpQ08+kDrUrNWnSD2uxfCsqUAFsh/5jXgpVnKkHNjK49sIre5aaTzMu1uGhvBXRwLPXbWWrVa0H0Lc7fInp8Ua3xZ8HgbFuUOhDqHlHvf0d2ooodIkWmVLieRDuwRTuK2n1DeVFRI4oGBzA1nTnUMiZXXEt8XM2jsnu18MsifSUkw9KAGLWX354FfNteLdyfuM2eXzgOFfPOwwbQ8FIChTfaIZ48W7QlSsZYqJWZ3+/HxHw8UMpCclNi5kmObE8mfqHsBiwqtVFhAnlHTBO/IC5nKGoUi0khA/1qbi/weYag5lIogrA6vxYyxyMO2jd4HoOfn696pqmcEsoxnqZPL7+DgIEbN0u2fPMa7iVAjg5ymLDeSk2fErjCIabglNSAY7X+U2c/vfXU9VpZ3cKMopz0vJV4XN4aG2dPIkFxcX0U5P7T74w1lP0LBgbG70M3OwEiX18u88DTZsMMcbdLK/aZSBL5lW3gKU9FyRO0BKm0ETKrJfDqtnFG8qAsr9RGW5IgaidC3vb7dWVaSpuZkZb4RxhJ7Y/ga8P85uYt0963qlqP64dSvdTNYht8MgayK+1PVDhF9ZXDnuGVwx8RxBFy1X4lorCMUhxxXIMYgUi8eq4WZIRFZeInkUuRRnrB0HE0DVLWk7ZoeEDrr+oSGem05Gv1r01869AZMmartfMP5IHl40B1oigwbZvm9jrBl66gZVdymt5038BXvVS26Dl/bFoay75Iz+MAV2PouAsqWQSV6E4jDsQttTItyMN5FT1xACuEu5iB6cMUG7+/Uim7aK9NT0ncmt/ZkPtIfIzgcGVZSd6Ubnwa/uMoTMhWUXdF5N52Js9pV+qzE9iWGv3LopWSbAayDp9mn6RiiVUhxhWT+9U23scA2P0/9J0o0ojmhWA2AJouYrwkh85GnKJ/HaKWB1muFwFVIH94dqYZbG0QdiHMHmroWaspTILSXRHlo1FfJmZQ8fwokDkNkwvVNP5bcCuVG+fN2i0Ef5ZCihmPnng9rT7uygAGIZWTE3aVoKVlViqSq7ObgtAj7UHAcUiWRduZEVDK+E1ebHUE2xv9SXgLXEp3C2Ua8C/+VulgW0YTKyYFTxvSNAVbnIF3D8yBsfqnYoUZ//9kofehHeHjK8E+4eFbPwD+Ui9Lz8g90kkrhifPgruv/c9avfRCpchnBFmUsbsj42LYcLaXQRO6WEzAcqrP+4yghU0Ghp98dnl/UeuJxGV3jOsvRlmZr4Kk7C2x8FfheVduvd1hhjY+cTD0X7Qv9yokV42+2ZUbbzfV1j7S8wSajLyTZeDtg51ROWXQcaTVQRvIOyIPPmV4a4N/C+AYMfJGJUDCYdoixWnKIdw1IISkA3fpEXjaFGQ0xj6c1tGk8h55D2mBCUmfbwy08KznfSbR51qPAgyvCoN3Qk9yJzwDXNOmaibhrjgKeTgAUkSw/2gjTeLChSblDwg3tpx0CBfJwuKihEMzN8/VqarYaO/cp/vESL9K5rRx2Tz+1zbSGPSraPg2i3KF+nFOuaDrBeAAA==","Frederic Remington":"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","Frederick Carl 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Edwin Church":"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","Frederick Goodall":"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","Frederick Hammersley":"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","Frederick Lord 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Ritter von 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","Fuyuko 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","Gaudi":"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","Gaugin":"UklGRqQLAABXRUJQVlA4IJgLAABQNQCdASpQAPAAPwVoqVArpaOitHmtCXAgiWxiiRls6Qzc6J75D7zH4Hdv+Y8nZ9b00/3f0pOjfztfpm/wG/BUojKt9H7CbAs2r3F/umbTC1ZW32tQhaFR5XwuZx7tovuq56exvzcbm8aefmoubnE9ZpLPZHOKiXXpQ4NzbD58c1MX7iliHmatfe+XHjIhnUdEj2//2MiU8ReMuKI2HHLdll2wn/PUjxzl0OCLfY5zc1Zh4xMe1OHn6lvT280DMjguyP7C9PaXKDJBx5YsdU48NvYKx6W5l8fhyRU2jZoyU8fZbLajzheszo7zoqKZ2eW/sSaHmx6KIbtCYgsqf5z6+cLjWcwc1IadWNmqvk5u8t5c74LoG+KY264lfXIuZH9OhAFZiTjqtU/Xg9N+3mdDtKkw8qQbQNuKdLeex+kRF5ofc5Of3PoV/4wSLep7F7NV6Eaofi64+YtrHoTNIUqwvsjrJzXnFbYFLLl/1dal/tx/VYcArcOrkUynkfccQdqgnnTC9yCVb8M3BJyl3eNJ13bRJLaU0UwL+wTaHtrbJN69O3yRAOL+qTDRe//PtJj1iwAA/ugkHv7j/4CqWQEsxC7rr0INQBrkMd+3z9ShSxvaTTnC0BReR2ec4gVcfQEBATXi1q+5MN6ohPQYJos9QAqxlDgfQlZxueSTfS1dv4SvOqvMaFLbOfq9j2MhwmgZ8ha8JKNK/nqURc3YD53/p8rVtKRZEv8+0blwvKgKEtZRdfLzJFmhwkuuaX0g67Syftjqkqn7uq6Pse32pF5mlhU6v0V7wSnGmSi1besQYRB3rDA49RqLTe9d2dzUqa/u87syy+oEqNjOOCtmWPy1KxSwHzzlzc9BSJ5PE0Ey06AG9vBVnjc0NJruAVPjfW0/ZuO9+ktYq+2aOODMdHQqmzr+MpfNB77VkMd1J/Cg0yco6BGB9uv9MBBX6bh/Lj5D+grc4ZkAB4dayIcI0nOrj9OcfPAh2mysekX2PhbXfzy1WibSRl3l0S3gFAB+fc8Q1zLTaoi9/CoRo+punygNbcsIxUnNycSOvd51VFnUeeepfvMo1wfvAW7cAMSRtVYosd7I57Y7Xuj6Ss0owAkt/stLX80Embo7nXX3NI7e5ZJz+ZGSeAQnkN1lb4ezNJ0i0nwfAw+0SXM1fVwZdRo1pQypFpI6r8XobofOX8Xhrjt7dKsoupTOFW6ESdTN+ES/vNNMKSbOXKrO8EsSgue9DAABBb4pLGqm8SOYYyGNj5bW28qC0Fz1EeWUjcPvd6OMTFK4ACRJuSn93I35co42TuH4IcLG5Ez7MDap1fgYvTEMDVgmcS9b5by1p9V5SzVLvGFsdv9CCnsetSoFRqIT5qQBUcp3Vupqx1cIg1n20ql+v5mqdcv+ELbB/W+jM4BGurq1yhxJ93lIJ5A2AhOBkJbIAHlmL5vV3Co0F9oDwjgLB22jN3ZGnzuHwSjk9fTsGO7lFbtbIkDZHTqw7gLewJowUiTp5ODWLbmF4S9dO3Yz6EFQv4q3B9+QsVb/wpb6L4sy9wZG7qDfqoeZl/2ARnMNCXePnTYANN5l/yR2iJvvUxnMA/lwDfragCgaVxA3F6o7N91Q7z3n3FSr1H/8/JXoxXwB/t8Xv88w+jYnRBqBBTM4sLJ7GY+qFqebv0OxpDko82F27/bPbnU3ir2qinS0N999ok6Te8WsaWYN3mlpU73svYwsJpib95tMoCnTsS6KSuBlSA9RmrE7chW+RFWJGls3+htYzbOq8HRuXSTS0DFiLp+LGJf5waJznpLDz0ZyB1Bb7fintRsbJW1uQvlTLwHmLvVb4i3T03l2vxyBbp+HFLOq6Ic10ILSaDXNftGxc5vHnX0uArfpXG3YeYOfhJg58mXTI8SSRzKCn08YVMD1v+4liTzwoH3juSV1vqD29VLalLNLq7wk6+no7TdUFsvXyKjEljxrKjbpFXBZR/dL9PFECbP7VxN/xAI/VYReN00rPyW4wUFtl3uEPtQgwK7goNNMRJWAqJMxchspQOXS+z8WF1u4Bgf16C93E9VZsPHGRf72nJH/HQbgDFBedjuJAXzvUDsyveOcTu7ku0qpm2Yz1jxuX2LSriguduGGbl88/nEQm9K8x1wFueDu0NBjTz1rh0N1IYz9+tLlG5dj8A1P6MzdsrqOAY6OS2OBrX7uwytOdXOrFThiXy8sYFjLunH74Tj35e7IqVs6Wa5NMO5isxU1wD0h0yUCXYb/QeqilGnV3sipo6/zDoQOeAR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tot Sint 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Springston 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Arnold-Grabon":"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","Georg Baselitz":"UklGRlYLAABXRUJQVlA4IEoLAABwMQCdASpQAPAAPxFwq1AsJiOir9g+SYAiCWQAxuym18EN7z+cLETXvbxOWVm9beXuHmDYA+6Em1rYx43wIfu54N/IGY77bD7HEj6lgwaB53uSiEDe6yZd7PdLlkPUnu5ouqVobVqWMEqJOgA1mylI2q5TKzk4P6FH9sXQ7P3S5BgJM595kX0IiqVVgYD18YVmVoG/eGDLJ7EV3N7KL+1+fKNgCVPFEE1iEzecnepp/1DWZ9C7ewuS7BPOL2VjyzESduhphfEq5eQzk4Y1v6+oN57OOZJ6CahkI4vegMmB4VQp6BRGyerMIUjRiT5vCGUdGo1iZNCLqCw6EBlihusKydIOtk9zyj1Jbv+h1ah70/cm1FWYjxc5278au/b/yUtihop3jIPENGqDuju9r2cbqSKuYNTy9/Is7oyfu6fsQjT3m3HO35IU1troyxhZRKOHDhz7bWctrLZDubihgI71bfsy6JmS+b2nchbshJ4o7O8pjnvYJn5QXrFI16RgLJ3CmDIufAyPDWpPgb2fM9urmCAwAAD7HTLjyZDj3veMJl1f+KGa204G0ipeUtLA/hzrZUYlNrr74x0jvqVMatS6NgS+DlrJ1lgpdNad+D9PGd96oiQbdeUNUYPvRU2bk+gTYfXe9ioN0kCD4JF3vqA3P8J79NaYMFsKplM+pa8E4fFG0l9C6FgLBiNbKaHEVaUHLF/QkWrjOd10OZ+X+szROQMi559XQDvqxlssuoa0cRx4yhAvGYBP3VaRkj+gUEwjKW8ufkLs949nBfd4eOUzmMgABUwB4lSqyCdK29iI1GCnUh+Gc+TC50DiuJDjyIOEMGlB2BZPWo72k7/5ebJPoM/yVL1eQuqluCMcSZiISrbsErhPjgcqbuTNMfOMGaX6Uo8Tv5c7qtKoHeqJTCMtMaQwNUlxr1gNorsyWGrtbAmZGGEq+xGW+H6XksTLfcYnu88wyfqt4jD5KZoRjTo/k5ApPUURkJPYjW2QkPkO4yUAt0rDQwEZzVcPC1XbMo+uEhLIGxco1bfp4AYXnesuQEJL01TkaKkZr/Wz5OC1biQuJJ83TO0oTksDalR0YJG+F1bSPF0SeZskbT1mit5k7Tf5a3P1wK6nb9iwgvJKFxU6lxTq0czTogoXbuh0zp06PQyXSrsDRXPkoPlCMRbXoqR/5ThIv2yEWoVHKH17tMhiunFMtdzlJdec7kxKNELzzqun10K/R/Gq27lZtdb9dDN/8gIPNDy30B+zfc36UTnToBv++XXMXZ2CBj/V2JKpO04tLbxHGm6t5pQVR3jvmfEe2UcSe+5w23P0EWfrLDHsaLUQfLt9eSdbP1HvH18lM2hRmottOvjPf+hgx4bteBEcRI7TeDYZKR+QohNg9ZFJ/x85kiMsc0yTw5N9v25p0Y2i6yW2hg4BnhIL8a09R3foJeEco5eosaEmDtx4YOVx0rU7vvp7dGrzywmIWTn7wexeZGQOdoVz7tU+DZ2rHYObqmlOkQ3+6m7NI+cr0LJzWGaUep7+LFRYvab9rXuE5xFgpgo8FcsWzR+6zNwYlb7jWwDLnWQAe38ZK64htZjoPJ9n8lzJEOwuGw0scdGyKxbtg6QAq3+Swin/Xcx4lSQD47c2ZO/A/PaQOFnw8r2ikVq1nJ6MfR2qDZ4wt5FrpqKDmRReSbhkG8/mN4T3fTQrM8/ic18oFY34MKWFlitVodTBZYrMCyou8+zlnzxuP36x4I0kYD1kh40aOYnER7eCl2fDTTG1MZV0VW7tspMLfQQVxw08saGn8RTBvxkYsxWROBXLzOQ4BJ4hN1XG4juuUMq1cEGPNoo6x3z64tZzLc3/HBvd4+hrr8DesGrrfoLTqb9i4JFpk4NQooBFaihiPIruwrVUQrr3Dg3XfAlK6ny0BniE/7W+sO5kP1sJm4Ss8bU8FGqxRxeIhpS2z6kovSBCGRb22+UI6v7ouE3bVB51B8apI+6fAniODmr0ANAtFbs1+23NLz0pR4/kWnRKawGn0xLRu+yGNI2kHhnKrekjiisMslrCbeyxJ9HvEwf4NDAValCk2duj/avHu9XuTJplZ4JptdveX8i5e889Rc3Jbqq/QcMQYkWBFE1R4AHiue9SpwiyJY21o+eb6c0hA8oVcns2/892MFgms/m2KU8uG7C8T2K9AjlxIDXG+2hF+rimt7REVVxiCdllnP/EWqZKykD6KwReQi3atbfJzpBMAKIccuM0iZV122xaTjt+ZDyr4JQfgB/ODdtU6YDuRHWuf+H9z+GynxZW4adfmmsBCn9LMfkMeINfI3kZX1888t5b5WsrpUw7DhjlsRvzzDTr6r1NyIPVnZvkwkvjr9ohqms6ndQqaZIrcY5BdXH0ebuBS551wwBuQjuuoSnHQT/qM88xJLYj90GV/Q6yN7eEEgOm/xwAbPoPlKaVKbGSxcEjfgGhbRRdENqBdKlv2r72w1EmSQvHfrmTZEHpN8aicGtRnhRN1IeWKdSc5a18thlTf71TjhOxEDcCzYpaIbW10y1opT51DblJoZFvC1kSzQg+KKOr+Cyl+nlI8d1lVIeENLeFBFAEQ/WhdkKKWjiHjyV5/d3YcFn2MPeH6UnQKAfXUDLQYAmJBRxljxQG6RqY4suXAg/byHQaxj1RjJ/sy8CUBhmDLiORIXhN9iWnAL1akJcqWdZ3nrOxHEheEMfd53auBaVyj8mIjRSqtzjnC+pCKUzQs7LEwlH+rEgr1Eg42UagDMj/mAQc4zrH5kI1JKabzvmZ/+eAmX6K1TpbvgBxN2B991G2WkLfBDFYK1tDxX/WGKwX2reKZD3cjyd6pYdod9sKplbYtB3AD61TjBRm7SaumkAsW1uB2e+AJV4l2+3XBOjC2yX/bR1kZTlS0e8myvpWerFTYGBb4xMJb2fNoqoB793YvWffe2sbyoUmtsJk0HY3LbDS1ipEZujZh6wki3095soHLQCBvUGbkHJLCZaD8LSDeDsVpR7u4e7tYxS5vPWak19q/B66lP9zzYD5oIM/3YWexX1yrL4sHcixKFrok7qrS3jvbTbzXU8WyMWZ4NjAoqVEV9t1GIxdps45aXTm2/6pVgKtKkTSn3foyzpy0ceUZct8U6eBgN3P8tCgjVwfqfSKfYeW/6/KXENHEjczfiSFK2G0LdCK0A5dlHmz5tyXdqgNrjSWlsrH6/Tsgw0rz4X7lfD0yzCb50/P8jdrvCB2nU9tF3hnxlMZE3GEOJCg6jxtcdaSsZKL92FmpgBxi4+w6jA464X5zsMR4MWQCYlxAU3PH3KNMTA4v6SXfFbrTzHDxzdfCPuloJ4YgcfsYJsdUcT5U2L91H2dd7CZma4jw+PKRXFBRBCfwgId1Ya8gR1AOHbNlqUAEnNsJKpjRirQCnk3CC1JMehdokrw82PKUFjkrZNmZ/Pr8qTpuEm2qT1pW3T71+gzjKeFyZLSkrxaxURbqTrRrwZ5F7kztm3tRPRAKjR7ca03de8w7Pbc4L4pqzbGeVsRSxERKADA+a8KUqo8NedPnbheBITl7awyA4trJwgjZYVi3Sh5isRGgt3Ssss9AO3Ep69j12ocydqwX7FjyuDlieRLhdg1STBBvH0bALapJGs+5u3tQQRwl7xlHbgXOwXh7kumFIvOraVFuEQZVR741VxkBX/mZWsWrGs/D+6j1qgkHpGsaPrPTIllrF0d37eviULoiCG9d5logl7k08V78fvNQio+/AFvBB3N6HZmx/L7DvDbVJan1EHVIK2wm8okLC/DGdPvKpZ17R5bVJZ6KJOTtLvMck6dtVnrmT7nW6Fz3gptB6c8o4H127GA3vYp+8Pu6ufwq6NC5k2IuM+/GgAA","Georg Friedrich 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Friedrich Schmidt":"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","Georg Jensen":"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","Georg Karl 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","Georg 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","George 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B. Bridgman":"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","George B. Sutherland":"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","George Bain":"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","George 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","George Barker":"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","George Barret; Jr.":"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","George Barret; Sr.":"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","George Baselitz":"UklGRroKAABXRUJQVlA4IK4KAAAwMwCdASpQAPAAPxFwr1GsJiSnrNb+MYAiCWgAzqh3Ti/heeFdu/tFi2+3mA83jTiN6Qr3D9N0rPwyZxYs/L0YnAIuC9wIADdk+wWvVUA/GT0Z/XnsHobssksH2n2w/6+e2HiOfULH2DnPP5R/dzl5WZfbxAlaZm6zG6YV9KdcAOdVwwGWRJ+kdsOz+66NO9nUwKY8dgtxUypg3ZzmLUdAhwkdTakZPizRfmd++/PlW2TV+/5yGg2uF8I8n0TNbhH/Gc3cHpk7r3NkACQhaSJfvoKFW8iP50reAZcn8wZfS65YOVINdM19JAtK2QNB0FzTx3Cr8XEs24ZrkkTsaOPi4YkWXgR53xKhqZu2JEalFPzRq2Y4+lSv9hen/VKDC6fflhrELRpr9hKoobV8Z8QFiPJ1sH/ufvITyvHvmEt/Y50iNOTrlplG2BZPUsfVtmgkx9cnph3BdounIvUHBV2cW4ayXqU9tiSbRSxk4H7KHXst2bJGpxA90FzfuG+pUuktPo2VbWxtkYA2K1QAB4U0VkcyTsWFZDtvzgbT91VEbw4AAP71Bm6J80xJ3/uEcOet5cOaB05LEthXeQta/y3wU4Vxo4NFAhlIoNd7S7b49vCoudZQxY0k846K8v0j4f7n4bvDP5u/ZC4lPoPUD3I9sahnlznLdYHzBc/D7EG/1rYrPSPYKLqwc1UYv9HxM94hAUeKEoOvHC9s5gh02rbx8URF4Zxcu6ceuyB0aX/seP3fjdaHvBFk+g3ZtIgl87wyGgcHrjqCNaoy8Dgt8YhH2dcoV+Y70h7JeEbcvbb3l/AUCdGjJ8LuLfGHOWr1Mr5JnpeeVoqWcjsfSpwHX8rn0pgIInkwWf6OpkFJ1EZ9afrS5+kxe4o9hRCPy/gfqFr04osq0dgKC0kZdX97h3ju3u9/fc4gpvC4xw6OW/PqHsh7rlTeBQEiGE3QVGAjbAY7gxl3Qs7wPkhq+GPRjMne9QyZJFnpmGzd6vrps9t7YT4z3xA6L1fPu7A5OEvXtxBfrOshyyS0LuDcQyk5JDp525I2UCjWtthaTxSj4EEN1AZtg4miUHOq3Ekyi4k8IxLPwPLZfemwnfRwrCl8cVYsWLl9667p7PUGNU8Ky6+TAW83ZUadKJdwUECrxWjJcA03V4UxMnFymVvZ88cU0E3z4NTDW2BCzK3Nc3tw4bm6D5gfaInLGwMYB2bV6JYD7RGOPk2dM3u7IQjXOFvhwxyTl/n/TxBBzMuzRVM1hIVTR97YeGwiYiSmt/0qpF0y0W8OLiGfJKpHI00cJVFmyL01qNlrkE7noW1zY1EuVYXbRmEtKcOca5Aa5idNXJPbFqnJJ/XZsAMfRKMi6WehbQ+iuKMWa/Pm8BlEEYDQs5e1xT/pgOqWLIvKUuAQW3A/GacwngkNKCJusptMRrqkSsnYW18QZkNs/kuyn/uHw/slZtl6sjLltQEP9cxEckMQrQksA9/uLUZZ6kIqgbVtr8vsLgfASBGJWzflbiSGYfMrN6qt+CJCqOLK2Hyr0jj8UDMtByEV+njnvtt5HGDYvKdzazDG68iqZJuBpJ4VWtrx0DGFOpGHPE6Nvupd95RN2jjy39bFyDAaJk3ekkmCESmmtMDZyNo2yclOK3w/RPpUjjbXsL0LZP6BPdQzmmtL0CcZjyZdN+a1Xjnlb9KM2v3CCWAodqfnKL9wuFEPAFp5EhS+oJwJKqKT2qSlq1vGEQLeuBGyIwso6e1kREIQ8YESwq1nGB/72QocsaiuSGKhe6Lg1b2TXs7j4PnsvjlCzZWXoLVOe/Ci1AALFZxVCy2Z+UneTZuh0hFRrc6GxuGI4dnWHXG1zPlgSRtotjNS3luERsJhMok+7PTGQifRClDm3AEzkDcXqVIkDZSvmF9VVPcjp2LVo0DiLXxP6C2kxMkhu/KDy53XT/V4uoCmnEVOY9qZ5gv5vCYoEwwTlvIzhWqgm/aNK3vhgq8w/36H6S7b5070YLIB3p+cIJrTzFf2KHqNDOZ1efq7e8FJ1nzjwieuLrpzJhF3HhOt7k7Ex78oPhg+aJCAjhvAuMTkrLG8mY7Hu7owpgcf5ZIf8plFE/72bioB1aUf1SsjUwZUJRQUyWl8E5mqKXnHILtnuMGKPPhZX+LOGTkCfxnpBwxsyKn22ymORwnQkCZJ4mtz8RmdS8279RJMXz/NPpuMl+BzE7+m49IKN7Bj10RC7woys4KHwQ0ONuKtfOM9tV2/KIAoYwdrI9VOgNtGUZVcst6NKmMYnKcuOZPqMmqdZifFTsglX+jAxVrZ87iVWusypfeFpPsInHzmNLK4Sv65h1k4766JEv/Wkz3JjCczhzlwGSMfvDkO286XTTZ+goLQfc19xWyxS/gRakWaypWrQ2KcNkt6TmzL4QbDy6WAwepYMorvc40qOJkqL2r6dYPR2aVQLuSTbs8flRqX6VyOIrS3t7uTy5x0xgli0ixRwFr9Xmq1NjtnDxY8KM+tuvdIjJl8FNpEbzH0gsFBWhBF/KeMWXViItm1D+SZNU/TLbp9IoN3+m7PfJvsw6Yi+591BZD3QS7l2EeylZ4Rr/fn57s49/6QwOQVtts0WoxYS8JnAcpP0HzsDZuU6lQHBrOsHF4WkC/mBWqLebHIR5a2HXbVNsTqKAUWl4mAKKuEbI/vXfEkUfpG0AKm9+nVbYbTAXEhfeOUim8GRXztpL6jsFGjFCza3eje67D70tIZ+Z36hl+gg5nljJgdn3S/iT0RXVlmAr2bujt/FoYEKOZHnioONUfoO5/y3b4FzSbC117r8ikFrjOJjBXCJgjyTcEO02yb+DInZiLHDHC8k6usIfaPmK62Bpg5hCdGt7zT0csog7BbIanErmMFI7t8bmeWTPmnSAgSNaLkyO0jrHBSeaGoaUrMFNvW9Jw2cBsfWSQZlfE/yJYnQp5t5l0u6bzPFXgav+8AjzhoRl+w1rjQ3lhD7bisTsrqHzKxECM+efNiHBnwHgsRw93UGC0YrRaxt7yzijrhfch2OERSAPy1ZHWQee6x1D99HL/5MybPYGnYD8HdaeaI2sgoUEuI2D+Ork3U3l8AKPl5F/YdZGlZIfL8oWk+zPZ3HeLWQp3oI91uOdPYDvmNYNf3/WM0IpwrK3wnggnS1k2SuNugZJGUTMuozNl4Y5OpkkvkMkB0+UyQ0XvaQQ9YE6YAntRSORFNF1u2ARNPiYUGW+YtVTOfIEhwmM16VKviUWVfIVuDEU+LyI5zakges+Be7/nIE0UaWvKc1E/XjLOGAWuw8GiAReeiykkQzpei3hAHX2Ddo76hOxUbYkqM/mgiWTiJASoe+s6QA5EsqOd4vofb6jJtBsJzC1tR23MtwCoECJUVXkcLP/E9DRuId06Ig2mpkk1veg8G/+fQy2ZSXwVltTubmocgcr4C5h1x0CzaHrNT4QAbf9Bq8RHQhz8JtNcFmWbsYZZwtJWOBNTlq+z/7jxpj+pzYHKJnkK5tk+ACCSTrFrhSEBoX6N1c1smvhpvvGp/0WyUzDQZ08oFbs4sp5tfuTLRGx3YLkErbpRjVJQlWLGjzmJa5RKwbbi3XC/DqsC8mb62uW3NEWtTfuzY93yzwaciD+BLpeCqR9XgroI1fXqAcQU/pbufoUv6d4poAAAA","George Bell":"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","George Bellows":"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","George Benjamin Luks":"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","George 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Caleb 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Claessen":"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","George 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Dionysus Ehret":"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","George Earl 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Fiddes 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Frederic 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Frederick Harris":"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","George French 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Gardner 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Grosz":"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","George Hendrik Breitner":"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","George Henry":"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","George Herbert Baker":"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","George Herriman":"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","George 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Inness":"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","George Jamesone":"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","George Lambourn":"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","George 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Morrison":"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","George Papazov":"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","George Passantino":"UklGRqIPAABXRUJQVlA4IJYPAAAQPQCdASpQAPAAPwlsrVArpaQislprQXAhCWxnAGDQBBvPIQWf+J6C5t/XroEMvA/sz+lLbm88B6WP8PvyG9C/4C1iuP/77w18+fz+U9cj9q873aHwC3ndojft/U+a2lo+mewL+hvWJ/2fKQ/WNkP2NgC39mm+dBdtxQReMVvI+gCICd03I14QL1agQgtOVChJk9nW8sHNl3UEmJHasRTbJ/uUmVczrbR3XKNFZ31NV8Iales86MIF2mdXm+q39iD8vtwnowFD8HVpNNtjZs8lZwzDAAoExlfNGqLGiXtgLGxYbmj0HeqBm1iI+dnC0hbSpSL3gL79QwQIqT1esb38ua/bYsmlm+SW5M7/F2SaoadO2mxSJnAoDPuBrNZQ/o7ctwDOOy0R0dtPUk14rFX1E6iecpNneMqOMhoJm2OvCFsG5GdrXYJ1QyAWv+HCCkc9AGE8RH98sHbdu5udYZSXz850eAoOwkKIIfhCR42zVXRYawByXCQkCpF6q3UP3QhinAhWh2h4uhmfTwyNiiGTGk0PA993KqRG8z4I+wxP+fSe7fGWSd19PWVXJAkBh/yfT/H/Nd/Q/rGdp37kH2B+iucvmHPmHhlBkL+q0YuMUU3CZ3bN6EwuYOqPy0hZNeLsTBnMtkSFV0Yd8C297cKL8AD+6tpp6te0kyUTH6g3uDUU7zMmRfIfpBsLSnPWs/WiCpF9zr2iumJql1qbKUMWVZF89VEM2f6aSAKwalpwhYb3R4s4S+TKfWLHz6D7kH1ScH8rApVIDAkaSMvDt/bJTnwPpGt0prr9UN2CHQHqRQ3/UTbWyi0f0vg78PZWTHjj4Xdo9BfglYNEm0APh4fyNi5/cyjLTVU+t5r+E8dri3q/wIXSX6jQIBUDqWCz6p2ynzeEmKE6DoJSgO50sWrUfg3jIYZRXri87J42zGzF4ko8Lo7C3/j8nDui6b8pEBZZ5MomKG5QH9CL1NkgQOCWCL9raJpdApB6HqLqx8dWtlQq6BRneuWNpkXeNF6qidWFNFTlsiBNC9y/oxNkmxf7zpuPpnZjxdM4+H2nmozJ2S44Odfbf+Yel4zGcqbtH0zEnk5XWqJarySTlztIyP79FfA9enDEpjmE9l5IIQAreTs4XXoazm+DHEzEjga1XqbYSF290eLL/W3F0I1OFtuUPa8J1qIWmS0GDQypxk/XitOVo+0KPvWIsuvE+qUj86B0VJ6qEqYhZzK284e4Z8QRzB9OCddbO11yfMQb9sU82+VTx3AOwjjzUIvAPw2X7MLtvi0u4i0OoXGT17truyaIQp3Pvaa1/Y7lY6XZJi7aJ2M4d1zbyoi0QlWJWJmoxFwWH16jP8WsLFFHpqKmlk2t6iKF7okNVPSk+BFh5JqjetrgvtMl1Lwzcrb2g4nBY3IOXYp52Az03HF2CuwmXr/Z93pyjISwAZxcA/v+dMWC5Y7FEav2EWmdDId0ud797Tc2s/2M9d4YneqIEOIqb61L+svCKiYmpMuadUGo8/edE69g5glYNGhVV0pVMFeAp/DWdyQ/oRnlG2NUmG+Mazhb/CdY1MUzM16OefF02g8cE8dSzVShUMzVPJ3N+H1VC1kqJcYtlwmKyABoNNVpn0RJnP9fV5NAyPiQrqsjvWQ5wowlkILmE+tlF18sCv7WUD5w/wMMCdnH/LsAWtGB08ycyq9GtexUu6oz792EfIqDhZ3G00oJSi8JmDsu6cGbeDVMO4IlFIRryJCSVoI7jQ56ETLyU8N+Zc6R8BAzLVxlQx5oJd8/buh0UmNYzZ43PtWbi2I+7wfuN0Vc5o1nbt33Vdi5A77ffM4f+eoFezrcNCut4Ksvcuddh0lJ8TRw7nLzOge+OHJuOm7atFE6pWDrach8ppP0WO3X3D5J+7ThMlaZ/0Ef4aaXOGFz/OcBeH4Uok37F/wPUc26U5g+300UEwzjIrDHQkgeb9BEqmTpYoTRxUci2eTV6m69fQQxEDxUZ1V4v9aU/yqkNPozJAL8BGGAD1dYdHpSTqFeXw8+TD4XWJuJycYyYlRqvSyFP9gftPnBLx5QTxTpOKYSLjEmpe4Q0i8mBGy8PIz8JHNuJl/+7WLvUbHrWI22V2WDRx/NWWG0l10ybpwCMQNc9ojkUG+v0I1beWuJ0F3TOhMqr1v0wqp3RZj8uI37809U9P+jL31mjK2f+V4F20u/do//XrYbD+gEwgbzaSrW5Db1axOVAaefUiLxmXvcGUtV6W14BS1KMDF10pzOI7/YR7iSVtRmLK4w3v/GQCjf7BMRtFR1iQJ6H4+YAyFQuJzdbT1wFOfOQ2DOi5+sYTqbE2uxtCpNk/aWa9DhHAWri6bVnSkmpxvljDVVgleR68tTi5A1vsw2vKstxJxG08AKAwvDhw/7oH4aTH3+b40EfDEaJ1uzIqJR798THdoelRCPhAVhBrFcC/db9rSnwlNlmiyT6TYqLmkgTJIAy84JUCfUFJ4zdc1V6Pz2BWb1Zto/7oYZbxbYojhrlNQLWF22C0H+smX+fmSRSw69iIYN9VQfNy5F/c7bfSyV2U2/9Jsw+3323MnU7U5/i8DFJpaxYk4uW76iVfO6bfd5pqMWwx0//IJbEl41tvkj5XdpGFOBgrkcvzfUOq+igGQyTkaCZj+3MwRuj1r6SXKlUAIfTQke7t6qSmoiMHW58g+7vM3aZ7NUv0UIX42UTDIVil17nVfszSmvZQROFyu8i4eXOCcfK8DnAM5F0HMQJHovL03v6P/d7WVJDzIc0P4gUXNeBe0tPCqTMY3iOP+FWzPCABYgdnZaeOfNNwdkOI6AuKR0jDuNaGPKZYx0wM/lK9agjXFcMTUm15YDiguPkYvoVFhP1Tvg5/MwfwIx8N41zFnJ5cHQDeCLkSwOzD07CkdFmhacwQ6itPSVvdpNq5jcLPYlqjHPTLoS+sv9un2UZH4EqkZDjMuNieS9SPHipdM3debs3hxX2f8q71uKgLDpiBNHomwOnDYGp6ww6tEwdLY79o2JSBiJZ+quiwEQuYuCbJaQc4td7TT3862AiSRjC/d/jPtU76BbrPqXQYifiujz6mQd0nq9A7CxAN7wQ3d44YlhlxSuO2ORYPmNAX7v1AWyCFe7hgYzjZeW/KvmK2KShSwhNXrswymNKNYdO+9hsJmXiZ0/70xAZdabAdy5fvS6iSy0H/4iIjPOAuNA5ln012LrVMy/X0nMh7FYaCREtCTKAwadNmqBrL+SKL+8cbKHGs3EV9eJadhZ3M73e3wPHtLd9YAIFf3eU/iNTq5lkHAffetGD+1UrZ/lHjbwGp560nfR9QDlTtqVGEjYKRi6PtV0xRs86+Rc4iBMWcYZGWFamfo4RsGGPFkv6nooKnpkDRWe2uRCW3UIKVM5CDJarLGiQZRg6UTcsn5/TRZTMRnW/QhsYYA6/TF+73EkMJeqz51fwSYtkUQy1wfGcApt8QeqlzacVKIV2XfrLkCwTa8wcIPJgU9w+74bs5elxet8PX0t0e1aNEAv1CP8g8zY0tIg5dFh4RxDqlCIk//iKh0EGvTUAwJ7SrDGM6ysSRwakwdvR3Lm4SBjVqw0vPU59otdeOXUezp72+8rQPFGkfp7zXAt5hEH1nZ5P0eSC6Z7LJxvTp2UZTW97m7npLqp7hhePGDGC6x3rfYcKaKU7PTKigatwS236lNb/XfSHXbpo6NtvkJWRrU/HrfWCUPSv4e72tTHXTieOaVPuBGzWNpXPYuO3lfpePh9Ck2GUUtYkw6yekC/0wbdVb7/0kf2izgOgXL/ernqvT2zc7/rm82V/y4Q3PeyfMZyxhxuYO937AgZZSV6RQGkLuzUvCSOMobDJc82OCErjysdFqGzFLDg+82v4mlPtzgcvGFM8C0RvtZ8GMYpoqSxJYkHQPUorW2bSTljarJ6qHgLKRrzER0kn6L6QVKPnnsfq5cenB2zXgJ36mxMuo2t2P1J3mlTNX8GB+UA5qMmRNR0S95/5Wdx/XBp+WtoH/lPpoNyD300CsVhC1h8BGc/OAFRDov6Cx9q90RKie5f30+26xRZCt+JE5wUDP4qsvqnj1aCs5zbunt44nk3KjUkZYSGXllY0sKHwJ6j4HW3L4yguZfFZeeXyBScRlHnb5n72i2s0qFJwA2VVWyckFtmhNMxNua2cd+/Zi1cYq/67ILwmaRvP5RZl26RsBIwcqCaxtpcAHeQUVem6hLpQj2sOj3Y09BHOasm1u9dNddN3Co9Ny3Gex3iLtiEGnsPD+eho/tKCoRIA+tR8SeUU7UWFPUGXl99DBtyDUjz5yZnRjaCRraY5hXfU6aIXtIw4qukmjZjcSzdnJ5SxOpfoFX2QXSwbF7uEZJl1aUNDfCsKOOlNvrgMkTf6gQipVr7/qNWzCsXEsEspOTKBSveZx3xUA6z2mGDE6UalUEtdmiQyTXkyRd/NHkxmKIi1kc6JT+9Ea0mWgFvCKRFB2Hd1cOzk0eygK7uslb0l4tEeiqVQLEUoJdTZRzycWeQwkt9a61FVyN7aeW5dID2hg7tDGSk+8EnzLchIdndjK6GEQiyf2bW9MTVKowsMsK2KTQ1kWM2nlO9JakNLnE24KOr0AJRyhY+sBgStUGkfMIwUKWnBCQ2QUXjtwUlgzPmJdkaOmsSMOQCJTgasoX3Ravuwolv9O1jPWNQsoWY4IpWcnRaG1+MEZvmRJm6M9tZID35CgkVfg3VsmF8nbBJode/zou5GbB6SX5TBunPuUfgJJGG1mwNN47fhApokTHZ0ZuLMFAER+iixYRXIiFeSerifLMWKW8TimPgXFhQ9zWSjEp6U0pBpd+prVJ/0s9C+ZdDmAKSA3W+J0wf9BH8qGv7S/2MM7tq3udmcSr6gpEKfaqtvqElj0sHNqWpwUloydYR5zT2+0WJmHgyVfUNy5VaqB7V63Pt+8dgKkh5L9AfIpxLCh8mK+6cXMQNoO6t9Mj5nVy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Paul 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Reid":"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","George Romney":"UklGRpoHAABXRUJQVlA4II4HAADQKgCdASpQAPAAPxF2s1YsJiQjqDQ82YAiCU18ViDV8VLhD9jJs9NXQz5scRs063oyGTj7g5soVjPI+Ez97LZt+ilwInsvkAzN53yTMuLxBNjxD675ZTvrSa6SZ8e0QYY6ZZqrCucKADPOTuy5iS/fvYSLTLC/6EO2hnQNfh5TfZ1im5x670/oQHPZM9MCl9GG70nQoYv7CPl2+O/063yrQZ+ea5r8I/8NTsVTH1nNojZeuVENH/J9f/JoQsyzTiBRa6JNTQzi1zy3ruSrRov3QcbDeC6iTnV4Crth9W2sGsqzl/vo0c7OEeTuedL7ULynKBuE00MZgVAkfF2C+ajSjXcUfyXiGIG0BU6V/92Ji9gyyBnmX4Atb4BmDyP8oCK9exYU8o22E5Y96qc8uPDlS8VZ5/7CNhwB7dlo8J2nUTLCvITL+scXl7lO5SD36zIordsrMTNGQGxByGU+X9wAzj+gbwi3c3C32iT5WRhQkZVrX6Kyk9JLNiUTh+bfxRBg9G6WKBGpcXTaj8slcJvZXYSD/B7rkrEINhCUZTbdtRU6rUd+dS67wsKq58COulVg1iZ3smztBYSwukCv+Z9E79UhP0l6TB+s4bBxETOmJgAT6HK7bYpgSSIqmw4ZtXpCGa8BTGzFtnKx8z9FpnCjJSqpsF+nOKbD0fooveL5tD+gDVIZ8+jurKHEpyc5fgHApHWfNh9KiFNxBzK+uLtTHPbScLio85UfJIrR/TcII8uHj50MDVQGCU2AK2gLay4zQt59VIr/eAgAptSUy3A6P2sPm7ak90+O7ysf+lVmUriiSVxIN/DJTSLGOKeaJSr5r9OzIdhEIaZ41DugP4R1bDbdX4wYHAAsQoMHhFTal879O1+MkyDN16JYWGpXEsA5UJ2ZitFfQZtW7pTWyxdB9uZXZVWJz9VvY57Lb6VEZJjj8h7oKV1gbdPSiaWrDm4P4wX9ZJSIGeEu2VwdtEXNOBxQ1FwM+pQsvFL5zM7GFDgBayHlMbgE3bBkBT8oicRFfuUeuzEAxIUmnoQyNChjwBCqvA66k0wZBTsIHUl1YcE9F0xMsojb5eSNMGb8z8s9zVb2zmrFspKgKODLRLvgq1qeABRzQJWHx+3jNMJUkTLGpAnaDiYLmDydga0gdGaDJSi4g123/xbe9MpUI+MJcLsz9v2fLc4j/v39InmtTFO0+qeHYvo7WHpYK3TF50MP4EYg0taAVu+QjrCkjjwYpANrlTJNAi74QdrVUA6P4UfYJDhuljPuuE2RQVzAzsDJSeHhsXzkYIu3VM42jmAqNx+ekaSRh1LA9ZcQucJ9m/6rRzgudqiDXqsFZ5dLHhVdo2bvZ05oxbhT6eA+sV3NfjyMrZa+FJ9jFxbISBKX7/xczyMSJBnJmfirwBlUAjGNxQuWU8KtLrh9d3mXyS7uBxwRSjEwNWp3UNOlhHK0vrlX74Q6oPQp/OBPzo9KqCgjqfow8bt7lI+4Y0uc0V6zJdijhmCONzbSR8OiLLXt5D9qMEtlBL2T7amDunA1GLH2UL+5rOCuUxmWnrx88KS6yD4y4nEoHFZBeD8SNhL1dyZVg7lDYL0NoDXRX8LPaNgFlEZPl1OXSf+aatJGutCWF8/KWdS4eiCwxQVlJeszmSWVTqGzAGau+g/rEvZig1EppNetxRth1+MJ6mPpdfb5B6velg0ihBGVo/6XICKqmoRuTGaDwTtiFw1bG6SFZ/EvUkzcxZPobUt8oL+AN+a4iCOaOPRSCazMHAPDabZSVWE7mShptLf80bxBDT7ZAdTfy/G14BxpAkzu0c+mnd1vecwErISNGkF9Egdkrmf769EcfoziN1Ooo0iuAg6464S6DfbA+eBEx1g3MBik5gVuX+xnXtsVograAXTI9lPRHYJmBlCPLhqizk3OerpE8Bs9EX+jbik9LdWuK3loXeeK+DJJRPzJLhXeJnwJFOLV9INnyn2bCp928PWOKSN25GLkXYz66bD36Ib0VnccM31xT8ShPoeNeM6WDlpYsijIYJ3bcO2jk36/EQMd962xoisUsVvWMdE54vDxvf6rEtkI2CWMhEWTfHTwQ4goh2xtkermsx5e9ipwbnu5O5BiOoJtFxipR9Utu6SGwIdRGDBT1rgAc7rXPPEV1Qg61X4NoZj8rXoMwfQbpDEPKDXjYcOSuynKJAtdm31a4l5wE28/+GrBC+UCIQl8UfymgMi6CFGtfIcQ41KslcLAW9zpAfwNi7gm64s2Qom8IZ2Ez/eibk0a5JtQADcNzOaSzeabFBH9eYPp8T2XCTs7r808B7Fp1oPcMSoqvi7GtEcBcekrKKW+WYsA7DZDIg6Or/gbW5QgHjmw3682haI8sw9psRF6xF3tBcqmKByTB2lgir2ZKmD14n379QqqLbeO9SRHAu0kepnOdv26lkA3nkPpWP8aPqaL0BsrjQdYItRH4DX1kjVX/x7ZYIJnW91GGR8x7eI0oXduQOMCQ9Yf7bMJ8AVmdRffhzxwWKx2HOLnXj+2cppXxOAElS8nVmVkHg3oAIukyLu+GzLtvRR+ubgV1TK3aZSbhN0AdmRaKqgAAA==","George Stubbs":"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","George 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de La 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Emile 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i8onrnw1MmonIlI4n+2KmsvrbOC8T8oCeVOUke0OxsbxB2m/kA1zTHEA+L3SIMAEljyRjlX1CjRWrXzqMR9fEzLc/AA+l0dEQ09kkCwY1fZGNdZLeMjWMW8lfAvWZOomloOMSCOXz7f1EjIU0n2EbxEQA3D7L3+L3SuAy91PauzpeLZfIcI4TR8ctPg0cFucnws/pQIERRc37ZGt7QUE53XApNcbr3MYFfJV0Tthg8RDgQEs8/434yf4k66C+NATP0cMxYt3y3DHf3txsOEuxMG8iLdlRojjB9D+UaTiqoVtcNcfBovZX9Y7/7SLBHKGfYiCbbMgsCs82s/qSpus41bIxLcyngJGJwtoUUEJn14GCC2MNyWMA9fAp1/IT2wWnvGvLH81TVwPu+BWgM/RIuKICbPXgLRpC/XFPafDFuAZ2US13RenUFQjSEIKbfw0zGOn+bFDP1FkzmFUCjLVsDfglnymHbV/oEZNtP9KjDOFEU6zY1sctQxVQOmGOk1wR6kjErc3G4wUQqWEX3u/WTYSb6dixGY2OpA2yVWXQTeXd0MQ+InSx1h7oSHro/h/dcwXpMf6UdjjhcizLk3ZEFCqwjxJb7vGRPIDRIZBxUyfYVCa1EizD0+n5Bz//n6tfNPY4xZSut5DFOvOPws4q5gnMGNJFGsLzv6lRdyp2N7+mB/4STFK3lWYefMZE4Wl7kOSW7qZEU7XxfmMgYu+/C8d7Izqdmovqrg1AKPU3PAahbzl1mKbbDKkMTGdyTn2U9pSMl3VxeDDM0b1J+g5bAJpm6kH32L0kPfT3DNgAA","Georges Lemmen":"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","Georges Rouault":"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","Georges 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van 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","Giambattista 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","Gijsbert 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","Giocondo 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de 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ZWbUV4T4RZhx0EtjSXHFuZ5gvfnIwfZVhw/JJTardy4ELA/T01eZo3NJjfa2h/Zq5vxPRo7UQIWTFbpBseu+FVCREvUzMOcdzilwQ1ynhxlHErouuzmEdB3u4odU04lqbpTcXMiaBUj7AomRhxu7Zc+t7ady4AIV+vZn1/UbgAA","Giorgio Giulio Clovio":"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","Giorgio Morandi":"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","Giorgione":"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","Giotto Di 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jYyJRxTpti5hMThTpdHkrCM4E9vOl1/gE3OiFslsV6+ZxzxiXEAkfUwqAidP9wmFvD9IOKASlMjmwegoQM+auogxGY4tjksXVVG2D7/vLYu2kLIxG2NLAGKYgOk/sJeYC97+4PUAcwAAA=","Giotto":"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","Giovanni Antonio Galli":"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","Giovanni Battista Bracelli":"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","Giovanni Battista Cipriani":"UklGRmQHAABXRUJQVlA4IFgHAABwJACdASpQAPAAPxF6tFWsJySyJnItUkAiCWUDsB2/3SBeXKoL+VWeeu6DP3agRqUtY+xGWOtThgMFXaSTIPEkPRk6ymis9rQvuV6NjtK3Mpcg3ivtj7cejX/ZlysH4T+iX0Fp4nNajxG+ECjUkOIEoabH/RgMzAgF4hfH2DHwJKOkOnOKiU3O+qDeqcjfVxZdgCodW0BG5yyCdp9obcWnyAvp46Br5b76AwvMkWCDtP+6dupqjqMn41hPrP2x4mNDup/tKHup1ur3EYb5DSUOCfKNtOQL0fzTzU7NryTjo7b5vDl+1x2jRof6EVCBKSHxLk3ElaTVD353wZs9rz4L3Tmdlux5xiAA5yXs1pozfDp0unpQeMCWYSEVAJFxFfZwYma0UrXNdlCeggAA/u2vEPnd/ykdGIIp9JzleEH+8kORjfmbBqSOUUtQqTQ1BJgK2b7s/8A1yIKM7iL/wxJPj5qZwhVF3vQSc9JcKsZyhFVjavUq0fcrkx3UNzEFy/4aGJGA0so5hqEjUtnQN6+spnxjAwpAbwlKNB8ZEMS+P7Ub/hT5xTZ6M36TJIS/wqKUUICMTmXdJ3fMdkUREMnzV1r17G3hTz0lxJQ6vGi4+ea/HahKija6nxP5iu/0eA/GIYIUx9T9ZyJ9NAKHaFM8rW97SVJ4MWeSU/VkBuqD3/CU2dkSLZkPeArD2roM5QVUcOK+k7fGPAfUnrZGtx43+cArsyVtzSsAfLAVWMRddNDpG3PZV8n2O4YBObwMM9xJ7bbzvorLD1saUPw9bxV9etUnpvSgddzQLHO/8PHCdLq2sL7fT/OnRdGQ/qTWy2Hs47sM5FBVinDqb2lDx7H2uXb0m2fVlv5a4XkYMN1h+kcWjBe3WiKrvf9P2oKSl7fbteSDt0PqDJ617rHLTAONyrxRGS1vUYldCiaATXz4/QY15Tb/RJqhoiCRxxFayi8kJnJnMA65O9tEvMWLUDO31y9PUdgzsp85md0F89r+j2hoCUP+D+Wd2keYZ/ObiqTdstFFBL0/ZZVmfXNodaV6yy9EUXlMkkNO2+cFRuX6ZaujCBxCkmbKAK+J5DpxHjsBSpdNrN93/2JUHlc0yOSZBSTre8G1kaNY4ou31SyU7ZZk6RG9waqnit89cUX+qxjLz0gxhBOY3VNalRo4fDfFPBtwL/xYxmqA2TFbUgg+Kimd++7yHL4HmCC72UllGvsxLuqkyedr8kZIgocZzLrqYoDa26r7U3F3f3FAwZU3AJBCRGamIOcsi1ewMpoYFPv+HFYqcNSPJXf3XPwa7CSKPmW6yG4ObSn7zlXL8XgHcUoqdArEYHjEaqlVulXSM9rCwumwBYxNz4YcoRGQ7hQ6Gm+ZaP7k/4kowRdut4whxbKYVbyFVhBal7hDM4c1YQRRh+2/GipLFHyxB9ck2yGnROIpk/Xwnav3HUh+GQcVBnc5Rne/phPeSSlbQxZId6kHfTayA2FNKRf4pOCYR+nbe/sXoUhQ1GzDMrxXccg4EEd8LrWjZVLkIrAjuLtNU24TltV5IuG2XHkbdvNvkP/8kjgsxYpTpl+UJn2Kn4Pz/r6cX9Zv0rogVjaZUse6SXXTIt/3a8ESpcNmacAhiKg4q2snWULPFrZAjJ+HL4qYpOasgKYk7OLjFyXH9luny5GOHboAuBu8QOP4SlxK6yq2dm2ZVbeVFSKRYVct5ZPb16akfZp+Y2k+D+OBLuVaQBvR6YFT/YcIvh3Y81AQCb5ALdS4ceE8g85RAn4YUrV9SwiUxYKluEwJ/OFadhhfndZ1JZwCBMEliIrkkTDyomH+pziu7bl1MEjmwfiWKrFZmXAFsAUukHGkjL1bqJdrgrkVO7G1UFritnSgrsetW3aABjxcbDPcE44D3KHBgt7HhRVg3qUDndRVlXbCbPqTTExKHYO/zAkTXMLqhDWEjgsqlJaRM8y6Wmmz4Q+cuo/a0IoId63VW9LS3imonc8JXzwGeRH9xKpNW3qiykOHSMcnRbhyPJcA7zDmhp54yPbh7+A5TjUBOOF1nfW+zk4MWqUzko0cvIeb0vTxavVCK1qkUIXvsc4EYll58XJ9whj30cRS7jm0GcpLnIx/6byuU49hfN8M//ZGbRCRKDPiNcgx2JGHQtRElzAdx+LmUCSYMzQjHtmsuRuTs2Ook2lS8S2++FjzNdhAoaGMCR/hDdnZi4VCD9TqZ6RqZTRcNMyJbJhWd5Lt9/TgT6SQs+sxjcNzlDO7IU/YmxEfSMSMIOY77TL1W8uQJmAFSLD65QR9qrCSfrYulC/EIl+LodSTtqmaHK0wZdqX2DWuxbSOM+OUKUeUN0hxOqxUUW6PzqKxOXqCstIhcZmuQzAsHvT6eX+sBvqhpVi64oBUpkxSMarfFEEJrksJKCfVhl2s/7wPvbHxtvb0GGkS/8+HmDnyWSow6F54ng9ZLvg4la9tx/EqLabSnH3imHOKsh6IY3jdep3xwJ5G6re+1NA8IIgLDQKn8mJISVQAAA==","Giovanni Battista Gaulli":"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","Giovanni Battista Innocenzo Colombo":"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","Giovanni Battista Piazzetta":"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","Giovanni Battista Piranesi":"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","Giovanni Battista Tiepolo":"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","Giovanni Battista Venanzi":"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","Giovanni Bellini":"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","Giovanni Bernardino Asoleni":"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","Giovanni Bernardino Azzolini":"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","Giovanni Bernardino Mazzolini":"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","Giovanni Boldini":"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","Giovanni da Udina":"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","Giovanni Fattori":"UklGRpAHAABXRUJQVlA4IIQHAADwKQCdASpQAPAAPxF2sFOsJqUoKxbMuYAiCWhsWY7X/HgS/Xy+lbpOe0n5vlQ+rJdG5/qA283O26dK2k9SqG3882pvapZZNIKRJuk4tY8V77nBvXDIBLKfnjmsyVsJ0LMTkbcyDQyyFYKjnE41PPHx5r019qS1pajyGbE3avdYFQR9b3lLWW+KApJZJTZeKhNS/ed6lbvg6+aRMHrD5hbay+EVNRm7p8gSfTbrsfDbf1Y2GPVWaq4STnSGP3W8c+bHTpAGTOeeVEFIyJKd/Mk7eqDRn24Sdf451t1MQ6H1Lr3Uf327CdWNDatL/uvwtVIulp5nKNK65pPHuYwVfVgSsH/nd5v0yoki2Taf2Wwv1ppE+wmZfqP69T6F2+2FBAM1j3tV8QbXw/B3L6MOkzQr/k4AadzhDpL5SX9p5m/RPUsyt9Jib34nwCaG1jkmezJ996n/lQSIAAD+5v8Et/cnRxv+DbMxtu7GlJ/Kt5kDUZ51uHIQSYuVLoyFEWo9YhMMGIj9S7GoRDDsMvMssrUgJrVQmULhnPYvY1CQzVx/i2bUlvH0s7iAYGmGoJrPKIqfInuJQpykcxpm1Mghkx0Breqf6zZNFd7BbS5OuTZh8vdmcRgstrzeLMqi0jUDpWYRtxkcGsqKV0o8qFRg8zU4n6hjx5yzRjbIeZmyaJ8NiCV26aWxpiCfjhQdD9D4GJrmpMho3duL1lvAN13tkUt5A+2MtmAJfcOZ9AkQMz8/4hxeD+JhdFcRl2qc/XYRfZWzJ04Dkv8tLCom6IdXw4so6XdP7dBSUQ2CBMUWVagOwaQkYlnw5DhOpCJQxupFR1ATPYzOC0S1TvenJg95Kq97/1X9AHVRm2HTftErOLV8Dypk+ZuApwTd747PAYA6C09dcX7P8DAdrwDVQmAWrlxcNBobm0rB5/NT3f+9FYB9r7+c0AXXUMbmYGEiHI2DFEIruqM3tNDzk8WjQunUJiX+Wo6qbW75VwBA3UmHTIZVw/yb0WCphhMRTNNw8lBik3tYFZqjNY6+lRZvPnhG1dXKAa4XpcnFrdRDyEsHX5oQLZFaRjOdJN8r7rvV/0v4e365sTv9I1qpkLQ43kSukvRue1VLaQ9XE4aeYMveVLqWZMRcGCv/oOCD0oMk2XgC5ljkCIkgWnhq+BMHguds1vp7vVVnBBhsTw/quHEq/rEGGh9Pez1BPSJJrkmT/vmeAACSyzAoFC4ffKXngLK3vhQHz/AREKaOHzwpvp65UVBH6dxrvstd9qd0Y4vNclzMD950DnMpLM/AaoBWzECjeTYiF5n7X+cnR7GhrcyvD9HXVMUnNWJWf/i/V2Y5mK3S8TZk4H6ZjXzlVtVpwPzHlpnYzG2ZeNZn9au81VLG21YR4uQ6i/Hc0SkQtm8F5rleH7KG0GauUbf3EdK3CMw7NoFMtO5waMEwE0VK6x30DOL3EQDexqtp5RwewvSs0ykmySCynJp+kETWSptag/I07Ru176yGsg8oxfKsaO28MniVNBOUdehL2D30Av9fzoGXB3BRQnL08HWPeuT7SRTAcq1M1QRq40w43fyuPbcUj+ugNZLhNbWOu9ughPi/OxlARPUIGnQtN25zyISmYkSpJAY4GAXQCpV4QjCACtRRlP4yPJQOmuvpMPtCipN91bKqtBiTcYLUdILprKrkkHmMnNUrUB0QJD8YmSaVjfbf7sTGClN2l0+PshcIAmYrm1LFJCh1H/YW1bnLR35W1NK1P/FZU1Ycknr5bIc6ZTC6hJdfR+CycUp+ozYGaJyYx40tSA8BaFvOI4+NNBTIqO0FGZ0X7F9ZyC9B1a/uhrKQy6J+dkNEq0T14/hGHunFFOAXF/5CnsYz3O8TP+4n5/0GiqVIoQhXQf4jPZUYhNxLVufefErk0oO1K+BZ35fxutUc73k5j6bRZeO2+aehvNRfCJqV4hMAu1UyJX4jlMlfb3c8+BkO86zkIA71ldDFbTB7W6dYM9Bc2YvQ2X7dYK31kJtWeZHLOyCJtpV8ARG+PzoklFnPewxFS9/QBxWGgc5t0mkOCi5lOAJbkLihxa6wHlOWBfCFHPhd+rqjbXv+ORg61p2/g0x0gVnxZFdLa/Kcn+xfkwbTlIw13tlXP8hmddFBhPkFCtZKYZ62AXsqXUvEK94ko/kAZOTLwK51aNmPIA9HQlrp+UFrFGttcwlYZs6Crcfr57vLYtMfaocpQTMqku66JMDq1IEOKyBB2V32txaJ1wWTQySCz+i7rLaI/1189wD/ipf5OSONO9+Y50H1bm8f5XQXzz9wMj280FxzDdoRNKyHwhnpGO85gyIsmvvNywgpgMglbefT0gDJulzcKHuMpBJkDiAyieXW44ebNEY1QMRmzVEz0G/m1ITFG5xHJB4nps4SgYNbiXjhG5qjdNXcD3JWRwiSeZQfOj2B1P+WO4owp7PD9fHWeq5JcIZQmVtQda8uY9/4Zn8/raJF59HrDbhrlg8KpINmNI01dmJJpuB7kxwObQcsriBhoG/ZGm8uO78NeJywzQ+xw8G1WeOWxVf1tCuLxiGEaN0tWtJfAAAA","Giovanni Francesco Barbieri":"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","Giovanni Giacometti":"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","Giovanni Lanfranco":"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","Giovanni Paolo Cavagna":"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","Giovanni Paolo 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Muziano":"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","Giuseppe Antonio Petrini":"UklGRlILAABXRUJQVlA4IEYLAABwMACdASpQAPAAPw1urFAsJiQjMLfOqYAhiWxsIVVrqs8pX1915xds/2HCGmqtp+knbyeZb7gPd19N39w9Jnqdf6f6pPTF/3W15G2YCjmLuXmZw1P5nrHraB5TwO4bi2YEsfADlTWPJLXbxHZrsWF2JivT8kWsKU9rT3MdXVulBZ+5BDMz+sIll+wQUxGyvY/cdqYkBncbPiAqkT3NP9Uuu/+g9ple6kzAaouo30y769QFt5YIbn/lsiH3vzlBzHNYPMpdwbklCrbAQZ/W2qbYBdBWnY+SPwA+KRxFhVRHs8dMLYShb27bQ8FTT/wPwymHtIoxsI5MhWxDqJx6W6LMLnfoOC/krE0JmMvIHKjdcziT+XWb75Hhbdpj1epw8haXO5h1ExiWcW+XoHDU2Bh0oCXQVbDyD9RUMv8MW5SvOrPiPjhMg1GDS9XgB5YGl6MbYuB1JG2AntqiPfzVcrgQH6TPWl70m4wBlc8L2WcBNdstBL2OWQfZPjO9YNSCLDUVtgdOdbXgszM2NmAA/tGiWu4nObSdIFW9qs/nPibHYOVfLi5T/nHSD5/9WLfxO4N/szF3/4rEPxO4Jsef8VTXMmpeZxCG0wY2pLVFWX5BNjhmrWo/7otRCk6OKwbX4e6xyrVW5BIgqoZe4DF40uw3xFO7+8P/DwagtJbthxPxgHNvDUO8k5XfsZ77ImrWGDw+UgL+GtMC1bQjpRSNYhamzM4FRIkmLLryq+qaMt5ch+O+eoDpkFtGBEq2DI3oRXazfEdZU+Vl2beFKZueJa5LXcI2gm0qqlkghbTgqdUX5pwITJB9MYzclN+u2CQfk4i4p4HtnkXPm9EV169t4TEntODDGgoWFqgjZvPn8ceH0mn3od9hkNRVuriSQm0gsW2KfDvOMXXlvScvxp1Q/w/LcveVu7p4ADLp5sAtl4nHzH3XsnOny/OnLC65owSF3x55PWJfNPmMv3/HqikzYPiIqM837whUt8d82q30xkxE8CsKRMMNHlkqWUv/qK8fR/hkiKp7b2k26GGGWZHelyLToo4VlVinFySY+VuPNHSlwvjGMOvS+dE8/x8u1AezI0+h5jiDa8ff3GlquBJc1jbSYas84BjZJiRGP5dT1xJq0TGvl9WRcqMGb8urz7o+LW0kldrgMkmEIDWxOSpDo+hP17F/PVSjh9MUQ92QAklE+DyIgNivFhlLkjiilsBe1L63uxauZAehI9GCV/i/2SNp3iJD80fKh+JAJ1Ce0OmdMgjaQ3LyxXCSDKBS9O0Q1CBY0mikiu9FbPLlbb6T6u8LdID7f3YDFTR9Hy8kZwmjVRwspzbdumIwzwp6hEpJbcAsucmPyocIuQan9AIGZBWJWipSFWJjUrk5BviWttSyIJYW/mdv2yH+41/AIRTqEOA7dzN4XMKCMtwfRkkQwowMjnRX9VT0EEeRUlBTTYBfURIdeCYf9e9U5wrgcJNLdB9g48AUG8fNgXk1N1QodZBWnW0cLR0bDh7JQtsHaegnLsXCF7y+HDAE8LZ4jF14Ra+PkPMLdpzBB3mCsTDkM1WNNLrKjyqImlh6b8Q/WRKLgIb9WK2+r9bDNP/zA3Irx5vQVI+rSdf7K9WRCVqawP8OV/6QIyFr6a57nfQYlZgACNJlZr2ndpi4fSkm69K02Uun/sUPtBZIHt3Z0Hj6z+u/h2kEeCDuqfAdZrRShhQlzIRPiny5rM68Il1rMvDtBc2bt1pJlCfnIVhTEOEzuDqjGeNQRiO1yZ0jW9/0nzI0XXrwZJurNCtE/TUVS7JgbAZGrLQ0Sil+CxJOnvghHTT7x1sgQ10RR+IViCu7yv1KjVn8TlZSWjsGOaA1sFjze4Eej7RVfepEBAz5OW8Qfd2CoKa11oHxBYA3J4aJ9HvAIPU0h1AgqGxe7aCVrDQY/VyjzeMMG1xO1Nhq39f2bU7nwHrrssZmokUdiMdjDA+BIitvLx58Kmfg5rOt7oXXGPfjTP1rpEbRTvq/1Ao0mKPRmi6pj7UEo7/bvhgCV/np+tZRQ70xVcUWPFHyU2kEHu2/wClZSMSa2sagT/Q8qmfCXt7zo3EYKKbk9COtpGJru0doSBwyEFYitt/lLLnqxg1ROX7EofuZMrUrIJFbdv8J6FixsJIP0Eab21S4uy6tsL8+cK4qysnMHkE1WrD4pbTtKL2bMv86n59B0OvyndYcjT0Jzd+Afwo88bNzZu6528z5sDsrnR9vosHaqsxZHCyQvZGfBh4p9LineIcrhYqKS7A+uka+hIEVeFPjPLOZe9lhp2hB9G0odZx6RAb3qHh25NjUabhHYNgrlvhfBd+NncMml6VI4Gmt0e9Wa00YvMmn6UDl3sFGaQd4vyjW6ALRIvW6kFMpK6scBlr8q8/9vea7sG9gS8f7+3walfMIvtguszoTNQdQ4cUwWBBXxOKPaPwe+ff4g2RCVEkwVfBwsgekiJqLVWD45P60RTBsaIqJJRSHhmv7H3X845pMFRX1Sc1D73g6p6rvOqDr2aO6DBjOs7aoQ15dbtC3wNfQup29nOx1GOkOdIFYxQzKUfCvrOnJ4xOIQ3AwrrFC3HeyV0bT39dT/ZPcxEnkitWavCNpqHQnTLb0PGvkmOrOoib9Ybx2lLpDCocujnHn5Wtrhhr571kmnAT5ii8riIqHmdn4BT45g+xllsKM0X3MBHNcj9yj1VZdhZlFZks5gCRPjvyTGKIxPatT6yzna5fcb7Pia7NYOPBD1k8nddPUb8o6Yfd6eAr3PidWgykbq374UhAKXf1F2wZujF/L5ONUId8vShISZw2FATIs3G9dXQf6bazjnlfRm4hSuiFsuFdeHPdL50nbQ1tt0SenyNPHcGWgE9Jk5nIN5ZsNziSUchZWF6HX3qZ5+bBZUR+jsugaa2MlH6TV/H3Q4bDKcx2GHJdZDXFKu1Z9560TkV1rv8SaVJl9ZGs1avZ90V0w/MZHrDLCtfGoiCKoL4vstkHX3ydt8vnz56gmLZc84UM+AgbaW+F8jLyIcIm4nmsBRAJqvgpgs2yQ3Zpz3DEahqtcXUyTZL1vAGLR3IPj0cXm7b9qVNGrwdsLqeOeVDlppMTpVY6pyAkCYRwP5zQqQEZvQuF/tNmoNJfWQ/titFcdmtuOvRoViYk2rpr3r95HksusrQWulG9YD6lOYJplbCrMsqu4RDYtX78Td75ERHl3a8qMjKMgk1dgSIsc4eSWryR5pU/4fUTM7fT3CeqWUi1vNeFdnSpZaeIFTLMLyiZo0Yr59VrgIiENFnh8y6ux3QBMe8jdl+ST5FoYCtZDHAQDm95EIbBPb+bf/YOUVDKfe5D2Jk4TFMKHaS7MT/WFria8IUw1LtA20BBSJiKGq9l+XaZzyh611POAgfP21xkyLdK0162zNyB++tMNaF0RhRoV0LLq697oR+0GNOp+VLEGon6AFIOlPJLOC6hziMCEJk0M9TR33kPorZIeCw5hW8vd+mbji5o+wsMW7rKduI820xqPHJz7kRIgHSB5hFQe1cEK9n7qQ7OzgiiRHT0ei9oBAwz06HtxUoot1NRyJ+8FXf7xC2UKL6wZjTyUvDHIDwPwdJPbz533MP1XsUuZNm1amGNGhqXOn2cU+P8n/jjK9lg7mWGNiVNQOw/onvRGQX17v1aVpJqdrvYFF216utH5dApSOIWJ/H+YAl0FvMXSvKvQ1xjehvSLen/S1k1ruRZ4JPN/r5heKzRM8fgrAMTzLdAsEskhCGcV/5Sq4wX7Yp4YD2wmpBJ47WKbGr7fU/WPJCX3ASjtTYKKXgm2UOu7OWosnX8OeuU5BXSfOZ6edruVA/anmjv1q4FjlMKOLerDX8AAAAA=","Giuseppe Arcimboldo":"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","Giuseppe 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Bernardino 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Kathleen 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Endara 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","Gordon 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Cossington 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Sutherland":"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","Grandma 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Ernest 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","Greg 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","Gregorio Prestopino":"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Crewdson":"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","Gregory 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iYLy4fWzvH63qnWWdHtmDb6lLW1srXCFOqv20PCD4jcu8DtEydo3U3ibOUt3DbiF26JXI0nTlsrEyPqmJaIkt9pa1YpnY8V0AJ98Zy+ZF/xrSmuXiRp/vpCmDrHd2rP72IeoTN2hdxNuk1v7v7HLSFi3KwD1xN37eUUX6R25Q2rDREEr/FPQqmjfL0YZkzq+2FFJ04VAAA=","Guo 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","Gustaf 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","H.P. 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","Hamish MacDonald":"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Itch 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OoC6z2E/+SZmfmT8EFOJ0OAIVS7r5T/i8QTBctwyxoiQOTWKkD6bw8VfGFyBGLIWWfST2SJNyzv2/YrfWKMWS6SH9eHmUEyaNykoeduxSfEBSJRtoA6cvgq1kwQM+hMQAxa4z48XrGMTKPZRU4B1aaBxWRQFaf0jM56vj8eeIvpnY9sEOCdMm7pPpAeOc2Wmbi2lEJxSRM7K55tB2Y79wUOMMnRbqoaFlKcz/vKTtneCh0ASLg2s2PAmwRdIfXFTc41SUo6t6WqcWdYs0nbgD24/j9Tf3aGKiZEcnov7IcSY2lwHboZHvZIF8h0Nzj3HzpmysjM1Fg33W20BYuYIE9MHfwaWkGYGNckl07ssgQ5LX9TiM5HF5BcZYZC3ifRU5YF8UGp7jwcHyPUVpD4vyvcSnPpd017BNWBNlD5TQPI9kWYqTRPWeDjCdzfNyWQrm//1ZFc/nf5eQG0EK/qSTX0Qdci5XYOIKov81Q644+fiiR7Pn5r6SswMV039VIxbU8+j8db/6WOtHZngpZGdgkGAj0+CT1/LXiYBzMZhj95+NrthkpQrt1ovl6pIseoAwHzwJRI2z8xfazI5R09Du3re0exwl2DkmRt41MlrfitymnqApiA8fTkHnFPgQZstG1Tkh4b7/m/YmXuVXrSvUKY+aLeeRTfvmger5euxGdR44JTEOwfop6I64wXGTmL8NlOcxrSaO3+5pQ5ZyiLGiQbOI2rME+qEZ9DT6l4TDbgnYzCH+F9qt1CAFB6kLb+Bf76GFbsxWpWLDcizVBck6i/nvw2Oxoi6dkHa9D1o5b1CX0VA9EFXC8QyQTBsTwgI9/Yqm7k9QoCTu31Ug/ONfEFt5uL/3KfRR57Si0ltwWKMRFoesenoMNMdfYpIVoLceQ2Bd7vSRG3tY2YdJ36heKpDjLvrYG3O9U95cCzqgHbSXT7zhnHwSChu+xkj/bmsD76B6qP8Lq+LkVwkRaTYAjCVoXONQITG9/msNd9Z8u6cBDaCnUEXRtmwDiiF4TdF8FGrvrCngJkHKlirkeeXmx+C8cBQmPLwAKr0xeok61nqhO7cqZX8IgidjFnUMQcdZL+GjGXg+aT289XEpO3bnLXk6JSeq8Un7qqkR7AqSdSDk8ptPUy4kD1kCmS+CTTjg4NJpM7+WgNkO6VQzqJa3g/wtref+wxe534O/gVbzZOnI6y/qXrOCnYFHXLzrPmKj1Igekg6dELIHMB65SF6NgUHnkodlHvLmRc/84W+M4BmEo9+jVpTI588BxfR51P+GlCdZQIHCGCOTdVoaNMSHx8jv1tf2im782U7rjmEhnEMkbY2vsase1qPoty3Eh0aBQpOEQgDOQkic31fGeXn1Xdz3wJL3q4pu+vENyw/eQy890f8vC49BSkaiuL5wx/5AfxtsvHk5/tiOp+JyaTEvhaPh2VHRuBgAA=","Hanna-Barbera":"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J9FUjdpEo3xz9wGB2GrW/Pxrotdhd4PC1wbEB3ZbjRKJxMeTsKzbKdBpZa/qkrmip4xx7XlZCT8Qh/iwWA2E8h6tOqXWJV419KJwowqvqKDUslWPe4eb3COyIch6REvryWtZaWXlPW1Wrljt6CnMGrULsUEXgZbjeJp915MvQfOAl8PdS0JTQ9sDN9yndGlLGKuyDzhDHY3D93CNbZWuhF24VlDubsrR3jm4roz+ftn95ovXlWDFjXuNExeAoctQXAvg2rW4yekf+yvetLzKKVpt31vEwU43seGidar6JSSiYJ/bfYDIDsxWq0VcQIazQyXiKxq2/aUPEZFvvhSvNCJoOmHm6aXdG3qP8XUrYx+5Gt/O5eb7HByROL7Uw0B47As5I7j3rFsj6qS/F+KLN99kFrFIeHsNiexBWlW0UUx7ugQQOJZ3ZAvXwQxHhUrDAZLAHm2+e0Un2hviQoCdac1+PMsFCJ27//XrYb9XZpdBBFFur5oa6IOnHNHWOhaErBIzOjRM7nSwTOS1u2fWzw6S+ZudcMeBkplp6Dk/y/H8q721L9yTgcfX9lTj5XSxryxpUO6+/aXeR/0t5+JE46e+3bWTFRHm1jzkG7kdt0Y6Z8EB4Yxebj0fobYhuwauB4PNc4EhPEuQ532CaGbwz1CJKNF6bXfNStfWXRm4ZkFyUubCaMMyWQRMzbREkJGSco69Kl5pgy6rb1+WdX01NBWJctcm3m/UPXLoaa9Dvob0xFixPpFytJ704aM7WAoi7/3dimD3MhQl3VI7tar06aizsA/qN7wWYjSHjAESSBe4VQ4pc/Jyu0VfazInpz5mIty67Y0Kv7+vKAJ7EGQrYk7pBA9pqEwIlAZ0MWkQN4e2PJzowxLb/qljxY5pf1Cgv65WvJ351G2ASUzm2cRR8KXw1n9eXvxXGC27pUdy1hQvrRbVUF12KW8TUuNsQ3ZNfEV1katX84zSDcLFl1S7J/jUFpBh66hjjMHdjyFm7pJjSIk+3EKBx6d3QCWueHFCIBuuxRGpLAuJMtcwO3UcN/NHte5t1GZihMh3JzXDOi6t9ljd7tnk29Ss7yx3WpCbqd2hEjLPD9LRJ5j/6DIllmRGKLClabgT94okF3a4G9WQP4AKHgjIP8IuIWY2+HKZAxfCLal8nO8Qathp4UKp1nQ5M2JhEdmeBWbXvaeyxA6/UNZo/o8Krvx+xyCUeyXG8krS1S+yQe+Irm4I2fjzJhW/Pq6Ayyc3BWy5tGgAxpDT0IH4ZFLUcroOwDrtSOL0np11BF4IrTjxhHj79Qt4FgzRMqr7srkyB0g9O5nhzs6sIcrlEV+OeXpsb5hWSB8BzvYd0Yrt2gkRkMgBkEfazGxr4Kg8CtLemIHCC7H/V28eL7m3HE8x9Rg2g17cWJ+rmej60Pjy3L/pWPwJRqeywE391WubkQxntazVnpmsRtmf5/35kuzJxLohez4D8umyltij5xKPcA2CTcq9g68sIk22ci/qebGaL4E2pkTx6dpUoEUplD6uRL+TibVJSqciR9+Q6Zaqi51VrLsMxWQ3dN9qfxZRYdFSEzWlpaJHkAxEGmwzWajNd841Qtdbm/u/Nc/L4gLe6ovOJ+6f9reE4+D7SsJbdbecdrkwXYo0ooDbhj3le5RKR8FQXjMwaDBrgdnGfemZPFKpzDhQ8mXkERRcchkuQKHTDKux0a2u/1wm3Nb82iKKSZYmCoSJJAQZ05V1DaPH2/mwtfStvy5m+5kYFkgwSBea7C3bCOII+8xKzx62kquyK3CWUGSV6iIErZejwZab9AzphUxgiiCASBslYgdSyCTi3wTDwBREyPYy5QP8+2Y51LRrmZRMdxenym7AsCpgmyWfTiJdKq/P688bDx5mIwKwyLIPg681h3Lblg8/+ZzP9zryJTBj5+CnCUXJst1r2oiKE+TB/L1pejkuBLcX+5hYXoqux1Wq92PI5zPE2uEZaMyrQEiP6orWyPLZLJzI5bnn2wezJIEyhRfrMjmhs2kGWJ8t55OGK0C1y29wS+bGoCVefO3EL9Lc7CPxx0lXsvLA1fA9PLatyWW8sn4jyL5Ea6Nkv4wAfaI/K+01YzH7qZ44nICZeIDh0gJwQTlrsxy7HTzDUT4JzAWx66KApwJtFbSd3aZuxKmAw37mVZeVbZhTSweC0IsbbEokdW9ce7sL/Kujt5xE7WqSmaAyusDWDOD8qqE72cVS5/Cz59zUbYYuGbWfqdVP4GPCSAAWU9j0HlFWtjSGGnq4zNClH8rdWt8qh9vVslY7jVTRESW1OPZDi+i4GKI40ZsWLdkpdyf7HoHmPCpEdyawCyn/98WvzzcZO6qyVvSpKN+MLV/cNwffi0PnUk4trul/9cswwmuc84chm3YdYBGNT+wUdx9Ps5K9G/niNeNQizdJJdo6PBIoa5dB3Rtnyzwg2CTGPOdrG6kNuxXNYldd4PTa9f0vcI1mmPOZfZeVXVtXpKHw/nHLUDYvZ4Ot6yhs1En8/Vaao+W4Vpmq7l3n/3YXCWGyztAbaZkG0H+5LeUxy7MKUVgGj6DP7wOXR4ob7ecy8w3nZ1tFRfCVP8iHRQOVl9lFRsH+87KkFlpl34Mykd+Ni3jHaDfrajYHgUIke7f/IAAAA=","Hans 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Holbein the 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Werner 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Giersing":"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","Hariton 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","Hendrick 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van Steenwijk 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van Steenwijk 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Willem 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Jakob Henrik 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Alphonse 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Bellechose":"UklGRh4IAABXRUJQVlA4IBIIAACwLACdASpQAPAAPxF6s1OsJ6SiqJQNqYAiCWoAxcY43P6Wfx+dXDzup/qvYF3jW8X87vz0fTb0671iWBiOpFUrGCMn8uEtS4472gBsMFBfqN2aD39MHMyKaA2C2Dv3Il0i3WcafkTCnycwuV5bn2Dtr8xL2SEsFnCaPj5xY/XbRQf5BSDb73kOVHSfd7qjPHDARovaHFKi+0Dx64bDMPtmFsq+5UPXwSELyye13K6oSS0wr0u0FbeoGEFXvMatBdL16QeDFgUh0/bndW74p0CC4xNIqH/jiejY4GkP+/DzkoFN+dXl7mcp+86cARYgcLXyFO39nVha2iJ/y8+M+M30z5UWZShQCPUfvIQQzvJnwDvcKYvZ6XTichLhefxUTanpLfXw9Q1s42pcQXa5fXriSEqBJu1NKzTwyz9X1UuiTFctR1EmwT68wkNO/fCSFhGfApASeSMNye4CmGVqFuSuTTVByQm3LL+FQpFfxAAA/sFNVvU8oAq9OuY4CBM1yL9lfn+i4+TKuiESQN8TaVe16qv3LZtNqYWwvKi5EybyLWBmkKXzmDhafe27P0K6Mr+Dgq4OZUDGpOhuOn8NuFNYr6s1wt3/7Lt5ldnsL6zLjSWdRQQNgOk3cvfF2J/B7oNUfEaoB2CsxaGW8LEqxUD3JeH5ucPUHsc0gfdwBG4xnFLmAsQRIbsf6LP/Pk9Od0mjDvf3qbFdLoZGjbw37Yx8JI+DwHpXFxtKbcxz+t0+FDztcKabgTDfjG8QBnOMVA6c+hWrUNNtqpuwwOM9PbDuvxPd57Mo+vJxZPxb1oXEzL4L/bKPXqVZ20ArU8qY6NN7Ao87XvWQ90AX/xXAZJ32rV274yHuFsdnt3F7nA6KwNfpHJ27NDB12Ukq0mD3NjODqC7lgB7DgxHU6plhaOd3KuJ/8zb89bsAQIZvh7pVEAXktdJe4HEEBoB4zvsG/c3ZTWX599Vi9rL85/dGaLZWGAPBrQTcQ8nkhKc6ffzxBLg2BxVUFNpE9Gavzfeqk5vxRK32Hhdj8y0fmXJeTKKzZnBBwAAUKQGa1i0WeIldVXMxxuc35donPw+D64IXaQJIYALeR1IENy95ie2Jyd/KNY2hunSDQZ4vfuMyjN3scUgosgyAV7tVOKmcqNPTx7NwllwoyKFyLaPQw428V4lOPpbHiyBUgPyGco7+28LbsOKQHlPgyVTsEvEjrFFPAIvjc8xn59afzSEuYYxm19C67DPhjO1uziP24Bew67RJkrUYWUwOREbBDpm+8hvB3ag6KBU3JshhIs3Q43KXMuPXrmO18SinasFOKpjoeL5Bzt5gJP2KfXRa1ECpUs/qvm7k1z9utJqeU/V9TUdnv8HEBuLiMvXVP2rPpVOJvyUOcDlJYZqLNH1UARyxba4a11pO1SeQxoPYBXozUYmfG2PI1e2chUrzKNsfbe/FS5w6jHdwi7RQFVyNJJ05qfRqHtZBtdrRXkO9LWCTV3CDufJg3rA1mrpXes9fKIQlGWM3Z4uyRETOKJWBn3j+q4Sl/QoIJcxjZgATcPayf/0ZoAyz4ZIwmaCFYYY9WR6eGMIl9I+wXtuVS3UbAqoyBwyitEvj60jO3Ti1uH33zu11s34L4swkURh6XajFsAnTrLXw15iyEuiNz8N/u0PYQC2655LE5XI5Y1U2tsH5GX+UMiZpcfVl4veQkWcsUrdDslGquaPLN84Ys9f4RCDZqljIxCsO0f8uCstsYkdhVLcrxKzGwjiORvPzGsRM4WDLaEoVjK82/8GnkzHzcHmUzxMm0XUdI6eZZzuVpijdDPtLOkN3fnnz4zdFzj7uUfHdBCyE0QToFYW5e0XaDjR2gq94bMdvUsKwQ/QzEcebhZAyVY46ZjNAHQRuipYqXxHAQCDELjLKIhgsiFfRgZzkKUWwxdK2ALeW7r6zj2HQHIQohRAmdFU/qJP8eRr0tII9303l+/0mLG7vMlzg+Jx0klLZ3/uq2vs7McLd7SRyJ3okqk6tOnP5L+8aEp5UJurSTJBwkB/ajL0L4rxnY5TI2yRU9Xux90XxrbJTNhMELFQMXc2oxofWBV7+CclBWWGva1ABDp3RSXcMj/rqmR3mrSq5W/4GYZ9fQfJX9Tfz+0+70MvNBfjdStj2wruoUDQZdv/v/rOQy7N4HASQMQ5Yzwkkbw3Jh4nC2t6RCVR6kLfNIvw3iUYILJnKFc+n9b7JutQ84WOTY/aHp3f65W/3w4+U1t3dSiE4LEXzIRtPQAE0oQj0IVCjuSms7qX4EFfAg1Uje4G7zXAVmx35Cq0qOvKQBdWqvH3jb6O8RwJmycFIbFqTZHeg2xNkP0ZXGYqONFdtM0+Odasgbp8l0gzmTvlQEntiA8mE962TRL0nJSKsZalj+/6L/5f1V/osF1cEG0Scb9ll3/URIRoHkVdOU3C4Xi1TUPoibET0GeqnjjymvfVKaicoBFT7TsklGpmSNjuCLHHQvJOiCX8UiMfs02wcgaJyzJA5N6LQSJO3o4qCDPpTQijSOeHUceEP30j0HUzNu+dsfBKN7SI11xuhOwPUr+37Cn5xSEYgHdp5GQvPLmUfToRA8SQDJOs0bdi9+Tj9gjIASMR40G8H6BGL/R4sZ4fCpwmQYPy7kLdRC9aqva094EuGdms8kGvN8yaPp21F89VfZd+bfBhQF4x1PMueq3mAyD35flTdtku7hAF0mAt6il+2uJcvFlSlHcj1knJSNArVhtOiWYrW2GNxsmOgxAAAAA==","Henri Biva":"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","Henri 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De Toulouse Lautrec":"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","Henri de 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Fantin 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Hondius 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Seth 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Wyeth":"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","Henry Asencio":"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","Henry B. 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Ives Cobb; 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Justice 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O. 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Raleigh":"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","Henry Scott 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Snell 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van de 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PesnaISJliKmEe7X9VliYYgripoF2g4OdYig1Oiv/C8VbBkbPylQ4iLs+XMqtIzB+rRdpCW3gyJnARmST62bKErjmI1AAAA==","Herbert 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Oev9/9eQfX0wryPapMQKFklWrgxHV4LAgbE9lWs2IyiNq/951CuRdn6P4T4psylrkY4ePy2zEI8sObrKtsPcQh8U/aK0a4LvatQWlQMq5b3E+3ZxvnjsVQUmuIuc3yxjju+Xl+mp/VuwmESfqAxQoXvTlwLS0f1zWcdjuahSmKi8B+CR+iYuvPxcI1ELVepfElBlGPKDvlYU/05/k3mFUS3VpkITklIigZGo/Zk7z2o1cLfQ10FzyZ/pq+XGoOxkscCwX9VvqYQpGWQ6c6rEEEUWHFz3apxpkAKb21+6Sno/efSTbUPY3C+PLoxMno11U2h7qFxz5UEbgu0Nw8GDsXEV13QtYZarBTvuJQUJBTN6nblVY3I59uaYGzSZc6FhCQzmubIWlFRloEtiNb3lou+sn9iEjyjlQYqlB1lUTBe3CqOAv/GsvdyefceGcJmbhRCF1x1xDFRPNOIr5tWWYCYn02/bcegTzxc+DS5VMSuowKO+q6UEnS9MYrTwVBnjoPlBL0Z30h8ILW2B294xIz/Vjtb6ab1sSKhGEY7bA420QQxSG8fIpWOGsAefjVfHtYfik1apJ+RQmvtBG642bVueJJxt1ynVNDKkDq6MSozUDJDzfn7oew4g74IZOE4pM+eF4J21UR019IV/ODSr6a2/p89Ypp4FxKI6VcZe2zTYZJeWVkq9wJs7a/Puu1EYM0TDkhjHH8DI1pKOYnoiPgXMfF3Z3qNjY+/K7BrRca0jV+rb0iDIctwsmpda/+KiEFbgbtF+z9KmUB/n5RX2xWanFPizVA81pqgZBXdA7BD6YR3AToqgSHeKT86dJFO7qBZr+n8c3XVJlv5SXCuL3AQ/ZJUr0hTDoXuG/r8yiwhr2AI9qmUx9qppwNM9hNAXbbNyNTeRVDv3RtItewZiP1FNswLQ0HQz8vHM6FhY8+YwR9REfMze7nPmyGXrE2NrjFBunNgBs1aYvLs8G9IxS/ebwDYt1b04Jhm+NtR2I8zRvdcs2H0jmvr6olsONajFAlOwywWpsu3dp5MM0x2kH4N6j6cCZI0DlUMUMUiLl/+cUL4ASS56jT6N7gXUhpmIaGyllt8nGCL7zQfhj2oLmYqgI7nZzIC6HCsFR8+y21CnH2ZO+bvZTOMuywUCHxnasrv9jfEl5CNFnxwq7VbzinqnrkkZQZMAwIO2PbsIW1mUd+x7NQJjAYzinFDhin98zxhowJlFrqUOBxANvQ6kyJErc2ChiGxkVOsgiY7A166AglboCOtXievdnKcdIEswFuhdn9rYDEFNf56KGUxfvWt62uMkiVjRpU4rskmcvkheHZMQ96ht3vXL608USICMdI/riTp5y+Ad1Scr/jyfNeIlkPvb5Y63zzM/cCXbI9tmK2VGPwVHUBT+SLGUiwMBPwwLM4d0raob99aXsgpiNmUveFU0Gdf46B7OUWORx0tMLB0R1OF2N2or5R8ij2x0pMj0Y0y80+lNnJkxQpXNB/HIoN55yWo4MsmM2LsTjAwdsht/3+7ufMpCFxl/MmBVUeonqxbzP1UpCNLyB5DH2bcENtnBWXNZPIPRGX4r/pPAtj/y2/fbyfZqQ7Eg1lTktOIoH9vQPVIzBfh/1GrztziZRJ3x2a1wJYVw7IoHqD6lBlKYF/HiSDfUru3a7uiTR/QyXlCELCKcVcvRPztJ6ZqP47aiEUNrDUONCVUAPqIUj0BPmNMkSYFnXnui3tx2CKfxaTnYZDbTu/NmCP1FMdCxaTBc1vX71FGF4F26oJrXw8QNAAA=","Herbert James 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List":"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","Herbert 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qVH6D0D+2RsLRJaSYR5BY2GcJb3gjVrtcXBY+vWibcAo1OOGCIYX7OBaqDo8N/gVcu9hk6tb5rqLqq/6KQ1Bis9tcUoe7kReHEDwgUOtNgVAsvrcdn1KlELtzxXhHTjOWyz1siwglinPG9mdPw/jZBoHqFb/ZQ/jo84lMRzCwpnx8zJxj4GIG3yu8ciTj3taRREovxK3F6Z+YQ35Pbp7Tx42NAJikvfsersPq9kV1gS0ethxeen5aXBAbmvvwLGS3q5q/lvxlC237GL1d+zjd0Z9QIZhjF3I+19UJaGCzmSdgLuuPyg5LNoWkH+UcnjKtHuhqsZSw6PK/DNwusdLTAFF9Q2B6KVk2EYIRzK/YV1e90UxUfrtNzepOyCTvwkpktIC0AOy/G3d+S3DsQJ5gAAA==","Hercules 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","Hermann 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Anglada 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Hammond":"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","Herv 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","Hilda Annetta 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May 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6UnSyklt7x57esbdFHguXZfo9XjUbDtr+e0o5GjJldy/P+eyuCsKQfhNplptDwwm1l54YMUM2sTeP2+xzZYPMbTwA1FFZzjBh/4P8y0XFoSvtDKCfd8XCt4H4erx7YFDJVM/U8Fp+acm9udChIXbhGPEpHwh4lCBzPMWyYeXiaXr/ntJTNwwoYcdHga7nO1MLLk2X6SFHxgo01kAAAA=","Hiromitsu 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","Hiroyuki 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","Hishikawa 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C. Appleton":"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","Honor Daumier":"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","Hope 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","Howard 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","Howard Chandler Christy":"UklGRsYHAABXRUJQVlA4ILoHAACQMgCdASpQAPAAPxF4sFEsJ6SirTa8iYAiCWwAvr4BV36uZv+YSKSK89/+JqnlE+6k1aHER/7O/+isRj95KmOQ/M641S9GXwYCHOdOl2t5AcxPJxn312HIdCA7uNXbkOjANRmmkSLh7uCeLmJz22bTZYwxFxDG2TG9L+4JJJ6xPoXMk7cFKtqZ5F4qStHUz25NKpgG9hN91QqN9/wZrX8BzFso+VGU3lAfk1hAWo1fjxaxfjOlbc16DXjCjGVBjQ/DHM84P5BXQB2GKm+EWeTgnpYDu2AXMMZ2Xq/urYg6D/Ea7ONqkSc6nsC8KqZOesGzu6dOrosX4BXcRM6HWsQlHxMhOwTOhXk9dbBG44pcNVtKf7vjRQwY97Y/CWrh3X/Mj/htAmVIU8pYW7dyWX3juhoI3XdM/7Ye+L+4SVBJBSLZX56pP97y0zigHQOuZvXEX8JZOSoq4iR2yvy0qQHwMKAGdsuCo6yrjR+ExhqOqPhC0Pjl6pRwb8YIbV7GtTmzkeszubHczykZ0r6BxBoSrbL/o3pyOFYcBFXEAAD+38fT2JLRoXniD0giMtxJ0SVtDNyoyWbafOMi72zZxxJlca3OXD0TfIbgBGQorBCJp1ZFIL7YDWN4WGxp2P1MQMd5UYAqPAScSgO0S/fLgVUpOZaX613MqbauWsSTqCz+SUwWWGmc4rslX0mj4DdI9DrwAxdp3bdjru1WNKx/eTzW1sh9GAk/3aWsGzYID311Rirq6q7uL37jJJhus7+UXlrXUuZqBlvPC5kQzOeApqH0mQJ8RdfqJrYeNFzmRs95PTp6GCNGzIVQ1pmZNGz9csgXY4jVAbPq4BghuNHFAomqHUlR0nvrMSfVNTLhPjLRSNst8x8NYi6vER+EwubGslC7JFmNmgcFwJNqn6KTD+otiHMzsg8LQCGjZUeyGYlZrQ0sOd19sZPK0kpTrZ86vNYKp6CCF6+TXV+oK2mtAdiGbBYA2E+4Yh5mjPXNleJN2TCoTAasITQyEA0mZ7yzlAzNTjiKE/wJDa/61tYCGTY2JAfZIwxPc3Dll6uCCrdD5w6UtAXyD0JgMd+rsIDqsbPsI8G44FzEs9PWhPbm/GZtJX+e9d6isixneF1gu2wwZZmhZkSTKuDpeZ3UBlriB5OUWJaPSENmKwiwO3Mehag6HzUEMEkurgobgYR88ow987+oR2xr0xwNFKKdoPAs2mjSB3dpAthEBOb2NdBG+YJQG0ygDZp92El9dEBz3HRS5LS5tjX2lhVq6iDnuqoOy3CJHjR3T6S3jgPcZjvUXTez1Hz6M1Jtem6Ef02RJAvN4Eghal7lJpnogQENflgVZ76unYKHXa+AUE5g2XuyitGI9bZnB5lkrSI893gBz/9yAQrpJ+13fcn5AiXq7ccDREXRZCtTxBkZ4k+wedGMxr1DPQfMNA3vJh7+Hm5GukXwbeJUNFSmRxP0B5nWYSH7VDy9rQnzVMvJdPY4hRD0ixT8+RhWqu+pOXzMtNyLXCmP5u/LoG7F7sEzeXbXWjGsAP77OGVOnB6It/O/aYdzE9goizrr9NciOqRXqD36qGN0BRQCQwLuPGJup9LbvqcBd9ahuXz6mVu2gxtnZxQBCeLLYOmp/fujQWgU/jWFHdzWpLgx3rTGcyaebjHqMnHOscTO9XRsWygPLBi9+bfMtjxc+iW+E0BPgTkkcJurjGg1BSqi5MuxDcHfnwYh2xUDM8FeyISCrRd59yhIgNQaToXHJh2zexWBXcvNeOPqmrfttPrLe+VjGoAn0sGTeu/WIbmxQZSaR5eD5gqu08e8ZplJM/8O/XQt/t0BtC3nu1XUvAwW6GgAuZz0r5/WTYh39xLuJz3NPwNQIK/VKfK3JDwyKaRDoplLtifoM+7cAC1rBru/QBnicuv77QvIbXNn/wvCc6zo6bNDnQCJ97CWQPSPc+ENa+yx9SWldVOhO4rW77lgnT1tm4NtBV3TcEXw+Wb8XNuPaj0Qa5dLKAZcASkfv/SWiM4LrHWrwCCcGbKeTnOwasfudfOJWUgGhDian9kurI2Bt+xrGDSGpQxicYfLT0+VuT5tuYy4d6zYXMyY+3mD+R4obIQeLXKKLv/0szvKEfwgQcm/KgXMfM5oZxS9SlhNUzu/vktXWwzrJ+e9WTqnoFleAhmuQ+zeBOVL33Deq1fCvp7iSQdPAn02pthyIyJCmCl3DFuMlcjEMYZF+vZuMmPhwjdDOygEPU2tpYJwEfZDZ0XXW8Mk7UQxMYhAdBAaTX9hL+zrzwiPUZALovHLrwTVY6naS1oy9IPiCsxQhHTLMeqICzLd8yu5knVSDCqh9g2QLlomxnnCSn+ysyOfuXAUX8TIs+bJBhqjklEY6FIwLKDch9RcPYTgAb4PnYdkydnIxTXDrW49zOMODGU9fKdFHPpUkBmez3m6mgSb25osaFBAIFZpvxK+YTzc4DL3am+x7vKlPyDTD4xBnH23mCsKBPmBDwErEpb//l+2c5lqM4cLSTsLv7Op08B38zZ/i3oYBGo19zug+w50t9PLDkp9FvdpWKGuolzHjrwQyghcn3i8/IUrYQ6sKet8UbZiRy7RF6Yof8HKSYrif5Z9JxsJwo4IsQ1+spP2GGkvXLtvk435gAAA","Howard Chaykin":"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","Howard 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Gongwang":"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","Huang 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van 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William 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Anton 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Heyrman":"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Krlis 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C+m8VWqcwp1aTbAj72uLQXRHAAA","Hugo 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Snchez Bonilla":"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van der 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","Hyacinthe 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EiPlqmdya5PnlCBbuZssgk4YMhrq2/rEQW2zSC1RkYAPHHGTcmwXlRuufF8CTH7DYiKYVbAxBwTwS+il9weZIeM/fXQszFzOWW7V5q9wtx7imMvqlkpyR90BY9oAQB0igAAA=","Ib 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","Ibrahim 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","Ikuo 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","Ivan 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Butler 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","Jacob 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","Jacob 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Abbott McNeill Whistler":"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","James C Christensen":"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","James Ensor":"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","James 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","James Montgomery 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Stokoe":"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Thomas 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Pietersz 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","Jan van Kessel the 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","Jason 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Auguste Dominique 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","Jean 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","Jean-Antoine 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Monge":"UklGRuQHAABXRUJQVlA4INgHAAAQMQCdASpQAPAAPxFyslEsJqSuqxWOMdAiCUAZc556BBKioo3WzlIs+ePNe3erL4V/8FcTEoQWJIa5G6WLQOE9oHYWV5hGc9kC9SAa8Pa5Pb6c3N32foqzJ8k4SCrzI9u+d9rahrzN+z53yp/P1ts27FWcU7Fprycg3hw9l+PMjKlGS1ob8F7GediER2yIg+xiPCKga50EvYVwYl+y9UlEeBm+Ncb3444FoxQvPAG9FLCyYL+x/f0vI8LBlATGL72A149/j1oaCFXq0K87MNq/J0bAKf8Npc7N9mcRy/s6MklGgvv/3/xBiSRL24/5tIKue2mC+gDJ5ePFHpPwuxtm9KiE3ZfuX5ISer4ZcVJtp1WpHnZtGL5o1Zt3Na62Np+UvI/IB69K2L710PbVPRFGem1HTN63cZuGct74XOk8rvmjTASyKwz+uzAekCmUNdsuP5Bc18opvj4MO2oOiucVSjLBjHaOSKiBtBsnRMRzoMjMmRRkAeomV0gqFWZaF2W4skQmM/+OimN6riTwh0dwAAD6H/oRfTuS8BCXXMItQ82x4TN0j7CmYsCXUEJgKmZ/VGtlsdVN7a/gONwUX0bDEGn3agNAgedUypPfAseQ1pYmRUWMMTbxaiOtbAX6NkdesUKrZ7IyP5YriA7jsUN8C/g+Xrr2TtDxNntQ9i64WKK94+46O90o0T8Ft1CyGUKnNbcR+hvBW/27pbelE3rmqbYtE/E37X42IAhfFn4kS6FRL9Nqt3oV0Fo0Ioh2gLjwalUB/ht9QW9WpKGwLEJQktWsbjB3xSZZeuXmOh6C+faNP5cBV8Jw75HTcy9igpDZLQOgmF8BVWfYk7+4IqCz9EMfHlT4bf8JVvICZUQIHXLHUbsopYYupkIPx8ZttEvGnA4QkVA3EzesPNEZk7zDKKYOFOYaMBkwlgUphQLJ3/Mu4qvtSx0N0leNT8r+cho5r9Vgmaj6xKMKCtKf6QFzMLGV4EuFsZ+bYBhRt1bz58w7LG4JBAv0EIoISew5O91lrmWWmCMy5YrgAj0XbeoB73Fn6RT6gCyjdBj6orYpd3E2El+un8pTCXdObtW45qOHvyG0KKrCi5f4UjNcYO6AuO3sTxVnvQn5P6aU9TRMGkG36SwGMjlKp2wBTsDy3eBHR+B8j11LbfZqQVd52uzDq7AkjYRfk4pwZ+SgUU7yWOxfTjFi8ChjTybWkcKOdjmUO/ANcRQaOtYE+8NcTzB3VXVFfF0/1/22N3zQpX/MOBh/OrCub8i2GUfp5/4DtGkdOUUE006fqR6Fxu9BWIfRC2o1ccJWTiraoMsFv/ZQqz0zEGnEZFl7BWunZ89EMsGUYPdCB7dxpGUZIrruIKvCJiic4w6fZSpgKMFk9Eziph+Ivy0f+05ZlzusQYaCSSpUm18Nahs/Bdq99nh6K5p5hIv52VPyz4fpeVP3+Rc+dKU0eUw7aJgaZUYTOh5XmgSyrcbrp7qBcIK4mHyF4XEdJDQtDDtFmlWzhP1yYfhL84RNUXWHloeNSAEMtiCDOZsY0CFh/QZS7O0RAUhwxNJPH71g0iYjLN9LlZ8PFXQiYrOGCH1rX7LPs4EvmvVls9JOTPf/UKzuA+Q39QmXf76TgIe47Egfz1IyEYmTULDlzksp/YLicdPuswSQLC/yexoppzdvDQUSFkRtDX2dWBZoMEDLmb5BUimo6aQQeWz3bJ6MqOnVXgCFPztbHvcYu358/RboB9yUZKGKr2jQx7rBxOnaokI36IqTOP6e61pW1bZME2BsYfH9Phos6rRA0MQ6pwJPzQulK1ddFnx17XfgntcTK7s3cwER8xZdOlbV6sGTavyHJbJ1FFe/m8l485yQGDprsxBZcVklkaVFzSxiln55EH6LtkfbH/I3eF4EUxTwf59OhfdQmvdwJxRo7HK0luf7ATAFw4PzsRw75735jJcnO7Bbs427agxY7VAK0qQpRWbUibjYQrbdAOTeMcIho0YCvcAIRhr/E+ONQJ/ze1DGMIJyumeTb3O/+2KvTw/tMMaFEXuN6mklLRDgUgF92k9vg7GIgLeAT5V4VCPdfpa+CsF2XBzEiTIi1taldAB5F0VusXTnVXGLSvXGg8ioX3gETnnZ5JcaCC3i+MFaFcVotDIB/CRUXhanAkNwq1TmW4qWw/bv8JCrA9bajFinRM8pJ4afbu7pLT+B9e6SRrSBuBiYhYVI2Xro+jOFD0Rr2DBKvdXrIP3iF3KAS4wED0ID5FbRMNwuHY0ubhp/nrZkWqodNYCmhyPolALQRJK2DOTkCOYmCIE8SSSDb+2nY5Kwzbciotsfy0YD+LdjDcqLd3CQhiW60Z518xShATa/oSaMTTGlPwjpVhZ7pMMaW59xeSfH3pXmVw0XbiUm0lpHmj/V8NcYfUSaTLpE3GrCNglxVmRGxng/aWagO3rZLQL/IzIwrDs9nLnKbyaosf6BgIq0+Ed4cdStZzxx4947W6wd1IAAZH3uroHQMnHSXgeHI7mwe7AeNxG6E/CGnXVXcJnW0XXEm+6d/5FE1rF/mT+Q4ORZTqd4DxVnve4AJDQkSgGi0WdLx5m9fCD7fGSDlnMdZ1kucwUQqOl1P6oM9ZhYuwXts+1QWFslaF6Qc3Z/EX1n8LZbGiphLXzkkNU25OnBMuS9KiqxgIjtz5/tvpJgRAAA","Jean-Franois 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","Jean-Louis 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T. 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Ejsing":"UklGRmgJAABXRUJQVlA4IFwJAABwMgCdASpQAPAAPxF0slOsJiQoLNTcQYAiCWYAwcRkWDEfb0eof/Zeml0iedK08Cl0ZebcH9tzh24/wnGqxEnUkp5nZfcuiW8FnWYH5o6t8QcG+gG+gipZY0EOa9E8QgfoahWR2Dfeeexpn0JyzPfxQLqCnyU+UxXubCwcoTc5TOIcmkfOmG8fETuVxpEs7TaNXi6h8ePzfFdrZSy1Soji60mYgBRwzgLAEPDBRJslNREmVDNSKGXZvR5QOj5VVy0Jyu4xqduh+lVwis8lJXHwd4GuXRACgJRZMsCtHBdAKVtt9+re7aPTbL+uC01URmAJuAzqNEs0J+u0FwiWBwY9NStn39Lwyfg9yyEhJ8Cuivwx36DaGjg+NdZOTCGU6svbrbE2DUbH10m/2Szy7q4CUAM3VwmN2EN9sRgz1mBz1E0XaquZCsSqVn2NjtbuZ6ATSdYhLGyODAxKizA0tA2yf3FxaFZvvL/Lgt53dyPkzt8YRG74E0KVmFtOSZKKG773x594WZPo7IN1up7+hLSyEv1fR4G2LsNoDXvAAP72LzMpenMVsDOF7/u4k7uQgCGGOV5/tplOFVo3Z0vRv29EV52dCRy2qmb3U4Toa1RAj1T643SLjYaa4dB+Ox1/qC7ardM7yL5l6lw+Uc9nPnSMSXp679e+za4CWHtZmjS/XpF59cTNKw0K7ffnA5GzfFDvoujXZr9w/MiNyytHRcuz/A77ZKRzjKoxt+WAT9z4G7FTNCCkvwmkhrrJ3hguDsPOulSw1Uhbf0iuP6KxPN5Kv2tmrtJDdEzujrNaen+8yoPUFyAw05vwikF8vcmmbVGwMCjdjARslgABkyVdQqut8mNRGTIGqdx0jBs3iBYp/7Hm5jaHtyaHXfzQamRBmQxEfbZ6chSkdTqgfdH8+CwubnG7teGLeD/vGFTcak5yGVWaWkmWm808fkfKp/OTbrHTzJVX/rKfCc0UcDQ73kxiop8bKeGRPlqgB+Np0uhC+qReerFefdAcEOOTOlUtKCu6eNzfsJD/1rT3o8nmiehd2laI/MdTc33poMtvGtjByOCvwdZ3LDj6xXbB1sIRCFdHkVfYzgAr8+W1+RUHPEp1iSM+4LCsxD3dlDcLV9s+Y0/x3ZTxLD8PNbBIdvri9QE/+q/C6Ig367OSn9+O1ynipDvOC/vPa+PM0WHKNwyur49TMMqyZsRAgjGCt9LBrv7XYZ1fknJZ2DJ0Drt0jQ2vO/p/PxZujjkcT9jaTEwlb5SzPfCu2dJaRWh4qe63G4MDFUYzp6RKjhXSQIeRHeOtU77WKhq/houpwHb05yuOHe6naq7eNdEvo3cB26Ko0uu9KlP+v89zJQAuvqzcbQNm02crJkysr2uGveNHvwd6UGlOhUMEbG4BwHAnj14Xnd6+S+0q1nUvjLb+a5+jYEX/HI8fB4JUoa7pACzewR7bJ03PD9y9UA2IbUAk1LVNoXh9NnwoCbwm9DYNUmTd1k319ZmX4R7YzdD0CQtqmd/C/x7rmQez4CvISaBXcDI8v409LqH1iDkP1siNTjcUkPwlAQDq3Ut7l1sdnw2zmJLY89E/+KLI6901usd81RhbvqgQllXH92denfYWq1euPzhATfPmmDtZM6ZfLkfFIZ+T3HAukXgdn8iG1J+4k066+Rm4ZaHz800Tbcczd4dvyKuEsy8qa73JKZ5U7Z2Yl8rlpgosvDZQ0/RIliJW3AOSkuZrYrm6YeHFrLPJeUTU2TLCFxuCP040glzAKWjYKSxB9SlQAWSNY1exCP2SdjTUjZyAEbB+ExDS//z014xLenOSqryJleO54+Ly61Gda7nbEjuU1iV4KBLiIxOAPALiuaXvC+hYZLY1s1ztwnria69cmNpIhmXWmLZBPb8U1g4ruNdHkAuPPHFbcionGQGp9kCEXtcOBnmtYRG9oK+bCA+Q0WKZvhJy/NRoPwjgLO3ESq2iRpGdAefCx65HihrVa9Q3W3PMmedX5nvX9sF9/lPHW3R7TUXbDmyiH7nJ67zFBQEVgESbHL82xQXQmPzF7/kuASrrhnn0VILgO/wwhrssPg2cZ9wc+fUtCfxVMu/sh2DF4CJouJSC1WNG3st2na+xd2BzWZNS+EYIjzue6mNH2QlQXdTK+ahhr1GWTMf7R8WLyBRG3uSdyra687Bt6+JxGb0NOhUqzug5PlTCr01ZX0WrdJtPfCxrEJGzzngNpbHa7gmRLzNun44CWPxLdSPvwPlI0tBuYMgVJW0IZvnpSUsfBqMEGI1vM1I9Lz0URbYXy0lLuvMP7ujmxRwfz6RInk1YK4bluMuA72AnbRau5tcnRsdf4/wAfEi48wJpOucRgKiQ0OxCk2o+fPURKgivg3NhCgf4bF6lmhVxPCgS0SgG+29YTU341oRDZJ9TFniMJQXfid4l18LkvfXnjQQjypvY0ChicZzlXW3gQ7Z+BZ3flLAuiSTLp+ob/7hIF7I7MsLyAXhbe4Z/x7raJfSpShRBzWHeYabqVvNvmYigF53Qi31YlnZOSxRhh8oH45VpAYapT7aZFYbjPXCGSH0ENkdcUPafUKlGCf99r8BmMQHa6wPiTvMRi2jusYCEkc2BuSc/nqNe5sDN1qS0JiazU2e/RJxxokkD3rjhRiaBDDk3XPD2D0qqguB/weoNg1VjTuKvesRLbwwie3JTuNLBvvfuZfPalCl7lDvvqCNYXLNlfzFpywYBqWfysbE9aIveHhCEVc4fQqLwt+6FRvTmGt8wNVeeNdDLIi6lP8U+yEI9j6umXnCdJFqo4lWF+JTL8JkNniSdkHRxbPMItj6AuNUV8IFIVNVKpg6kCY5uOQDzNOLGcuRXlLAmQWRD06B4M67q+woQYLJ6b3Zu2a8vsI1bhi1c9qLsvTJAaLt58G6tbymYdltZB9D3PHpU06UyQkTXt3VhrekXG+gNVgELUKQ/yiMsCdZbZY5e5xHOYAI0MouEJTdmy10y8Sr3ZyqpXN56pCDUTYFiU+UGdGIYsih5/zrAlFtPun+8nmme6/FiH9Yw6X4VcHpRObZJtGuVq/UA4IFPT5fMfgdQjjyJCnhUaM/Zx5mzrUQrLrwmUTl9JmWtc1vKNwZtBIuQsp6sMITgf2K3k4bBy18YpWqPRrl+lq2S0jerSmV3Ab3psSo2zIGcYb8q62ZtLGKiOwDJPJF+lLEotgAAAA==","Jessica 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Willcox 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","Jim 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","Jim 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","Jim 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zaSFLmv/GXONr/CRB08PZxu9P6SJN8yCJn6UDEBrMUfZyF7gFgeQodrEfp3uCjP/UJ+3aIrcyyDoXTbAzqM5sb8WM5Y1bmbTSXxczV/juJiKAe1tPjVHhFom9dtnfpjA78mZuzlsNLP79ixh6lqR/HwFR5yKXeLId78YICjrHAb+WNmyvilP/BI3exKFsF+Rzb0jtpP2mnCze15xscqL2/re6KMNvjUYmIn3njvhVsoOHOuXIdMjvbAgYBPwMvzwZnZ1ipHp1xD7QPGDoylKX+LQIbWgAA","Joan 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","Joe 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","Joe 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Wolfgang von 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Anster 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Atkinson Grimshaw":"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","John Bauer":"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","John Berkey":"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","John 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Currin":"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","John Duncan":"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","John Frederick 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French 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James Audubon":"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","John Kenn 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La 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Lavery":"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","John Martin":"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","John 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Philip 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","John Singer 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Singleton 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Totleben":"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","John Wayne 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William 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Clemente 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Ducreux":"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","Joseph Lorusso":"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","Joseph Mallord William 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","Josephine 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","Julien 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Morris 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","Kay 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","Keith 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","Kelly 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Lange 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QXi83HtoCfvDwpYhoHiujrP7ag2Bjhx9V0FvnD1AphQONfw04jUbYK1RIo6xJK8KFx721FbBF6Qsy7KeXkAMoUzp4prBs3TDP++NmAxIW+LNAtwL6Upl7APVjVFn6TiWGL4xGefTwArPrQBpZOKEInSCXTwG3CPTAp3FqM+PDj/zrGrCXBfw9gL4kVcIwYnf8lyxIhiRXpwOgsb7PvDWhqkDTDXilnQul1AuqVp2EF3+sMXrewjFaI45Ty1f6QAAA","Klaus 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SN+BGvliuClLHA1YO2bKfBiTfHVrsjkpd5fwPoivDp+TivSbbFV7ACyEYswjBHUFwKGS+JA0+KYNuDgwhsnJsAKHAB1pLp/q7t1Wj+P60ybmMEfSKhYhTmg4qtUZj36omZmUP8Vyw63RfFZpn3UEvM3quq10VBUXbQf8xqwHdVY2rqlRQBOG22aTM+fSCj+EW5HjBI8MduEVu46Zijq5uyP1Kp5njEH/Cm1ys1rGbnkKvRP7b+dS7PYapZPSVrWA6cFZ0l3tXyvLZr+C7ppUvC5DxTW1KUDUca2IHz2Dwna1QZFc0Uth+NsQRrtnTjTpBVMAAAA==","Klaus Wittmann":"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","Kobayashi 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","Kurzgesagt":"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","Lisa 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Freud":"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Madox 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jrbWGVOxI/0a4KDA2En84tTAzacVUJz9EoF/HfONmwZNfbLXcFOxGGNHRHWTYuR79J/mUiytjD2PIZxlfxsbmEc6F/QlO6A9u4M1s1dTuz2M4Qlz2AEdYocz7D2KDx7Kugym7mc2tEUzeCqUsExkivGDYYxRtRQcWJBvtcn5o3EzxpdHg0+qYa3uls10StAkowqtV7sf9Zpg64+niGkfsfyFrEzc2VWs1y2eemlAEt+M+5QJquzQQ+4D/CU6OxJWVytcqeGR2Uf20HCQQXCwznjICxVKV1Hcpyyd4dV3xQron7ryxA0Qm5NQljs3MvwwkfsgSX6oTjdnXj26hk+3mQa8rtho/498lV1pUdWN1KxlWnjcMUp5xS3r3he9MByRFv4j4re84CqiszyA4bXLcEd2csM0AWUR+qfLwYPqbpHTp5nAzucj/PI0PZc4HBOoE6/KUqajRr78W2UIHc1QFYcdsPj62PsAV8hB+22MwiaRb94Af8WSnWUGyg9+PAzBfujZY37kpJTgIeEAYHnkQuQi4j2qby1Qv5e29S4xWJOCwp+tQ/qDFWSYXaRrr2k6+pbUIiIUpmpKk4r0SPzPWwiPE7TyAPBTuAqOShkyDaXrcj0F6FvZLTblbMQee9bVT/vAqj5qlFNv87ZZSGal5pX65+TVSQEtL+6ayTIwQSjS23s9UYFE6Vla8e5uAiX10UAQbYgEI8vDIMU1eZv7eZRu+fib+sCjRyz/RUNpk0Xgw5PJlHIWmBqlNsdLrF+GH3EVfz9/ZWJYvCG48SMyvch9mMaHsxz9C3doh2QHi+UvAVj+f4rzZV9lfaH9PZ7Xffm8MbKOPDw1VZMAbk/8MGjfaFHfPJCGcNtjJZQ9ISprWGZx223glgMjJpYtCtiwMe9SKNeQHazOXsDWUtt5IzXIQ0hR5ipBjBvKg8NHgnwbIClAdM3IY6ZnLHTxXRT3hIak0Gls/XQHlSwMuoYesbnEOkfTXE+dmHio599YR30AKQxqmS7YLjIKsm3Qk3b4XlwdfFyle51pQaPoaZrurv7LuhG53HiYwi8Bxe983koiwL8U+DRtdEaeQDu9J3P8gVNuQK2fKRs5p2AxAVdZEv0MpX4+hlfx/sr/IUZfeiJf7p3rWZqfxMQjaFbIbSbjn8ltf00v7i6k4oa0iLe0pkVlKTofmnnVumrpIt2EVDQdsfx72bzIBe6sgl0sJkyiH67qFFzEoFdG6YC5vqkMuwKaF13vI0YVcGy7FMDmtpDyTZz5641rww4UgjC/FeL8FDry3he8DOu6aqOuODBCIc+teubfvWWXtht4Wqv4Ek16c7vKZFuftFlGVjEhceQcYMsIq1Pb74E3yyoGC8ni5CScYV3MwaVjvMBR7E8DGjBSn/NRbXBmFuuQ+8YAAAA==","M.W. 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Wright Enright Barney":"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","Magnus 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Brundage":"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Macdonald 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Mee":"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","Margaux Valonia":"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","Maria Pascual 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Sibylla 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Guillemine Benoist":"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","Marie Spartali Stillman":"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","Marius Borgeaud":"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","Marjane 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","Martin Deschambault":"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","Martin John 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Johnson 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O/f3LriXAXH3RpDd5sOTq5FupId1vq6NXrpRfKTmuALhGdebBqaZgYEFqqA41YBwVysvMRK0pLbeRvym8IlYByA4uX3Y6BwQFsPQza9o+DxfRmuE/xLs6dsGos47t3UBd+uXV/8XSiWTkeRLMrJQBRqzdFAAqTNJMaxWdfPMb0MWY3tIao6lfQLIM7i5BgU182MV5dP+IpuU3P77XToabm7uFeS+OMDbNlLQTBEnr5n9/q9zrcP7j1uekKLg7TiTBaUefVjUosHZ3txQmzy+xR0kCnrS5EWaoXELeQBLLNtMo6EONIGvlcRr1e/WSDtoL39b2xHsq3EwIT6tvzEx7tD/lN5q6bsLLmfJugXu6Odavk/+QsI7RDo0Gn65vK+Qdxz6AsWxjkxA+L9pH3OHo3O+ecZl8YAEITkn/qv5CQKx4QrXzsRQYTS/5Mxu4biFMxeYaBQ6IW4xhnJBAabJ8Q7+G5bm2oAHqAyLfDW1EhshbQkXoJRaOh6/mM9ODJE4Y4M5h29OKcLtNl6FXXYAcu9/6++Z3GfbiPSCPuoixFOOGdM+WAXlh/yqqgKsD++dGmomVVoBLXPdtSvZ/WlN/hDu6wWWi1iDRWwAWwdeSKKIUtmqEPr15vW9HcMvd5joPrUZE1xpwdP5HoGyaZoaByfZgsWj1d7260jWwdTj3X13YB8D0CTDUZYsg4fKuwm91ynUyMLtjt++mk1N7SXcuXAAzaBuaRj/M1gTvDfzZcUU3iq5qxV3KuPeoN9YVtCqpkyBdMSgHAi10wrQ4QnAN6eFGfw95fdEZkAImIcVra/PljlyIQFgsPZ4NehdygSipGq1pCBfxKDyNJkYwUyFr5C4htFhStX/nh+UiU5bKsCeslVo1YCaWXL0Dg3BVuwF6ggDZD1VADWgJEu2T7o+hPKo7cotHVvCo4pZ3KSx4j61IoIVDhpwHDz1wqgqurEdn8DbSf/9fa+m/tJs8cna/tuN3KyvJJBYzrLxlFt7uz/9ojkDTzaxinlBz1YdAzJ2W1o6BLmn6N7g74+MLS8t6v/MZn14zEanVdrw9hNRbL5wgTQz4m5WTgk3Ly/Zmb8RriOlDg/O5ku7+qFfUSG8mamk0m6ga692hKGIa5Tj5RgQNsLy/4zG50DAjMXk80y8WFIsHMj6ucmUHN2C8o/uFRb+DAFsETOx0vQJGbA8Bt0SNQqPAnSCEpJ/0+L7vY2/RH4bySKUycsvNWu6f8IR/rYV5TRYClHcCZte8AF0sFruICwZttKfzqHspisbwNxwp17BiqcJodMcd3YPV3gZTNjoOkky9ZNwGv4QoTBeGkooGsm518QPuLR3JphpzYonybj0yYE4xr5QdCaeV4nrnISd3dhFz4fa/BbUXzK0eIdLYuuIU+eO531iSDgexYPajLOKaZeNXBpfSzSxT4eIdrYVd5My6pIedG6qv9qAXDdXdZnhWDuslo8BV/292tzGZsjHSLODFnvjcz3o1AY7rmC9Y6GO1A73vDTpTP/0rhPq6/5QtzaA2NpTYtCEgbRPNpknnu6Xbal8gSVkbZE11G65lQf+NL+eUbycWcNEeJifDP97878UMsIgmMTr0389FEiRLPA0ZHTFIxcs3AeFHQvs6OVMI3E27gaMrAoIlApUjp0WbpX0Zs8WncLNwjmgfCA6fZ806Q+T0e+yblbkRSASm4GALsMYeyfa/vSbSxKatBU/CeZc13nByR7rBO10aPRMZsDr45z50vxKEF6UkU5X+zPLKkN2fDZS8klMbuJ0+ho3Ui3LZriQ51G2hwXhOEGp3czNiZqrFiBELpwKhdSdTYBPfWUddz4elXdGkdi5Cf6KP7rtbedI27FPEhVcdYrAI9rcEPtnaUSnr5GnOw2CmpsmCqdP0+lb8KWR7SBQ4NQ/BiN2xxXe1Yl11hSxVsQIUozepwPTNbdnkQzxi0UuPJ1b9+x/gY5KtVO7WWmZVJwylAv/FMWoXbtjyJF7a323Wwk9lV8hUl8t3Zf/SOmuds4KVcAr38OWxwzmUOPupelIIytvyjyncY7u1IUWJms1F3z48yFCNkzGAW7NRbAFUwwv1COdvUHnuUHFGiXOn87G3/GXBlmR6QtgNZwRs615u9hlrcQ130RAGh3jjZ4rmeiqKzD8W+p/W+q1ar5gR5SWgAAAAA=","Max Dupain":"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","Max Ernst":"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","Max 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","Michael Heizer":"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","Michael 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J0WnO2ty7sdn/dfBgxeq/b45iIW0vLWGBObBicLknHRE8DuNz7/fMHMQHsDzmr2f7jbgNk4/useJi3ehqKcFpNgt8l25AIBxXGaQZivPj+WDfGvYELBJUA1ZrZvpArRPqOyj1kB/19osCUY2RxYjN6rPyhM/dyiDYyud9FjeC8t1rig3oOoGPBbymayUMcS61jnTbK6B2WoGcpIvRiqyJwehYYmqd+IkXnc5vVaI8cysGyJ7mFoChL9aWlRQ9BBz8D4NSqPxghDPiYc68p64QDIdorwhdxRlK4VsbsgmCMg+WKYiGSFpRzJjwAAA=","Michael 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Lisowski":"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","Michelangelo Buonarroti":"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","Michelangelo Merisi Da 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","Miho 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Konstantinas 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Winkelmann 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","Mikhail 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","Milo 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","Milton 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a1qru+lxMMfSAdkYlAB5G1s5/QTGX3WIquOkOFtF2TnZpNQXpubKPYdWNtad62CnlfAZ6Nt09U7A68+47/XXxhoh6ivFvfmfFziEyxtUcXZ9GeqZvT92tnuvBLnJIzlvgmTSiM6x/dATzXl5VLBAMIaz0Qk+eRKvkV9+CNgPXcAqkgKlbXIrzHJKSwiM8znh9746vbim1ULj0ZDykWIPuUM3ftWek1AQkucSAskBNuTIrgi9e7Qghj8tXJpsq8Tk9XH95BWP4uVu18Ftgx+t9w5cDpcWY85AZnVeY41gIwwKXpbaznvFjfR04hsWk6XmLF8HPhaQ7+8MBJcReaEAkUY9iP43K+fKg7KecNScUdZA7dLbc9jat7ksQcD7ZyP2kRi8UFmopNF0T6MJ3cwVLI+viEPCg3b7fC4fTLagmRb9KjXrXNOy0bji27Dcj737VLo1XuzAI/3WfA7e5zle0JPGxRXjGPpUJVTP3m772X+3zvdoakPx8fQ7Sp32sIio8dsAWbUmJJ0ldbfzcINLMe+S6baCjNOYjyB18kS7MDFRIkuKoFdcpJmoAKOQrDtbn64jQU17w3i6pXpXzAvmH0/Q7tmXcLA78QAURk7OrGSN8ZFn9OfuL2Q/+nJucaxJ2IugqQ+uxL5xY2pkeg0P4UHWiThvIFFQ3hXfv21QD3KlcflwKNfBEj1JHIIOtqlLJZAfvzWbt1iY036BddDfOebA1hU5FAHkHSNRP3d+4oyBaItLy3G8tWt2C6fsK52GnddyLxp/5sYkRrUSnznwNzShdnMhARn53c6tYg6DFD2o5LmN5xHUyx2x7SXHsSRv72SSdeqsJ7EZHpmOY0n2b1nZTUhBnVrGv3dGdAxI1PzXjeSz8VrwKnXTTyNQMDV3lcqnCR24YuKL85SaXEyHMr4qw+A1PJlL+YYkKALeKsGNTHRdSCER+EJkKfzH5E2HgasyfZS/CXpSAjNx1mBvdFmA3wfYYIf++XL+WDVTksGt6huS/0lXCfKZORNFeP6tO9POiomNZmFSIKeBg8xsToAAA==","Naomi 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","Naoto 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","Nathan 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","Nicola 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Petolas":"UklGRg4HAABXRUJQVlA4IAIHAACQLACdASpQAPAAPxF6s1UsJy+xqlK7wjAiCWRrclZXYUykq9mxnZHwFKvS2zw+giKJALGSCcNnIzQRtbgLcOG2SwMohOYJMOruaUremwRXNlH4O7/u/ed7fXJM5k23k6seaA5E1CDNaunH9Uu6ia5YHi1/UaHYNDZWzAEDaVrCLTxHZoIi0FRgkvSXBcpYg6KQ3GjT4WjxZ+Id14d6wOTQBHrcoxkV4uIFqiuBh/xhA7vvBdIjpPoPWKAhx0TVi+tj27XtQ3/9Y3omzlynIfp0r2/7FGv4r2NnY7goZome0j5fw4Zr83L4mX3A74MPC1eorJJ8F1KHDhJBUGCYcxWpkEvFJL5Eldv51kcKOrCUFDjjLcp683TqYM38ONoJblxpkhIBThk9Je4olvPEuv2zIzOycQY6Xx9aXY92GGo6zfgmfpCwq6IpGYZJ1lZsw2bQSXxKfCmZBkbXWVATKhc+yFeOoFBwG6DborN0iAD+t4HaQClAFOIaiwpp5BpthenjxZ/7BNNGD1nXMGCIj/9R4kgE8+LsvIlJW3DwfJk47WFiBXEz4RQBEdBTUXtMeLc6hC0+ZrQOIDFvyxeONe/bahC6Oq9Zt7NLGJGS90+cjM2SnJIgZkGwotADXfWDHU8vd2+D0hVPR4K4qSI1S5JQLBcPDOybyJ9Y3tWLorKXvKkWuhLtaNStFonK4nBxyoRdY8GS8ZS+0sCk/fAt5VOjZWow4zS0CIXpPt1BTpxzsgmLl/n1V4ZE7v3uWzvBxMJ7AQfoEC+WGOq8gyfeGv38UnjosOr/EpXqzubbRgYS74InWuzzOeBs9yW3i565eJWzqWRGUP99QxNPMlNSePiMV+fvbAAfvgFqUUxOwppWrNnEoOG5FNWZ4klzSV7BtgeTBxjHP0YAlZ/G+u7gJXXpX2zCu1R3Lt0BOHNQFoVPoM93G+cI8RNxqPAKL3yfRNP9d1m8L14obBEGGO8jIvrqnLWOXJAvDBc4V6hBFj3L/KTqFj0PhUmqG6ayqPGxPssvgao2+Ua/YG6E8nIfYVQJK/rk9/TfokDDW9diVyj0jejn0XgHAKOLlJK3RGmwnCwZD82J+wTRjyvL8ShifgjnQcgGRUhT0C6Pe8OiPHlUwfg2SQ4VqubVINL0VsO0toV0u4DO1IRnKmZU/X/02O2CMgnYtILuvMzsMaJAwU1OrHX5moY1w53bEAnDjcLaiZwT179K4w87iuoCXWm4clN6J3OTZPoCaTWuzUDfXpCy+mlC36qr7KDT9zd9G1TCamvhjaljOYwSba4XTGe5MMMTVk8WU3CJwBULyAdl4L5qVB+67u0K8EXUG/0M87qZAwU7qktkIkYgQME7JJBf8su6cqVIA24xhpEJPgLiop9bN9JuO99V/dskQ2rBGCPMEcpVJdk6/riva+E+h4kVToQtvvsyU5vaJ1jb5j0ytbZY3MT5RkqYmukAK9o0ihy86iPLl2Uck9HUTvwpZINqIS8CVLlOuDwHDEUfYREYxvnvp7ttUXvo4ifdN6onTkOMPXmGJuboWOaiC7yGjCiklHltKa/esSnNA0IlznOSlRcJNDWXnWNxJmDwlhNUMcSKPk03IU/WVZh6HyiYKhyabTENa1SbsjbiWHiJ541IcoL5Ng/vHS6xAprSWqD55GZwBurlcZxIwuWQasu/uKZp8yJsSyA9TNTdRrwzc+qoElnejybx9OorjQgVUUu6ZlNJQ9ampAsEjfhfPuArGN7k4gZ/0Ny3shOK6z6CGNB292AR8eUWBIrVy7T47iA2+asfgFyg8LLoPSsYDAaS0RGvxGuor1PSQMprfcwZmxKsseFA3aSDLprmOd8Lps0coQ1NdIzW5j7/zMe6Ep2rHhZ5FUrBoCSvgNQypARPo0SjtyGE2c+cesepcSP+RRZmWPDL8sL+4XNitrnLwMbDWwBHGJvA8OiTtlpG2W+Fm2Q0t+B3Lr9Sd+8VHM/gRrFmGSysC7EHnRXTbyVJZDcQnJ3e/cThPStTkx9lvPR6YYeF+IF61CZ4vITgoYiEAD+4M75CoujUl8dAwmIVJ45Ade5wsdY24hf2W+vEgC5bJW4S0aN8G1RBIEzIOxR2V4KI8vU3FDZ80cJ2vX26tLHzmFqg0RdKFTDNt2ZY9YD3glTayeiXK9AhBBc5tXo2WsFgeq3TET43+hqjZ19o1+JVvm/uD7gzwGL1cEvHqrmmXc9cnKCK8uQujMkKTa5MQV7HrSM5efrHhMIUGN2StTIS00FHtxwdGGDbPn909OMhAddB43SNuZdG6eBL2i5i5+giCKcnXyTyeDdmrZi4gl/QzRQ41VQlO8fhOOvPUFEd0flK3zz7NrwDe34ku8Nxs3mntFiqDgwphM/Dpi0RaKeZFz78oDdmKAA=","Noah Bradley":"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","Nobuyoshi 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khTwSWk1Z45lTms0lPHPOTFlDXZH+yjo01hpDH4eKC9mXkgx3l4BnuldcryKXFis4Oeu7xrRy6GQS0KphJXjZwr1WoqJ1YWNFO4D+30ViQ/6XfXowgRgAA=","Olivier 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","Oskar 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Roversi":"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","Paolo Veronese":"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","Pascale Campion":"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","Patrice 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Barson":"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","Paul 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","Paul 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Andrew 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","Peter 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Holme 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","Peter 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Paul 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","Phil Jimenez":"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","Phil 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","Philippe 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","Philippe 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Qa2/o0tIEa/iu8EVgYzFlB6kNQe/XO1ytDcxzj+PtDKjtyF5VJHfBzhPZxsCmUKcWFRUKVVUQ97sE3Be8WF9tW68pEh82rcW+Gxi/h32h3i1eFFgGH57xEoLUYsr35Y77eYpiKBHLQTeYUNJtsSvWMpy+LImc2QjtwPvOjFaQH1VsCPfHHSAtp0UB8cxAx3fxRrJ7lZjaL9sq9WNTUikJ9PQSO6XrDLddG0FkFRRydjfEiJU4LFypvJWsYxw7UhZ//iVodfn4n10WJqGV6KWT4P6vyFXMLATtPwML/CZ7t16CwdK7AL3sftySeU4RSWmGZRnyRsbhllw1Q2DyMb+JkyfFBcwFkUbbNpOr3qStBSCQnWD45m/T49cB+UlfmXsWF4sQlg7t/f/jCepnSCPZc2O9hm4fCjo0BRNDHieXwvjYcJuuxcYGHETGEBJDtKALunZ10SpTX6nTgprAMIM+ZRw2by45mWnM5NtwdicUXPA2HuKs/StMugWf7pD4dspylePwnrczWGA+JzvZDX7ZsuW/u6xBCdHJ/NJHs5jluzUMQFnbT/DWq/9wsW4z0nHaYc2A4/WxpST3SHOpMakzPakzZrOf311vTpyznDRlKn92LjMdZUhZDAb9YSOvF+tTDZ6j+VWyenqD30PhrDCw6H5zRKo3wAdbiDqmzfUd9zZllxuoyfh5zHBfDuAOfltckk+sbr7WBcHAaB+ZEzC34dB++rjGc5tmPUPUwRcP/XJKpklAkFdIKYt8Pa0l/2GrOiH5l0fGznGDHE3gbh67ZJg7RSgPjtWjnMvcneCNTa15ujxkBF8MoMwBmGid8VutTVM3gMuy3SMeSvEfs1gfaEqhOvdVcp6CuiPfjakL0GKh6qhPdD1sx3HMQFSX3Cmx0MTfqGKHX2S8g9Bkcdx9R4O7f68O5KmgznwxO1XDggRkRmHnaZLV9z8+U9bSPWolRLa6QVjumZoUK94t3nhlUUFZEiFf3x/qG/D8oqY2nAkExDmbQkC5OPY7CWTjkCASLM0DSE5d64dOgA1eGUNYZVty+UVk5U2QqdbtSJg8IAVgioiV07nLWzAhFeETZGwqqg9pLqjENf4e1oxg+mZ899hKrPLmytDbi+HoeDNhBOEogycuhS+Nq3PtYVuubF4xWm7r6FpIPhWMks8ey+3CK2qCvsOjfar/vaZF4OpDoxC/SAORPz70slqgjEymMXnYlD0jWt/nygIECnQTrccglP4mtG1NBc/XyTH83XEHquZ7QhmU1y7ZtgO6EKaZBkcVPcKF6fuh8+Qecmh+Vf0gZEDNz4Saa8k+sD0rHE5H5sEqU8YEJ0r1K6iOv4qRTmqSiT5paKJ+S/flMxSX5NktfsJx3oSTHcAzYqCfhxNLiT3s8BOpbVw99njjFnp7eLCUPLpbZvJN7WjVQtqWeaUDBDbCGDWwz66oy6p88M1iChOnUoQVnj8e1/ELfvvUfnVZPtsb1u/zcRsyn6aXsUXqPXuk+phpU6qURjsxQ3/ltnW8muWw5XUN41szPEjarjhnl5H98RzM3Bt5ROn2kESAqlJjV0cIO3lQCFHTdENcd4sWVZNl8dxUn0adyr4ltG6BwAf8va6fdXnpVYbmybnmTkJykRDPt/FrRUHN436nCoLM0wBYkr8JFg8CneYnLB/DuoLw3mLpW9GKMlDxRAksJF62ji28PjQ2iSYQ3mnjtbY6fdoY9PX6MxPTxAZBaMTI14Oj3N/1uMz+vF0lok/VRiN9WRTzJvXN85d594bl3D3jCFixjD4WAjoriqr1ITZpG6+i82KxAw4pOjLfiPC2e+DzPLvG9j/EX2HxrGhOlV5FljYs59Il0ZmwTEyMOfA9nQ0qO7iLeOrr07JYvoqHoWpxX7sJGBHYgRodCWS2LNYyyRrYL64etyh1xMXytAib5XBTYw/YLmlwFcDiQXRT/iXeYSf5K0piuUC3mKIK+zAbh/uMj8YhAZdbAcDRl8f/9fmmpcxNoQac6H9901jkrS0O8fjjqMU1NZM/ca9cNJHg80mF9BvHjqnDILK3frf+1w6XauG2V+DkRLzAyiKeLEWL55WHFiSaZRQU4nBHxmZ53wrj8B+ltA5tS7LvGeY3nuq/M241ZeuaNXuMVAL4log4lpRKN6rmku6n5WPOxZ9sLBNkQ6tB9AMOGt/qPPAdfO3G/UfgD8ZC8kaHlTEL4rlPF7kLn08uYwNkcre36KeqSMslhZrGjHJln4tGByS5DelQWXWn3c7ToWYC0SgLiwPr0BL7RSiECoIPcuub4vbBQUJSrzWvwn8coHk6QYj46Y/rabLDfmZPbVgQRCKdAMroG1yNEmDH6TtVQTBsuQcaiy5q1L0TLyvQB0YA7+ykv5wFEBL4vJc2YRX2t7iGAToPgKZyCEpmGrQMJueTG6V2TFSqxc7wsnFEmjCO/Y6+5zNSWA3mfSDI38gsE/QWt04zEtTVExJghE5sv6Ajw9mC/HDYS+beTLie6vZF2AGFhTBSJFKndz0AeVDyxHecd/SvQ70O5v85brNtbvKpk5320ZYGpB/pWGU3hCKsL8zTazdL+LspW94kcMt/6+mErHoDrIWQStUPQjn59FjlQ/RqHBl0QY0ky+ixFgfB+C+CVkce8BpPz67a3LSGJnZjkyg5zc2IFcLyurV2I5Fgr+cjqDEdrNCKFLtHk3GMKE7KQVW8fvE7vMrTUP5EyNuRSRvZEvh1rKbs8tN56yihGxVO4KpDOc7t56n6G9wcgFdmRzU6kb9Lc3VgLKYH2pYragg6oQGLj5M2im1qGI2Htl/lZJU/4s3IZk+Q/4XwMIqzSoGbBStuNw/gyQsIZjAdNCxfgNopzTZPpMXi0WUL2slnvhBnMvNG3O+TGllF+SkWxsqe909KiSW5LN/UtDyei3XGV8thOuNurOQfe9hSFP9J16xB2ICZywxr3cpotB8ODnZ6vyyzppgne7x2uVh2zGOq1vvCPv2LNEBOwi2XGtgJcVj8qmNLVJvY2gIApNgxow8G0s9hlonmjWmZkxKCCHJLK4e22aAxQG6kHxPM4IdZ7lPrxin7oxIg5uEs+xK3eTWl+gjJzATBTZIc5ULjOmGA3b+TyjXZzjOi5OQPd8B+B+y0LBL1u2v2sFpWnhVrZk1hDFoq9xgZR+AHptF9efddlSE6UZkxkcq5MzRYjrUCaYJcKmMFSn56WDMe2tU15hcHke++NwU8KV5MD8cKg+f/klHJhcXy0mpYhXxSlxu8oidSdP7keSGGKhDlkzNzJ5dlfeYkgrTpmFbZiOhroiXtFBFlVAR5AImQ3DQve2yBWVmT42SteP69Ig9G9sJwu8SNN/yzI8UkAOJXDpoyNoCn7aS27q1ipmvso3JI0osTaJXS3yFihv35yBFvx9yeTE292hLEIOaEmVt94shC436UIwegjmNG+1vSk/JP9vt+/iLFktGVDdoblDuLogEXcBUEd/fWY5hwgVLVycp0JlX4lz6WWqfzzoaNZqeqMhTO2RWyBraOo3551JB3D74+uqrvDj/C0qdZROfJSfEuWnFaUWz+IS8kxi62LuYuC1QLL5ZW1LTdx8BhaWbU6REB34vFPWftw0sLnlLcfnMytt3bPBZhIgv/O8LtWIZlnYkQ/USnoLgddA6814+G67dK1kDCjKyAb1jOOCWRgj2rxcgfNtJn9Y9/b3HItnHHfN0nc84nAAAA=","Pierre 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Puvis de 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Hein 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Bruegel The 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Sanizo":"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","Raina Telgemeier":"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Ravi 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","Raphaelle 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Louise Law":"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","Rebecca 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","Reginald 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","Reylia 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","Richard 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cWCrgMy3RhtFe/YF7apFt22Oms9mRCJ9B9pAqE3JxpWjmI7f44VCOcjQrD37r0Z+FTIBhX/ahfBZwSx1DyYkYWyNEd1688Et9Cewd6Ud55yry8hX4vhMaXLlGwtXhcejZ4cblu/A/ZhBa1R5kaE98c/L70pwTgcSc8323mn7YvuWJIgZwYQ3HLUdsWVVVchqADvUSV04ZENJgKrnaK/kI/nfqbRv3uBOAH4zEX28P6P8uIUskU5xNbRmfmuVepdCkSBpcso9qgQ958UGJgxynvwe2J+VBxgHgawCjT5tm4G3NB7dFIdaFS3rBZz2XZTqh58x5xN/FYvfSQYQg2VpdDQxqU2vTzD0ujRhPO3TjHw++L+pE4PTLag1yrms5ni06utTg6NwGLgAA=","Richard 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Antoine 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de La 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","Ron 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","Roz 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","Sakai 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Mann":"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","Salomon van Ruysdael":"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","Salvador 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BxqYV7Ymr5z58idix9xTDfzEVHGILtzR1CVSrR+ualWQ3wwC8ECCQfYE6iIAYDVx1zomjcOn6C1zNk+kq/oqLu11eCQCKQJ7I/Ha3WicuANx4iF6CK5ap80lFY0efAWuoDe20GoaD1iL/e3Yhgwexa8/fTzSiOXM4efCF5OPAjAW01Lius7y86NazRp4gTvaUUt826CfRD+hx/ADZ4C7eb3rCEPLUZtZXmq05Xh97aoe6a5vVqb2tSmdtDj/YXFACFb9k+o7xzGRGrW/x+DzDcv+wH5V50+RdnLR7t0JiZ9t3stIEVQvxtvVWWJwSCNLCq5xsh4jvd+aIScP1iZcTss2ZX3soK2DywKRsN/bjowGfMVrJu45xg61j2HBlastEbFAp8Z0QMwHpHtN0LPWKw2mphN0RMP52UdXXohq+U155SNt+Gm6S8yFv48pPrtLEZqdD6Y2FmpYCW0VDJF6gOr0MRKmvJRY3s/Iml5Nn0CH/QL6yTFbBLlMNG6bJ6IBkm/rcE7uSlwzHuh7dO1kDFIwMQTwNdPbVcENOHV65xE3te6EcN1eODp81k84iUf/wKjXemjnYqsQ686NrecRkJrXSSQaRDovdxYl4H0gt7p0D3BPFAg3hljnFhH8yir1Ywf3PgCJdNA98nmjyVrODilGhP6L9cFXgxUpqhRrZvivVCncR77Z5XcUUSgHRaSzlhOHp2J7pCevFp+IK2/mveZ7WDq4ov+SygWKLi4DwuuWN2a7ekUkT+qShZ42EY1qGAOrK8GEtCTVsRbR81GSrSlZ4WTboHQvOBh8T/p044PMb6OcsU0s45SNowFBgNCfk/N00pwNAjzE7n6l+0+7chlO/xo4DG4tQ3/JkEY8ERLZvDf5h9nWHQ3oQRsCx+snct7jDafP3X4nbPJArseZaTxdQ2F0C+uHwZklASex7qpLXnkjzhXCDvyWJR/dN8SiEhxwt0u/xiF0Bw4qh4cHSrnWCFTCJhctAut38Al1iwvq/gjKg/nQUzbjQWIjurBERxCUHGpxEkP/ocffaSchGa9f5jPf5rJGmKUVqi4NB2j6CscqrJ5vssc4N2LdZ6K6wwxpkcUmQ+TZrG46Th17G/UYlkS7wg7FR4zbwdMBQL3F/cpDwOAGdIc3Z3nA8UJnuSeYkTKjDvqeH8GwjBiJb2ns4fRd+q/c7O85/Vcfb5CTSSOwSjifDzgCEg9zQu8GoBkAAA==","Sam 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and Joseph 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Earp":"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","Samuel Melton Fisher":"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","Sandra 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","Sandy 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","Saturno 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Hooft 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Valentine 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Hk1vzF3xkYeswoSBF0iYn6aLSMT8D5xg7Hr0/L5nCQ3l7DRPk4HbSxN4ioWgKBI8EBX/GMxTYlSUtn55IjW/uhhRFmhrtXtX27ilDisXkSw4Mm9tKR55JWEcn+KBHeCfLf3nJ/CjbDKdW9DnF/2A60Y8c9zGI+3PBL1b7lDdKUfKgkemkGQB3TuK3IOZfphXZ5Z1HM7aGrhNsaCZMUY9HGsXOXsMbLXI0y8OzP0Co28WrvDaveTPVn74HnyX3nK5KT9MFDPuJGfYe5lFqL2lT5sXxGnwHR2/SUFhBHclIXT1vXQwKRZ5G84z24H4RHrs7P+R8+FT96ec45ftDBcgQc1c8EOgsoUO9n+3twHbngdSIyMkF3mubC7+w102daSNZMwRIoYz6yE3K8IWGIYmR6GFHPwVk34NJVlY+l8jpJ9LF5aIAtBoi8dk2QtVfigAAA","Shintaro 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xh902vx2C0JUAwzuQ+MOv2NNFJRMxKd2nlUB+p+Mkob/ZUFDw40AQf3kDyz7AGMFCl8BeNkazS2SGSy4Z2Z0Wi7ca/TiYhZSfUmrrh75gLlKUHy1ieD97zMu5rK9ehqE336tBtvnVKZZqXogwrsxJT6BzkhgY5slNMCcfjC44GUs/hRCs6xcwfIQIfaQDOx7VnPvH0L3GMpyNAGOTq/HVnLdk5vr3L+alVNZDvIQJ1xl5wWL1CoYmLnKXJCPQFxcYjww5n/xopyr0Q7sfJYEaeUtcMepFzANNpZBC2iKxBd+Ohi/MJT02Ei1i0wrNNZY7/5+VL2AQyCPMoLqOZqJLy4l8q4e1jEJRi1JzvZtxUWLDht7UE4QMfVVCNDYLkXz4G3cHBnBmwfLu57SfTwghX+exjOluDyaopyBOPkdo6+KpenpbKZrbEmE4AUF8pCsrQWGCjVLyYHsCHW3r2zUZKGbyXFA2TpBK3DIUA3wz0l2MYvxEwV8m1gnrLadfPtwWrHPqjQe6Ut4EhNv/WRHrDSI92JhIa7VT390EVKfG7UFkJF9VIJEGr31V33uuTZEvyRp9gX4UhHvZrLHuWth0zD451OWg2DOtXnjYz5POXBOpgbxw7ZFe0YNSmZ5mBCK0rHD4QPKDPt31VBIrPE68Ia4DYPMOARK+aJH4XaYDeuAHvZTN2Ten0lWO8S/R3g4+WxW24Q6PXceq8+dH9Zb/2WsxuFbKTgavVt3layykL+VI6Bi8evcxse21pa79/8ja25q62MhuU5TINqLEc/Iv6hSxyaL9QfsqD730AEjGzKSQ78UWW9w8sfEgrNAuSiJvxiXIZmH171uCdWtfMaeCUHw8KBPCR7+zwvB6N5I68xjqichWUJclJ73P5XBDTDL4necG0pZaFn8eWhOLuu568jaXJA3TMErdLNcaEmC8JDlR/VhSmsQ0ckew5QG00bZBQ9Cm5vnHPnKuadtpEZUXDDS/IsPFqpN08nr2v/7KXV3fa1IvlVa/J+p/qoHKZ8hiQPpArVOUWDA98UlLmC2HAStCv8LQ+NWXFn2B+JSlC4pGs6SVAFmOCB/Ln4cvsYhvjivgdn+MDy4SUjcuyZgAmzDWbanhNHhtmO9Dt1CciBvxAj5jkg738fzjae2smVL3ZgfBzl7aX81hD6Q6Aq0+H9pH+/b4CmnNGGbYXBL+Mit7VagPTb9iN4gK1LHmAP+gZtZwAEv/SvksyoceqPjyr7bGxpv2WxUDH7g5w5zX79tejq1zfKJ1wd3RWxnbp42gbcGx9K1Shdmtxj4qyGlgfon99zDcJy/fEFMRa4ATwB13nNsky0J33MCZlYQxqMne8t6XFPpf88NYfEGNs9z4GO0Iw+MlTvgIkzEWtBTHbnTxB2GglLgT6oGYfxW/pmgT5Nbi0LhnNaAQwDG/pDHwzPri7Egxd60QnsWg80Z+e7zV7LXfff83xWNSTjnxgyDtS96e+29ojjBbNqG5DPpQdLcKBjhqhGzpa94hKJ+MXVKQLMiM/KPojW42UoGsc/cWoKUcLXMUWBv2t1vDYyysO+TF/xoUzO37EGSgGYDwff/ZXwWaknw1XNZS2tx1tO99lu8QZ/CYbeo9skUUajPlraNO0c5MMBzyR/lNphu/DNXHYKTuoP3D2g4CQyaRtfQLBCGAAAAAA=","Shohei 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Martini":"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James 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","Stanislav 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6GtIV1/skHlzGGXZAs4Dq7KAv2blHpfgwiJuqCAqAu6XmLvyQISQrZKMPhGK5PJeI53MCuM1kUTxR4nlN73/DkgOMoxuVP/xJs1H5cGIYmo2SiNj3A2YrQ/gEE55O3Pdsm4DB9cwG4sONEEZ4ah3Z/wzohXPHeNEo0+qHadapvMXEhehHorUlR9RhX1VCBdlx/qUs9FaV8Uzki+cHFwQnaoQat4byVhlyRKT5CLquWJq+ZWyGV+VMqUuLIXCf8rkMPrtf06hexalNpO9Ql1WKzM+tnVXBsSWWmK539UkjcZKfwGPVfqyFTOkTxY34f4sKArOWdWjEbvhgYOE8BEKPKuHUCiUXAA8eunBA1rxleeLSA78fwGn6efNKCkvNf0a7weOXglSY9JQmJmxXh1CsYnMsawaINXHpZx78JAqshqrVnCc/gMDWuvBsaUV2uwNCbt9O5XjtCjeDINODPT1IJiDESGbPupb+jmKl9AzXeqYgjJcIuRMWHyCBzqn276a5Voy5HLaippTC2+q0irLl7ZcPjfR+QtlEJ2KmT5I3b2VDyKKvLXVVop/19fowadg8GGYariN5UpB/r0kxg1wGVxllTyXu2MpOEHHy3vYLUXu/ysU2lAt1fGPrMTX0BxofPmBPtiGo6Zpdr6mTFmJtaYoa6FwHhpGWts1zBK/+DBPIlWrAujitN/jsfh+dz+0BRqcja/EnaR0Qpf/SHLhT1DEQ0gK45tKUta4ng9oYgaEAOmK45aJWhKSKJBNhB33qVi1U9QBdXgiWKj5yhsBXj5TmjJZGqT3zDNKgEiNGb3e4hcAUg+hz/mwrN5nHxhWM115o5XaABmyjp3d3l8+inFJxUZzq+atERg+XzWzrYodL1Bp+7fBoXEQf8hBGhecovMNHu6d+8j2C2jZT3OGN7FPU/fVXn/AQmsxMGsULNsZhupEAP60JBL1qNlRRVaHS+rufxL2UyaSE4k2ML3Es1ALWLCmhwSXrM5441i0EpmG4YBagHXYtkGS15LKdxvI0jUH7FolKBx+eSXunspHqrU4EgBbnzbuL9DDg7VkmysEvoG24uVy81NKEhLuy5Fy0xyI+1GGZUZeiq5D5rYN4l4a6CfNZBDn649/xUKAeP6JxrM/3EWzVvgEb2xKnh/9+JS3wyLBjrW/9KLTAl8oHibEixHvusllG7WW7kMqtalhjaqydcjfVXaSgNKjxdhhmiOKsJ9WZsVoUAnkqDUHzZ2IBZOIkQl3zVPX6bQce66wC5lmCBCnl8y4HVQSi9YuFFc3fOlAYSjBkgSV0mDgU06XC4MBxqgfVszHZ9a7JLETEuhPFqtvi16wYN/B+YRSiGFoAe9087od9XXFnXPAdT2MMx8EfNqohwqa1tZ7+87DXSKivsCk/Xtfc28dt00l+NV3UwKRDq1sW1xbopT0y7t2r71X2iCi7PmhUteYW3TfSkeCHnH06+nB1Hj3YFvAujjsYaNAX+8HiGhbMB/yAAz7rH5aIoTkroP/eqiZpRV3OnJiIcxvVPEDzhBEErZmqaQRzIGgmq3ZGbrJw5SSgOOizHQ50Wzd/eCWgoAOpOhxhpOoZm4hMrzBzpE7rQBa6DXwuIsXjcf9RU/L/QIX+bn5YTJQtWYkX91xucI3E+eUXr77ofVU4mWeJBR/lAVGEpgx4ThACBKOUoVyaChwbAodrX4spse0vYle+xYvO9BkpoJQhWaMXKACF0/pMKsk0DsAd/VoAbJ0oyQgd2sihwuIVWrIrUp3U3hl0OjPD6THIuI/pYNScSiUfNVtHpvsJNuANExZ8olDEG7zJ2ZnHRnBEtD11gpGJ0J6/gqhnTv1k3esqJ83ZKArkFNXQ6XYJpkfLrDNDdp50YxrUbBZElkMDKs31UGrEE0SYR8RaYISjn4/TEC/GobspTYFWFNopaTf/1sabCNvpKI0b9Iw1w0IeOZnYrQHS7XtOoySFnwy7AZgfe7Jwwgbl4V6VS5duzZ1om17k9QBbJ9DqUbMzPRkeWm2UU88Qt420cURc4OSxogdOcsyZGrzs1S9sKIrCo7SEVeR/UROUKqCnJ8DNUWXR/f756w0IZgf+tc/R27KV5kKxONt2v8/w/v7Jpo3U3T1XbLKeIGzt0YQQ5c+bGGEWK6t62naeM/Nf86Ko38fT70EOa/8I6RDaDmHlpQznqm2jyj6X3OGdFpSvucpb/NGj8MiKaeBcRAMM51td/KCo8GTy765cV34dqZwXa8zQOuRZIDsTwqX84Dn2SFt9V/HD1rYHlwDC5SpGCEmb3aAjANGjmr/vHzZAUv3h4hHCw8AAutCRDYWqMt95Y8Aki9O/VNZuykKeuogGzhCPHAM9CbH/wUeHtlAqQXVSa1eFicbmJan3+BKGcCXFH8DuzBr9rgORU+QMPRw7/W9Zlj+b2CQ1hTABuaBVzUbpCkkLw8O6qfdGrtivAOwZbSZV5YR7C9Nr2AetQblqwwZmEcRBxSGShcuvZKrgxuKgz1laaH2u3ljrDv+Sp9KtldQcjhWqcyMpnFphgB9pcPp3zcB3iL9ONScfsn7U0Y0Eay6C6oj/8GQb24rOkm1RLV87VufJD+ai0D7pPKRGX9HqkNDmcl7ZPKq4HHVVFNgqRv0HnQGo/diHi8tqOZDIJ8X6Rdl6/LXd+INIg6Pdh4W3yVsTvLSzKI+cyhB2XZ4AHs7DHDcPmbeMpnkAzNPDXwXdBQr8yO3mRDsO5ayp6ParYQZycX0E7+pZlpMrZWdWVvGdjvS9cz9tOFjRn9ez05W6Xz9qsIu9UekjJ+lb+mq5A9TUXEIqI/pxWsn7In1R5HD8/Az/IBJFyPnkkkLTEWZJjWslLWzjh5hDoqntymWwKOWG8T0spLFzRjeCFenbQGrH5bFrtDEHphZDdlJ21PZ60FpXCsUUi0v520swRW5I/35sr53MOx8VOxMq0ujpq4JuAohoFd81RA5JyOgTEQceHHPRQ+sTVmyWvW7X2Qn8GKP0bzLK2hQ8VmVDwk1O3TpMAA","Stuart 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","Studio 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","Susan 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","Susan 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","Tadao 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j90Az2d3dbuA/N8mUVnGNYmsYs6A/cEBASPZUyHDt8/DT7jrw+DTSNqCL0aC9ILbNET4ig+ZwKyYlQdkiSdhuSMb22TIU10hMszrgn/JmChfC609mfn9kiw1uuiNgkoN1trKwIzVbiw+PRoJj3oa6uWSc0SJLdI/OHcG+WCHtEcIfKlnlmRW17JWC9ykRNvsDI3SKWRXj2i1QA1Mag8kL2M331raOGYGyoLHt5oE2njtgYXYU99dn6qvNYh2ISH78Hzdkpb2aBOSu9XrEQzMewrkXy0wbdcQvJX88GVP6PBXU/Nr2Rf96MhFMs4DZFKAS1d77u9Vdx7nZQLDUrZNb3gBRAge5NmY0F4uh5CCjUhGwu5enyuPc1BFQzEmO/6qXl5Vh3AxW/W6rZpoe3mXdARLzr1jn9ftl9FLsuFhtMghOWgYQRc8LHSOdOZZA39B85SO5Z528GOzjp2QXKztdhevMZPNiVs6v/wweT37MPQCteFFwab9NG0Twb5nnSdTQDlXoo/pBl8wCDJ64wKlB8j2d2LQhmSvqrNr0Sutkr3/zZsYnImC6jVGdraTzVFM27LSe/6ICE6gn78nGrFO02fH87aZTdrR2H04FMkfaRuP/U3qu+v5qE+HLyz8JFr3XCzhG3YL1ZZrUvoK86fEDCQfmRiflUPC3xAv6LYIPNSyXFDsv1ZDg7J67hTnMBLrHefqwNtJW5WSCwR/L/R4VBBeJn8dbM9bgtlexodvYucXgxZh7oZoCZlN/a/Nobt2v1puQ6wK0fQu5D4yXhqRYCDtSeTbcBlJgpovzxx6YozdmC7B7N9Jr+oJnsU8KuwrksJaV7DXzNje2gBtBZGQ5TVEku7oijgjD2rjh4mpcjnaNmhGXA22+y7ZlnoJdwNCWUkmOQYQ8RoUIaOpBFxTfcIMbmb5jgX1ILnPi5NOxZENgF0vjC69vSWYAGk+XT7fbhkpF8KQbvh3wsxdxNsMGdQXMmMv2VMT/V1aN+sYaH47Xt2O7ELyJC559erkT2kOMv/glReJQRywif33F3ZkkgAAAA==","Takashi 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","Takato 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","Theo 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Benjamin 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Moran":"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","Thomas 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TaBS3q3iri7XGE13/G/adK3cwOAAA","Thomas 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","Thomas 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","Tim 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yo1PghcRNLeJ/IMPfh301iUoFPAXGjBdOgVRId4lm9iHBqbtPQEyZrAYkdhU3i96iR8cz+ODQcok8MO+me3fSEw4hVORfNl4xvDIC6uMif8kbABDnyqpJXWqPlXadknKFFUA0UHFTXhAHMQuGbb3rTLWkvHtAT7tPiR1s8jqLngwjy4EslDGpn59UmrkWx4ffIYnxI2mTHHdPlle3eTnO3q35zP0pdqU1Z/0A69+llf94BQ2/fH+zyWckP9O1OZ2zZOz5Mg+wcaq4aNifHi66iqs0t3qW3gifIDcRHJn+jDu75qMwaK+imPntteSofYeT1s0guhS/mH2zwlVsj4JjkyNK+lztnT7Yg9/Dis8jnp9rYBuEEzUvgMGXkQ6ZzUNLnY/itdqAbQzg5y3VowA6QDk4EdJYyZqGSWA2/hyz8aggvJoGHy1G3/WcT92L3njfSo4FXQuLuikRAUGXEYzcnCP7dZrM1tMt7CvyAdGw95m95skfHTe9uM4pzRbRV3SsFzq08GgNntCWAqQRxw7k93UdktZx1zj3XAJeAC0T4vv1X4J1/JUQ2PnPkEjrVVkou7wNvOSxB/hzeiQ7XlpAcmFAoQlSDNFtYvCWKI+POfw4KRtuu3j5J+k8IWPjSdFJzFw21kLabQVmmPbeMUoYhjwSCNj4pouw5HgTmhg1x5NUY6u1I0y8NIbQ31VyMRHa+U/Sln/ds5KU3MbVv4vLRvf5JL7MlFn8MELdvUrKXba+Iua02NbNcpgFT6UoVSWJNOVak9maf4aPY17+41bKv2IU0ixBnxkBV3GXAMpSr5+/da6M7Zh5mWJtJQ+NCUrQ7eBGfmT7UukcETEZ//fqmFfGYGgGsemBMskjbRd3yUg6NmELi4foJvGOxm3Y3zpzvHj0zbkjFMRf4VqcTxahzy+7VPLdgm3hRAEZsE4eAOs+mIfwbprv4PnZjnjA+vUQMePx8nQyT/56j7P031Mtr4+tDcy33NRHJRRt3IkiZP+WvjoJdcf0SkctxdwMilysJNf7d6h4FCybwVRiRYbF3HNokhxfaKLBIyFIMpijhKz685PoBwLtteqxCPt8DtnfvrUwjbShIY2BZ7NLHRWGEkqgcP+knViFPvP9aSauSLacJxXewU6B01fLKxLB3xbHaU6qeAOpStR0dCXq8p2x3RnowvIHIXBjJYsmheM1otTVmX+PNvjwau70p30GUB3208BqsEunza/EpIKqLDL/MuLA2eGva4v5r3BWYH/skgbf40GIwufgdL9QBiXgHHagvyzmwHSRpu83LxEGje01V21iiwCtUdJuf6GNMj+5GJ73sksR4mREVA0JW/y71sb7QNpvX5A/g26wxFzrVAMUvLLVj9ocZ1mTlplcGe5cvlqwaF+OCkEc5M6fgl8z/NGQ964FBEUmHDn9NLwQzL9rH3s37vWupUbBv28rG92oG4Y4MGBWyDKV+f9OlHJtHTriRGRmQwdypnuw/kEI6gbULS9EtbZ0kvl6Ip23M+uMcrv6pTPrjHWMuHjdbKoa9GFiBuQgD1hZXTFhLd/7+CNqKmiy58u3obgw5+76DxsIg7Ez/yVgX8bz9Dmoc9yOH+9O4k7sCrccbxK/GClA3PbfjYPTc8zpGG5T5mf9AvMRka439/qpRfPn9gvoxut1Ww8Ek1Z/VW0dRsm7taPZd4Gdyb7UjjyrIJcmJqqyo2XmvJV3o29rhCLxEYzbtiHaSLbBRi7ZvVuxQZaS1JsqLs9BcXZmeITkzAaN97Txqd2yq/gmZvOwpAYSoWR3N3WZnwzkskqI+Q3FKWT45gcxhS8NYAFRbQG9Vnl5+K6hVx7v8GBberCWR8RmYTcFOCBfjGo9Aram2nOq0lkjwee1vW6nzfes9Wx2nkBOL9zjyLRHxCBydeX5GP7lm0lDV5D2eWQgFzIZdyTIVXHfImUxdW6R4m+5k3NxBoyR4NIoTaWZ2BZwz+zcJL240XQMXTUKRqSgBEJ21fzVP55KI/WldWtNu04JiowDxN2u7JETTV0kAHl6UFkV8EnHVOBJlI0Y7p5zgd1JpDBZlCifzw6TxK+i8+T+VWIgYr1wyr3BxAOf+czwgqjluRIWys95G9M4RWwa2L/dsrOFeeSX4sr7ZT0GECIJhiKorX0K/D4XppViIcBhnRa9/Vr39GJZqDgnn2LIPLiHTuAO3aTRQAAAA==","Todd 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","Tom 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Roberts":"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","Tom Thomson":"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","Tom 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","Tony 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","Toshiharu 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Hrchexu+PacTZ6k4t3Movr9JY1s7/3ians5Oqx9gNKISEhlFbL/h/RZbDpTeYbvpcSqo6ZbQWI8XBx4SWSZYNK67nmWf7fAh3GP87WDNNwGP9YSr8xYYt+wlUTPg1snWyufC/oxyed1/pLR55U3li+97d1+6HDo5D2H+ZZFJkTG2CdhbgFFDu/D/Q4JnhbS9u+IVmAOmhEJOhJcGM2OfdoJv3g25tcP160R00CzZnegQwyzyPEWeMr0kiqSjv7H8b3skaAAFhzjnzEHntFRJJ7cf+nQnXl5bqDZ/6dg2KF1HEBsF0rH04ejdTNl0rUPt864iLhekz6fK8H4QnOAFCdaLx59RP1S77+4LLtiO+G5fpESGGRqC2lhWk2utvH7pLDymZLcZJuBXCoQ//4R20uJLmDl9gpOXQNL/7RRROv3x6PxNj85hZCNoXfS2V8iKr5UdXWI5xVQEpD284Eew5lNdvUBqt5UCo6XC/BzYddTni6XLT8dO7DGOx47NNe507Ky03V3M5yDFhswIq6+CnTAKBgfJCc3mPQ8iXaOQDJAw7uXGrSFhG0ugcmI1IXWeelkz33/7H7LiuFlPlTicVrfgaDODwoOUui5vg0OmjTJ810bBuwO4IxFzzucE1xpdj9LdVZWd4TBL+2LruLZxTnA9yaDx9Zzf0MxbP+/29CsZyNEbcxKjqaHgKQs9F+arri1Myfz+FOapj0XZIl/lafY5LMhSpLGH0spz7yBVHwsW51MTahrCnoM1YlaGZTc2sTLHmEm9xZwAfIXJ/RaryEr3g6sfwPhIZoLlS9l/inGg+2qD5S0gMy8NGXzEMwyXD6vwHlQ0LuQxbXAYrbyxy3j6jkVzwpWs/yuRfw50Y30jz5to6UOXz0ehJZSZzy5U3x/hN4HCD1ow0IhTAba2Cw8YnvM4Ay2ncMxCIhqq1JYSLFWeJP5WB5TQ3kUpRw3gKZx6tmbXBuTIQYuLeOS7+jkCzO1Onr08vjIKJB5nLaWdZQUvdsIv/lCeRaITay+3oeMoOZpkPk/x6yAfZt77x5tzmr7ji+sYkrO12UKv7cHNSXXbPXIhh5WdE0tZenRoyZmeUr3bR9vR8Ib7d9mitpcVTWmQ/DEiJmK37zciIMMfEgYCgrGO9dAwZJf8qVV+7cQFgI7fsPWlIFTw36NPKVm0A9nb+jTGjH5FDHVBod9vLLAY6abbkJs7xpyMmDOC7BIrh4I2twQikOUrjZ6NDFKQ20HpSyA6gKCO4u3PDdd48jbWMZ+k7PNIHp8Qn6DroZVZQarM8f6TzZlX9bvpk2OiiRhYw6XHwlNqvaUHdfarV3o54A1lbG/iSqdGimg0UhB63SKlrdZa0j71dp63RPljOhJbkDAeWNrjoV3SKq0OFr32oCP/b7F6wZv5VvmGPHgbvLdl782AaSyayfWO2kPnN+/Eb/QIJq/fNgmklt3tsA04XDTeI3/byTHfTzIY1/5k0KAGXeKOA3m50HAr8LzhYwzOBUESu8ITBCS1Cac3yztSBjkOhVbfb5pXdhseLiZM68ReSDL5Xkpp3vyj9A4OItaXZGABJ5of1NV8YgAUlXeHvHZu5p4lVPebL3Hdto/XilZnuY098c0nPTheX5GVxwuWU8blSUM2hpOgFa81nom9s+cPuWLf9Q4vommDwcl85Qjv0DQ1+sNQtzKlmBAdu/6iJ+b9yxI9Un5DmdBpdZRSrUrUSRq8NnScs9tdpjsPL9Zt66frGrZgJ1nrqcZAu1Vc4Ib2OAdCrGY9wPhI6TgXPgmUB6h8jwY1yPTGdjyoSh6KfNmclffKnxZfigI8l4NQIV55sJICgYqnJllqXAlD0TyfTN2omQJu6eEPgA4+zcHblm65ded4GJUXxM92i6kTHWCaj81IlaJDY+HyrNIsYn6QoCOKOEq03uNKJeChTpzYARLehTRwAAA=","Tristan 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","Tsutomu 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","Virgil 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Langley":"UklGRp4IAABXRUJQVlA4IJIIAAAQMwCdASpQAPAAPxFurlCsJiQjsXS9oYAiCWMAyjUjPnFuN+eam4UQvhMPNKIBj1lK9zeN3xtjlO2UZIoiR/F2vV0qelqN6FMw+8/Obs0sl0GSUdDM5eg0QyQmdQdLXWbvTET8SV6qo3LDQqojsP/4ddJ8c5Ss2t8RJ9tiiIUc+LzF4Nw9G2ZqsB0h3VzdLqa4m18fKNqDwRT3RKYt5JKH5iJZOSvBzRIkb7RU7bKB8/1jaE85s6yaPzgjBGPmxvF3U5pWRkDEajgJrB/WP8UZpV/xIaShKO1fOfvJbTrUE3Ln8rKxYwoqS/2FLKcJstU9mNpy82O2ADSTOAFwszjQ74tWpE9dAGRHKfEmWARJKrbsvSoIGXzHXJ6QTVmJqYUEo/+NroDvs5DPdOG5fCzDwFtiJ14vgjFwN7Pxt0WYa4D4ui97uneqsou2wVz+3qqLzt5V9zNM1epHPfzHnBszThKcYvqXLh67KQtWCNQrofUZFYmBh9ywcB7hAg49KWxUW7TdeigiHk1NtFb799W338gNJFDNHCIQFU30qv7jtAAA/va0Aw3XEvkFEZPVTiMXGwTcYOI2PClngETXAPSgxAdAAHpA67VJXAfoYOOOuT6a20M4uIIMKjHStGcvn+DGTp5wEJFqM/Tx/m8Ca2nrWin2xe+WHaiWBzYBu0CXX9WoTiRO+0+pUqq6bz6Fd8tPp+Z9Vln1iqq22d/mtGLGf46kJwMOCzb8Q0z+MGLMdO4DxKq4aT0+Dsajpka9Vri2Fa2o7/HXoC1r/YffSqH8O5oSUd7HvifXF32XHBWiCEnR+8/nTw1ZyKEdQ9yuUm84dD/n24uuRU+QoNNq/rAtsyZfcC4XoOcUyMRNRczsjLERre1/1gFq5xvrt2H7LNhlGLMIr4MJawRX004Jq81cwvKEu6it49jdf1mURqrAPegC7FtTHLOe9snvME4eFaIW0qIO285hEdaPjFGNaNsRnJifAQQhLHLDvFgiIu2DduPXX3shwJYyDdhTJLGIkc/xytqmWmnINJHi+6QMposh+GP6N3Wuy+ymrm7xA+oL2p+lOSOzjgtuHN8gIJO25DEzeOFXsgMDjcxgpkP8uA5m4qCJyZOX5ifMOMjj3vz6fSdQ5Y0DG5CJ4JT4EZ4PrjC9+edR8UexrAhu6is+VeBMf2Wvvs7q4qDGAtHo+efMNP1zip+Mi1utNCn/5W3MzjeBik4VOaHNfo8RikhyUzOt7gULW0b5iJaCHukj1oDJ5yNYD4bAYP1BnehlgV0VnYwvOPyY3rhNPHnQ2pnNodHoIZboulwWz38UoFXVV0whOHLfTzc8od95iTHxVUU98yEYi8fTA0lgm/UqIhjQzonVhSgYZ9zaFwUsRWzXFeea/pBf5iyeC8qS/f2fgdtTK/aTKMy7rkZqmSyz7v9Bo5Cdtalsll7rrfy/EJUlfbD/PwvkU4IrbUpX5E9TN0a0ivG26rXoUyW3MXc67c/TWJg2BQwLgS0TSNMX05R0TMA9kUlyHc//BvZW0V3WPvcR6Ov857XNzdeJKnhqlNowqaazOG5ccStIVzUR03DteBfim8w9JkPELHgeU5IMyicOj4s2y6/xf0n/u0z2p4RbkkbDaIqyBFG2OKMwLhtHTELQbOnq906iPwD4g442WJL4cL3li5y6qzn+H1LV9/SxTyr9pgbHloP2IYPObsQ09Dz3l9Itxf3q07Aay1cVap0oseW6AgAy2YGUvwMlMVxeYgC8cn6Uait3Wgp4tYQyFOLeyeYSxx5BHM+lwkzmcCo45ilfanFyg5+viJimLviBsWw3vKksm5h+g2uKdKwDlE41d4ZgFArjufE4UD17Klh3iK1yGghV6vIkfZ/Bselpnu/5U9KpjTha81GQcAPWRqnri+yDj+FodN5mg0BxGa/LoRZjkyod2al+7/EhuRYT/WcJbfca4I0rsmIt6LI3ixxWCRxGpKPDZ6OspsSqPvfYrgZeO1Eoz1AxDCAf+DHFWzm51wlsrDG/XTtHflmxTZlPR33RMyF/PWjXybICQabJcVd2GN6aYrvgtJmK5RKKpou2/+Ppyh5A6jc5X/unfAKEGylRSgZYmyYIiInUtzB4TwR6nsv1hSw1zYHY4A8edaJE23A/uCZd6n8bp8wYAJQmiSO6FHr/FwlLdg49KlH/cDtNjH5X2M6UNQU5xF9NRdaMge7oC9FhMcZ+Ba8rxaBZrFPF4HhtA5d+TTx0GpHTGP/rakK3cn8jlC1Y6k/avEA/9QGXtYWK8/nBl1EnLIDbYud1dukm7a7TLkuGt89mPAxcFM4t8GuFBsfgsyYl2/zVhZIZ7Nso11A5JfjiXue1Lomdr1pZvmMuGViw/xLnIH4hoTShMWvuTUOXy+aThouTLmiIMorKVjlngCWi+qYJdyh0qcJaBnv8MFSjgLUZ5vHwz6Adt9X5xBe3xYSd01tXwXNeGkevGglwG+SUIoUh8zbe8o+18pwgFyrIWC85e0OeaTFl9Qm6kdvGmVKgFpt4GUn6qzbQmS3oGm9HGMwI4c4jOFgzV/2bZd9iVs69mObugiDMqzfWK11twmxxdhoRS2PlCcQrdNY2iTvXH5cIua5cG9DtA6zKcmAO6lc9l96urwNRKZJF5pnc0fAmvyStxL07jpJBqQK4iowvF8FCvmZlaefKFUyQ7k6NQcSjxi8Z7KrJOB175JnDo2lUWOVhbtf0oTZOEEv/VmZu19UhPtYOhpirCbOjW2lUeIQLfV8VtH0ATKB6qacZ6PRX4FcaTRHn5EUy+qcHXEbGAydr7lBpQ4L44L1Hu9hBDc9/pNv18XxsJDz/8dhp/yujV0pES83KP6iGpgwlVdhy9BjheLrSMZfL0XOX6zeKB3BOyyZHb0KgTOxuPoYNF3zHr/FbE+wKhC3/kB/sTY3pYRXNlMAA","Walter Percy 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Henry Hunt":"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","William Hogarth":"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","William Holman 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S. 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","Yayoi 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","Yiannis 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","Yue 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Ivanovich 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diff --git a/docs/1.Installation/1.one-click-installer.md b/docs/1.Installation/1.one-click-installer.md index 567682910..b92edd1cf 100644 --- a/docs/1.Installation/1.one-click-installer.md +++ b/docs/1.Installation/1.one-click-installer.md @@ -14,7 +14,7 @@ Home Page: https://github.com/Sygil-Dev/sygil-webui - Open the `installer` folder and copy the `install.bat` to the root folder next to the `webui.bat` -- Double-click the `install.bat` file and wait for it to handle everything for you. +- Double-click the `install.bat` file and wait for it to handle everything for you. ### Installation on Linux: @@ -26,4 +26,4 @@ Home Page: https://github.com/Sygil-Dev/sygil-webui - Wait for the installer to handle everything for you. -After installation, you can run the `webui.cmd` file (on Windows) or `webui.sh` file (on Linux/Mac) to start the WebUI. \ No newline at end of file +After installation, you can run the `webui.cmd` file (on Windows) or `webui.sh` file (on Linux/Mac) to start the WebUI. diff --git a/docs/1.Installation/2.windows-installation.md b/docs/1.Installation/2.windows-installation.md index d60c3368d..2815a698d 100644 --- a/docs/1.Installation/2.windows-installation.md +++ b/docs/1.Installation/2.windows-installation.md @@ -37,45 +37,45 @@ along with this program. If not, see . * Open Miniconda3 Prompt from your start menu after it has been installed -* _(Optional)_ Create a new text file in your root directory `/sygil-webui/custom-conda-path.txt` that contains the path to your relevant Miniconda3, for example `C:\Users\\miniconda3` (replace `` with your own username). This is required if you have more than 1 miniconda installation or are using custom installation location. +* _(Optional)_ Create a new text file in your root directory `/sygil-webui/custom-conda-path.txt` that contains the path to your relevant Miniconda3, for example `C:\Users\\miniconda3` (replace `` with your own username). This is required if you have more than 1 miniconda installation or are using custom installation location. ## Cloning the repo -Type `git clone https://github.com/Sygil-Dev/sygil-webui.git` into the prompt. +Type `git clone https://github.com/Sygil-Dev/sygil-webui.git` into the prompt. -This will create the `sygil-webui` directory in your Windows user folder. +This will create the `sygil-webui` directory in your Windows user folder. ![CleanShot 2022-08-31 at 16 31 20@2x](https://user-images.githubusercontent.com/463317/187796462-29e5bafd-bbc1-4a48-adc8-7eccc174cb62.jpg) ---- +--- Once a repo has been cloned, updating it is as easy as typing `git pull` inside of Miniconda when in the repo’s topmost directory downloaded by the clone command. Below you can see I used the `cd` command to navigate into that folder. ![CleanShot 2022-08-31 at 16 36 34@2x](https://user-images.githubusercontent.com/463317/187796970-db94402f-717b-43a8-9c85-270c0cd256c3.jpg) -* Next you are going to want to create a Hugging Face account: [https://huggingface.co/](https://huggingface.co/) +* Next you are going to want to create a Hugging Face account: [https://huggingface.co/](https://huggingface.co/) -* After you have signed up, and are signed in go to this link and click on Authorize: [https://huggingface.co/CompVis/stable-diffusion-v-1-4-original](https://huggingface.co/CompVis/stable-diffusion-v-1-4-original) +* After you have signed up, and are signed in go to this link and click on Authorize: [https://huggingface.co/CompVis/stable-diffusion-v-1-4-original](https://huggingface.co/CompVis/stable-diffusion-v-1-4-original) -* After you have authorized your account, go to this link to download the model weights for version 1.4 of the model, future versions will be released in the same way, and updating them will be a similar process : +* After you have authorized your account, go to this link to download the model weights for version 1.4 of the model, future versions will be released in the same way, and updating them will be a similar process : [https://huggingface.co/CompVis/stable-diffusion-v-1-4-original/resolve/main/sd-v1-4.ckpt](https://huggingface.co/CompVis/stable-diffusion-v-1-4-original/resolve/main/sd-v1-4.ckpt) * Download the model into this directory: `C:\Users\\sygil-webui\models\ldm\stable-diffusion-v1` * Rename `sd-v1-4.ckpt` to `model.ckpt` once it is inside the stable-diffusion-v1 folder. -* Since we are already in our sygil-webui folder in Miniconda, our next step is to create the environment Stable Diffusion needs to work. +* Since we are already in our sygil-webui folder in Miniconda, our next step is to create the environment Stable Diffusion needs to work. * _(Optional)_ If you already have an environment set up for an installation of Stable Diffusion named ldm open up the `environment.yaml` file in `\sygil-webui\` change the environment name inside of it from `ldm` to `ldo` ---- +--- ## First run * `webui.cmd` at the root folder (`\sygil-webui\`) is your main script that you'll always run. It has the functions to automatically do the followings: - - * Create conda env + + * Create conda env * Install and update requirements - * Run the relauncher and webui.py script for gradio UI options + * Run the relauncher and webui.py script for gradio UI options * Run `webui.cmd` by double clicking the file. @@ -83,7 +83,7 @@ Once a repo has been cloned, updating it is as easy as typing `git pull` inside ![First successful run](https://user-images.githubusercontent.com/3688500/189009827-66c5df32-be44-4851-a265-6791444f537f.JPG) -* You'll receive warning messages on **GFPGAN**, **RealESRGAN** and **LDSR** but these are optionals and will be further explained below. +* You'll receive warning messages on **GFPGAN**, **RealESRGAN** and **LDSR** but these are optionals and will be further explained below. * In the meantime, you can now go to your web browser and open the link to [http://localhost:7860/](http://localhost:7860/). @@ -91,9 +91,9 @@ Once a repo has been cloned, updating it is as easy as typing `git pull` inside * You should be able to see progress in your `webui.cmd` window. The [http://localhost:7860/](http://localhost:7860/) will be automatically updated to show the final image once progress reach 100% -* Images created with the web interface will be saved to `\sygil-webui\outputs\` in their respective folders alongside `.yaml` text files with all of the details of your prompts for easy referencing later. Images will also be saved with their seed and numbered so that they can be cross referenced with their `.yaml` files easily. +* Images created with the web interface will be saved to `\sygil-webui\outputs\` in their respective folders alongside `.yaml` text files with all of the details of your prompts for easy referencing later. Images will also be saved with their seed and numbered so that they can be cross referenced with their `.yaml` files easily. ---- +--- ### Optional additional models @@ -104,12 +104,12 @@ There are three more models that we need to download in order to get the most ou ### GFPGAN 1. If you want to use GFPGAN to improve generated faces, you need to install it separately. -2. Download [GFPGANv1.3.pth](https://github.com/TencentARC/GFPGAN/releases/download/v1.3.0/GFPGANv1.3.pth) and [GFPGANv1.4.pth](https://github.com/TencentARC/GFPGAN/releases/download/v1.3.4/GFPGANv1.4.pth) and put it into the `/sygil-webui/models/gfpgan` directory. +2. Download [GFPGANv1.3.pth](https://github.com/TencentARC/GFPGAN/releases/download/v1.3.0/GFPGANv1.3.pth) and [GFPGANv1.4.pth](https://github.com/TencentARC/GFPGAN/releases/download/v1.3.4/GFPGANv1.4.pth) and put it into the `/sygil-webui/models/gfpgan` directory. ### RealESRGAN 1. Download [RealESRGAN_x4plus.pth](https://github.com/xinntao/Real-ESRGAN/releases/download/v0.1.0/RealESRGAN_x4plus.pth) and [RealESRGAN_x4plus_anime_6B.pth](https://github.com/xinntao/Real-ESRGAN/releases/download/v0.2.2.4/RealESRGAN_x4plus_anime_6B.pth). -2. Put them into the `sygil-webui/models/realesrgan` directory. +2. Put them into the `sygil-webui/models/realesrgan` directory. ### LDSR @@ -117,7 +117,7 @@ There are three more models that we need to download in order to get the most ou 2. Git clone [Hafiidz/latent-diffusion](https://github.com/Hafiidz/latent-diffusion) into your `/sygil-webui/src/` folder. 3. Run `/sygil-webui/models/ldsr/download_model.bat` to automatically download and rename the models. 4. Wait until it is done and you can confirm by confirming two new files in `sygil-webui/models/ldsr/` -5. _(Optional)_ If there are no files there, you can manually download **LDSR** [project.yaml](https://heibox.uni-heidelberg.de/f/31a76b13ea27482981b4/?dl=1) and [model last.cpkt](https://heibox.uni-heidelberg.de/f/578df07c8fc04ffbadf3/?dl=1). +5. _(Optional)_ If there are no files there, you can manually download **LDSR** [project.yaml](https://heibox.uni-heidelberg.de/f/31a76b13ea27482981b4/?dl=1) and [model last.cpkt](https://heibox.uni-heidelberg.de/f/578df07c8fc04ffbadf3/?dl=1). 6. Rename last.ckpt to model.ckpt and place both under `sygil-webui/models/ldsr/`. 7. Refer to [here](https://github.com/Sygil-Dev/sygil-webui/issues/488) for any issue. diff --git a/docs/1.Installation/3.linux-installation.md b/docs/1.Installation/3.linux-installation.md index 71bf83112..b68eb77c0 100644 --- a/docs/1.Installation/3.linux-installation.md +++ b/docs/1.Installation/3.linux-installation.md @@ -46,7 +46,7 @@ along with this program. If not, see . **Step 3:** Make the script executable by opening the directory in your Terminal and typing `chmod +x linux-sd.sh`, or whatever you named this file as. -**Step 4:** Run the script with `./linux-sd.sh`, it will begin by cloning the [WebUI Github Repo](https://github.com/Sygil-Dev/sygil-webui) to the directory the script is located in. This folder will be named `sygil-webui`. +**Step 4:** Run the script with `./linux-sd.sh`, it will begin by cloning the [WebUI Github Repo](https://github.com/Sygil-Dev/sygil-webui) to the directory the script is located in. This folder will be named `sygil-webui`. **Step 5:** The script will pause and ask that you move/copy the downloaded 1.4 AI models to the `sygil-webui` folder. Press Enter once you have done so to continue. @@ -67,8 +67,8 @@ The user will have the ability to set these to yes or no using the menu choices. **Building the Conda environment may take upwards of 15 minutes, depending on your network connection and system specs. This is normal, just leave it be and let it finish. If you are trying to update and the script hangs at `Installing PIP Dependencies` for more than 10 minutes, you will need to `Ctrl-C` to stop the script, delete your `src` folder, and rerun `linux-sd.sh` again.** -**Step 8:** Once the conda environment has been created and the upscaler models have been downloaded, then the user is presented with a choice to choose between the Streamlit or Gradio versions of the WebUI Interface. - - Streamlit: +**Step 8:** Once the conda environment has been created and the upscaler models have been downloaded, then the user is presented with a choice to choose between the Streamlit or Gradio versions of the WebUI Interface. + - Streamlit: - Has A More Modern UI - More Features Planned - Will Be The Main UI Going Forward diff --git a/docs/1.Installation/4.docker-guide.md b/docs/1.Installation/4.docker-guide.md index 9cebbe726..c57f1fe1e 100644 --- a/docs/1.Installation/4.docker-guide.md +++ b/docs/1.Installation/4.docker-guide.md @@ -56,9 +56,9 @@ Requirements: * Host computer is AMD64 architecture (e.g. Intel/AMD x86 64-bit CPUs) * Host computer operating system (Linux or Windows with WSL2 enabled) * See [Microsoft WSL2 Installation Guide for Windows 10] (https://learn.microsoft.com/en-us/windows/wsl/) for more information on installing. - * Ubuntu (Default) for WSL2 is recommended for Windows users + * Ubuntu (Default) for WSL2 is recommended for Windows users * Host computer has Docker, or compatible container runtime - * Docker Compose (v1.29+) or later + * Docker Compose (v1.29+) or later * See [Install Docker Engine] (https://docs.docker.com/engine/install/#supported-platforms) to learn more about installing Docker on your Linux operating system * 10+ GB Free Disk Space (used by Docker base image, the Stable Diffusion WebUI Docker image for dependencies, model files/weights) @@ -78,7 +78,7 @@ to issues with AMDs support of GPU passthrough. You also _must_ have ROCm driver ``` docker compose -f docker-compose.yml -f docker-compose.amd.yml ... ``` -or, by setting +or, by setting ``` export COMPOSE_FILE=docker-compose.yml:docker-compose.amd.yml ``` diff --git a/docs/3.Gradio/2.gradio-interface.md b/docs/3.Gradio/2.gradio-interface.md index 5018cf0a9..470b7efcc 100644 --- a/docs/3.Gradio/2.gradio-interface.md +++ b/docs/3.Gradio/2.gradio-interface.md @@ -98,22 +98,22 @@ It is hierarchical, so each layer can have their own child layers. In the frontend you can find a brief documentation for the syntax, examples and reference for the various arguments. Here a summary: -Markdown headings, e.g. '# layer0', define layers. -The content of sections define the arguments for image generation. +Markdown headings, e.g. '# layer0', define layers. +The content of sections define the arguments for image generation. Arguments are defined by lines of the form 'arg:value' or 'arg=value'. -Layers are hierarchical, i.e. each layer can contain more layers. +Layers are hierarchical, i.e. each layer can contain more layers. The number of '#' increases in the headings of a child layers. Child layers are blended together by their image masks, like layers in image editors. -By default alpha composition is used for blending. +By default alpha composition is used for blending. Other blend modes from [ImageChops](https://pillow.readthedocs.io/en/stable/reference/ImageChops.html) can also be used. -Sections with "prompt" and child layers invoke Image2Image, without child layers they invoke Text2Image. +Sections with "prompt" and child layers invoke Image2Image, without child layers they invoke Text2Image. The result of blending child layers will be the input for Image2Image. Without "prompt" they are just images, useful for mask selection, image composition, etc. Images can be initialized with "color", resized with "resize" and their position specified with "pos". -Rotation and rotation center are "rotation" and "center". +Rotation and rotation center are "rotation" and "center". Mask can automatically be selected by color, color at pixels of the image, or by estimated depth. @@ -128,15 +128,15 @@ The poses describe the camera position and orientation as x,y,z,rotate_x,rotate_ The camera coordinate system is the pinhole camera as described and pictured in [OpenCV "Camera Calibration and 3D Reconstruction" documentation](https://docs.opencv.org/4.x/d9/d0c/group__calib3d.html). When the camera pose `transform3d_from_pose` where the input image was taken is not specified, the camera pose `transform3d_to_pose` to which the image is to be transformed is in terms of the input camera coordinate system: -Walking forwards one depth unit in the input image corresponds to a position `0,0,1`. -Walking to the right is something like `1,0,0`. +Walking forwards one depth unit in the input image corresponds to a position `0,0,1`. +Walking to the right is something like `1,0,0`. Going downwards is then `0,1,0`. ## Gradio Optional Customizations --- -Gradio allows for a number of possible customizations via command line arguments/terminal parameters. If you are running these manually, they would need to be run like this: `python scripts/webui.py --param`. Otherwise, you may add your own parameter customizations to `scripts/relauncher.py`, the program that automatically relaunches the Gradio interface should a crash happen. +Gradio allows for a number of possible customizations via command line arguments/terminal parameters. If you are running these manually, they would need to be run like this: `python scripts/webui.py --param`. Otherwise, you may add your own parameter customizations to `scripts/relauncher.py`, the program that automatically relaunches the Gradio interface should a crash happen. Inside of `relauncher.py` are a few preset defaults most people would likely access: @@ -171,7 +171,7 @@ additional_arguments = "" --- -This is a list of the full set of optional parameters you can launch the Gradio Interface with. +This is a list of the full set of optional parameters you can launch the Gradio Interface with. ``` usage: webui.py [-h] [--ckpt CKPT] [--cli CLI] [--config CONFIG] [--defaults DEFAULTS] [--esrgan-cpu] [--esrgan-gpu ESRGAN_GPU] [--extra-models-cpu] [--extra-models-gpu] [--gfpgan-cpu] [--gfpgan-dir GFPGAN_DIR] [--gfpgan-gpu GFPGAN_GPU] [--gpu GPU] diff --git a/docs/4.post-processing.md b/docs/4.post-processing.md index 2f869ae30..f0dc5bf22 100644 --- a/docs/4.post-processing.md +++ b/docs/4.post-processing.md @@ -61,7 +61,7 @@ To use GoBig, you will need to download the RealESRGAN models as directed above. LSDR is a 4X upscaler with high VRAM usage that uses a Latent Diffusion model to upscale the image. This will accentuate the details of an image, but won't change the composition. This might introduce sharpening, but it is great for textures or compositions with plenty of details. However, it is slower and will use more VRAM. If you want to use LSDR to upscale your images, you need to download the models for it separately if you are on Windows or doing so manually on Linux. -Download the LDSR [project.yaml](https://heibox.uni-heidelberg.de/f/31a76b13ea27482981b4/?dl=1) and [ model last.cpkt](https://heibox.uni-heidelberg.de/f/578df07c8fc04ffbadf3/?dl=1). Rename `last.ckpt` to `model.ckpt` and place both in the `sygil-webui/models/ldsr` directory after you have setup the conda environment for the first time. +Download the LDSR [project.yaml](https://heibox.uni-heidelberg.de/f/31a76b13ea27482981b4/?dl=1) and [ model last.cpkt](https://heibox.uni-heidelberg.de/f/578df07c8fc04ffbadf3/?dl=1). Rename `last.ckpt` to `model.ckpt` and place both in the `sygil-webui/models/ldsr` directory after you have setup the conda environment for the first time. ## GoLatent (Gradio only currently) diff --git a/docs/5.concepts-library.md b/docs/5.concepts-library.md index 41ccc7121..e12a87102 100644 --- a/docs/5.concepts-library.md +++ b/docs/5.concepts-library.md @@ -6,4 +6,4 @@ ![](../images/streamlit/streamlit-concepts.png) -The Concept Library allows for the easy usage of custom textual inversion models. These models may be loaded into `models/custom/sd-concepts-library` and will appear in the Concepts Library in Streamlit. To use one of these custom models in a prompt, either copy it using the button on the model, or type `` in the prompt where you wish to use it. \ No newline at end of file +The Concept Library allows for the easy usage of custom textual inversion models. These models may be loaded into `models/custom/sd-concepts-library` and will appear in the Concepts Library in Streamlit. To use one of these custom models in a prompt, either copy it using the button on the model, or type `` in the prompt where you wish to use it. diff --git a/docs/6.custom-models.md b/docs/6.custom-models.md index 11434056f..ee94648ad 100644 --- a/docs/6.custom-models.md +++ b/docs/6.custom-models.md @@ -18,7 +18,7 @@ You should have received a copy of the GNU Affero General Public License along with this program. If not, see . --> -You can use other *versions* of Stable Diffusion, and *fine-tunes* of Stable Diffusion. +You can use other *versions* of Stable Diffusion, and *fine-tunes* of Stable Diffusion. Any model with the `.ckpt` extension can be placed into the `models/custom` folder and used in the UI. The filename of the model will be used to show the model on the drop-down menu on the UI from which you can select and use your custom model so, make sure it has a good filename so you can recognize it from the drop-down menu. @@ -44,7 +44,7 @@ Any model with the `.ckpt` extension can be placed into the `models/custom` fold - ### [Trinart v2](https://huggingface.co/naclbit/trinart_stable_diffusion_v2) -- +- ## Unofficial Model List: diff --git a/docusaurus.config.js b/docusaurus.config.js index cb23c5f80..439e342c5 100644 --- a/docusaurus.config.js +++ b/docusaurus.config.js @@ -27,7 +27,7 @@ const config = { defaultLocale: 'en', locales: ['en'], }, - + // ... plugins: [ [ @@ -108,7 +108,7 @@ const config = { /** @type {import('@docusaurus/preset-classic').Options} */ ({ docs: { - + sidebarCollapsed: false, sidebarPath: require.resolve('./sidebars.js'), // Please change this to your repo. @@ -193,4 +193,4 @@ const config = { }), }; -module.exports = config; \ No newline at end of file +module.exports = config; diff --git a/entrypoint.sh b/entrypoint.sh index ebf089ebc..d8ca5cc13 100644 --- a/entrypoint.sh +++ b/entrypoint.sh @@ -13,7 +13,7 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . # # Starts the webserver inside the docker container # diff --git a/environment.yaml b/environment.yaml index b89184498..a6a9cc7e0 100644 --- a/environment.yaml +++ b/environment.yaml @@ -13,7 +13,7 @@ name: ldm # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . channels: - pytorch - defaults diff --git a/frontend/.eslintrc.js b/frontend/.eslintrc.js index f6abf93f6..07512bd42 100644 --- a/frontend/.eslintrc.js +++ b/frontend/.eslintrc.js @@ -20,4 +20,4 @@ module.exports = { 'no-console': process.env.NODE_ENV === 'production' ? 'warn' : 'off', 'no-debugger': process.env.NODE_ENV === 'production' ? 'warn' : 'off' } -} \ No newline at end of file +} diff --git a/frontend/css/custom.css b/frontend/css/custom.css index a49446c3e..68508c3ee 100644 --- a/frontend/css/custom.css +++ b/frontend/css/custom.css @@ -1,7 +1,7 @@ /* ---------------------------------------------- * Generated by Animista on 2022-9-3 12:0:51 * Licensed under FreeBSD License. - * See http://animista.net/license for more info. + * See http://animista.net/license for more info. * w: http://animista.net, t: @cssanimista * ---------------------------------------------- */ @@ -26,7 +26,7 @@ opacity: 1; } } - + /* CSS HEX */ :root { @@ -130,7 +130,7 @@ background-color:#9d85fbdf!important; border: none!important;} /* Background for Gradio stuff along with colors for text */ .dark .gr-box { - + background-color:rgba(55, 55, 55, 0.105)!important; border: solid 0.5px!important; @@ -206,4 +206,3 @@ button, select, textarea { .dark .gr-check-radio{ background-color: #373737ff!important; } - diff --git a/frontend/css/no_progress_bar.css b/frontend/css/no_progress_bar.css index bae9ded77..296c8be77 100644 --- a/frontend/css/no_progress_bar.css +++ b/frontend/css/no_progress_bar.css @@ -18,4 +18,4 @@ along with this program. If not, see . .wrap .m-12 svg { display:none!important; } .wrap .m-12::before { content:"Loading..." } .progress-bar { display:none!important; } -.meta-text { display:none!important; } \ No newline at end of file +.meta-text { display:none!important; } diff --git a/frontend/css/streamlit.main.css b/frontend/css/streamlit.main.css index 9162d059e..dc41c7610 100644 --- a/frontend/css/streamlit.main.css +++ b/frontend/css/streamlit.main.css @@ -146,7 +146,7 @@ div.gallery:hover { .css-jn99sy { display: none } - + /* Make the text area widget have a similar height as the text input field */ .st-dy{ height: 54px; @@ -154,14 +154,14 @@ div.gallery:hover { } .css-17useex{ gap: 3px; - + } /* Remove some empty spaces to make the UI more compact. */ .css-18e3th9{ padding-left: 10px; padding-right: 30px; - position: unset !important; /* Fixes the layout/page going up when an expander or another item is expanded and then collapsed */ + position: unset !important; /* Fixes the layout/page going up when an expander or another item is expanded and then collapsed */ } .css-k1vhr4{ padding-top: initial; diff --git a/frontend/css_and_js.py b/frontend/css_and_js.py index 11063368c..817afbd02 100644 --- a/frontend/css_and_js.py +++ b/frontend/css_and_js.py @@ -12,7 +12,7 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . from os import path import json @@ -28,7 +28,7 @@ def readTextFile(*args): def css(opt): styling = readTextFile("css", "styles.css") if not opt.no_progressbar_hiding: - styling += readTextFile("css", "no_progress_bar.css") + styling += readTextFile("css", "no_progress_bar.css") return styling diff --git a/frontend/dists/concept-browser/dist/index.html b/frontend/dists/concept-browser/dist/index.html index 2f3b461b5..1b8a045dc 100644 --- a/frontend/dists/concept-browser/dist/index.html +++ b/frontend/dists/concept-browser/dist/index.html @@ -10,4 +10,4 @@
- \ No newline at end of file + diff --git a/frontend/dists/sd-gallery/dist/assets/index.aeaed602.js b/frontend/dists/sd-gallery/dist/assets/index.aeaed602.js index b31940da9..685c3162f 100644 --- a/frontend/dists/sd-gallery/dist/assets/index.aeaed602.js +++ b/frontend/dists/sd-gallery/dist/assets/index.aeaed602.js @@ -187,7 +187,7 @@ PERFORMANCE OF THIS SOFTWARE. ***************************************************************************** */var Oa=function(){return Oa=Object.assign||function(t){for(var n,r=1,i=arguments.length;r
- `;this.core.outer.addClass("lg-has-thumb"),this.settings.appendThumbnailsTo===".lg-components"?this.core.$lgComponents.append(n):this.core.outer.append(n),this.$thumbOuter=this.core.outer.find(".lg-thumb-outer").first(),this.$lgThumb=this.core.outer.find(".lg-thumb").first(),this.settings.animateThumb&&this.core.outer.find(".lg-thumb").css("transition-duration",this.core.settings.speed+"ms").css("width",this.thumbTotalWidth+"px").css("position","relative"),this.setThumbItemHtml(this.core.galleryItems)},e.prototype.enableThumbDrag=function(){var t=this,n={cords:{startX:0,endX:0},isMoved:!1,newTranslateX:0,startTime:new Date,endTime:new Date,touchMoveTime:0},r=!1;this.$thumbOuter.addClass("lg-grab"),this.core.outer.find(".lg-thumb").first().on("mousedown.lg.thumb",function(i){t.thumbTotalWidth>t.thumbOuterWidth&&(i.preventDefault(),n.cords.startX=i.pageX,n.startTime=new Date,t.thumbClickable=!1,r=!0,t.core.outer.get().scrollLeft+=1,t.core.outer.get().scrollLeft-=1,t.$thumbOuter.removeClass("lg-grab").addClass("lg-grabbing"))}),this.$LG(window).on("mousemove.lg.thumb.global"+this.core.lgId,function(i){!t.core.lgOpened||r&&(n.cords.endX=i.pageX,n=t.onThumbTouchMove(n))}),this.$LG(window).on("mouseup.lg.thumb.global"+this.core.lgId,function(){!t.core.lgOpened||(n.isMoved?n=t.onThumbTouchEnd(n):t.thumbClickable=!0,r&&(r=!1,t.$thumbOuter.removeClass("lg-grabbing").addClass("lg-grab")))})},e.prototype.enableThumbSwipe=function(){var t=this,n={cords:{startX:0,endX:0},isMoved:!1,newTranslateX:0,startTime:new Date,endTime:new Date,touchMoveTime:0};this.$lgThumb.on("touchstart.lg",function(r){t.thumbTotalWidth>t.thumbOuterWidth&&(r.preventDefault(),n.cords.startX=r.targetTouches[0].pageX,t.thumbClickable=!1,n.startTime=new Date)}),this.$lgThumb.on("touchmove.lg",function(r){t.thumbTotalWidth>t.thumbOuterWidth&&(r.preventDefault(),n.cords.endX=r.targetTouches[0].pageX,n=t.onThumbTouchMove(n))}),this.$lgThumb.on("touchend.lg",function(){n.isMoved?n=t.onThumbTouchEnd(n):t.thumbClickable=!0})},e.prototype.rebuildThumbnails=function(){var t=this;this.$thumbOuter.addClass("lg-rebuilding-thumbnails"),setTimeout(function(){t.thumbTotalWidth=t.core.galleryItems.length*(t.settings.thumbWidth+t.settings.thumbMargin),t.$lgThumb.css("width",t.thumbTotalWidth+"px"),t.$lgThumb.empty(),t.setThumbItemHtml(t.core.galleryItems),t.animateThumb(t.core.index)},50),setTimeout(function(){t.$thumbOuter.removeClass("lg-rebuilding-thumbnails")},200)},e.prototype.setTranslate=function(t){this.$lgThumb.css("transform","translate3d(-"+t+"px, 0px, 0px)")},e.prototype.getPossibleTransformX=function(t){return t>this.thumbTotalWidth-this.thumbOuterWidth&&(t=this.thumbTotalWidth-this.thumbOuterWidth),t<0&&(t=0),t},e.prototype.animateThumb=function(t){if(this.$lgThumb.css("transition-duration",this.core.settings.speed+"ms"),this.settings.animateThumb){var n=0;switch(this.settings.currentPagerPosition){case"left":n=0;break;case"middle":n=this.thumbOuterWidth/2-this.settings.thumbWidth/2;break;case"right":n=this.thumbOuterWidth-this.settings.thumbWidth}this.translateX=(this.settings.thumbWidth+this.settings.thumbMargin)*t-1-n,this.translateX>this.thumbTotalWidth-this.thumbOuterWidth&&(this.translateX=this.thumbTotalWidth-this.thumbOuterWidth),this.translateX<0&&(this.translateX=0),this.setTranslate(this.translateX)}},e.prototype.onThumbTouchMove=function(t){return t.newTranslateX=this.translateX,t.isMoved=!0,t.touchMoveTime=new Date().valueOf(),t.newTranslateX-=t.cords.endX-t.cords.startX,t.newTranslateX=this.getPossibleTransformX(t.newTranslateX),this.setTranslate(t.newTranslateX),this.$thumbOuter.addClass("lg-dragging"),t},e.prototype.onThumbTouchEnd=function(t){t.isMoved=!1,t.endTime=new Date,this.$thumbOuter.removeClass("lg-dragging");var n=t.endTime.valueOf()-t.startTime.valueOf(),r=t.cords.endX-t.cords.startX,i=Math.abs(r)/n;return i>.15&&t.endTime.valueOf()-t.touchMoveTime<30?(i+=1,i>2&&(i+=1),i=i+i*(Math.abs(r)/this.thumbOuterWidth),this.$lgThumb.css("transition-duration",Math.min(i-1,2)+"settings"),r=r*i,this.translateX=this.getPossibleTransformX(this.translateX-r),this.setTranslate(this.translateX)):this.translateX=t.newTranslateX,Math.abs(t.cords.endX-t.cords.startX)`;this.core.outer.addClass("lg-has-thumb"),this.settings.appendThumbnailsTo===".lg-components"?this.core.$lgComponents.append(n):this.core.outer.append(n),this.$thumbOuter=this.core.outer.find(".lg-thumb-outer").first(),this.$lgThumb=this.core.outer.find(".lg-thumb").first(),this.settings.animateThumb&&this.core.outer.find(".lg-thumb").css("transition-duration",this.core.settings.speed+"ms").css("width",this.thumbTotalWidth+"px").css("position","relative"),this.setThumbItemHtml(this.core.galleryItems)},e.prototype.enableThumbDrag=function(){var t=this,n={cords:{startX:0,endX:0},isMoved:!1,newTranslateX:0,startTime:new Date,endTime:new Date,touchMoveTime:0},r=!1;this.$thumbOuter.addClass("lg-grab"),this.core.outer.find(".lg-thumb").first().on("mousedown.lg.thumb",function(i){t.thumbTotalWidth>t.thumbOuterWidth&&(i.preventDefault(),n.cords.startX=i.pageX,n.startTime=new Date,t.thumbClickable=!1,r=!0,t.core.outer.get().scrollLeft+=1,t.core.outer.get().scrollLeft-=1,t.$thumbOuter.removeClass("lg-grab").addClass("lg-grabbing"))}),this.$LG(window).on("mousemove.lg.thumb.global"+this.core.lgId,function(i){!t.core.lgOpened||r&&(n.cords.endX=i.pageX,n=t.onThumbTouchMove(n))}),this.$LG(window).on("mouseup.lg.thumb.global"+this.core.lgId,function(){!t.core.lgOpened||(n.isMoved?n=t.onThumbTouchEnd(n):t.thumbClickable=!0,r&&(r=!1,t.$thumbOuter.removeClass("lg-grabbing").addClass("lg-grab")))})},e.prototype.enableThumbSwipe=function(){var t=this,n={cords:{startX:0,endX:0},isMoved:!1,newTranslateX:0,startTime:new Date,endTime:new Date,touchMoveTime:0};this.$lgThumb.on("touchstart.lg",function(r){t.thumbTotalWidth>t.thumbOuterWidth&&(r.preventDefault(),n.cords.startX=r.targetTouches[0].pageX,t.thumbClickable=!1,n.startTime=new Date)}),this.$lgThumb.on("touchmove.lg",function(r){t.thumbTotalWidth>t.thumbOuterWidth&&(r.preventDefault(),n.cords.endX=r.targetTouches[0].pageX,n=t.onThumbTouchMove(n))}),this.$lgThumb.on("touchend.lg",function(){n.isMoved?n=t.onThumbTouchEnd(n):t.thumbClickable=!0})},e.prototype.rebuildThumbnails=function(){var t=this;this.$thumbOuter.addClass("lg-rebuilding-thumbnails"),setTimeout(function(){t.thumbTotalWidth=t.core.galleryItems.length*(t.settings.thumbWidth+t.settings.thumbMargin),t.$lgThumb.css("width",t.thumbTotalWidth+"px"),t.$lgThumb.empty(),t.setThumbItemHtml(t.core.galleryItems),t.animateThumb(t.core.index)},50),setTimeout(function(){t.$thumbOuter.removeClass("lg-rebuilding-thumbnails")},200)},e.prototype.setTranslate=function(t){this.$lgThumb.css("transform","translate3d(-"+t+"px, 0px, 0px)")},e.prototype.getPossibleTransformX=function(t){return t>this.thumbTotalWidth-this.thumbOuterWidth&&(t=this.thumbTotalWidth-this.thumbOuterWidth),t<0&&(t=0),t},e.prototype.animateThumb=function(t){if(this.$lgThumb.css("transition-duration",this.core.settings.speed+"ms"),this.settings.animateThumb){var n=0;switch(this.settings.currentPagerPosition){case"left":n=0;break;case"middle":n=this.thumbOuterWidth/2-this.settings.thumbWidth/2;break;case"right":n=this.thumbOuterWidth-this.settings.thumbWidth}this.translateX=(this.settings.thumbWidth+this.settings.thumbMargin)*t-1-n,this.translateX>this.thumbTotalWidth-this.thumbOuterWidth&&(this.translateX=this.thumbTotalWidth-this.thumbOuterWidth),this.translateX<0&&(this.translateX=0),this.setTranslate(this.translateX)}},e.prototype.onThumbTouchMove=function(t){return t.newTranslateX=this.translateX,t.isMoved=!0,t.touchMoveTime=new Date().valueOf(),t.newTranslateX-=t.cords.endX-t.cords.startX,t.newTranslateX=this.getPossibleTransformX(t.newTranslateX),this.setTranslate(t.newTranslateX),this.$thumbOuter.addClass("lg-dragging"),t},e.prototype.onThumbTouchEnd=function(t){t.isMoved=!1,t.endTime=new Date,this.$thumbOuter.removeClass("lg-dragging");var n=t.endTime.valueOf()-t.startTime.valueOf(),r=t.cords.endX-t.cords.startX,i=Math.abs(r)/n;return i>.15&&t.endTime.valueOf()-t.touchMoveTime<30?(i+=1,i>2&&(i+=1),i=i+i*(Math.abs(r)/this.thumbOuterWidth),this.$lgThumb.css("transition-duration",Math.min(i-1,2)+"settings"),r=r*i,this.translateX=this.getPossibleTransformX(this.translateX-r),this.setTranslate(this.translateX)):this.translateX=t.newTranslateX,Math.abs(t.cords.endX-t.cords.startX) diff --git a/frontend/dists/sd-gallery/dist/assets/lg.f2fe1c00.svg b/frontend/dists/sd-gallery/dist/assets/lg.f2fe1c00.svg index fe8b0756b..0ec299126 100644 --- a/frontend/dists/sd-gallery/dist/assets/lg.f2fe1c00.svg +++ b/frontend/dists/sd-gallery/dist/assets/lg.f2fe1c00.svg @@ -51,4 +51,4 @@ - \ No newline at end of file + diff --git a/frontend/dists/sd-gallery/dist/index.html b/frontend/dists/sd-gallery/dist/index.html index e01ee20ef..a95022135 100644 --- a/frontend/dists/sd-gallery/dist/index.html +++ b/frontend/dists/sd-gallery/dist/index.html @@ -10,4 +10,4 @@
- \ No newline at end of file + diff --git a/frontend/frontend.py b/frontend/frontend.py index b611f4143..ba5be955f 100644 --- a/frontend/frontend.py +++ b/frontend/frontend.py @@ -12,148 +12,285 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . import gradio as gr from frontend.css_and_js import css, js, call_JS from frontend.job_manager import JobManager import frontend.ui_functions as uifn -import uuid import torch import os -def draw_gradio_ui(opt, img2img=lambda x: x, txt2img=lambda x: x, imgproc=lambda x: x, scn2img=lambda x: x, - txt2img_defaults={}, RealESRGAN=True, GFPGAN=True, LDSR=True, - txt2img_toggles={}, txt2img_toggle_defaults='k_euler', show_embeddings=False, img2img_defaults={}, - img2img_toggles={}, img2img_toggle_defaults={}, sample_img2img=None, img2img_mask_modes=None, - img2img_resize_modes=None, imgproc_defaults={}, imgproc_mode_toggles={}, - scn2img_defaults={}, scn2img_toggles={}, scn2img_toggle_defaults={}, scn2img_define_args=lambda: ({},{},{}), - user_defaults={}, run_GFPGAN=lambda x: x, run_RealESRGAN=lambda x: x, - job_manager: JobManager = None) -> gr.Blocks: - with gr.Blocks(css=css(opt), analytics_enabled=False, title="Stable Diffusion WebUI") as demo: - with gr.Tabs(elem_id='tabss') as tabs: - with gr.TabItem("Text-to-Image", id='txt2img_tab'): +def draw_gradio_ui( + opt, + img2img=lambda x: x, + txt2img=lambda x: x, + imgproc=lambda x: x, + scn2img=lambda x: x, + txt2img_defaults={}, + RealESRGAN=True, + GFPGAN=True, + LDSR=True, + txt2img_toggles={}, + txt2img_toggle_defaults="k_euler", + show_embeddings=False, + img2img_defaults={}, + img2img_toggles={}, + img2img_toggle_defaults={}, + sample_img2img=None, + img2img_mask_modes=None, + img2img_resize_modes=None, + imgproc_defaults={}, + imgproc_mode_toggles={}, + scn2img_defaults={}, + scn2img_toggles={}, + scn2img_toggle_defaults={}, + scn2img_define_args=lambda: ({}, {}, {}), + user_defaults={}, + run_GFPGAN=lambda x: x, + run_RealESRGAN=lambda x: x, + job_manager: JobManager = None, +) -> gr.Blocks: + with gr.Blocks( + css=css(opt), analytics_enabled=False, title="Stable Diffusion WebUI" + ) as demo: + with gr.Tabs(elem_id="tabss") as tabs: + with gr.TabItem("Text-to-Image", id="txt2img_tab"): with gr.Row(elem_id="prompt_row"): - txt2img_prompt = gr.Textbox(label="Prompt", - elem_id='prompt_input', - placeholder="A corgi wearing a top hat as an oil painting.", - lines=1, - max_lines=1 if txt2img_defaults['submit_on_enter'] == 'Yes' else 25, - value=txt2img_defaults['prompt'], - show_label=False) - txt2img_btn = gr.Button("Generate", elem_id="generate", variant="primary") - - with gr.Row(elem_id='body').style(equal_height=False): + txt2img_prompt = gr.Textbox( + label="Prompt", + elem_id="prompt_input", + placeholder="A corgi wearing a top hat as an oil painting.", + lines=1, + max_lines=1 + if txt2img_defaults["submit_on_enter"] == "Yes" + else 25, + value=txt2img_defaults["prompt"], + show_label=False, + ) + txt2img_btn = gr.Button( + "Generate", elem_id="generate", variant="primary" + ) + + with gr.Row(elem_id="body").style(equal_height=False): with gr.Column(): - txt2img_width = gr.Slider(minimum=64, maximum=1024, step=64, label="Width", - value=txt2img_defaults["width"]) - txt2img_height = gr.Slider(minimum=64, maximum=1024, step=64, label="Height", - value=txt2img_defaults["height"]) - txt2img_cfg = gr.Slider(minimum=-40.0, maximum=30.0, step=0.5, - label='Classifier Free Guidance Scale (how strongly the image should follow the prompt)', - value=txt2img_defaults['cfg_scale'], elem_id='cfg_slider') - txt2img_seed = gr.Textbox(label="Seed (blank to randomize)", lines=1, max_lines=1, - value=txt2img_defaults["seed"]) - txt2img_batch_size = gr.Slider(minimum=1, maximum=50, step=1, - label='Images per batch', - value=txt2img_defaults['batch_size']) - txt2img_batch_count = gr.Slider(minimum=1, maximum=50, step=1, - label='Number of batches to generate', - value=txt2img_defaults['n_iter']) - - txt2img_job_ui = job_manager.draw_gradio_ui() if job_manager else None + txt2img_width = gr.Slider( + minimum=64, + maximum=1024, + step=64, + label="Width", + value=txt2img_defaults["width"], + ) + txt2img_height = gr.Slider( + minimum=64, + maximum=1024, + step=64, + label="Height", + value=txt2img_defaults["height"], + ) + txt2img_cfg = gr.Slider( + minimum=-40.0, + maximum=30.0, + step=0.5, + label="Classifier Free Guidance Scale (how strongly the image should follow the prompt)", + value=txt2img_defaults["cfg_scale"], + elem_id="cfg_slider", + ) + txt2img_seed = gr.Textbox( + label="Seed (blank to randomize)", + lines=1, + max_lines=1, + value=txt2img_defaults["seed"], + ) + txt2img_batch_size = gr.Slider( + minimum=1, + maximum=50, + step=1, + label="Images per batch", + value=txt2img_defaults["batch_size"], + ) + txt2img_batch_count = gr.Slider( + minimum=1, + maximum=50, + step=1, + label="Number of batches to generate", + value=txt2img_defaults["n_iter"], + ) + + txt2img_job_ui = ( + job_manager.draw_gradio_ui() if job_manager else None + ) txt2img_dimensions_info_text_box = gr.Textbox( - label="Aspect ratio (4:3 = 1.333 | 16:9 = 1.777 | 21:9 = 2.333)") + label="Aspect ratio (4:3 = 1.333 | 16:9 = 1.777 | 21:9 = 2.333)" + ) with gr.Column(elem_id="text2img_col2"): with gr.Box(): - output_txt2img_gallery = gr.Gallery(label="Images", elem_id="txt2img_gallery_output").style( - grid=[4, 4]) + output_txt2img_gallery = gr.Gallery( + label="Images", elem_id="txt2img_gallery_output" + ).style(grid=[4, 4]) gr.Markdown( - "Select an image from the gallery, then click one of the buttons below to perform an action.") - with gr.Row(elem_id='txt2img_actions_row'): + "Select an image from the gallery, then click one of the buttons below to perform an action." + ) + with gr.Row(elem_id="txt2img_actions_row"): gr.Button("Copy to clipboard").click( fn=None, inputs=output_txt2img_gallery, outputs=[], _js=call_JS( "copyImageFromGalleryToClipboard", - fromId="txt2img_gallery_output" - ) + fromId="txt2img_gallery_output", + ), + ) + output_txt2img_copy_to_input_btn = gr.Button( + "Push to img2img" + ) + output_txt2img_to_imglab = gr.Button( + "Send to Lab", visible=True ) - output_txt2img_copy_to_input_btn = gr.Button("Push to img2img") - output_txt2img_to_imglab = gr.Button("Send to Lab", visible=True) - output_txt2img_params = gr.Highlightedtext(label="Generation parameters", interactive=False, - elem_id='txt2img_highlight') + output_txt2img_params = gr.Highlightedtext( + label="Generation parameters", + interactive=False, + elem_id="txt2img_highlight", + ) with gr.Group(): - with gr.Row(elem_id='txt2img_output_row'): - output_txt2img_copy_params = gr.Button("Copy full parameters").click( + with gr.Row(elem_id="txt2img_output_row"): + gr.Button("Copy full parameters").click( inputs=[output_txt2img_params], outputs=[], _js=call_JS( - 'copyFullOutput', - fromId='txt2img_highlight' + "copyFullOutput", fromId="txt2img_highlight" ), - fn=None, show_progress=False + fn=None, + show_progress=False, + ) + output_txt2img_seed = gr.Number( + label="Seed", interactive=False, visible=False ) - output_txt2img_seed = gr.Number(label='Seed', interactive=False, visible=False) - output_txt2img_copy_seed = gr.Button("Copy only seed").click( + gr.Button("Copy only seed").click( inputs=[output_txt2img_seed], outputs=[], - _js=call_JS('gradioInputToClipboard'), + _js=call_JS("gradioInputToClipboard"), fn=None, - show_progress=False + show_progress=False, ) - output_txt2img_stats = gr.HTML(label='Stats') + output_txt2img_stats = gr.HTML(label="Stats") with gr.Column(): - txt2img_steps = gr.Slider(minimum=1, maximum=250, step=1, label="Sampling Steps", - value=txt2img_defaults['ddim_steps']) - txt2img_sampling = gr.Dropdown(label='Sampling method (k_lms is default k-diffusion sampler)', - choices=["DDIM", "PLMS", 'k_dpm_2_a', 'k_dpm_2', 'k_euler_a', - 'k_euler', 'k_heun', 'k_lms'], - value=txt2img_defaults['sampler_name']) + txt2img_steps = gr.Slider( + minimum=1, + maximum=250, + step=1, + label="Sampling Steps", + value=txt2img_defaults["ddim_steps"], + ) + txt2img_sampling = gr.Dropdown( + label="Sampling method (k_lms is default k-diffusion sampler)", + choices=[ + "DDIM", + "PLMS", + "k_dpm_2_a", + "k_dpm_2", + "k_euler_a", + "k_euler", + "k_heun", + "k_lms", + ], + value=txt2img_defaults["sampler_name"], + ) with gr.Tabs(): - with gr.TabItem('Simple'): - txt2img_submit_on_enter = gr.Radio(['Yes', 'No'], - label="Submit on enter? (no means multiline)", - value=txt2img_defaults['submit_on_enter'], - interactive=True, elem_id='submit_on_enter') + with gr.TabItem("Simple"): + txt2img_submit_on_enter = gr.Radio( + ["Yes", "No"], + label="Submit on enter? (no means multiline)", + value=txt2img_defaults["submit_on_enter"], + interactive=True, + elem_id="submit_on_enter", + ) txt2img_submit_on_enter.change( - lambda x: gr.update(max_lines=1 if x == 'Yes' else 25), txt2img_submit_on_enter, - txt2img_prompt) - with gr.TabItem('Advanced'): - txt2img_toggles = gr.CheckboxGroup(label='', choices=txt2img_toggles, - value=txt2img_toggle_defaults, type="index") - txt2img_realesrgan_model_name = gr.Dropdown(label='RealESRGAN model', - choices=['RealESRGAN_x4plus', - 'RealESRGAN_x4plus_anime_6B'], - value=txt2img_defaults['realesrgan_model_name'], - visible=False) # RealESRGAN is not None # invisible until removed) # TODO: Feels like I shouldnt slot it in here. - - txt2img_ddim_eta = gr.Slider(minimum=0.0, maximum=1.0, step=0.01, label="DDIM ETA", - value=txt2img_defaults['ddim_eta'], visible=False) - txt2img_variant_amount = gr.Slider(minimum=0.0, maximum=1.0, label='Variation Amount', - value=txt2img_defaults['variant_amount']) - txt2img_variant_seed = gr.Textbox(label="Variant Seed (blank to randomize)", lines=1, - max_lines=1, value=txt2img_defaults["variant_seed"]) - txt2img_embeddings = gr.File(label="Embeddings file for textual inversion", - visible=show_embeddings) + lambda x: gr.update( + max_lines=1 if x == "Yes" else 25 + ), + txt2img_submit_on_enter, + txt2img_prompt, + ) + with gr.TabItem("Advanced"): + txt2img_toggles = gr.CheckboxGroup( + label="", + choices=txt2img_toggles, + value=txt2img_toggle_defaults, + type="index", + ) + txt2img_realesrgan_model_name = gr.Dropdown( + label="RealESRGAN model", + choices=[ + "RealESRGAN_x4plus", + "RealESRGAN_x4plus_anime_6B", + ], + value=txt2img_defaults["realesrgan_model_name"], + visible=False, + ) # RealESRGAN is not None # invisible until removed) # TODO: Feels like I shouldnt slot it in here. + + txt2img_ddim_eta = gr.Slider( + minimum=0.0, + maximum=1.0, + step=0.01, + label="DDIM ETA", + value=txt2img_defaults["ddim_eta"], + visible=False, + ) + txt2img_variant_amount = gr.Slider( + minimum=0.0, + maximum=1.0, + label="Variation Amount", + value=txt2img_defaults["variant_amount"], + ) + txt2img_variant_seed = gr.Textbox( + label="Variant Seed (blank to randomize)", + lines=1, + max_lines=1, + value=txt2img_defaults["variant_seed"], + ) + txt2img_embeddings = gr.File( + label="Embeddings file for textual inversion", + visible=show_embeddings, + ) txt2img_func = txt2img - txt2img_inputs = [txt2img_prompt, txt2img_steps, txt2img_sampling, txt2img_toggles, - txt2img_realesrgan_model_name, txt2img_ddim_eta, txt2img_batch_count, - txt2img_batch_size, txt2img_cfg, txt2img_seed, txt2img_height, txt2img_width, - txt2img_embeddings, txt2img_variant_amount, txt2img_variant_seed] - txt2img_outputs = [output_txt2img_gallery, output_txt2img_seed, - output_txt2img_params, output_txt2img_stats] + txt2img_inputs = [ + txt2img_prompt, + txt2img_steps, + txt2img_sampling, + txt2img_toggles, + txt2img_realesrgan_model_name, + txt2img_ddim_eta, + txt2img_batch_count, + txt2img_batch_size, + txt2img_cfg, + txt2img_seed, + txt2img_height, + txt2img_width, + txt2img_embeddings, + txt2img_variant_amount, + txt2img_variant_seed, + ] + txt2img_outputs = [ + output_txt2img_gallery, + output_txt2img_seed, + output_txt2img_params, + output_txt2img_stats, + ] # If a JobManager was passed in then wrap the Generate functions if txt2img_job_ui: - txt2img_func, txt2img_inputs, txt2img_outputs = txt2img_job_ui.wrap_func( + ( + txt2img_func, + txt2img_inputs, + txt2img_outputs, + ) = txt2img_job_ui.wrap_func( func=txt2img_func, inputs=txt2img_inputs, - outputs=txt2img_outputs + outputs=txt2img_outputs, ) use_queue = False else: @@ -163,19 +300,26 @@ def draw_gradio_ui(opt, img2img=lambda x: x, txt2img=lambda x: x, imgproc=lambda txt2img_func, txt2img_inputs, txt2img_outputs, - api_name='txt2img', - queue=use_queue + api_name="txt2img", + queue=use_queue, ) txt2img_prompt.submit( - txt2img_func, - txt2img_inputs, - txt2img_outputs, - queue=use_queue + txt2img_func, txt2img_inputs, txt2img_outputs, queue=use_queue ) - txt2img_width.change(fn=uifn.update_dimensions_info, inputs=[txt2img_width, txt2img_height], outputs=txt2img_dimensions_info_text_box) - txt2img_height.change(fn=uifn.update_dimensions_info, inputs=[txt2img_width, txt2img_height], outputs=txt2img_dimensions_info_text_box) - txt2img_dimensions_info_text_box.value = uifn.update_dimensions_info(txt2img_width.value, txt2img_height.value) + txt2img_width.change( + fn=uifn.update_dimensions_info, + inputs=[txt2img_width, txt2img_height], + outputs=txt2img_dimensions_info_text_box, + ) + txt2img_height.change( + fn=uifn.update_dimensions_info, + inputs=[txt2img_width, txt2img_height], + outputs=txt2img_dimensions_info_text_box, + ) + txt2img_dimensions_info_text_box.value = uifn.update_dimensions_info( + txt2img_width.value, txt2img_height.value + ) # Temporarily disable prompt parsing until memory issues could be solved # See #676 @@ -190,27 +334,38 @@ def draw_gradio_ui(opt, img2img=lambda x: x, txt2img=lambda x: x, imgproc=lambda with gr.TabItem("Image-to-Image Unified", id="img2img_tab"): with gr.Row(elem_id="prompt_row"): - img2img_prompt = gr.Textbox(label="Prompt", - elem_id='img2img_prompt_input', - placeholder="A fantasy landscape, trending on artstation.", - lines=1, - max_lines=1 if txt2img_defaults['submit_on_enter'] == 'Yes' else 25, - value=img2img_defaults['prompt'], - show_label=False).style() - - img2img_btn_mask = gr.Button("Generate", variant="primary", visible=False, - elem_id="img2img_mask_btn") - img2img_btn_editor = gr.Button("Generate", variant="primary", elem_id="img2img_edit_btn") + img2img_prompt = gr.Textbox( + label="Prompt", + elem_id="img2img_prompt_input", + placeholder="A fantasy landscape, trending on artstation.", + lines=1, + max_lines=1 + if txt2img_defaults["submit_on_enter"] == "Yes" + else 25, + value=img2img_defaults["prompt"], + show_label=False, + ).style() + + img2img_btn_mask = gr.Button( + "Generate", + variant="primary", + visible=False, + elem_id="img2img_mask_btn", + ) + img2img_btn_editor = gr.Button( + "Generate", variant="primary", elem_id="img2img_edit_btn" + ) with gr.Row().style(equal_height=False): with gr.Column(): - gr.Markdown('#### Img2Img Input') + gr.Markdown("#### Img2Img Input") img2img_image_mask = gr.Image( value=sample_img2img, source="upload", interactive=True, - type="pil", tool="sketch", + type="pil", + tool="sketch", elem_id="img2img_mask", - image_mode="RGBA" + image_mode="RGBA", ) img2img_image_editor = gr.Image( value=sample_img2img, @@ -220,134 +375,240 @@ def draw_gradio_ui(opt, img2img=lambda x: x, txt2img=lambda x: x, imgproc=lambda tool="select", visible=False, image_mode="RGBA", - elem_id="img2img_editor" + elem_id="img2img_editor", ) with gr.Tabs(): with gr.TabItem("Editor Options"): with gr.Row(): # disable Uncrop for now - choices=["Mask", "Crop", "Uncrop"] - #choices=["Mask", "Crop"] - img2img_image_editor_mode = gr.Radio(choices=choices, - label="Image Editor Mode", - value="Mask", elem_id='edit_mode_select', - visible=True) - img2img_mask = gr.Radio(choices=["Keep masked area", "Regenerate only masked area"], - label="Mask Mode", type="index", - value=img2img_mask_modes[img2img_defaults['mask_mode']], - visible=True) - - img2img_mask_restore = gr.Checkbox(label="Only modify regenerated parts of image", - value=img2img_defaults['mask_restore'], - visible=True) - - img2img_mask_blur_strength = gr.Slider(minimum=1, maximum=100, step=1, - label="How much blurry should the mask be? (to avoid hard edges)", - value=img2img_defaults['mask_blur_strength'], visible=True) - - img2img_resize = gr.Radio(label="Resize mode", - choices=["Just resize", "Crop and resize", - "Resize and fill"], - type="index", - value=img2img_resize_modes[ - img2img_defaults['resize_mode']], visible=False) + choices = ["Mask", "Crop", "Uncrop"] + # choices=["Mask", "Crop"] + img2img_image_editor_mode = gr.Radio( + choices=choices, + label="Image Editor Mode", + value="Mask", + elem_id="edit_mode_select", + visible=True, + ) + img2img_mask = gr.Radio( + choices=[ + "Keep masked area", + "Regenerate only masked area", + ], + label="Mask Mode", + type="index", + value=img2img_mask_modes[ + img2img_defaults["mask_mode"] + ], + visible=True, + ) + + img2img_mask_restore = gr.Checkbox( + label="Only modify regenerated parts of image", + value=img2img_defaults["mask_restore"], + visible=True, + ) + + img2img_mask_blur_strength = gr.Slider( + minimum=1, + maximum=100, + step=1, + label="How much blurry should the mask be? (to avoid hard edges)", + value=img2img_defaults["mask_blur_strength"], + visible=True, + ) + + img2img_resize = gr.Radio( + label="Resize mode", + choices=[ + "Just resize", + "Crop and resize", + "Resize and fill", + ], + type="index", + value=img2img_resize_modes[ + img2img_defaults["resize_mode"] + ], + visible=False, + ) img2img_painterro_btn = gr.Button("Advanced Editor") with gr.TabItem("Hints"): - img2img_help = gr.Markdown(visible=False, value=uifn.help_text) + gr.Markdown(visible=False, value=uifn.help_text) with gr.Column(): - gr.Markdown('#### Img2Img Results') - output_img2img_gallery = gr.Gallery(label="Images", elem_id="img2img_gallery_output").style( - grid=[4, 4, 4]) - img2img_job_ui = job_manager.draw_gradio_ui() if job_manager else None + gr.Markdown("#### Img2Img Results") + output_img2img_gallery = gr.Gallery( + label="Images", elem_id="img2img_gallery_output" + ).style(grid=[4, 4, 4]) + img2img_job_ui = ( + job_manager.draw_gradio_ui() if job_manager else None + ) with gr.Tabs(): - with gr.TabItem("Generated image actions", id="img2img_actions_tab"): - gr.Markdown("Select an image, then press one of the buttons below") + with gr.TabItem( + "Generated image actions", id="img2img_actions_tab" + ): + gr.Markdown( + "Select an image, then press one of the buttons below" + ) with gr.Row(): - output_img2img_copy_to_clipboard_btn = gr.Button("Copy to clipboard") - output_img2img_copy_to_input_btn = gr.Button("Push to img2img input") - output_img2img_copy_to_mask_btn = gr.Button("Push to img2img input mask") + output_img2img_copy_to_clipboard_btn = gr.Button( + "Copy to clipboard" + ) + output_img2img_copy_to_input_btn = gr.Button( + "Push to img2img input" + ) + output_img2img_copy_to_mask_btn = gr.Button( + "Push to img2img input mask" + ) - gr.Markdown("Warning: This will clear your current image and mask settings!") - with gr.TabItem("Output info", id="img2img_output_info_tab"): + gr.Markdown( + "Warning: This will clear your current image and mask settings!" + ) + with gr.TabItem( + "Output info", id="img2img_output_info_tab" + ): output_img2img_params = gr.Highlightedtext( - label="Generation parameters", interactive=False, - elem_id='img2img_highlight') + label="Generation parameters", + interactive=False, + elem_id="img2img_highlight", + ) with gr.Row(): - output_img2img_copy_params = gr.Button("Copy full parameters").click( + gr.Button("Copy full parameters").click( inputs=output_img2img_params, outputs=[], _js=call_JS( - 'copyFullOutput', - fromId='img2img_highlight' + "copyFullOutput", fromId="img2img_highlight" ), fn=None, - show_progress=False) - output_img2img_seed = gr.Number(label='Seed', interactive=False, visible=False) - output_img2img_copy_seed = gr.Button("Copy only seed").click( + show_progress=False, + ) + output_img2img_seed = gr.Number( + label="Seed", interactive=False, visible=False + ) + gr.Button("Copy only seed").click( inputs=output_img2img_seed, outputs=[], _js=call_JS("gradioInputToClipboard"), fn=None, - show_progress=False + show_progress=False, ) - output_img2img_stats = gr.HTML(label='Stats') + output_img2img_stats = gr.HTML(label="Stats") - gr.Markdown('# img2img settings') + gr.Markdown("# img2img settings") with gr.Row(): with gr.Column(): - img2img_width = gr.Slider(minimum=64, maximum=2048, step=64, label="Width", - value=img2img_defaults["width"]) - img2img_height = gr.Slider(minimum=64, maximum=2048, step=64, label="Height", - value=img2img_defaults["height"]) - img2img_cfg = gr.Slider(minimum=-40.0, maximum=30.0, step=0.5, - label='Classifier Free Guidance Scale (how strongly the image should follow the prompt)', - value=img2img_defaults['cfg_scale'], elem_id='cfg_slider') - img2img_seed = gr.Textbox(label="Seed (blank to randomize)", lines=1, max_lines=1, - value=img2img_defaults["seed"]) - img2img_batch_count = gr.Slider(minimum=1, maximum=50, step=1, - label='Batch count (how many batches of images to generate)', - value=img2img_defaults['n_iter']) + img2img_width = gr.Slider( + minimum=64, + maximum=2048, + step=64, + label="Width", + value=img2img_defaults["width"], + ) + img2img_height = gr.Slider( + minimum=64, + maximum=2048, + step=64, + label="Height", + value=img2img_defaults["height"], + ) + img2img_cfg = gr.Slider( + minimum=-40.0, + maximum=30.0, + step=0.5, + label="Classifier Free Guidance Scale (how strongly the image should follow the prompt)", + value=img2img_defaults["cfg_scale"], + elem_id="cfg_slider", + ) + img2img_seed = gr.Textbox( + label="Seed (blank to randomize)", + lines=1, + max_lines=1, + value=img2img_defaults["seed"], + ) + img2img_batch_count = gr.Slider( + minimum=1, + maximum=50, + step=1, + label="Batch count (how many batches of images to generate)", + value=img2img_defaults["n_iter"], + ) img2img_dimensions_info_text_box = gr.Textbox( - label="Aspect ratio (4:3 = 1.333 | 16:9 = 1.777 | 21:9 = 2.333)", lines="2") + label="Aspect ratio (4:3 = 1.333 | 16:9 = 1.777 | 21:9 = 2.333)", + lines="2", + ) with gr.Column(): - img2img_steps = gr.Slider(minimum=1, maximum=250, step=1, label="Sampling Steps", - value=img2img_defaults['ddim_steps']) + img2img_steps = gr.Slider( + minimum=1, + maximum=250, + step=1, + label="Sampling Steps", + value=img2img_defaults["ddim_steps"], + ) - img2img_sampling = gr.Dropdown(label='Sampling method (k_lms is default k-diffusion sampler)', - choices=["DDIM", 'k_dpm_2_a', 'k_dpm_2', 'k_euler_a', 'k_euler', - 'k_heun', 'k_lms'], - value=img2img_defaults['sampler_name']) + img2img_sampling = gr.Dropdown( + label="Sampling method (k_lms is default k-diffusion sampler)", + choices=[ + "DDIM", + "k_dpm_2_a", + "k_dpm_2", + "k_euler_a", + "k_euler", + "k_heun", + "k_lms", + ], + value=img2img_defaults["sampler_name"], + ) - img2img_denoising = gr.Slider(minimum=0.0, maximum=1.0, step=0.01, label='Denoising Strength', - value=img2img_defaults['denoising_strength']) + img2img_denoising = gr.Slider( + minimum=0.0, + maximum=1.0, + step=0.01, + label="Denoising Strength", + value=img2img_defaults["denoising_strength"], + ) - img2img_toggles = gr.CheckboxGroup(label='', choices=img2img_toggles, - value=img2img_toggle_defaults, type="index") + img2img_toggles = gr.CheckboxGroup( + label="", + choices=img2img_toggles, + value=img2img_toggle_defaults, + type="index", + ) - img2img_realesrgan_model_name = gr.Dropdown(label='RealESRGAN model', - choices=['RealESRGAN_x4plus', - 'RealESRGAN_x4plus_anime_6B'], - value=img2img_defaults['realesrgan_model_name'], - visible=RealESRGAN is not None) # TODO: Feels like I shouldnt slot it in here. + img2img_realesrgan_model_name = gr.Dropdown( + label="RealESRGAN model", + choices=["RealESRGAN_x4plus", "RealESRGAN_x4plus_anime_6B"], + value=img2img_defaults["realesrgan_model_name"], + visible=RealESRGAN is not None, + ) # TODO: Feels like I shouldnt slot it in here. - img2img_embeddings = gr.File(label="Embeddings file for textual inversion", - visible=show_embeddings) + img2img_embeddings = gr.File( + label="Embeddings file for textual inversion", + visible=show_embeddings, + ) img2img_image_editor_mode.change( uifn.change_image_editor_mode, - [img2img_image_editor_mode, - img2img_image_editor, - img2img_image_mask, - img2img_resize, - img2img_width, - img2img_height - ], - [img2img_image_editor, img2img_image_mask, img2img_btn_editor, img2img_btn_mask, - img2img_painterro_btn, img2img_mask, img2img_mask_blur_strength, img2img_mask_restore] + [ + img2img_image_editor_mode, + img2img_image_editor, + img2img_image_mask, + img2img_resize, + img2img_width, + img2img_height, + ], + [ + img2img_image_editor, + img2img_image_mask, + img2img_btn_editor, + img2img_btn_mask, + img2img_painterro_btn, + img2img_mask, + img2img_mask_blur_strength, + img2img_mask_restore, + ], ) # img2img_image_editor_mode.change( @@ -360,45 +621,80 @@ def draw_gradio_ui(opt, img2img=lambda x: x, txt2img=lambda x: x, imgproc=lambda uifn.copy_img_to_input, [output_txt2img_gallery], [img2img_image_editor, img2img_image_mask, tabs], - _js=call_JS("moveImageFromGallery", - fromId="txt2img_gallery_output", - toId="img2img_editor") + _js=call_JS( + "moveImageFromGallery", + fromId="txt2img_gallery_output", + toId="img2img_editor", + ), ) output_img2img_copy_to_input_btn.click( uifn.copy_img_to_edit, [output_img2img_gallery], [img2img_image_editor, tabs, img2img_image_editor_mode], - _js=call_JS("moveImageFromGallery", - fromId="img2img_gallery_output", - toId="img2img_editor") + _js=call_JS( + "moveImageFromGallery", + fromId="img2img_gallery_output", + toId="img2img_editor", + ), ) output_img2img_copy_to_mask_btn.click( uifn.copy_img_to_mask, [output_img2img_gallery], [img2img_image_mask, tabs, img2img_image_editor_mode], - _js=call_JS("moveImageFromGallery", - fromId="img2img_gallery_output", - toId="img2img_editor") + _js=call_JS( + "moveImageFromGallery", + fromId="img2img_gallery_output", + toId="img2img_editor", + ), ) - output_img2img_copy_to_clipboard_btn.click(fn=None, inputs=output_img2img_gallery, outputs=[], - _js=call_JS("copyImageFromGalleryToClipboard", - fromId="img2img_gallery_output") - ) + output_img2img_copy_to_clipboard_btn.click( + fn=None, + inputs=output_img2img_gallery, + outputs=[], + _js=call_JS( + "copyImageFromGalleryToClipboard", + fromId="img2img_gallery_output", + ), + ) img2img_func = img2img - img2img_inputs = [img2img_prompt, img2img_image_editor_mode, img2img_mask, img2img_mask_blur_strength, - img2img_mask_restore, img2img_steps, img2img_sampling, img2img_toggles, - img2img_realesrgan_model_name, img2img_batch_count, img2img_cfg, - img2img_denoising, img2img_seed, img2img_height, img2img_width, img2img_resize, - img2img_image_editor, img2img_image_mask, img2img_embeddings] - img2img_outputs = [output_img2img_gallery, output_img2img_seed, output_img2img_params, - output_img2img_stats] + img2img_inputs = [ + img2img_prompt, + img2img_image_editor_mode, + img2img_mask, + img2img_mask_blur_strength, + img2img_mask_restore, + img2img_steps, + img2img_sampling, + img2img_toggles, + img2img_realesrgan_model_name, + img2img_batch_count, + img2img_cfg, + img2img_denoising, + img2img_seed, + img2img_height, + img2img_width, + img2img_resize, + img2img_image_editor, + img2img_image_mask, + img2img_embeddings, + ] + img2img_outputs = [ + output_img2img_gallery, + output_img2img_seed, + output_img2img_params, + output_img2img_stats, + ] # If a JobManager was passed in then wrap the Generate functions if img2img_job_ui: - img2img_func, img2img_inputs, img2img_outputs = img2img_job_ui.wrap_func( + ( + img2img_func, + img2img_inputs, + img2img_outputs, + ) = img2img_job_ui.wrap_func( func=img2img_func, inputs=img2img_inputs, outputs=img2img_outputs, @@ -412,7 +708,7 @@ def draw_gradio_ui(opt, img2img=lambda x: x, txt2img=lambda x: x, imgproc=lambda img2img_inputs, img2img_outputs, api_name="img2img", - queue=use_queue + queue=use_queue, ) def img2img_submit_params(): @@ -421,48 +717,77 @@ def img2img_submit_params(): # img2img_realesrgan_model_name, img2img_batch_count, img2img_cfg, # img2img_denoising, img2img_seed, img2img_height, img2img_width, img2img_resize, # img2img_image_editor, img2img_image_mask, img2img_embeddings]) - return (img2img_func, - img2img_inputs, - img2img_outputs) + return (img2img_func, img2img_inputs, img2img_outputs) img2img_btn_editor.click(*img2img_submit_params()) # GENERATE ON ENTER - img2img_prompt.submit(None, None, None, - _js=call_JS("clickFirstVisibleButton", - rowId="prompt_row")) - - img2img_painterro_btn.click(None, - [img2img_image_editor, img2img_image_mask, img2img_image_editor_mode], - [img2img_image_editor, img2img_image_mask], - _js=call_JS("Painterro.init", toId="img2img_editor") - ) + img2img_prompt.submit( + None, + None, + None, + _js=call_JS("clickFirstVisibleButton", rowId="prompt_row"), + ) - img2img_width.change(fn=uifn.update_dimensions_info, inputs=[img2img_width, img2img_height], - outputs=img2img_dimensions_info_text_box) - img2img_height.change(fn=uifn.update_dimensions_info, inputs=[img2img_width, img2img_height], - outputs=img2img_dimensions_info_text_box) - img2img_dimensions_info_text_box.value = uifn.update_dimensions_info(img2img_width.value, img2img_height.value) + img2img_painterro_btn.click( + None, + [ + img2img_image_editor, + img2img_image_mask, + img2img_image_editor_mode, + ], + [img2img_image_editor, img2img_image_mask], + _js=call_JS("Painterro.init", toId="img2img_editor"), + ) + + img2img_width.change( + fn=uifn.update_dimensions_info, + inputs=[img2img_width, img2img_height], + outputs=img2img_dimensions_info_text_box, + ) + img2img_height.change( + fn=uifn.update_dimensions_info, + inputs=[img2img_width, img2img_height], + outputs=img2img_dimensions_info_text_box, + ) + img2img_dimensions_info_text_box.value = uifn.update_dimensions_info( + img2img_width.value, img2img_height.value + ) - with gr.TabItem("Image Lab", id='imgproc_tab'): + with gr.TabItem("Image Lab", id="imgproc_tab"): gr.Markdown("Post-process results") with gr.Row(): with gr.Column(): with gr.Tabs(): - with gr.TabItem('Single Image'): - imgproc_source = gr.Image(label="Source", source="upload", interactive=True, type="pil", - elem_id="imglab_input") + with gr.TabItem("Single Image"): + imgproc_source = gr.Image( + label="Source", + source="upload", + interactive=True, + type="pil", + elem_id="imglab_input", + ) # gfpgan_strength = gr.Slider(minimum=0.0, maximum=1.0, step=0.001, label="Effect strength", # value=gfpgan_defaults['strength']) # select folder with images to process - with gr.TabItem('Batch Process'): - imgproc_folder = gr.File(label="Batch Process", file_count="multiple", interactive=True, type="file") - imgproc_pngnfo = gr.Textbox(label="PNG Metadata", placeholder="PngNfo", visible=False, - max_lines=5) + with gr.TabItem("Batch Process"): + imgproc_folder = gr.File( + label="Batch Process", + file_count="multiple", + interactive=True, + type="file", + ) + imgproc_pngnfo = gr.Textbox( + label="PNG Metadata", + placeholder="PngNfo", + visible=False, + max_lines=5, + ) with gr.Row(): imgproc_btn = gr.Button("Process", variant="primary") - gr.HTML(""" + gr.HTML( + """

Upscale Modes Guide

@@ -475,174 +800,299 @@ def img2img_submit_params():

GoLatent

A 8X upscaler with high VRAM usage, uses GoBig to add details and then uses a Latent Diffusion model to upscale the image, this will result in less artifacting/sharpeninng, use the settings to feed GoBig settings that will contribute to the result, this mode is considerbly slower

- """) + """ + ) with gr.Column(): with gr.Tabs(): - with gr.TabItem('Output'): - imgproc_output = gr.Gallery(label="Output", elem_id="imgproc_gallery_output") + with gr.TabItem("Output"): + imgproc_output = gr.Gallery( + label="Output", elem_id="imgproc_gallery_output" + ) with gr.Row(elem_id="proc_options_row"): with gr.Box(): with gr.Column(): gr.Markdown("Processor Selection") - imgproc_toggles = gr.CheckboxGroup(label='', choices=imgproc_mode_toggles, - type="index") + imgproc_toggles = gr.CheckboxGroup( + label="", + choices=imgproc_mode_toggles, + type="index", + ) # .change toggles to show options # imgproc_toggles.change() with gr.Box(visible=False) as gfpgan_group: - gfpgan_defaults = { - 'strength': 100, + "strength": 100, } - if 'gfpgan' in user_defaults: - gfpgan_defaults.update(user_defaults['gfpgan']) + if "gfpgan" in user_defaults: + gfpgan_defaults.update(user_defaults["gfpgan"]) if GFPGAN is None: - gr.HTML(""" + gr.HTML( + """

Please download GFPGAN to activate face fixing features, instructions are available at the Github

- """) + """ + ) # gr.Markdown("") # gr.Markdown(" Please download GFPGAN to activate face fixing features, instructions are available at the Github") with gr.Column(): gr.Markdown("GFPGAN Settings") - imgproc_gfpgan_strength = gr.Slider(minimum=0.0, maximum=1.0, step=0.001, - label="Effect strength", - value=gfpgan_defaults['strength'], - visible=GFPGAN is not None) + imgproc_gfpgan_strength = gr.Slider( + minimum=0.0, + maximum=1.0, + step=0.001, + label="Effect strength", + value=gfpgan_defaults["strength"], + visible=GFPGAN is not None, + ) with gr.Box(visible=False) as upscale_group: - if LDSR: - upscaleModes = ['RealESRGAN', 'GoBig', 'Latent Diffusion SR', 'GoLatent '] + upscaleModes = [ + "RealESRGAN", + "GoBig", + "Latent Diffusion SR", + "GoLatent ", + ] else: - gr.HTML(""" + gr.HTML( + """

Please download LDSR to activate more upscale features, instructions are available at the Github

- """) - upscaleModes = ['RealESRGAN', 'GoBig'] + """ + ) + upscaleModes = ["RealESRGAN", "GoBig"] with gr.Column(): gr.Markdown("Upscaler Selection") - imgproc_upscale_toggles = gr.Radio(label='', choices=upscaleModes, type="index", - visible=RealESRGAN is not None, value='RealESRGAN') + imgproc_upscale_toggles = gr.Radio( + label="", + choices=upscaleModes, + type="index", + visible=RealESRGAN is not None, + value="RealESRGAN", + ) with gr.Box(visible=False) as upscalerSettings_group: - with gr.Box(visible=True) as realesrgan_group: with gr.Column(): gr.Markdown("RealESRGAN Settings") - imgproc_realesrgan_model_name = gr.Dropdown(label='RealESRGAN model', - interactive=RealESRGAN is not None, - choices=['RealESRGAN_x4plus', - 'RealESRGAN_x4plus_anime_6B', - 'RealESRGAN_x2plus', - 'RealESRGAN_x2plus_anime_6B'], - value='RealESRGAN_x4plus', - visible=RealESRGAN is not None) # TODO: Feels like I shouldnt slot it in here. + imgproc_realesrgan_model_name = gr.Dropdown( + label="RealESRGAN model", + interactive=RealESRGAN is not None, + choices=[ + "RealESRGAN_x4plus", + "RealESRGAN_x4plus_anime_6B", + "RealESRGAN_x2plus", + "RealESRGAN_x2plus_anime_6B", + ], + value="RealESRGAN_x4plus", + visible=RealESRGAN is not None, + ) # TODO: Feels like I shouldnt slot it in here. with gr.Box(visible=False) as ldsr_group: with gr.Row(elem_id="ldsr_settings_row"): with gr.Column(): - gr.Markdown("Latent Diffusion Super Sampling Settings") - imgproc_ldsr_steps = gr.Slider(minimum=0, maximum=500, step=10, - label="LDSR Sampling Steps", - value=100, visible=LDSR is not None) + gr.Markdown( + "Latent Diffusion Super Sampling Settings" + ) + imgproc_ldsr_steps = gr.Slider( + minimum=0, + maximum=500, + step=10, + label="LDSR Sampling Steps", + value=100, + visible=LDSR is not None, + ) imgproc_ldsr_pre_downSample = gr.Dropdown( - label='LDSR Pre Downsample mode (Lower resolution before processing for speed)', - choices=["None", '1/2', '1/4'], value="None", visible=LDSR is not None) + label="LDSR Pre Downsample mode (Lower resolution before processing for speed)", + choices=["None", "1/2", "1/4"], + value="None", + visible=LDSR is not None, + ) imgproc_ldsr_post_downSample = gr.Dropdown( - label='LDSR Post Downsample mode (aka SuperSampling)', - choices=["None", "Original Size", '1/2', '1/4'], value="None", - visible=LDSR is not None) + label="LDSR Post Downsample mode (aka SuperSampling)", + choices=[ + "None", + "Original Size", + "1/2", + "1/4", + ], + value="None", + visible=LDSR is not None, + ) with gr.Box(visible=False) as gobig_group: with gr.Row(elem_id="proc_prompt_row"): with gr.Column(): gr.Markdown("GoBig Settings") - imgproc_prompt = gr.Textbox(label="", - elem_id='prompt_input', - placeholder="A corgi wearing a top hat as an oil painting.", - lines=1, - max_lines=1, - value=imgproc_defaults['prompt'], - show_label=True, - visible=RealESRGAN is not None) + imgproc_prompt = gr.Textbox( + label="", + elem_id="prompt_input", + placeholder="A corgi wearing a top hat as an oil painting.", + lines=1, + max_lines=1, + value=imgproc_defaults["prompt"], + show_label=True, + visible=RealESRGAN is not None, + ) imgproc_sampling = gr.Dropdown( - label='Sampling method (k_lms is default k-diffusion sampler)', - choices=["DDIM", 'k_dpm_2_a', 'k_dpm_2', 'k_euler_a', 'k_euler', - 'k_heun', 'k_lms'], - value=imgproc_defaults['sampler_name'], visible=RealESRGAN is not None) - imgproc_steps = gr.Slider(minimum=1, maximum=250, step=1, - label="Sampling Steps", - value=imgproc_defaults['ddim_steps'], - visible=RealESRGAN is not None) - imgproc_cfg = gr.Slider(minimum=1.0, maximum=30.0, step=0.5, - label='Classifier Free Guidance Scale (how strongly the image should follow the prompt)', - value=imgproc_defaults['cfg_scale'], - visible=RealESRGAN is not None) - imgproc_denoising = gr.Slider(minimum=0.0, maximum=1.0, step=0.01, - label='Denoising Strength', - value=imgproc_defaults['denoising_strength'], - visible=RealESRGAN is not None) - imgproc_height = gr.Slider(minimum=64, maximum=2048, step=64, label="Height", - value=imgproc_defaults["height"], - visible=False) # not currently implemented - imgproc_width = gr.Slider(minimum=64, maximum=2048, step=64, label="Width", - value=imgproc_defaults["width"], - visible=False) # not currently implemented - imgproc_seed = gr.Textbox(label="Seed (blank to randomize)", lines=1, - max_lines=1, - value=imgproc_defaults["seed"], - visible=RealESRGAN is not None) + label="Sampling method (k_lms is default k-diffusion sampler)", + choices=[ + "DDIM", + "k_dpm_2_a", + "k_dpm_2", + "k_euler_a", + "k_euler", + "k_heun", + "k_lms", + ], + value=imgproc_defaults["sampler_name"], + visible=RealESRGAN is not None, + ) + imgproc_steps = gr.Slider( + minimum=1, + maximum=250, + step=1, + label="Sampling Steps", + value=imgproc_defaults["ddim_steps"], + visible=RealESRGAN is not None, + ) + imgproc_cfg = gr.Slider( + minimum=1.0, + maximum=30.0, + step=0.5, + label="Classifier Free Guidance Scale (how strongly the image should follow the prompt)", + value=imgproc_defaults["cfg_scale"], + visible=RealESRGAN is not None, + ) + imgproc_denoising = gr.Slider( + minimum=0.0, + maximum=1.0, + step=0.01, + label="Denoising Strength", + value=imgproc_defaults[ + "denoising_strength" + ], + visible=RealESRGAN is not None, + ) + imgproc_height = gr.Slider( + minimum=64, + maximum=2048, + step=64, + label="Height", + value=imgproc_defaults["height"], + visible=False, + ) # not currently implemented + imgproc_width = gr.Slider( + minimum=64, + maximum=2048, + step=64, + label="Width", + value=imgproc_defaults["width"], + visible=False, + ) # not currently implemented + imgproc_seed = gr.Textbox( + label="Seed (blank to randomize)", + lines=1, + max_lines=1, + value=imgproc_defaults["seed"], + visible=RealESRGAN is not None, + ) imgproc_btn.click( imgproc, - [imgproc_source, imgproc_folder, imgproc_prompt, imgproc_toggles, - imgproc_upscale_toggles, imgproc_realesrgan_model_name, imgproc_sampling, - imgproc_steps, imgproc_height, - imgproc_width, imgproc_cfg, imgproc_denoising, imgproc_seed, - imgproc_gfpgan_strength, imgproc_ldsr_steps, imgproc_ldsr_pre_downSample, - imgproc_ldsr_post_downSample], - [imgproc_output], api_name="imgproc") + [ + imgproc_source, + imgproc_folder, + imgproc_prompt, + imgproc_toggles, + imgproc_upscale_toggles, + imgproc_realesrgan_model_name, + imgproc_sampling, + imgproc_steps, + imgproc_height, + imgproc_width, + imgproc_cfg, + imgproc_denoising, + imgproc_seed, + imgproc_gfpgan_strength, + imgproc_ldsr_steps, + imgproc_ldsr_pre_downSample, + imgproc_ldsr_post_downSample, + ], + [imgproc_output], + api_name="imgproc", + ) imgproc_source.change( uifn.get_png_nfo, [imgproc_source], - [imgproc_pngnfo]) + [imgproc_pngnfo], + ) output_txt2img_to_imglab.click( fn=uifn.copy_img_params_to_lab, inputs=[output_txt2img_params], - outputs=[imgproc_prompt, imgproc_seed, imgproc_steps, imgproc_cfg, - imgproc_sampling], + outputs=[ + imgproc_prompt, + imgproc_seed, + imgproc_steps, + imgproc_cfg, + imgproc_sampling, + ], ) output_txt2img_to_imglab.click( fn=uifn.copy_img_to_lab, inputs=[output_txt2img_gallery], outputs=[imgproc_source, tabs], - _js=call_JS("moveImageFromGallery", - fromId="txt2img_gallery_output", - toId="imglab_input") + _js=call_JS( + "moveImageFromGallery", + fromId="txt2img_gallery_output", + toId="imglab_input", + ), ) if RealESRGAN is None: with gr.Row(): with gr.Column(): # seperator - gr.HTML(""" + gr.HTML( + """

Please download RealESRGAN to activate upscale features, instructions are available at the Github

- """) - imgproc_toggles.change(fn=uifn.toggle_options_gfpgan, inputs=[imgproc_toggles], outputs=[gfpgan_group]) - imgproc_toggles.change(fn=uifn.toggle_options_upscalers, inputs=[imgproc_toggles], outputs=[upscale_group]) - imgproc_toggles.change(fn=uifn.toggle_options_upscalers, inputs=[imgproc_toggles], - outputs=[upscalerSettings_group]) - imgproc_upscale_toggles.change(fn=uifn.toggle_options_realesrgan, inputs=[imgproc_upscale_toggles], - outputs=[realesrgan_group]) - imgproc_upscale_toggles.change(fn=uifn.toggle_options_ldsr, inputs=[imgproc_upscale_toggles], - outputs=[ldsr_group]) - imgproc_upscale_toggles.change(fn=uifn.toggle_options_gobig, inputs=[imgproc_upscale_toggles], - outputs=[gobig_group]) - - with gr.TabItem("Scene-to-Image", id='scn2img_tab'): - example_path = os.path.join("data","scn2img_examples") + """ + ) + imgproc_toggles.change( + fn=uifn.toggle_options_gfpgan, + inputs=[imgproc_toggles], + outputs=[gfpgan_group], + ) + imgproc_toggles.change( + fn=uifn.toggle_options_upscalers, + inputs=[imgproc_toggles], + outputs=[upscale_group], + ) + imgproc_toggles.change( + fn=uifn.toggle_options_upscalers, + inputs=[imgproc_toggles], + outputs=[upscalerSettings_group], + ) + imgproc_upscale_toggles.change( + fn=uifn.toggle_options_realesrgan, + inputs=[imgproc_upscale_toggles], + outputs=[realesrgan_group], + ) + imgproc_upscale_toggles.change( + fn=uifn.toggle_options_ldsr, + inputs=[imgproc_upscale_toggles], + outputs=[ldsr_group], + ) + imgproc_upscale_toggles.change( + fn=uifn.toggle_options_gobig, + inputs=[imgproc_upscale_toggles], + outputs=[gobig_group], + ) + + with gr.TabItem("Scene-to-Image", id="scn2img_tab"): + example_path = os.path.join("data", "scn2img_examples") files = os.listdir(example_path) examples = {} for fn in files: @@ -650,22 +1100,26 @@ def img2img_submit_params(): with open(filepath, "r") as file: examples[fn] = file.read() with gr.Row(elem_id="tools_row"): - scn2img_btn = gr.Button("Generate", elem_id="generate", variant="primary") + scn2img_btn = gr.Button( + "Generate", elem_id="generate", variant="primary" + ) with gr.Row().style(equal_height=False): with gr.Column(): scn2img_seed = gr.Textbox( - label="Seed (blank to randomize, specify to use cache)", lines=1, max_lines=1, - value=scn2img_defaults["seed"] + label="Seed (blank to randomize, specify to use cache)", + lines=1, + max_lines=1, + value=scn2img_defaults["seed"], ) scn2img_prompt = gr.Textbox( label="Prompt Scene", - elem_id='scn2_img_input', + elem_id="scn2_img_input", placeholder=examples[list(examples.keys())[0]], lines=50, max_lines=50, - value=scn2img_defaults['prompt'], - show_label=False + value=scn2img_defaults["prompt"], + show_label=False, ) with gr.Column(): @@ -673,50 +1127,96 @@ def img2img_submit_params(): with gr.TabItem("Results", id="scn2img_results_tab"): # gr.Markdown('#### Scn2Img Results') output_scn2img_gallery = gr.Gallery( - label="Images", - elem_id="scn2img_gallery_output" + label="Images", elem_id="scn2img_gallery_output" ).style(grid=[3, 3, 3], height=80) - scn2img_job_ui = job_manager.draw_gradio_ui() if job_manager else None - + scn2img_job_ui = ( + job_manager.draw_gradio_ui() + if job_manager + else None + ) + with gr.Tabs(): - with gr.TabItem("Generated image actions", id="scn2img_actions_tab"): - gr.Markdown("Select an image, then press one of the buttons below") + with gr.TabItem( + "Generated image actions", + id="scn2img_actions_tab", + ): + gr.Markdown( + "Select an image, then press one of the buttons below" + ) with gr.Row(): - output_scn2img_copy_to_clipboard_btn = gr.Button("Copy to clipboard") - output_scn2img_copy_to_img2img_input_btn = gr.Button("Push to img2img input") - output_scn2img_copy_to_img2img_mask_btn = gr.Button("Push to img2img input mask") - - gr.Markdown("Warning: This will clear your current img2img image and mask settings!") + output_scn2img_copy_to_clipboard_btn = ( + gr.Button("Copy to clipboard") + ) + output_scn2img_copy_to_img2img_input_btn = ( + gr.Button("Push to img2img input") + ) + output_scn2img_copy_to_img2img_mask_btn = ( + gr.Button("Push to img2img input mask") + ) - with gr.TabItem("Output info", id="scn2img_output_info_tab"): - output_scn2img_params = gr.Highlightedtext(label="Generation parameters", interactive=False, - elem_id='scn2img_highlight') + gr.Markdown( + "Warning: This will clear your current img2img image and mask settings!" + ) + + with gr.TabItem( + "Output info", id="scn2img_output_info_tab" + ): + output_scn2img_params = gr.Highlightedtext( + label="Generation parameters", + interactive=False, + elem_id="scn2img_highlight", + ) with gr.Row(): - output_scn2img_copy_params = gr.Button("Copy full parameters").click( + gr.Button("Copy full parameters").click( inputs=[output_scn2img_params], outputs=[], _js=call_JS( - 'copyFullOutput', - fromId='scn2img_highlight' + "copyFullOutput", + fromId="scn2img_highlight", ), - fn=None, show_progress=False + fn=None, + show_progress=False, + ) + output_scn2img_seed = gr.Number( + label="Seed", + interactive=False, + visible=False, ) - output_scn2img_seed = gr.Number(label='Seed', interactive=False, visible=False) - output_scn2img_copy_seed = gr.Button("Copy only initial seed").click( - inputs=output_scn2img_seed, outputs=[], - _js=call_JS("gradioInputToClipboard"), fn=None, show_progress=False) - output_scn2img_stats = gr.HTML(label='Stats') - with gr.TabItem("SceneCode", id="scn2img_scncode_tab"): - output_scn2img_scncode = gr.HTML(label="SceneCode") - scn2img_toggles = gr.CheckboxGroup(label='', choices=scn2img_toggles, - value=scn2img_toggle_defaults, type="index") - - scn2img_embeddings = gr.File(label="Embeddings file for textual inversion", - visible=show_embeddings) + gr.Button("Copy only initial seed").click( + inputs=output_scn2img_seed, + outputs=[], + _js=call_JS("gradioInputToClipboard"), + fn=None, + show_progress=False, + ) + output_scn2img_stats = gr.HTML(label="Stats") + with gr.TabItem( + "SceneCode", id="scn2img_scncode_tab" + ): + output_scn2img_scncode = gr.HTML( + label="SceneCode" + ) + scn2img_toggles = gr.CheckboxGroup( + label="", + choices=scn2img_toggles, + value=scn2img_toggle_defaults, + type="index", + ) + + scn2img_embeddings = gr.File( + label="Embeddings file for textual inversion", + visible=show_embeddings, + ) with gr.TabItem("Docs", id="scn2img_docs_tab"): - parse_arg, function_args, function_args_ext = scn2img_define_args() + ( + parse_arg, + function_args, + function_args_ext, + ) = scn2img_define_args() with gr.Tabs(): - with gr.TabItem("syntax", id=f"scn2img_docs_syntax_tab"): + with gr.TabItem( + "syntax", id="scn2img_docs_syntax_tab" + ): lines = [ "Scene-to-Image defines layers of images in markdown-like syntax.", "", @@ -734,20 +1234,31 @@ def img2img_submit_params(): gr.Markdown("\n".join(lines)) for func, ext in function_args_ext.items(): - with gr.TabItem(func, id=f"scn2img_docs_{func}_tab"): + with gr.TabItem( + func, id=f"scn2img_docs_{func}_tab" + ): lines = [] for e in ext: lines.append(f"#### Arguments for {e}") - if e not in function_args: continue - for argname,argtype in function_args[e].items(): - lines.append(f" - {argname}: {argtype}") + if e not in function_args: + continue + for argname, argtype in function_args[ + e + ].items(): + lines.append( + f" - {argname}: {argtype}" + ) gr.Markdown("\n".join(lines)) with gr.TabItem("Examples", id="scn2img_examples_tab"): scn2img_examples = {} with gr.Tabs(): - for k, (example, content) in enumerate(examples.items()): - with gr.TabItem(example, id=f"scn2img_example_{k}_tab"): + for k, (example, content) in enumerate( + examples.items() + ): + with gr.TabItem( + example, id=f"scn2img_example_{k}_tab" + ): scn2img_examples[example] = gr.Textbox( label="Prompt Scene", elem_id=f"scn2img_example_{k}", @@ -755,61 +1266,66 @@ def img2img_submit_params(): lines=50, max_lines=50, show_label=False, - interactive=True + interactive=True, ) output_scn2img_copy_to_img2img_input_btn.click( uifn.copy_img_to_edit, [output_scn2img_gallery], [img2img_image_editor, tabs, img2img_image_editor_mode], - _js=call_JS("moveImageFromGallery", - fromId="scn2img_gallery_output", - toId="img2img_editor") + _js=call_JS( + "moveImageFromGallery", + fromId="scn2img_gallery_output", + toId="img2img_editor", + ), ) output_scn2img_copy_to_img2img_mask_btn.click( uifn.copy_img_to_mask, [output_scn2img_gallery], [img2img_image_mask, tabs, img2img_image_editor_mode], - _js=call_JS("moveImageFromGallery", - fromId="scn2img_gallery_output", - toId="img2img_editor") + _js=call_JS( + "moveImageFromGallery", + fromId="scn2img_gallery_output", + toId="img2img_editor", + ), ) output_scn2img_copy_to_clipboard_btn.click( - fn=None, - inputs=output_scn2img_gallery, + fn=None, + inputs=output_scn2img_gallery, outputs=[], - _js=call_JS("copyImageFromGalleryToClipboard", - fromId="scn2img_gallery_output") + _js=call_JS( + "copyImageFromGalleryToClipboard", + fromId="scn2img_gallery_output", + ), ) scn2img_func = scn2img scn2img_inputs = [ - scn2img_prompt, + scn2img_prompt, scn2img_toggles, scn2img_seed, - scn2img_embeddings + scn2img_embeddings, ] scn2img_outputs = [ - output_scn2img_gallery, - output_scn2img_seed, + output_scn2img_gallery, + output_scn2img_seed, output_scn2img_params, output_scn2img_stats, - output_scn2img_scncode + output_scn2img_scncode, ] # If a JobManager was passed in then wrap the Generate functions if scn2img_job_ui: - scn2img_func, scn2img_inputs, scn2img_outputs = scn2img_job_ui.wrap_func( + ( + scn2img_func, + scn2img_inputs, + scn2img_outputs, + ) = scn2img_job_ui.wrap_func( func=scn2img_func, inputs=scn2img_inputs, outputs=scn2img_outputs, ) - - scn2img_btn.click( - scn2img_func, - scn2img_inputs, - scn2img_outputs - ) + scn2img_btn.click(scn2img_func, scn2img_inputs, scn2img_outputs) """ if GFPGAN is not None: @@ -858,14 +1374,20 @@ def img2img_submit_params(): [realesrgan_source, tabs], _js=js_move_image('txt2img_gallery_output', 'img2img_editor')) """ - gr.HTML(""" + gr.HTML( + """

For help and advanced usage guides, visit the Project Wiki

Stable Diffusion WebUI is an open-source project. You can find the latest stable builds on the main repository. If you would like to contribute to development or test bleeding edge builds, you can visit the developement repository.

Device ID {current_device_index}: {current_device_name}
{total_device_count} total devices

- """.format(current_device_name=torch.cuda.get_device_name(), current_device_index=torch.cuda.current_device(), total_device_count=torch.cuda.device_count())) + """.format( + current_device_name=torch.cuda.get_device_name(), + current_device_index=torch.cuda.current_device(), + total_device_count=torch.cuda.device_count(), + ) + ) # Hack: Detect the load event on the frontend # Won't be needed in the next version of gradio # See the relevant PR: https://github.com/gradio-app/gradio/pull/2108 diff --git a/frontend/image_metadata.py b/frontend/image_metadata.py index b364009d0..f4f3866ff 100644 --- a/frontend/image_metadata.py +++ b/frontend/image_metadata.py @@ -12,8 +12,8 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . -''' Class to store image generation parameters to be stored as metadata in the image''' +# along with this program. If not, see . +""" Class to store image generation parameters to be stored as metadata in the image""" from __future__ import annotations from dataclasses import dataclass, asdict from typing import Dict, Optional @@ -21,6 +21,7 @@ from PIL.PngImagePlugin import PngInfo import copy + @dataclass class ImageMetadata: prompt: str = None @@ -40,11 +41,15 @@ def as_png_info(self) -> PngInfo: return info def as_dict(self) -> Dict[str, str]: - return {f"SD:{key}": str(value) for key, value in asdict(self).items() if value is not None} + return { + f"SD:{key}": str(value) + for key, value in asdict(self).items() + if value is not None + } @classmethod def set_on_image(cls, image: Image, metadata: ImageMetadata) -> None: - ''' Sets metadata on image, in both text form and as an ImageMetadata object ''' + """Sets metadata on image, in both text form and as an ImageMetadata object""" if metadata: image.info = metadata.as_dict() else: @@ -53,8 +58,8 @@ def set_on_image(cls, image: Image, metadata: ImageMetadata) -> None: @classmethod def get_from_image(cls, image: Image) -> Optional[ImageMetadata]: - ''' Gets metadata from an image, first looking for an ImageMetadata, - then if not found tries to construct one from the info ''' + """Gets metadata from an image, first looking for an ImageMetadata, + then if not found tries to construct one from the info""" metadata = image.info.get("ImageMetadata", None) if not metadata: found_metadata = False diff --git a/frontend/index.html b/frontend/index.html index 821a5b331..88b9fa200 100644 --- a/frontend/index.html +++ b/frontend/index.html @@ -8,4 +8,4 @@
- \ No newline at end of file + diff --git a/frontend/job_manager.py b/frontend/job_manager.py index dc3bb763a..6c8082e67 100644 --- a/frontend/job_manager.py +++ b/frontend/job_manager.py @@ -12,11 +12,11 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . -''' Provides simple job management for gradio, allowing viewing and stopping in-progress multi-batch generations ''' +# along with this program. If not, see . +""" Provides simple job management for gradio, allowing viewing and stopping in-progress multi-batch generations """ from __future__ import annotations import gradio as gr -from gradio.components import Component, Gallery, Slider +from gradio.components import Component, Gallery from threading import Event, Timer from typing import Callable, List, Dict, Tuple, Optional, Any from dataclasses import dataclass, field @@ -82,11 +82,9 @@ def triggerChangeEvent(): @dataclass class JobManagerUi: def wrap_func( - self, - func: Callable, - inputs: List[Component], - outputs: List[Component]) -> Tuple[Callable, List[Component], List[Component]]: - ''' Takes a gradio event listener function and its input/outputs and returns wrapped replacements which will + self, func: Callable, inputs: List[Component], outputs: List[Component] + ) -> Tuple[Callable, List[Component], List[Component]]: + """Takes a gradio event listener function and its input/outputs and returns wrapped replacements which will be managed by JobManager Parameters: func (Callable) the original event listener to be wrapped. @@ -101,10 +99,9 @@ def wrap_func( Returns: Tuple(newFunc (Callable), newInputs (List[Component]), newOutputs (List[Component]), which should be used as replacements for the passed in function, inputs and outputs - ''' + """ return self._job_manager._wrap_func( - func=func, inputs=inputs, outputs=outputs, - job_ui=self + func=func, inputs=inputs, outputs=outputs, job_ui=self ) _refresh_btn: gr.Button @@ -123,7 +120,9 @@ def wrap_func( class JobManager: - JOB_MAX_START_TIME = 5.0 # How long can a job be stuck 'starting' before assuming it isn't running + JOB_MAX_START_TIME = ( + 5.0 # How long can a job be stuck 'starting' before assuming it isn't running + ) def __init__(self, max_jobs: int): self._max_jobs: int = max_jobs @@ -133,66 +132,106 @@ def __init__(self, max_jobs: int): self._session_key: gr.JSON = None def draw_gradio_ui(self) -> JobManagerUi: - ''' draws the job manager ui in gradio - Returns: - ui (JobManagerUi): object which can connect functions to the ui - ''' - assert gr.context.Context.block is not None, "draw_gradio_ui must be called within a 'gr.Blocks' 'with' context" + """draws the job manager ui in gradio + Returns: + ui (JobManagerUi): object which can connect functions to the ui + """ + assert ( + gr.context.Context.block is not None + ), "draw_gradio_ui must be called within a 'gr.Blocks' 'with' context" with gr.Tabs(): with gr.TabItem("Job Controls"): with gr.Row(): - stop_btn = gr.Button("Stop All Batches", elem_id="stop", variant="secondary") - refresh_btn = gr.Button("Refresh Finished Batches", elem_id="refresh", variant="secondary") - status_text = gr.Textbox(placeholder="Job Status", interactive=False, show_label=False) + stop_btn = gr.Button( + "Stop All Batches", elem_id="stop", variant="secondary" + ) + refresh_btn = gr.Button( + "Refresh Finished Batches", + elem_id="refresh", + variant="secondary", + ) + status_text = gr.Textbox( + placeholder="Job Status", interactive=False, show_label=False + ) with gr.Row(): - active_image_stop_btn = gr.Button("Skip Active Batch", variant="secondary") - active_image_refresh_btn = gr.Button("View Batch Progress", variant="secondary") - active_image = gr.Image(type="pil", interactive=False, visible=False, elem_id="active_iteration_image") + active_image_stop_btn = gr.Button( + "Skip Active Batch", variant="secondary" + ) + active_image_refresh_btn = gr.Button( + "View Batch Progress", variant="secondary" + ) + active_image = gr.Image( + type="pil", + interactive=False, + visible=False, + elem_id="active_iteration_image", + ) with gr.TabItem("Batch Progress Settings"): with gr.Row(): - record_steps_checkbox = gr.Checkbox(value=False, label="Enable Batch Progress Grid") + record_steps_checkbox = gr.Checkbox( + value=False, label="Enable Batch Progress Grid" + ) record_steps_interval_slider = gr.Slider( - value=3, label="Record Interval (steps)", minimum=1, maximum=25, step=1) - with gr.Row() as record_steps_box: - steps_to_gallery_checkbox = gr.Checkbox(value=False, label="Save Progress Grid to Gallery") - steps_to_file_checkbox = gr.Checkbox(value=False, label="Save Progress Grid to File") + value=3, + label="Record Interval (steps)", + minimum=1, + maximum=25, + step=1, + ) + with gr.Row(): + steps_to_gallery_checkbox = gr.Checkbox( + value=False, label="Save Progress Grid to Gallery" + ) + steps_to_file_checkbox = gr.Checkbox( + value=False, label="Save Progress Grid to File" + ) with gr.TabItem("Maintenance"): with gr.Row(): gr.Markdown( - "Stop all concurrent sessions, or free memory associated with jobs which were finished after the browser was closed") + "Stop all concurrent sessions, or free memory associated with jobs which were finished after the browser was closed" + ) with gr.Row(): stop_all_sessions_btn = gr.Button( "Stop All Sessions", elem_id="stop_all", variant="secondary" ) free_done_sessions_btn = gr.Button( - "Clear Finished Jobs", elem_id="clear_finished", variant="secondary" + "Clear Finished Jobs", + elem_id="clear_finished", + variant="secondary", ) - return JobManagerUi(_refresh_btn=refresh_btn, _stop_btn=stop_btn, _status_text=status_text, - _stop_all_session_btn=stop_all_sessions_btn, _free_done_sessions_btn=free_done_sessions_btn, - _active_image=active_image, _active_image_stop_btn=active_image_stop_btn, - _active_image_refresh_btn=active_image_refresh_btn, - _rec_steps_checkbox=record_steps_checkbox, - _save_rec_steps_to_gallery_chkbx=steps_to_gallery_checkbox, - _save_rec_steps_to_file_chkbx=steps_to_file_checkbox, - _rec_steps_intrvl_sldr=record_steps_interval_slider, _job_manager=self) + return JobManagerUi( + _refresh_btn=refresh_btn, + _stop_btn=stop_btn, + _status_text=status_text, + _stop_all_session_btn=stop_all_sessions_btn, + _free_done_sessions_btn=free_done_sessions_btn, + _active_image=active_image, + _active_image_stop_btn=active_image_stop_btn, + _active_image_refresh_btn=active_image_refresh_btn, + _rec_steps_checkbox=record_steps_checkbox, + _save_rec_steps_to_gallery_chkbx=steps_to_gallery_checkbox, + _save_rec_steps_to_file_chkbx=steps_to_file_checkbox, + _rec_steps_intrvl_sldr=record_steps_interval_slider, + _job_manager=self, + ) def clear_all_finished_jobs(self): - ''' Removes all currently finished jobs, across all sessions. - Useful to free memory if a job is started and the browser is closed - before it finishes ''' + """Removes all currently finished jobs, across all sessions. + Useful to free memory if a job is started and the browser is closed + before it finishes""" for session in self._sessions.values(): session.finished_jobs.clear() def stop_all_jobs(self): - ''' Stops all active jobs, across all sessions''' + """Stops all active jobs, across all sessions""" for session in self._sessions.values(): for job in session.jobs.values(): job.should_stop.set() job.stop_cur_iter.set() def _get_job_token(self, block: bool = False) -> Optional[int]: - ''' Attempts to acquire a job token, optionally blocking until available ''' + """Attempts to acquire a job token, optionally blocking until available""" token = None while token is None: try: @@ -212,27 +251,31 @@ def _get_job_token(self, block: bool = False) -> Optional[int]: return token def _release_job_token(self, token: int) -> None: - ''' Returns a job token to allow another job to start ''' + """Returns a job token to allow another job to start""" self._avail_job_tokens.append(token) self._run_queued_jobs() def _refresh_func(self, func_key: FuncKey, session_key: str) -> List[Component]: - ''' Updates information from the active job ''' + """Updates information from the active job""" session_info, job_info = self._get_call_info(func_key, session_key) if job_info is None: return [None, f"Session {session_key} was not running function {func_key}"] return [triggerChangeEvent(), job_info.job_status] - def _stop_wrapped_func(self, func_key: FuncKey, session_key: str) -> List[Component]: - ''' Marks that the job should be stopped''' + def _stop_wrapped_func( + self, func_key: FuncKey, session_key: str + ) -> List[Component]: + """Marks that the job should be stopped""" session_info, job_info = self._get_call_info(func_key, session_key) if job_info is None: return f"Session {session_key} was not running function {func_key}" job_info.should_stop.set() return "Stopping after current batch finishes" - def _refresh_cur_iter_func(self, func_key: FuncKey, session_key: str) -> List[Component]: - ''' Updates information from the active iteration ''' + def _refresh_cur_iter_func( + self, func_key: FuncKey, session_key: str + ) -> List[Component]: + """Updates information from the active iteration""" session_info, job_info = self._get_call_info(func_key, session_key) if job_info is None: return [None, f"Session {session_key} was not running function {func_key}"] @@ -240,19 +283,26 @@ def _refresh_cur_iter_func(self, func_key: FuncKey, session_key: str) -> List[Co job_info.refresh_active_image_requested.set() if job_info.refresh_active_image_done.wait(timeout=20.0): job_info.refresh_active_image_done.clear() - return [gr.Image.update(value=job_info.active_image, visible=True), f"Sample iteration {job_info.active_iteration_cnt}"] + return [ + gr.Image.update(value=job_info.active_image, visible=True), + f"Sample iteration {job_info.active_iteration_cnt}", + ] return [gr.Image.update(visible=False), "Timed out getting image"] - def _stop_cur_iter_func(self, func_key: FuncKey, session_key: str) -> List[Component]: - ''' Marks that the active iteration should be stopped''' + def _stop_cur_iter_func( + self, func_key: FuncKey, session_key: str + ) -> List[Component]: + """Marks that the active iteration should be stopped""" session_info, job_info = self._get_call_info(func_key, session_key) if job_info is None: return [None, f"Session {session_key} was not running function {func_key}"] job_info.stop_cur_iter.set() return [gr.Image.update(visible=False), "Stopping current iteration"] - def _get_call_info(self, func_key: FuncKey, session_key: str) -> Tuple[SessionInfo, JobInfo]: - ''' Helper to get the SessionInfo and JobInfo. ''' + def _get_call_info( + self, func_key: FuncKey, session_key: str + ) -> Tuple[SessionInfo, JobInfo]: + """Helper to get the SessionInfo and JobInfo.""" session_info = self._sessions.get(session_key, None) if not session_info: print(f"Couldn't find session {session_key} for call to {func_key}") @@ -268,7 +318,7 @@ def _get_call_info(self, func_key: FuncKey, session_key: str) -> Tuple[SessionIn return session_info, job_info def _run_queued_jobs(self) -> None: - ''' Runs queued jobs for any available slots ''' + """Runs queued jobs for any available slots""" if self._avail_job_tokens: try: # Notify next queued job it may begin @@ -282,10 +332,18 @@ def _run_queued_jobs(self) -> None: pass # No queued jobs def _pre_call_func( - self, func_key: FuncKey, output_dummy_obj: Component, refresh_btn: gr.Button, stop_btn: gr.Button, - status_text: gr.Textbox, active_image: gr.Image, active_refresh_btn: gr.Button, active_stop_btn: gr.Button, - session_key: str) -> List[Component]: - ''' Called when a job is about to start ''' + self, + func_key: FuncKey, + output_dummy_obj: Component, + refresh_btn: gr.Button, + stop_btn: gr.Button, + status_text: gr.Textbox, + active_image: gr.Image, + active_refresh_btn: gr.Button, + active_stop_btn: gr.Button, + session_key: str, + ) -> List[Component]: + """Called when a job is about to start""" session_info, job_info = self._get_call_info(func_key, session_key) # If we didn't already get a token then queue up for one @@ -293,16 +351,23 @@ def _pre_call_func( job_info.job_token = self._get_job_token(block=True) # Buttons don't seem to update unless value is set on them as well... - return {output_dummy_obj: triggerChangeEvent(), - refresh_btn: gr.Button.update(variant="primary", value=refresh_btn.value), - stop_btn: gr.Button.update(variant="primary", value=stop_btn.value), - status_text: gr.Textbox.update(value="Generation has started. Click 'Refresh' to see finished images, 'View Batch Progress' for active images"), - active_refresh_btn: gr.Button.update(variant="primary", value=active_refresh_btn.value), - active_stop_btn: gr.Button.update(variant="primary", value=active_stop_btn.value), - } + return { + output_dummy_obj: triggerChangeEvent(), + refresh_btn: gr.Button.update(variant="primary", value=refresh_btn.value), + stop_btn: gr.Button.update(variant="primary", value=stop_btn.value), + status_text: gr.Textbox.update( + value="Generation has started. Click 'Refresh' to see finished images, 'View Batch Progress' for active images" + ), + active_refresh_btn: gr.Button.update( + variant="primary", value=active_refresh_btn.value + ), + active_stop_btn: gr.Button.update( + variant="primary", value=active_stop_btn.value + ), + } def _call_func(self, func_key: FuncKey, session_key: str) -> List[Component]: - ''' Runs the real function with job management. ''' + """Runs the real function with job management.""" session_info, job_info = self._get_call_info(func_key, session_key) if session_info is None or job_info is None: return [] @@ -310,7 +375,9 @@ def _call_func(self, func_key: FuncKey, session_key: str) -> List[Component]: job_info.started = True try: if job_info.should_stop.is_set(): - raise Exception(f"Job {job_info} requested a stop before execution began") + raise Exception( + f"Job {job_info} requested a stop before execution began" + ) outputs = job_info.func(*job_info.inputs, job_info=job_info) except Exception as e: job_info.job_status = f"Error: {e}" @@ -334,35 +401,56 @@ def _call_func(self, func_key: FuncKey, session_key: str) -> List[Component]: return tuple(filtered_output) def _post_call_func( - self, func_key: FuncKey, output_dummy_obj: Component, refresh_btn: gr.Button, stop_btn: gr.Button, - status_text: gr.Textbox, active_image: gr.Image, active_refresh_btn: gr.Button, active_stop_btn: gr.Button, - session_key: str) -> List[Component]: - ''' Called when a job completes ''' - return {output_dummy_obj: triggerChangeEvent(), - refresh_btn: gr.Button.update(variant="secondary", value=refresh_btn.value), - stop_btn: gr.Button.update(variant="secondary", value=stop_btn.value), - status_text: gr.Textbox.update(value="Generation has finished!"), - active_refresh_btn: gr.Button.update(variant="secondary", value=active_refresh_btn.value), - active_stop_btn: gr.Button.update(variant="secondary", value=active_stop_btn.value), - active_image: gr.Image.update(visible=False) - } - - def _update_gallery_event(self, func_key: FuncKey, session_key: str) -> List[Component]: - ''' Updates the gallery with results from the given job. - Frees the images after return if the job is finished. - Triggered by changing the update_gallery_obj dummy object ''' + self, + func_key: FuncKey, + output_dummy_obj: Component, + refresh_btn: gr.Button, + stop_btn: gr.Button, + status_text: gr.Textbox, + active_image: gr.Image, + active_refresh_btn: gr.Button, + active_stop_btn: gr.Button, + session_key: str, + ) -> List[Component]: + """Called when a job completes""" + return { + output_dummy_obj: triggerChangeEvent(), + refresh_btn: gr.Button.update(variant="secondary", value=refresh_btn.value), + stop_btn: gr.Button.update(variant="secondary", value=stop_btn.value), + status_text: gr.Textbox.update(value="Generation has finished!"), + active_refresh_btn: gr.Button.update( + variant="secondary", value=active_refresh_btn.value + ), + active_stop_btn: gr.Button.update( + variant="secondary", value=active_stop_btn.value + ), + active_image: gr.Image.update(visible=False), + } + + def _update_gallery_event( + self, func_key: FuncKey, session_key: str + ) -> List[Component]: + """Updates the gallery with results from the given job. + Frees the images after return if the job is finished. + Triggered by changing the update_gallery_obj dummy object""" session_info, job_info = self._get_call_info(func_key, session_key) if session_info is None or job_info is None: return [] return job_info.images - def _wrap_func(self, func: Callable, inputs: List[Component], - outputs: List[Component], - job_ui: JobManagerUi) -> Tuple[Callable, List[Component]]: - ''' handles JobManageUI's wrap_func''' + def _wrap_func( + self, + func: Callable, + inputs: List[Component], + outputs: List[Component], + job_ui: JobManagerUi, + ) -> Tuple[Callable, List[Component]]: + """handles JobManageUI's wrap_func""" - assert gr.context.Context.block is not None, "wrap_func must be called within a 'gr.Blocks' 'with' context" + assert ( + gr.context.Context.block is not None + ), "wrap_func must be called within a 'gr.Blocks' 'with' context" # Create a unique key for this job func_key = FuncKey(job_id=uuid.uuid4().hex, func=func) @@ -370,8 +458,11 @@ def _wrap_func(self, func: Callable, inputs: List[Component], # Create a unique session key (next gradio release can use gr.State, see https://gradio.app/state_in_blocks/) if self._session_key is None: # When this gradio object is received as an event handler input it will resolve to a unique per-session id - self._session_key = gr.JSON(value=lambda: uuid.uuid4().hex, visible=False, - elem_id="JobManagerDummyObject_sessionKey") + self._session_key = gr.JSON( + value=lambda: uuid.uuid4().hex, + visible=False, + elem_id="JobManagerDummyObject_sessionKey", + ) # Pull the gallery out of the original outputs and assign it to the gallery update dummy object gallery_comp = None @@ -389,25 +480,25 @@ def _wrap_func(self, func: Callable, inputs: List[Component], partial(self._update_gallery_event, func_key), [self._session_key], [gallery_comp], - queue=False + queue=False, ) if job_ui._refresh_btn: - job_ui._refresh_btn.variant = 'secondary' + job_ui._refresh_btn.variant = "secondary" job_ui._refresh_btn.click( partial(self._refresh_func, func_key), [self._session_key], [update_gallery_obj, job_ui._status_text], - queue=False + queue=False, ) if job_ui._stop_btn: - job_ui._stop_btn.variant = 'secondary' + job_ui._stop_btn.variant = "secondary" job_ui._stop_btn.click( partial(self._stop_wrapped_func, func_key), [self._session_key], [job_ui._status_text], - queue=False + queue=False, ) if job_ui._active_image and job_ui._active_image_refresh_btn: @@ -415,7 +506,7 @@ def _wrap_func(self, func: Callable, inputs: List[Component], partial(self._refresh_cur_iter_func, func_key), [self._session_key], [job_ui._active_image, job_ui._status_text], - queue=False + queue=False, ) if job_ui._active_image_stop_btn: @@ -423,19 +514,15 @@ def _wrap_func(self, func: Callable, inputs: List[Component], partial(self._stop_cur_iter_func, func_key), [self._session_key], [job_ui._active_image, job_ui._status_text], - queue=False + queue=False, ) if job_ui._stop_all_session_btn: - job_ui._stop_all_session_btn.click( - self.stop_all_jobs, [], [], - queue=False - ) + job_ui._stop_all_session_btn.click(self.stop_all_jobs, [], [], queue=False) if job_ui._free_done_sessions_btn: job_ui._free_done_sessions_btn.click( - self.clear_all_finished_jobs, [], [], - queue=False + self.clear_all_finished_jobs, [], [], queue=False ) # (ab)use gr.JSON to forward events. @@ -452,18 +539,26 @@ def _wrap_func(self, func: Callable, inputs: List[Component], # Since some parameters are optional it makes sense to use the 'dict' return value type, which requires # the Component as a key... so group together the UI components that the event listeners are going to update # to make it easy to append to function calls and outputs - job_ui_params = [job_ui._refresh_btn, job_ui._stop_btn, job_ui._status_text, - job_ui._active_image, job_ui._active_image_refresh_btn, job_ui._active_image_stop_btn] + job_ui_params = [ + job_ui._refresh_btn, + job_ui._stop_btn, + job_ui._status_text, + job_ui._active_image, + job_ui._active_image_refresh_btn, + job_ui._active_image_stop_btn, + ] job_ui_outputs = [comp for comp in job_ui_params if comp is not None] # Here a chain is constructed that will make a 'pre' call, a 'run' call, and a 'post' call, # to be able to update the UI before and after, as well as run the actual call - post_call_dummyobj = gr.JSON(visible=False, elem_id="JobManagerDummyObject_postCall") + post_call_dummyobj = gr.JSON( + visible=False, elem_id="JobManagerDummyObject_postCall" + ) post_call_dummyobj.change( partial(self._post_call_func, func_key, update_gallery_obj, *job_ui_params), [self._session_key], [update_gallery_obj] + job_ui_outputs, - queue=False + queue=False, ) call_dummyobj = gr.JSON(visible=False, elem_id="JobManagerDummyObject_runCall") @@ -471,20 +566,27 @@ def _wrap_func(self, func: Callable, inputs: List[Component], partial(self._call_func, func_key), [self._session_key], outputs + [post_call_dummyobj], - queue=False + queue=False, ) - pre_call_dummyobj = gr.JSON(visible=False, elem_id="JobManagerDummyObject_preCall") + pre_call_dummyobj = gr.JSON( + visible=False, elem_id="JobManagerDummyObject_preCall" + ) pre_call_dummyobj.change( partial(self._pre_call_func, func_key, call_dummyobj, *job_ui_params), [self._session_key], [call_dummyobj] + job_ui_outputs, - queue=False + queue=False, ) # Add any components that we want the runtime values for - added_inputs = [self._session_key, job_ui._rec_steps_checkbox, job_ui._save_rec_steps_to_gallery_chkbx, - job_ui._save_rec_steps_to_file_chkbx, job_ui._rec_steps_intrvl_sldr] + added_inputs = [ + self._session_key, + job_ui._rec_steps_checkbox, + job_ui._save_rec_steps_to_gallery_chkbx, + job_ui._save_rec_steps_to_file_chkbx, + job_ui._rec_steps_intrvl_sldr, + ] # Now replace the original function with one that creates a JobInfo and triggers the dummy obj def wrapped_func(*wrapped_inputs): @@ -505,12 +607,19 @@ def wrapped_func(*wrapped_inputs): if func_key in session_info.jobs: job_info = session_info.jobs[func_key] # If the job seems stuck in 'starting' then go ahead and toss it - if not job_info.started and time.time() > job_info.timestamp + JobManager.JOB_MAX_START_TIME: + if ( + not job_info.started + and time.time() > job_info.timestamp + JobManager.JOB_MAX_START_TIME + ): job_info.should_stop.set() job_info.stop_cur_iter.set() session_info.jobs.pop(func_key) - return {job_ui._status_text: "Canceled possibly hung job. Try again"} - return {job_ui._status_text: "This session is already running that function!"} + return { + job_ui._status_text: "Canceled possibly hung job. Try again" + } + return { + job_ui._status_text: "This session is already running that function!" + } # Is this a new run of a previously finished job? Clear old info if func_key in session_info.finished_jobs: @@ -518,9 +627,17 @@ def wrapped_func(*wrapped_inputs): job_token = self._get_job_token(block=False) job = JobInfo( - inputs=job_inputs, func=func, removed_output_idxs=removed_idxs, session_key=session_key, - job_token=job_token, rec_steps_enabled=record_steps_enabled, rec_steps_intrvl=rec_steps_interval, - rec_steps_to_gallery=save_rec_steps_grid, rec_steps_to_file=save_rec_steps_file, timestamp=time.time()) + inputs=job_inputs, + func=func, + removed_output_idxs=removed_idxs, + session_key=session_key, + job_token=job_token, + rec_steps_enabled=record_steps_enabled, + rec_steps_intrvl=rec_steps_interval, + rec_steps_to_gallery=save_rec_steps_grid, + rec_steps_to_file=save_rec_steps_file, + timestamp=time.time(), + ) session_info.jobs[func_key] = job ret = {pre_call_dummyobj: triggerChangeEvent()} @@ -528,4 +645,8 @@ def wrapped_func(*wrapped_inputs): ret[job_ui._status_text] = "Job is queued" return ret - return wrapped_func, inputs + added_inputs, [pre_call_dummyobj, job_ui._status_text] + return ( + wrapped_func, + inputs + added_inputs, + [pre_call_dummyobj, job_ui._status_text], + ) diff --git a/frontend/src/Component.vue b/frontend/src/Component.vue index ad6604e7f..de1882e60 100644 --- a/frontend/src/Component.vue +++ b/frontend/src/Component.vue @@ -240,4 +240,4 @@ svg.no-preview-icon { border-color: var(--primary-color); color: var(--primary-color); } */ - \ No newline at end of file + diff --git a/frontend/src/app.vue b/frontend/src/app.vue index 97e56c9ef..0253a6e8e 100644 --- a/frontend/src/app.vue +++ b/frontend/src/app.vue @@ -49,4 +49,3 @@ body, html { - diff --git a/frontend/src/icons/clipboard-check-solid.svg b/frontend/src/icons/clipboard-check-solid.svg index c3309803a..3a480ae93 100644 --- a/frontend/src/icons/clipboard-check-solid.svg +++ b/frontend/src/icons/clipboard-check-solid.svg @@ -1 +1 @@ - \ No newline at end of file + diff --git a/frontend/src/icons/clipboard-solid.svg b/frontend/src/icons/clipboard-solid.svg index e5b3c2b7c..b0c2a1a8b 100644 --- a/frontend/src/icons/clipboard-solid.svg +++ b/frontend/src/icons/clipboard-solid.svg @@ -1 +1 @@ - \ No newline at end of file + diff --git a/frontend/src/icons/star-active.svg b/frontend/src/icons/star-active.svg index 63b368e29..7087e8712 100644 --- a/frontend/src/icons/star-active.svg +++ b/frontend/src/icons/star-active.svg @@ -1 +1 @@ - \ No newline at end of file + diff --git a/frontend/src/icons/star.svg b/frontend/src/icons/star.svg index 63b368e29..7087e8712 100644 --- a/frontend/src/icons/star.svg +++ b/frontend/src/icons/star.svg @@ -1 +1 @@ - \ No newline at end of file + diff --git a/frontend/src/streamlit/WithStreamlitConnection.vue b/frontend/src/streamlit/WithStreamlitConnection.vue index bbe01e8aa..080049184 100644 --- a/frontend/src/streamlit/WithStreamlitConnection.vue +++ b/frontend/src/streamlit/WithStreamlitConnection.vue @@ -5,7 +5,7 @@

Component Error

Message: {{ componentError }}
- out_size {out_size} and factor {factor_up}") - self.rescaler = LatentRescaler(factor=factor_up, in_channels=in_channels, mid_channels=2*in_channels, - out_channels=in_channels) - self.decoder = Decoder(out_ch=out_channels, resolution=out_size, z_channels=in_channels, num_res_blocks=2, - attn_resolutions=[], in_channels=None, ch=in_channels, - ch_mult=[ch_mult for _ in range(num_blocks)]) + num_blocks = int(np.log2(out_size // in_size)) + 1 + factor_up = 1.0 + (out_size % in_size) + print( + f"Building {self.__class__.__name__} with in_size: {in_size} --> out_size {out_size} and factor {factor_up}" + ) + self.rescaler = LatentRescaler( + factor=factor_up, + in_channels=in_channels, + mid_channels=2 * in_channels, + out_channels=in_channels, + ) + self.decoder = Decoder( + out_ch=out_channels, + resolution=out_size, + z_channels=in_channels, + num_res_blocks=2, + attn_resolutions=[], + in_channels=None, + ch=in_channels, + ch_mult=[ch_mult for _ in range(num_blocks)], + ) def forward(self, x): x = self.rescaler(x) @@ -823,37 +986,47 @@ def __init__(self, in_channels=None, learned=False, mode="bilinear"): self.with_conv = learned self.mode = mode if self.with_conv: - print(f"Note: {self.__class__.__name} uses learned downsampling and will ignore the fixed {mode} mode") + print( + f"Note: {self.__class__.__name} uses learned downsampling and will ignore the fixed {mode} mode" + ) raise NotImplementedError() assert in_channels is not None # no asymmetric padding in torch conv, must do it ourselves - self.conv = torch.nn.Conv2d(in_channels, - in_channels, - kernel_size=4, - stride=2, - padding=1) + self.conv = torch.nn.Conv2d( + in_channels, in_channels, kernel_size=4, stride=2, padding=1 + ) def forward(self, x, scale_factor=1.0): - if scale_factor==1.0: + if scale_factor == 1.0: return x else: - x = torch.nn.functional.interpolate(x, mode=self.mode, align_corners=False, scale_factor=scale_factor) + x = torch.nn.functional.interpolate( + x, mode=self.mode, align_corners=False, scale_factor=scale_factor + ) return x -class FirstStagePostProcessor(nn.Module): - def __init__(self, ch_mult:list, in_channels, - pretrained_model:nn.Module=None, - reshape=False, - n_channels=None, - dropout=0., - pretrained_config=None): +class FirstStagePostProcessor(nn.Module): + def __init__( + self, + ch_mult: list, + in_channels, + pretrained_model: nn.Module = None, + reshape=False, + n_channels=None, + dropout=0.0, + pretrained_config=None, + ): super().__init__() if pretrained_config is None: - assert pretrained_model is not None, 'Either "pretrained_model" or "pretrained_config" must not be None' + assert ( + pretrained_model is not None + ), 'Either "pretrained_model" or "pretrained_config" must not be None' self.pretrained_model = pretrained_model else: - assert pretrained_config is not None, 'Either "pretrained_model" or "pretrained_config" must not be None' + assert ( + pretrained_config is not None + ), 'Either "pretrained_model" or "pretrained_config" must not be None' self.instantiate_pretrained(pretrained_config) self.do_reshape = reshape @@ -861,22 +1034,26 @@ def __init__(self, ch_mult:list, in_channels, if n_channels is None: n_channels = self.pretrained_model.encoder.ch - self.proj_norm = Normalize(in_channels,num_groups=in_channels//2) - self.proj = nn.Conv2d(in_channels,n_channels,kernel_size=3, - stride=1,padding=1) + self.proj_norm = Normalize(in_channels, num_groups=in_channels // 2) + self.proj = nn.Conv2d( + in_channels, n_channels, kernel_size=3, stride=1, padding=1 + ) blocks = [] downs = [] ch_in = n_channels for m in ch_mult: - blocks.append(ResnetBlock(in_channels=ch_in,out_channels=m*n_channels,dropout=dropout)) + blocks.append( + ResnetBlock( + in_channels=ch_in, out_channels=m * n_channels, dropout=dropout + ) + ) ch_in = m * n_channels downs.append(Downsample(ch_in, with_conv=False)) self.model = nn.ModuleList(blocks) self.downsampler = nn.ModuleList(downs) - def instantiate_pretrained(self, config): model = instantiate_from_config(config) self.pretrained_model = model.eval() @@ -884,25 +1061,23 @@ def instantiate_pretrained(self, config): for param in self.pretrained_model.parameters(): param.requires_grad = False - @torch.no_grad() - def encode_with_pretrained(self,x): + def encode_with_pretrained(self, x): c = self.pretrained_model.encode(x) if isinstance(c, DiagonalGaussianDistribution): c = c.mode() - return c + return c - def forward(self,x): + def forward(self, x): z_fs = self.encode_with_pretrained(x) z = self.proj_norm(z_fs) z = self.proj(z) z = nonlinearity(z) - for submodel, downmodel in zip(self.model,self.downsampler): - z = submodel(z,temb=None) + for submodel, downmodel in zip(self.model, self.downsampler): + z = submodel(z, temb=None) z = downmodel(z) if self.do_reshape: - z = rearrange(z,'b c h w -> b (h w) c') + z = rearrange(z, "b c h w -> b (h w) c") return z - diff --git a/ldm/modules/diffusionmodules/openaimodel.py b/ldm/modules/diffusionmodules/openaimodel.py index fcf95d1ea..73506dcb7 100644 --- a/ldm/modules/diffusionmodules/openaimodel.py +++ b/ldm/modules/diffusionmodules/openaimodel.py @@ -1,7 +1,5 @@ from abc import abstractmethod -from functools import partial import math -from typing import Iterable import numpy as np import torch as th @@ -24,6 +22,7 @@ def convert_module_to_f16(x): pass + def convert_module_to_f32(x): pass @@ -42,7 +41,9 @@ def __init__( output_dim: int = None, ): super().__init__() - self.positional_embedding = nn.Parameter(th.randn(embed_dim, spacial_dim ** 2 + 1) / embed_dim ** 0.5) + self.positional_embedding = nn.Parameter( + th.randn(embed_dim, spacial_dim**2 + 1) / embed_dim**0.5 + ) self.qkv_proj = conv_nd(1, embed_dim, 3 * embed_dim, 1) self.c_proj = conv_nd(1, embed_dim, output_dim or embed_dim, 1) self.num_heads = embed_dim // num_heads_channels @@ -104,7 +105,9 @@ def __init__(self, channels, use_conv, dims=2, out_channels=None, padding=1): self.use_conv = use_conv self.dims = dims if use_conv: - self.conv = conv_nd(dims, self.channels, self.out_channels, 3, padding=padding) + self.conv = conv_nd( + dims, self.channels, self.out_channels, 3, padding=padding + ) def forward(self, x): assert x.shape[1] == self.channels @@ -118,16 +121,20 @@ def forward(self, x): x = self.conv(x) return x + class TransposedUpsample(nn.Module): - 'Learned 2x upsampling without padding' + "Learned 2x upsampling without padding" + def __init__(self, channels, out_channels=None, ks=5): super().__init__() self.channels = channels self.out_channels = out_channels or channels - self.up = nn.ConvTranspose2d(self.channels,self.out_channels,kernel_size=ks,stride=2) + self.up = nn.ConvTranspose2d( + self.channels, self.out_channels, kernel_size=ks, stride=2 + ) - def forward(self,x): + def forward(self, x): return self.up(x) @@ -140,7 +147,7 @@ class Downsample(nn.Module): downsampling occurs in the inner-two dimensions. """ - def __init__(self, channels, use_conv, dims=2, out_channels=None,padding=1): + def __init__(self, channels, use_conv, dims=2, out_channels=None, padding=1): super().__init__() self.channels = channels self.out_channels = out_channels or channels @@ -149,7 +156,12 @@ def __init__(self, channels, use_conv, dims=2, out_channels=None,padding=1): stride = 2 if dims != 3 else (1, 2, 2) if use_conv: self.op = conv_nd( - dims, self.channels, self.out_channels, 3, stride=stride, padding=padding + dims, + self.channels, + self.out_channels, + 3, + stride=stride, + padding=padding, ) else: assert self.channels == self.out_channels @@ -251,7 +263,6 @@ def forward(self, x, emb): self._forward, (x, emb), self.parameters(), self.use_checkpoint ) - def _forward(self, x, emb): if self.updown: in_rest, in_conv = self.in_layers[:-1], self.in_layers[-1] @@ -312,8 +323,10 @@ def __init__( self.proj_out = zero_module(conv_nd(1, channels, channels, 1)) def forward(self, x): - return checkpoint(self._forward, (x,), self.parameters(), True) # TODO: check checkpoint usage, is True # TODO: fix the .half call!!! - #return pt_checkpoint(self._forward, x) # pytorch + return checkpoint( + self._forward, (x,), self.parameters(), True + ) # TODO: check checkpoint usage, is True # TODO: fix the .half call!!! + # return pt_checkpoint(self._forward, x) # pytorch def _forward(self, x): b, c, *spatial = x.shape @@ -340,7 +353,7 @@ def count_flops_attn(model, _x, y): # We perform two matmuls with the same number of ops. # The first computes the weight matrix, the second computes # the combination of the value vectors. - matmul_ops = 2 * b * (num_spatial ** 2) * c + matmul_ops = 2 * b * (num_spatial**2) * c model.total_ops += th.DoubleTensor([matmul_ops]) @@ -461,19 +474,24 @@ def __init__( use_scale_shift_norm=False, resblock_updown=False, use_new_attention_order=False, - use_spatial_transformer=False, # custom transformer support - transformer_depth=1, # custom transformer support - context_dim=None, # custom transformer support - n_embed=None, # custom support for prediction of discrete ids into codebook of first stage vq model + use_spatial_transformer=False, # custom transformer support + transformer_depth=1, # custom transformer support + context_dim=None, # custom transformer support + n_embed=None, # custom support for prediction of discrete ids into codebook of first stage vq model legacy=True, ): super().__init__() if use_spatial_transformer: - assert context_dim is not None, 'Fool!! You forgot to include the dimension of your cross-attention conditioning...' + assert ( + context_dim is not None + ), "Fool!! You forgot to include the dimension of your cross-attention conditioning..." if context_dim is not None: - assert use_spatial_transformer, 'Fool!! You forgot to use the spatial transformer for your cross-attention conditioning...' + assert ( + use_spatial_transformer + ), "Fool!! You forgot to use the spatial transformer for your cross-attention conditioning..." from omegaconf.listconfig import ListConfig + if type(context_dim) == ListConfig: context_dim = list(context_dim) @@ -481,10 +499,14 @@ def __init__( num_heads_upsample = num_heads if num_heads == -1: - assert num_head_channels != -1, 'Either num_heads or num_head_channels has to be set' + assert ( + num_head_channels != -1 + ), "Either num_heads or num_head_channels has to be set" if num_head_channels == -1: - assert num_heads != -1, 'Either num_heads or num_head_channels has to be set' + assert ( + num_heads != -1 + ), "Either num_heads or num_head_channels has to be set" self.image_size = image_size self.in_channels = in_channels @@ -545,8 +567,12 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 - dim_head = ch // num_heads if use_spatial_transformer else num_head_channels + # num_heads = 1 + dim_head = ( + ch // num_heads + if use_spatial_transformer + else num_head_channels + ) layers.append( AttentionBlock( ch, @@ -554,8 +580,14 @@ def __init__( num_heads=num_heads, num_head_channels=dim_head, use_new_attention_order=use_new_attention_order, - ) if not use_spatial_transformer else SpatialTransformer( - ch, num_heads, dim_head, depth=transformer_depth, context_dim=context_dim + ) + if not use_spatial_transformer + else SpatialTransformer( + ch, + num_heads, + dim_head, + depth=transformer_depth, + context_dim=context_dim, ) ) self.input_blocks.append(TimestepEmbedSequential(*layers)) @@ -592,7 +624,7 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 + # num_heads = 1 dim_head = ch // num_heads if use_spatial_transformer else num_head_channels self.middle_block = TimestepEmbedSequential( ResBlock( @@ -609,9 +641,15 @@ def __init__( num_heads=num_heads, num_head_channels=dim_head, use_new_attention_order=use_new_attention_order, - ) if not use_spatial_transformer else SpatialTransformer( - ch, num_heads, dim_head, depth=transformer_depth, context_dim=context_dim - ), + ) + if not use_spatial_transformer + else SpatialTransformer( + ch, + num_heads, + dim_head, + depth=transformer_depth, + context_dim=context_dim, + ), ResBlock( ch, time_embed_dim, @@ -646,8 +684,12 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 - dim_head = ch // num_heads if use_spatial_transformer else num_head_channels + # num_heads = 1 + dim_head = ( + ch // num_heads + if use_spatial_transformer + else num_head_channels + ) layers.append( AttentionBlock( ch, @@ -655,8 +697,14 @@ def __init__( num_heads=num_heads_upsample, num_head_channels=dim_head, use_new_attention_order=use_new_attention_order, - ) if not use_spatial_transformer else SpatialTransformer( - ch, num_heads, dim_head, depth=transformer_depth, context_dim=context_dim + ) + if not use_spatial_transformer + else SpatialTransformer( + ch, + num_heads, + dim_head, + depth=transformer_depth, + context_dim=context_dim, ) ) if level and i == num_res_blocks: @@ -686,10 +734,10 @@ def __init__( ) if self.predict_codebook_ids: self.id_predictor = nn.Sequential( - normalization(ch), - conv_nd(dims, model_channels, n_embed, 1), - #nn.LogSoftmax(dim=1) # change to cross_entropy and produce non-normalized logits - ) + normalization(ch), + conv_nd(dims, model_channels, n_embed, 1), + # nn.LogSoftmax(dim=1) # change to cross_entropy and produce non-normalized logits + ) def convert_to_fp16(self): """ @@ -707,7 +755,7 @@ def convert_to_fp32(self): self.middle_block.apply(convert_module_to_f32) self.output_blocks.apply(convert_module_to_f32) - def forward(self, x, timesteps=None, context=None, y=None,**kwargs): + def forward(self, x, timesteps=None, context=None, y=None, **kwargs): """ Apply the model to an input batch. :param x: an [N x C x ...] Tensor of inputs. @@ -770,7 +818,7 @@ def __init__( use_new_attention_order=False, pool="adaptive", *args, - **kwargs + **kwargs, ): super().__init__() @@ -958,4 +1006,3 @@ def forward(self, x, timesteps): else: h = h.type(x.dtype) return self.out(h) - diff --git a/ldm/modules/diffusionmodules/upscaling.py b/ldm/modules/diffusionmodules/upscaling.py index 038166620..b48691cc9 100644 --- a/ldm/modules/diffusionmodules/upscaling.py +++ b/ldm/modules/diffusionmodules/upscaling.py @@ -14,37 +14,61 @@ def __init__(self, noise_schedule_config=None): if noise_schedule_config is not None: self.register_schedule(**noise_schedule_config) - def register_schedule(self, beta_schedule="linear", timesteps=1000, - linear_start=1e-4, linear_end=2e-2, cosine_s=8e-3): - betas = make_beta_schedule(beta_schedule, timesteps, linear_start=linear_start, linear_end=linear_end, - cosine_s=cosine_s) - alphas = 1. - betas + def register_schedule( + self, + beta_schedule="linear", + timesteps=1000, + linear_start=1e-4, + linear_end=2e-2, + cosine_s=8e-3, + ): + betas = make_beta_schedule( + beta_schedule, + timesteps, + linear_start=linear_start, + linear_end=linear_end, + cosine_s=cosine_s, + ) + alphas = 1.0 - betas alphas_cumprod = np.cumprod(alphas, axis=0) - alphas_cumprod_prev = np.append(1., alphas_cumprod[:-1]) + alphas_cumprod_prev = np.append(1.0, alphas_cumprod[:-1]) - timesteps, = betas.shape + (timesteps,) = betas.shape self.num_timesteps = int(timesteps) self.linear_start = linear_start self.linear_end = linear_end - assert alphas_cumprod.shape[0] == self.num_timesteps, 'alphas have to be defined for each timestep' + assert ( + alphas_cumprod.shape[0] == self.num_timesteps + ), "alphas have to be defined for each timestep" to_torch = partial(torch.tensor, dtype=torch.float32) - self.register_buffer('betas', to_torch(betas)) - self.register_buffer('alphas_cumprod', to_torch(alphas_cumprod)) - self.register_buffer('alphas_cumprod_prev', to_torch(alphas_cumprod_prev)) + self.register_buffer("betas", to_torch(betas)) + self.register_buffer("alphas_cumprod", to_torch(alphas_cumprod)) + self.register_buffer("alphas_cumprod_prev", to_torch(alphas_cumprod_prev)) # calculations for diffusion q(x_t | x_{t-1}) and others - self.register_buffer('sqrt_alphas_cumprod', to_torch(np.sqrt(alphas_cumprod))) - self.register_buffer('sqrt_one_minus_alphas_cumprod', to_torch(np.sqrt(1. - alphas_cumprod))) - self.register_buffer('log_one_minus_alphas_cumprod', to_torch(np.log(1. - alphas_cumprod))) - self.register_buffer('sqrt_recip_alphas_cumprod', to_torch(np.sqrt(1. / alphas_cumprod))) - self.register_buffer('sqrt_recipm1_alphas_cumprod', to_torch(np.sqrt(1. / alphas_cumprod - 1))) + self.register_buffer("sqrt_alphas_cumprod", to_torch(np.sqrt(alphas_cumprod))) + self.register_buffer( + "sqrt_one_minus_alphas_cumprod", to_torch(np.sqrt(1.0 - alphas_cumprod)) + ) + self.register_buffer( + "log_one_minus_alphas_cumprod", to_torch(np.log(1.0 - alphas_cumprod)) + ) + self.register_buffer( + "sqrt_recip_alphas_cumprod", to_torch(np.sqrt(1.0 / alphas_cumprod)) + ) + self.register_buffer( + "sqrt_recipm1_alphas_cumprod", to_torch(np.sqrt(1.0 / alphas_cumprod - 1)) + ) def q_sample(self, x_start, t, noise=None): noise = default(noise, lambda: torch.randn_like(x_start)) - return (extract_into_tensor(self.sqrt_alphas_cumprod, t, x_start.shape) * x_start + - extract_into_tensor(self.sqrt_one_minus_alphas_cumprod, t, x_start.shape) * noise) + return ( + extract_into_tensor(self.sqrt_alphas_cumprod, t, x_start.shape) * x_start + + extract_into_tensor(self.sqrt_one_minus_alphas_cumprod, t, x_start.shape) + * noise + ) def forward(self, x): return x, None @@ -71,11 +95,10 @@ def __init__(self, noise_schedule_config, max_noise_level=1000, to_cuda=False): def forward(self, x, noise_level=None): if noise_level is None: - noise_level = torch.randint(0, self.max_noise_level, (x.shape[0],), device=x.device).long() + noise_level = torch.randint( + 0, self.max_noise_level, (x.shape[0],), device=x.device + ).long() else: assert isinstance(noise_level, torch.Tensor) z = self.q_sample(x, noise_level) return z, noise_level - - - diff --git a/ldm/modules/diffusionmodules/util.py b/ldm/modules/diffusionmodules/util.py index f872ba01e..7e64cbe4c 100644 --- a/ldm/modules/diffusionmodules/util.py +++ b/ldm/modules/diffusionmodules/util.py @@ -8,7 +8,6 @@ # thanks! -import os import math import torch import torch.nn as nn @@ -18,15 +17,20 @@ from ldm.util import instantiate_from_config -def make_beta_schedule(schedule, n_timestep, linear_start=1e-4, linear_end=2e-2, cosine_s=8e-3): +def make_beta_schedule( + schedule, n_timestep, linear_start=1e-4, linear_end=2e-2, cosine_s=8e-3 +): if schedule == "linear": betas = ( - torch.linspace(linear_start ** 0.5, linear_end ** 0.5, n_timestep, dtype=torch.float64) ** 2 + torch.linspace( + linear_start**0.5, linear_end**0.5, n_timestep, dtype=torch.float64 + ) + ** 2 ) elif schedule == "cosine": timesteps = ( - torch.arange(n_timestep + 1, dtype=torch.float64) / n_timestep + cosine_s + torch.arange(n_timestep + 1, dtype=torch.float64) / n_timestep + cosine_s ) alphas = timesteps / (1 + cosine_s) * np.pi / 2 alphas = torch.cos(alphas).pow(2) @@ -35,29 +39,40 @@ def make_beta_schedule(schedule, n_timestep, linear_start=1e-4, linear_end=2e-2, betas = np.clip(betas, a_min=0, a_max=0.999) elif schedule == "sqrt_linear": - betas = torch.linspace(linear_start, linear_end, n_timestep, dtype=torch.float64) + betas = torch.linspace( + linear_start, linear_end, n_timestep, dtype=torch.float64 + ) elif schedule == "sqrt": - betas = torch.linspace(linear_start, linear_end, n_timestep, dtype=torch.float64) ** 0.5 + betas = ( + torch.linspace(linear_start, linear_end, n_timestep, dtype=torch.float64) + ** 0.5 + ) else: raise ValueError(f"schedule '{schedule}' unknown.") return betas.numpy() -def make_ddim_timesteps(ddim_discr_method, num_ddim_timesteps, num_ddpm_timesteps, verbose=True): - if ddim_discr_method == 'uniform': +def make_ddim_timesteps( + ddim_discr_method, num_ddim_timesteps, num_ddpm_timesteps, verbose=True +): + if ddim_discr_method == "uniform": c = num_ddpm_timesteps // num_ddim_timesteps ddim_timesteps = np.asarray(list(range(0, num_ddpm_timesteps, c))) - elif ddim_discr_method == 'quad': - ddim_timesteps = ((np.linspace(0, np.sqrt(num_ddpm_timesteps * .8), num_ddim_timesteps)) ** 2).astype(int) + elif ddim_discr_method == "quad": + ddim_timesteps = ( + (np.linspace(0, np.sqrt(num_ddpm_timesteps * 0.8), num_ddim_timesteps)) ** 2 + ).astype(int) else: - raise NotImplementedError(f'There is no ddim discretization method called "{ddim_discr_method}"') + raise NotImplementedError( + f'There is no ddim discretization method called "{ddim_discr_method}"' + ) # assert ddim_timesteps.shape[0] == num_ddim_timesteps # add one to get the final alpha values right (the ones from first scale to data during sampling) # steps_out = ddim_timesteps + 1 # removed due to some issues when reaching 1000 - steps_out = np.where(ddim_timesteps != 999, ddim_timesteps+1, ddim_timesteps) + steps_out = np.where(ddim_timesteps != 999, ddim_timesteps + 1, ddim_timesteps) if verbose: - print(f'Selected timesteps for ddim sampler: {steps_out}') + print(f"Selected timesteps for ddim sampler: {steps_out}") return steps_out @@ -67,11 +82,17 @@ def make_ddim_sampling_parameters(alphacums, ddim_timesteps, eta, verbose=True): alphas_prev = np.asarray([alphacums[0]] + alphacums[ddim_timesteps[:-1]].tolist()) # according the the formula provided in https://arxiv.org/abs/2010.02502 - sigmas = eta * np.sqrt((1 - alphas_prev) / (1 - alphas) * (1 - alphas / alphas_prev)) + sigmas = eta * np.sqrt( + (1 - alphas_prev) / (1 - alphas) * (1 - alphas / alphas_prev) + ) if verbose: - print(f'Selected alphas for ddim sampler: a_t: {alphas}; a_(t-1): {alphas_prev}') - print(f'For the chosen value of eta, which is {eta}, ' - f'this results in the following sigma_t schedule for ddim sampler {sigmas}') + print( + f"Selected alphas for ddim sampler: a_t: {alphas}; a_(t-1): {alphas_prev}" + ) + print( + f"For the chosen value of eta, which is {eta}, " + f"this results in the following sigma_t schedule for ddim sampler {sigmas}" + ) return sigmas, alphas, alphas_prev @@ -161,14 +182,18 @@ def timestep_embedding(timesteps, dim, max_period=10000, repeat_only=False): if not repeat_only: half = dim // 2 freqs = torch.exp( - -math.log(max_period) * torch.arange(start=0, end=half, dtype=torch.float32) / half + -math.log(max_period) + * torch.arange(start=0, end=half, dtype=torch.float32) + / half ).to(device=timesteps.device) args = timesteps[:, None].float() * freqs[None] embedding = torch.cat([torch.cos(args), torch.sin(args)], dim=-1) if dim % 2: - embedding = torch.cat([embedding, torch.zeros_like(embedding[:, :1])], dim=-1) + embedding = torch.cat( + [embedding, torch.zeros_like(embedding[:, :1])], dim=-1 + ) else: - embedding = repeat(timesteps, 'b -> b d', d=dim) + embedding = repeat(timesteps, "b -> b d", d=dim) return embedding @@ -216,6 +241,7 @@ class GroupNorm32(nn.GroupNorm): def forward(self, x): return super().forward(x.float()).type(x.dtype) + def conv_nd(dims, *args, **kwargs): """ Create a 1D, 2D, or 3D convolution module. @@ -250,7 +276,6 @@ def avg_pool_nd(dims, *args, **kwargs): class HybridConditioner(nn.Module): - def __init__(self, c_concat_config, c_crossattn_config): super().__init__() self.concat_conditioner = instantiate_from_config(c_concat_config) @@ -259,10 +284,16 @@ def __init__(self, c_concat_config, c_crossattn_config): def forward(self, c_concat, c_crossattn): c_concat = self.concat_conditioner(c_concat) c_crossattn = self.crossattn_conditioner(c_crossattn) - return {'c_concat': [c_concat], 'c_crossattn': [c_crossattn]} + return {"c_concat": [c_concat], "c_crossattn": [c_crossattn]} def noise_like(shape, device, repeat=False): - repeat_noise = lambda: torch.randn((1, *shape[1:]), device=device).repeat(shape[0], *((1,) * (len(shape) - 1))) - noise = lambda: torch.randn(shape, device=device) + def repeat_noise(): + return torch.randn((1, *shape[1:]), device=device).repeat( + shape[0], *((1,) * (len(shape) - 1)) + ) + + def noise(): + return torch.randn(shape, device=device) + return repeat_noise() if repeat else noise() diff --git a/ldm/modules/distributions/distributions.py b/ldm/modules/distributions/distributions.py index f2b8ef901..0b61f0307 100644 --- a/ldm/modules/distributions/distributions.py +++ b/ldm/modules/distributions/distributions.py @@ -30,33 +30,43 @@ def __init__(self, parameters, deterministic=False): self.std = torch.exp(0.5 * self.logvar) self.var = torch.exp(self.logvar) if self.deterministic: - self.var = self.std = torch.zeros_like(self.mean).to(device=self.parameters.device) + self.var = self.std = torch.zeros_like(self.mean).to( + device=self.parameters.device + ) def sample(self): - x = self.mean + self.std * torch.randn(self.mean.shape).to(device=self.parameters.device) + x = self.mean + self.std * torch.randn(self.mean.shape).to( + device=self.parameters.device + ) return x def kl(self, other=None): if self.deterministic: - return torch.Tensor([0.]) + return torch.Tensor([0.0]) else: if other is None: - return 0.5 * torch.sum(torch.pow(self.mean, 2) - + self.var - 1.0 - self.logvar, - dim=[1, 2, 3]) + return 0.5 * torch.sum( + torch.pow(self.mean, 2) + self.var - 1.0 - self.logvar, + dim=[1, 2, 3], + ) else: return 0.5 * torch.sum( torch.pow(self.mean - other.mean, 2) / other.var - + self.var / other.var - 1.0 - self.logvar + other.logvar, - dim=[1, 2, 3]) - - def nll(self, sample, dims=[1,2,3]): + + self.var / other.var + - 1.0 + - self.logvar + + other.logvar, + dim=[1, 2, 3], + ) + + def nll(self, sample, dims=[1, 2, 3]): if self.deterministic: - return torch.Tensor([0.]) + return torch.Tensor([0.0]) logtwopi = np.log(2.0 * np.pi) return 0.5 * torch.sum( logtwopi + self.logvar + torch.pow(sample - self.mean, 2) / self.var, - dim=dims) + dim=dims, + ) def mode(self): return self.mean diff --git a/ldm/modules/ema.py b/ldm/modules/ema.py index c8c75af43..6cd496b49 100644 --- a/ldm/modules/ema.py +++ b/ldm/modules/ema.py @@ -6,28 +6,32 @@ class LitEma(nn.Module): def __init__(self, model, decay=0.9999, use_num_upates=True): super().__init__() if decay < 0.0 or decay > 1.0: - raise ValueError('Decay must be between 0 and 1') + raise ValueError("Decay must be between 0 and 1") self.m_name2s_name = {} - self.register_buffer('decay', torch.tensor(decay, dtype=torch.float32)) - self.register_buffer('num_updates', torch.tensor(0,dtype=torch.int) if use_num_upates - else torch.tensor(-1,dtype=torch.int)) + self.register_buffer("decay", torch.tensor(decay, dtype=torch.float32)) + self.register_buffer( + "num_updates", + torch.tensor(0, dtype=torch.int) + if use_num_upates + else torch.tensor(-1, dtype=torch.int), + ) for name, p in model.named_parameters(): if p.requires_grad: - #remove as '.'-character is not allowed in buffers - s_name = name.replace('.','') - self.m_name2s_name.update({name:s_name}) - self.register_buffer(s_name,p.clone().detach().data) + # remove as '.'-character is not allowed in buffers + s_name = name.replace(".", "") + self.m_name2s_name.update({name: s_name}) + self.register_buffer(s_name, p.clone().detach().data) self.collected_params = [] - def forward(self,model): + def forward(self, model): decay = self.decay if self.num_updates >= 0: self.num_updates += 1 - decay = min(self.decay,(1 + self.num_updates) / (10 + self.num_updates)) + decay = min(self.decay, (1 + self.num_updates) / (10 + self.num_updates)) one_minus_decay = 1.0 - decay @@ -39,9 +43,11 @@ def forward(self,model): if m_param[key].requires_grad: sname = self.m_name2s_name[key] shadow_params[sname] = shadow_params[sname].type_as(m_param[key]) - shadow_params[sname].sub_(one_minus_decay * (shadow_params[sname] - m_param[key])) + shadow_params[sname].sub_( + one_minus_decay * (shadow_params[sname] - m_param[key]) + ) else: - assert not key in self.m_name2s_name + assert key not in self.m_name2s_name def copy_to(self, model): m_param = dict(model.named_parameters()) @@ -50,7 +56,7 @@ def copy_to(self, model): if m_param[key].requires_grad: m_param[key].data.copy_(shadow_params[self.m_name2s_name[key]].data) else: - assert not key in self.m_name2s_name + assert key not in self.m_name2s_name def store(self, parameters): """ diff --git a/ldm/modules/embedding_manager.py b/ldm/modules/embedding_manager.py index c86fa6b50..a0e8eca61 100644 --- a/ldm/modules/embedding_manager.py +++ b/ldm/modules/embedding_manager.py @@ -1,14 +1,11 @@ -from cmath import log import torch from torch import nn -import sys from ldm.data.personalized import per_img_token_list -from transformers import CLIPTokenizer from functools import partial -DEFAULT_PLACEHOLDER_TOKEN = ['*'] +DEFAULT_PLACEHOLDER_TOKEN = ["*"] PROGRESSIVE_SCALE = 2000 @@ -20,10 +17,10 @@ def get_clip_token_for_string(tokenizer, string): max_length=77, return_length=True, return_overflowing_tokens=False, - padding='max_length', - return_tensors='pt', + padding="max_length", + return_tensors="pt", ) - tokens = batch_encoding['input_ids'] + tokens = batch_encoding["input_ids"] """ assert ( torch.count_nonzero(tokens - 49407) == 2 ), f"String '{string}' maps to more than a single token. Please use another string" """ @@ -63,18 +60,14 @@ def __init__( self.string_to_token_dict = {} self.string_to_param_dict = nn.ParameterDict() - self.initial_embeddings = ( - nn.ParameterDict() - ) # These should not be optimized + self.initial_embeddings = nn.ParameterDict() # These should not be optimized self.progressive_words = progressive_words self.progressive_counter = 0 self.max_vectors_per_token = num_vectors_per_token - if hasattr( - embedder, 'tokenizer' - ): # using Stable Diffusion's CLIP encoder + if hasattr(embedder, "tokenizer"): # using Stable Diffusion's CLIP encoder self.is_clip = True get_token_for_string = partial( get_clip_token_for_string, embedder.tokenizer @@ -84,13 +77,11 @@ def __init__( embedder.transformer.text_model.embeddings, ) # per bug report #572 - #token_dim = 1280 + # token_dim = 1280 token_dim = 768 - else: # using LDM's BERT encoder + else: # using LDM's BERT encoder self.is_clip = False - get_token_for_string = partial( - get_bert_token_for_string, embedder.tknz_fn - ) + get_token_for_string = partial(get_bert_token_for_string, embedder.tknz_fn) get_embedding_for_tkn = embedder.transformer.token_emb token_dim = 1280 @@ -98,7 +89,6 @@ def __init__( placeholder_strings.extend(per_img_token_list) for idx, placeholder_string in enumerate(placeholder_strings): - token = get_token_for_string(placeholder_string) if initializer_words and idx < len(initializer_words): @@ -110,17 +100,11 @@ def __init__( ) token_params = torch.nn.Parameter( - init_word_embedding.unsqueeze(0).repeat( - num_vectors_per_token, 1 - ), + init_word_embedding.unsqueeze(0).repeat(num_vectors_per_token, 1), requires_grad=True, ) - self.initial_embeddings[ - placeholder_string - ] = torch.nn.Parameter( - init_word_embedding.unsqueeze(0).repeat( - num_vectors_per_token, 1 - ), + self.initial_embeddings[placeholder_string] = torch.nn.Parameter( + init_word_embedding.unsqueeze(0).repeat(num_vectors_per_token, 1), requires_grad=False, ) else: @@ -145,24 +129,21 @@ def forward( placeholder_string, placeholder_token, ) in self.string_to_token_dict.items(): - - placeholder_embedding = self.string_to_param_dict[ - placeholder_string - ].to(device) + placeholder_embedding = self.string_to_param_dict[placeholder_string].to( + device + ) if ( self.max_vectors_per_token == 1 - ): # If there's only one vector per token, we can do a simple replacement + ): # If there's only one vector per token, we can do a simple replacement placeholder_idx = torch.where( tokenized_text == placeholder_token.to(device) ) embedded_text[placeholder_idx] = placeholder_embedding - else: # otherwise, need to insert and keep track of changing indices + else: # otherwise, need to insert and keep track of changing indices if self.progressive_words: self.progressive_counter += 1 - max_step_tokens = ( - 1 + self.progressive_counter // PROGRESSIVE_SCALE - ) + max_step_tokens = 1 + self.progressive_counter // PROGRESSIVE_SCALE else: max_step_tokens = self.max_vectors_per_token @@ -177,9 +158,7 @@ def forward( if placeholder_rows.nelement() == 0: continue - sorted_cols, sort_idx = torch.sort( - placeholder_cols, descending=True - ) + sorted_cols, sort_idx = torch.sort(placeholder_cols, descending=True) sorted_rows = placeholder_rows[sort_idx] for idx in range(len(sorted_rows)): @@ -189,9 +168,7 @@ def forward( new_token_row = torch.cat( [ tokenized_text[row][:col], - placeholder_token.repeat(num_vectors_for_token).to( - device - ), + placeholder_token.repeat(num_vectors_for_token).to(device), tokenized_text[row][col + 1 :], ], axis=0, @@ -213,17 +190,17 @@ def forward( def save(self, ckpt_path): torch.save( { - 'string_to_token': self.string_to_token_dict, - 'string_to_param': self.string_to_param_dict, + "string_to_token": self.string_to_token_dict, + "string_to_param": self.string_to_param_dict, }, ckpt_path, ) def load(self, ckpt_path, full=True): - ckpt = torch.load(ckpt_path, map_location='cpu') + ckpt = torch.load(ckpt_path, map_location="cpu") # Handle .pt textual inversion files - if 'string_to_token' in ckpt and 'string_to_param' in ckpt: + if "string_to_token" in ckpt and "string_to_param" in ckpt: self.string_to_token_dict = ckpt["string_to_token"] self.string_to_param_dict = ckpt["string_to_param"] @@ -234,7 +211,7 @@ def load(self, ckpt_path, full=True): token = get_clip_token_for_string(self.embedder.tokenizer, token_str) self.string_to_token_dict[token_str] = token ckpt[token_str] = torch.nn.Parameter(ckpt[token_str]) - + self.string_to_param_dict.update(ckpt) if not full: @@ -244,10 +221,8 @@ def load(self, ckpt_path, full=True): def get_embedding_norms_squared(self): all_params = torch.cat( list(self.string_to_param_dict.values()), axis=0 - ) # num_placeholders x embedding_dim - param_norm_squared = (all_params * all_params).sum( - axis=-1 - ) # num_placeholders + ) # num_placeholders x embedding_dim + param_norm_squared = (all_params * all_params).sum(axis=-1) # num_placeholders return param_norm_squared @@ -255,7 +230,6 @@ def embedding_parameters(self): return self.string_to_param_dict.parameters() def embedding_to_coarse_loss(self): - loss = 0.0 num_embeddings = len(self.initial_embeddings) @@ -263,11 +237,6 @@ def embedding_to_coarse_loss(self): optimized = self.string_to_param_dict[key] coarse = self.initial_embeddings[key].clone().to(optimized.device) - loss = ( - loss - + (optimized - coarse) - @ (optimized - coarse).T - / num_embeddings - ) + loss = loss + (optimized - coarse) @ (optimized - coarse).T / num_embeddings return loss diff --git a/ldm/modules/encoders/modules.py b/ldm/modules/encoders/modules.py index 5d6124d2d..d3874abda 100644 --- a/ldm/modules/encoders/modules.py +++ b/ldm/modules/encoders/modules.py @@ -2,11 +2,14 @@ import torch.nn as nn from functools import partial import clip -from einops import rearrange, repeat +from einops import repeat from transformers import CLIPTokenizer, CLIPTextModel import kornia import os -from ldm.modules.x_transformer import Encoder, TransformerWrapper # TODO: can we directly rely on lucidrains code and simply add this as a reuirement? --> test +from ldm.modules.x_transformer import ( + Encoder, + TransformerWrapper, +) # TODO: can we directly rely on lucidrains code and simply add this as a reuirement? --> test class AbstractEncoder(nn.Module): @@ -17,9 +20,8 @@ def encode(self, *args, **kwargs): raise NotImplementedError - class ClassEmbedder(nn.Module): - def __init__(self, embed_dim, n_classes=1000, key='class'): + def __init__(self, embed_dim, n_classes=1000, key="class"): super().__init__() self.key = key self.embedding = nn.Embedding(n_classes, embed_dim) @@ -35,11 +37,15 @@ def forward(self, batch, key=None): class TransformerEmbedder(AbstractEncoder): """Some transformer encoder layers""" + def __init__(self, n_embed, n_layer, vocab_size, max_seq_len=77, device="cuda"): super().__init__() self.device = device - self.transformer = TransformerWrapper(num_tokens=vocab_size, max_seq_len=max_seq_len, - attn_layers=Encoder(dim=n_embed, depth=n_layer)) + self.transformer = TransformerWrapper( + num_tokens=vocab_size, + max_seq_len=max_seq_len, + attn_layers=Encoder(dim=n_embed, depth=n_layer), + ) def forward(self, tokens): tokens = tokens.to(self.device) # meh @@ -51,18 +57,27 @@ def encode(self, x): class BERTTokenizer(AbstractEncoder): - """ Uses a pretrained BERT tokenizer by huggingface. Vocab size: 30522 (?)""" + """Uses a pretrained BERT tokenizer by huggingface. Vocab size: 30522 (?)""" + def __init__(self, device="cuda", vq_interface=True, max_length=77): super().__init__() from transformers import BertTokenizerFast # TODO: add to reuquirements + self.tokenizer = BertTokenizerFast.from_pretrained("bert-base-uncased") self.device = device self.vq_interface = vq_interface self.max_length = max_length def forward(self, text): - batch_encoding = self.tokenizer(text, truncation=True, max_length=self.max_length, return_length=True, - return_overflowing_tokens=False, padding="max_length", return_tensors="pt") + batch_encoding = self.tokenizer( + text, + truncation=True, + max_length=self.max_length, + return_length=True, + return_overflowing_tokens=False, + padding="max_length", + return_tensors="pt", + ) tokens = batch_encoding["input_ids"].to(self.device) return tokens @@ -79,20 +94,32 @@ def decode(self, text): class BERTEmbedder(AbstractEncoder): """Uses the BERT tokenizr model and add some transformer encoder layers""" - def __init__(self, n_embed, n_layer, vocab_size=30522, max_seq_len=77, - device="cuda",use_tokenizer=True, embedding_dropout=0.0): + + def __init__( + self, + n_embed, + n_layer, + vocab_size=30522, + max_seq_len=77, + device="cuda", + use_tokenizer=True, + embedding_dropout=0.0, + ): super().__init__() self.use_tknz_fn = use_tokenizer if self.use_tknz_fn: self.tknz_fn = BERTTokenizer(vq_interface=False, max_length=max_seq_len) self.device = device - self.transformer = TransformerWrapper(num_tokens=vocab_size, max_seq_len=max_seq_len, - attn_layers=Encoder(dim=n_embed, depth=n_layer), - emb_dropout=embedding_dropout) + self.transformer = TransformerWrapper( + num_tokens=vocab_size, + max_seq_len=max_seq_len, + attn_layers=Encoder(dim=n_embed, depth=n_layer), + emb_dropout=embedding_dropout, + ) def forward(self, text): if self.use_tknz_fn: - tokens = self.tknz_fn(text)#.to(self.device) + tokens = self.tknz_fn(text) # .to(self.device) else: tokens = text z = self.transformer(tokens, return_embeddings=True) @@ -104,29 +131,39 @@ def encode(self, text): class SpatialRescaler(nn.Module): - def __init__(self, - n_stages=1, - method='bilinear', - multiplier=0.5, - in_channels=3, - out_channels=None, - bias=False): + def __init__( + self, + n_stages=1, + method="bilinear", + multiplier=0.5, + in_channels=3, + out_channels=None, + bias=False, + ): super().__init__() self.n_stages = n_stages assert self.n_stages >= 0 - assert method in ['nearest','linear','bilinear','trilinear','bicubic','area'] + assert method in [ + "nearest", + "linear", + "bilinear", + "trilinear", + "bicubic", + "area", + ] self.multiplier = multiplier self.interpolator = partial(torch.nn.functional.interpolate, mode=method) self.remap_output = out_channels is not None if self.remap_output: - print(f'Spatial Rescaler mapping from {in_channels} to {out_channels} channels after resizing.') - self.channel_mapper = nn.Conv2d(in_channels,out_channels,1,bias=bias) + print( + f"Spatial Rescaler mapping from {in_channels} to {out_channels} channels after resizing." + ) + self.channel_mapper = nn.Conv2d(in_channels, out_channels, 1, bias=bias) - def forward(self,x): + def forward(self, x): for stage in range(self.n_stages): x = self.interpolator(x, scale_factor=self.multiplier) - if self.remap_output: x = self.channel_mapper(x) return x @@ -134,13 +171,21 @@ def forward(self,x): def encode(self, x): return self(x) + class FrozenCLIPEmbedder(AbstractEncoder): """Uses the CLIP transformer encoder for text (from Hugging Face)""" - def __init__(self, version="openai/clip-vit-large-patch14", device="cuda", max_length=77): + + def __init__( + self, version="openai/clip-vit-large-patch14", device="cuda", max_length=77 + ): super().__init__() if os.path.exists("models/clip-vit-large-patch14"): - self.tokenizer = CLIPTokenizer.from_pretrained("models/clip-vit-large-patch14") - self.transformer = CLIPTextModel.from_pretrained("models/clip-vit-large-patch14") + self.tokenizer = CLIPTokenizer.from_pretrained( + "models/clip-vit-large-patch14" + ) + self.transformer = CLIPTextModel.from_pretrained( + "models/clip-vit-large-patch14" + ) else: self.tokenizer = CLIPTokenizer.from_pretrained(version) self.transformer = CLIPTextModel.from_pretrained(version) @@ -154,8 +199,15 @@ def freeze(self): param.requires_grad = False def forward(self, text): - batch_encoding = self.tokenizer(text, truncation=True, max_length=self.max_length, return_length=True, - return_overflowing_tokens=False, padding="max_length", return_tensors="pt") + batch_encoding = self.tokenizer( + text, + truncation=True, + max_length=self.max_length, + return_length=True, + return_overflowing_tokens=False, + padding="max_length", + return_tensors="pt", + ) tokens = batch_encoding["input_ids"].to(self.device) outputs = self.transformer(input_ids=tokens) @@ -170,7 +222,15 @@ class FrozenCLIPTextEmbedder(nn.Module): """ Uses the CLIP transformer encoder for text. """ - def __init__(self, version='ViT-L/14', device="cuda", max_length=77, n_repeat=1, normalize=True): + + def __init__( + self, + version="ViT-L/14", + device="cuda", + max_length=77, + n_repeat=1, + normalize=True, + ): super().__init__() self.model, _ = clip.load(version, jit=False, device="cpu") self.device = device @@ -192,37 +252,46 @@ def forward(self, text): def encode(self, text): z = self(text) - if z.ndim==2: + if z.ndim == 2: z = z[:, None, :] - z = repeat(z, 'b 1 d -> b k d', k=self.n_repeat) + z = repeat(z, "b 1 d -> b k d", k=self.n_repeat) return z class FrozenClipImageEmbedder(nn.Module): """ - Uses the CLIP image encoder. - """ + Uses the CLIP image encoder. + """ + def __init__( - self, - model, - jit=False, - device='cuda' if torch.cuda.is_available() else 'cpu', - antialias=False, - ): + self, + model, + jit=False, + device="cuda" if torch.cuda.is_available() else "cpu", + antialias=False, + ): super().__init__() self.model, _ = clip.load(name=model, device=device, jit=jit) self.antialias = antialias - self.register_buffer('mean', torch.Tensor([0.48145466, 0.4578275, 0.40821073]), persistent=False) - self.register_buffer('std', torch.Tensor([0.26862954, 0.26130258, 0.27577711]), persistent=False) + self.register_buffer( + "mean", torch.Tensor([0.48145466, 0.4578275, 0.40821073]), persistent=False + ) + self.register_buffer( + "std", torch.Tensor([0.26862954, 0.26130258, 0.27577711]), persistent=False + ) def preprocess(self, x): # normalize to [0,1] - x = kornia.geometry.resize(x, (224, 224), - interpolation='bicubic',align_corners=True, - antialias=self.antialias) - x = (x + 1.) / 2. + x = kornia.geometry.resize( + x, + (224, 224), + interpolation="bicubic", + align_corners=True, + antialias=self.antialias, + ) + x = (x + 1.0) / 2.0 # renormalize according to clip x = kornia.enhance.normalize(x, self.mean, self.std) return x @@ -234,5 +303,6 @@ def forward(self, x): if __name__ == "__main__": from ldm.util import count_params + model = FrozenCLIPEmbedder() - count_params(model, verbose=True) \ No newline at end of file + count_params(model, verbose=True) diff --git a/ldm/modules/image_degradation/__init__.py b/ldm/modules/image_degradation/__init__.py index 7836cada8..e69de29bb 100644 --- a/ldm/modules/image_degradation/__init__.py +++ b/ldm/modules/image_degradation/__init__.py @@ -1,2 +0,0 @@ -from ldm.modules.image_degradation.bsrgan import degradation_bsrgan_variant as degradation_fn_bsr -from ldm.modules.image_degradation.bsrgan_light import degradation_bsrgan_variant as degradation_fn_bsr_light diff --git a/ldm/modules/image_degradation/bsrgan.py b/ldm/modules/image_degradation/bsrgan.py index 32ef56169..47e7aae88 100644 --- a/ldm/modules/image_degradation/bsrgan.py +++ b/ldm/modules/image_degradation/bsrgan.py @@ -27,16 +27,16 @@ def modcrop_np(img, sf): - ''' + """ Args: img: numpy image, WxH or WxHxC sf: scale factor Return: cropped image - ''' + """ w, h = img.shape[:2] im = np.copy(img) - return im[:w - w % sf, :h - h % sf, ...] + return im[: w - w % sf, : h - h % sf, ...] """ @@ -54,7 +54,7 @@ def analytic_kernel(k): # Loop over the small kernel to fill the big one for r in range(k_size): for c in range(k_size): - big_k[2 * r:2 * r + k_size, 2 * c:2 * c + k_size] += k[r, c] * k + big_k[2 * r : 2 * r + k_size, 2 * c : 2 * c + k_size] += k[r, c] * k # Crop the edges of the big kernel to ignore very small values and increase run time of SR crop = k_size // 2 cropped_big_k = big_k[crop:-crop, crop:-crop] @@ -63,7 +63,7 @@ def analytic_kernel(k): def anisotropic_Gaussian(ksize=15, theta=np.pi, l1=6, l2=6): - """ generate an anisotropic Gaussian kernel + """generate an anisotropic Gaussian kernel Args: ksize : e.g., 15, kernel size theta : [0, pi], rotation angle range @@ -74,7 +74,10 @@ def anisotropic_Gaussian(ksize=15, theta=np.pi, l1=6, l2=6): k : kernel """ - v = np.dot(np.array([[np.cos(theta), -np.sin(theta)], [np.sin(theta), np.cos(theta)]]), np.array([1., 0.])) + v = np.dot( + np.array([[np.cos(theta), -np.sin(theta)], [np.sin(theta), np.cos(theta)]]), + np.array([1.0, 0.0]), + ) V = np.array([[v[0], v[1]], [v[1], -v[0]]]) D = np.array([[l1, 0], [0, l2]]) Sigma = np.dot(np.dot(V, D), np.linalg.inv(V)) @@ -126,13 +129,13 @@ def shift_pixel(x, sf, upper_left=True): def blur(x, k): - ''' + """ x: image, NxcxHxW k: kernel, Nx1xhxw - ''' + """ n, c = x.shape[:2] p1, p2 = (k.shape[-2] - 1) // 2, (k.shape[-1] - 1) // 2 - x = torch.nn.functional.pad(x, pad=(p1, p2, p1, p2), mode='replicate') + x = torch.nn.functional.pad(x, pad=(p1, p2, p1, p2), mode="replicate") k = k.repeat(1, c, 1, 1) k = k.view(-1, 1, k.shape[2], k.shape[3]) x = x.view(1, -1, x.shape[2], x.shape[3]) @@ -142,8 +145,14 @@ def blur(x, k): return x -def gen_kernel(k_size=np.array([15, 15]), scale_factor=np.array([4, 4]), min_var=0.6, max_var=10., noise_level=0): - """" +def gen_kernel( + k_size=np.array([15, 15]), + scale_factor=np.array([4, 4]), + min_var=0.6, + max_var=10.0, + noise_level=0, +): + """ " # modified version of https://github.com/assafshocher/BlindSR_dataset_generator # Kai Zhang # min_var = 0.175 * sf # variance of the gaussian kernel will be sampled between min_var and max_var @@ -157,8 +166,7 @@ def gen_kernel(k_size=np.array([15, 15]), scale_factor=np.array([4, 4]), min_var # Set COV matrix using Lambdas and Theta LAMBDA = np.diag([lambda_1, lambda_2]) - Q = np.array([[np.cos(theta), -np.sin(theta)], - [np.sin(theta), np.cos(theta)]]) + Q = np.array([[np.cos(theta), -np.sin(theta)], [np.sin(theta), np.cos(theta)]]) SIGMA = Q @ LAMBDA @ Q.T INV_SIGMA = np.linalg.inv(SIGMA)[None, None, :, :] @@ -208,13 +216,13 @@ def fspecial_laplacian(alpha): def fspecial(filter_type, *args, **kwargs): - ''' + """ python code from: https://github.com/ronaldosena/imagens-medicas-2/blob/40171a6c259edec7827a6693a93955de2bd39e76/Aulas/aula_2_-_uniform_filter/matlab_fspecial.py - ''' - if filter_type == 'gaussian': + """ + if filter_type == "gaussian": return fspecial_gaussian(*args, **kwargs) - if filter_type == 'laplacian': + if filter_type == "laplacian": return fspecial_laplacian(*args, **kwargs) @@ -226,19 +234,19 @@ def fspecial(filter_type, *args, **kwargs): def bicubic_degradation(x, sf=3): - ''' + """ Args: x: HxWxC image, [0, 1] sf: down-scale factor Return: bicubicly downsampled LR image - ''' + """ x = util.imresize_np(x, scale=1 / sf) return x def srmd_degradation(x, k, sf=3): - ''' blur + bicubic downsampling + """blur + bicubic downsampling Args: x: HxWxC image, [0, 1] k: hxw, double @@ -253,14 +261,16 @@ def srmd_degradation(x, k, sf=3): pages={3262--3271}, year={2018} } - ''' - x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode='wrap') # 'nearest' | 'mirror' + """ + x = ndimage.filters.convolve( + x, np.expand_dims(k, axis=2), mode="wrap" + ) # 'nearest' | 'mirror' x = bicubic_degradation(x, sf=sf) return x def dpsr_degradation(x, k, sf=3): - ''' bicubic downsampling + blur + """bicubic downsampling + blur Args: x: HxWxC image, [0, 1] k: hxw, double @@ -275,22 +285,22 @@ def dpsr_degradation(x, k, sf=3): pages={1671--1681}, year={2019} } - ''' + """ x = bicubic_degradation(x, sf=sf) - x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode='wrap') + x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode="wrap") return x def classical_degradation(x, k, sf=3): - ''' blur + downsampling + """blur + downsampling Args: x: HxWxC image, [0, 1]/[0, 255] k: hxw, double sf: down-scale factor Return: downsampled LR image - ''' - x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode='wrap') + """ + x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode="wrap") # x = filters.correlate(x, np.expand_dims(np.flip(k), axis=2)) st = 0 return x[st::sf, st::sf, ...] @@ -314,7 +324,7 @@ def add_sharpening(img, weight=0.5, radius=50, threshold=10): blur = cv2.GaussianBlur(img, (radius, radius), 0) residual = img - blur mask = np.abs(residual) * 255 > threshold - mask = mask.astype('float32') + mask = mask.astype("float32") soft_mask = cv2.GaussianBlur(mask, (radius, radius), 0) K = img + weight * residual @@ -328,10 +338,15 @@ def add_blur(img, sf=4): if random.random() < 0.5: l1 = wd2 * random.random() l2 = wd2 * random.random() - k = anisotropic_Gaussian(ksize=2 * random.randint(2, 11) + 3, theta=random.random() * np.pi, l1=l1, l2=l2) + k = anisotropic_Gaussian( + ksize=2 * random.randint(2, 11) + 3, + theta=random.random() * np.pi, + l1=l1, + l2=l2, + ) else: - k = fspecial('gaussian', 2 * random.randint(2, 11) + 3, wd * random.random()) - img = ndimage.filters.convolve(img, np.expand_dims(k, axis=2), mode='mirror') + k = fspecial("gaussian", 2 * random.randint(2, 11) + 3, wd * random.random()) + img = ndimage.filters.convolve(img, np.expand_dims(k, axis=2), mode="mirror") return img @@ -344,7 +359,11 @@ def add_resize(img, sf=4): sf1 = random.uniform(0.5 / sf, 1) else: sf1 = 1.0 - img = cv2.resize(img, (int(sf1 * img.shape[1]), int(sf1 * img.shape[0])), interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(sf1 * img.shape[1]), int(sf1 * img.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) img = np.clip(img, 0.0, 1.0) return img @@ -366,19 +385,26 @@ def add_resize(img, sf=4): # img = np.clip(img, 0.0, 1.0) # return img + def add_Gaussian_noise(img, noise_level1=2, noise_level2=25): noise_level = random.randint(noise_level1, noise_level2) rnum = np.random.rand() if rnum > 0.6: # add color Gaussian noise - img = img + np.random.normal(0, noise_level / 255.0, img.shape).astype(np.float32) + img = img + np.random.normal(0, noise_level / 255.0, img.shape).astype( + np.float32 + ) elif rnum < 0.4: # add grayscale Gaussian noise - img = img + np.random.normal(0, noise_level / 255.0, (*img.shape[:2], 1)).astype(np.float32) + img = img + np.random.normal( + 0, noise_level / 255.0, (*img.shape[:2], 1) + ).astype(np.float32) else: # add noise - L = noise_level2 / 255. + L = noise_level2 / 255.0 D = np.diag(np.random.rand(3)) U = orth(np.random.rand(3, 3)) conv = np.dot(np.dot(np.transpose(U), D), U) - img = img + np.random.multivariate_normal([0, 0, 0], np.abs(L ** 2 * conv), img.shape[:2]).astype(np.float32) + img = img + np.random.multivariate_normal( + [0, 0, 0], np.abs(L**2 * conv), img.shape[:2] + ).astype(np.float32) img = np.clip(img, 0.0, 1.0) return img @@ -388,28 +414,36 @@ def add_speckle_noise(img, noise_level1=2, noise_level2=25): img = np.clip(img, 0.0, 1.0) rnum = random.random() if rnum > 0.6: - img += img * np.random.normal(0, noise_level / 255.0, img.shape).astype(np.float32) + img += img * np.random.normal(0, noise_level / 255.0, img.shape).astype( + np.float32 + ) elif rnum < 0.4: - img += img * np.random.normal(0, noise_level / 255.0, (*img.shape[:2], 1)).astype(np.float32) + img += img * np.random.normal( + 0, noise_level / 255.0, (*img.shape[:2], 1) + ).astype(np.float32) else: - L = noise_level2 / 255. + L = noise_level2 / 255.0 D = np.diag(np.random.rand(3)) U = orth(np.random.rand(3, 3)) conv = np.dot(np.dot(np.transpose(U), D), U) - img += img * np.random.multivariate_normal([0, 0, 0], np.abs(L ** 2 * conv), img.shape[:2]).astype(np.float32) + img += img * np.random.multivariate_normal( + [0, 0, 0], np.abs(L**2 * conv), img.shape[:2] + ).astype(np.float32) img = np.clip(img, 0.0, 1.0) return img def add_Poisson_noise(img): - img = np.clip((img * 255.0).round(), 0, 255) / 255. + img = np.clip((img * 255.0).round(), 0, 255) / 255.0 vals = 10 ** (2 * random.random() + 2.0) # [2, 4] if random.random() < 0.5: img = np.random.poisson(img * vals).astype(np.float32) / vals else: img_gray = np.dot(img[..., :3], [0.299, 0.587, 0.114]) - img_gray = np.clip((img_gray * 255.0).round(), 0, 255) / 255. - noise_gray = np.random.poisson(img_gray * vals).astype(np.float32) / vals - img_gray + img_gray = np.clip((img_gray * 255.0).round(), 0, 255) / 255.0 + noise_gray = ( + np.random.poisson(img_gray * vals).astype(np.float32) / vals - img_gray + ) img += noise_gray[:, :, np.newaxis] img = np.clip(img, 0.0, 1.0) return img @@ -418,7 +452,9 @@ def add_Poisson_noise(img): def add_JPEG_noise(img): quality_factor = random.randint(30, 95) img = cv2.cvtColor(util.single2uint(img), cv2.COLOR_RGB2BGR) - result, encimg = cv2.imencode('.jpg', img, [int(cv2.IMWRITE_JPEG_QUALITY), quality_factor]) + result, encimg = cv2.imencode( + ".jpg", img, [int(cv2.IMWRITE_JPEG_QUALITY), quality_factor] + ) img = cv2.imdecode(encimg, 1) img = cv2.cvtColor(util.uint2single(img), cv2.COLOR_BGR2RGB) return img @@ -428,10 +464,12 @@ def random_crop(lq, hq, sf=4, lq_patchsize=64): h, w = lq.shape[:2] rnd_h = random.randint(0, h - lq_patchsize) rnd_w = random.randint(0, w - lq_patchsize) - lq = lq[rnd_h:rnd_h + lq_patchsize, rnd_w:rnd_w + lq_patchsize, :] + lq = lq[rnd_h : rnd_h + lq_patchsize, rnd_w : rnd_w + lq_patchsize, :] rnd_h_H, rnd_w_H = int(rnd_h * sf), int(rnd_w * sf) - hq = hq[rnd_h_H:rnd_h_H + lq_patchsize * sf, rnd_w_H:rnd_w_H + lq_patchsize * sf, :] + hq = hq[ + rnd_h_H : rnd_h_H + lq_patchsize * sf, rnd_w_H : rnd_w_H + lq_patchsize * sf, : + ] return lq, hq @@ -452,18 +490,21 @@ def degradation_bsrgan(img, sf=4, lq_patchsize=72, isp_model=None): sf_ori = sf h1, w1 = img.shape[:2] - img = img.copy()[:w1 - w1 % sf, :h1 - h1 % sf, ...] # mod crop + img = img.copy()[: w1 - w1 % sf, : h1 - h1 % sf, ...] # mod crop h, w = img.shape[:2] if h < lq_patchsize * sf or w < lq_patchsize * sf: - raise ValueError(f'img size ({h1}X{w1}) is too small!') + raise ValueError(f"img size ({h1}X{w1}) is too small!") hq = img.copy() if sf == 4 and random.random() < scale2_prob: # downsample1 if np.random.rand() < 0.5: - img = cv2.resize(img, (int(1 / 2 * img.shape[1]), int(1 / 2 * img.shape[0])), - interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(1 / 2 * img.shape[1]), int(1 / 2 * img.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: img = util.imresize_np(img, 1 / 2, True) img = np.clip(img, 0.0, 1.0) @@ -472,10 +513,12 @@ def degradation_bsrgan(img, sf=4, lq_patchsize=72, isp_model=None): shuffle_order = random.sample(range(7), 7) idx1, idx2 = shuffle_order.index(2), shuffle_order.index(3) if idx1 > idx2: # keep downsample3 last - shuffle_order[idx1], shuffle_order[idx2] = shuffle_order[idx2], shuffle_order[idx1] + shuffle_order[idx1], shuffle_order[idx2] = ( + shuffle_order[idx2], + shuffle_order[idx1], + ) for i in shuffle_order: - if i == 0: img = add_blur(img, sf=sf) @@ -487,19 +530,28 @@ def degradation_bsrgan(img, sf=4, lq_patchsize=72, isp_model=None): # downsample2 if random.random() < 0.75: sf1 = random.uniform(1, 2 * sf) - img = cv2.resize(img, (int(1 / sf1 * img.shape[1]), int(1 / sf1 * img.shape[0])), - interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(1 / sf1 * img.shape[1]), int(1 / sf1 * img.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: - k = fspecial('gaussian', 25, random.uniform(0.1, 0.6 * sf)) + k = fspecial("gaussian", 25, random.uniform(0.1, 0.6 * sf)) k_shifted = shift_pixel(k, sf) k_shifted = k_shifted / k_shifted.sum() # blur with shifted kernel - img = ndimage.filters.convolve(img, np.expand_dims(k_shifted, axis=2), mode='mirror') + img = ndimage.filters.convolve( + img, np.expand_dims(k_shifted, axis=2), mode="mirror" + ) img = img[0::sf, 0::sf, ...] # nearest downsampling img = np.clip(img, 0.0, 1.0) elif i == 3: # downsample3 - img = cv2.resize(img, (int(1 / sf * a), int(1 / sf * b)), interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(1 / sf * a), int(1 / sf * b)), + interpolation=random.choice([1, 2, 3]), + ) img = np.clip(img, 0.0, 1.0) elif i == 4: @@ -541,18 +593,20 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): """ image = util.uint2single(image) isp_prob, jpeg_prob, scale2_prob = 0.25, 0.9, 0.25 - sf_ori = sf h1, w1 = image.shape[:2] - image = image.copy()[:w1 - w1 % sf, :h1 - h1 % sf, ...] # mod crop + image = image.copy()[: w1 - w1 % sf, : h1 - h1 % sf, ...] # mod crop h, w = image.shape[:2] - hq = image.copy() + image.copy() if sf == 4 and random.random() < scale2_prob: # downsample1 if np.random.rand() < 0.5: - image = cv2.resize(image, (int(1 / 2 * image.shape[1]), int(1 / 2 * image.shape[0])), - interpolation=random.choice([1, 2, 3])) + image = cv2.resize( + image, + (int(1 / 2 * image.shape[1]), int(1 / 2 * image.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: image = util.imresize_np(image, 1 / 2, True) image = np.clip(image, 0.0, 1.0) @@ -561,10 +615,12 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): shuffle_order = random.sample(range(7), 7) idx1, idx2 = shuffle_order.index(2), shuffle_order.index(3) if idx1 > idx2: # keep downsample3 last - shuffle_order[idx1], shuffle_order[idx2] = shuffle_order[idx2], shuffle_order[idx1] + shuffle_order[idx1], shuffle_order[idx2] = ( + shuffle_order[idx2], + shuffle_order[idx1], + ) for i in shuffle_order: - if i == 0: image = add_blur(image, sf=sf) @@ -576,19 +632,28 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): # downsample2 if random.random() < 0.75: sf1 = random.uniform(1, 2 * sf) - image = cv2.resize(image, (int(1 / sf1 * image.shape[1]), int(1 / sf1 * image.shape[0])), - interpolation=random.choice([1, 2, 3])) + image = cv2.resize( + image, + (int(1 / sf1 * image.shape[1]), int(1 / sf1 * image.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: - k = fspecial('gaussian', 25, random.uniform(0.1, 0.6 * sf)) + k = fspecial("gaussian", 25, random.uniform(0.1, 0.6 * sf)) k_shifted = shift_pixel(k, sf) k_shifted = k_shifted / k_shifted.sum() # blur with shifted kernel - image = ndimage.filters.convolve(image, np.expand_dims(k_shifted, axis=2), mode='mirror') + image = ndimage.filters.convolve( + image, np.expand_dims(k_shifted, axis=2), mode="mirror" + ) image = image[0::sf, 0::sf, ...] # nearest downsampling image = np.clip(image, 0.0, 1.0) elif i == 3: # downsample3 - image = cv2.resize(image, (int(1 / sf * a), int(1 / sf * b)), interpolation=random.choice([1, 2, 3])) + image = cv2.resize( + image, + (int(1 / sf * a), int(1 / sf * b)), + interpolation=random.choice([1, 2, 3]), + ) image = np.clip(image, 0.0, 1.0) elif i == 4: @@ -609,12 +674,14 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): # add final JPEG compression noise image = add_JPEG_noise(image) image = util.single2uint(image) - example = {"image":image} + example = {"image": image} return example # TODO incase there is a pickle error one needs to replace a += x with a = a + x in add_speckle_noise etc... -def degradation_bsrgan_plus(img, sf=4, shuffle_prob=0.5, use_sharp=True, lq_patchsize=64, isp_model=None): +def degradation_bsrgan_plus( + img, sf=4, shuffle_prob=0.5, use_sharp=True, lq_patchsize=64, isp_model=None +): """ This is an extended degradation model by combining the degradation models of BSRGAN and Real-ESRGAN @@ -630,11 +697,11 @@ def degradation_bsrgan_plus(img, sf=4, shuffle_prob=0.5, use_sharp=True, lq_patc """ h1, w1 = img.shape[:2] - img = img.copy()[:w1 - w1 % sf, :h1 - h1 % sf, ...] # mod crop + img = img.copy()[: w1 - w1 % sf, : h1 - h1 % sf, ...] # mod crop h, w = img.shape[:2] if h < lq_patchsize * sf or w < lq_patchsize * sf: - raise ValueError(f'img size ({h1}X{w1}) is too small!') + raise ValueError(f"img size ({h1}X{w1}) is too small!") if use_sharp: img = add_sharpening(img) @@ -686,11 +753,14 @@ def degradation_bsrgan_plus(img, sf=4, shuffle_prob=0.5, use_sharp=True, lq_patc with torch.no_grad(): img, hq = isp_model.forward(img.copy(), hq) else: - print('check the shuffle!') + print("check the shuffle!") # resize to desired size - img = cv2.resize(img, (int(1 / sf * hq.shape[1]), int(1 / sf * hq.shape[0])), - interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(1 / sf * hq.shape[1]), int(1 / sf * hq.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) # add final JPEG compression noise img = add_JPEG_noise(img) @@ -701,30 +771,38 @@ def degradation_bsrgan_plus(img, sf=4, shuffle_prob=0.5, use_sharp=True, lq_patc return img, hq -if __name__ == '__main__': - print("hey") - img = util.imread_uint('utils/test.png', 3) - print(img) - img = util.uint2single(img) - print(img) - img = img[:448, :448] - h = img.shape[0] // 4 - print("resizing to", h) - sf = 4 - deg_fn = partial(degradation_bsrgan_variant, sf=sf) - for i in range(20): - print(i) - img_lq = deg_fn(img) - print(img_lq) - img_lq_bicubic = albumentations.SmallestMaxSize(max_size=h, interpolation=cv2.INTER_CUBIC)(image=img)["image"] - print(img_lq.shape) - print("bicubic", img_lq_bicubic.shape) - print(img_hq.shape) - lq_nearest = cv2.resize(util.single2uint(img_lq), (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), - interpolation=0) - lq_bicubic_nearest = cv2.resize(util.single2uint(img_lq_bicubic), (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), - interpolation=0) - img_concat = np.concatenate([lq_bicubic_nearest, lq_nearest, util.single2uint(img_hq)], axis=1) - util.imsave(img_concat, str(i) + '.png') - - +if __name__ == "__main__": + print("hey") + img = util.imread_uint("utils/test.png", 3) + print(img) + img = util.uint2single(img) + print(img) + img = img[:448, :448] + h = img.shape[0] // 4 + print("resizing to", h) + sf = 4 + deg_fn = partial(degradation_bsrgan_variant, sf=sf) + for i in range(20): + print(i) + img_lq = deg_fn(img) + print(img_lq) + img_lq_bicubic = albumentations.SmallestMaxSize( + max_size=h, interpolation=cv2.INTER_CUBIC + )(image=img)["image"] + print(img_lq.shape) + print("bicubic", img_lq_bicubic.shape) + print(img_hq.shape) + lq_nearest = cv2.resize( + util.single2uint(img_lq), + (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), + interpolation=0, + ) + lq_bicubic_nearest = cv2.resize( + util.single2uint(img_lq_bicubic), + (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), + interpolation=0, + ) + img_concat = np.concatenate( + [lq_bicubic_nearest, lq_nearest, util.single2uint(img_hq)], axis=1 + ) + util.imsave(img_concat, str(i) + ".png") diff --git a/ldm/modules/image_degradation/bsrgan_light.py b/ldm/modules/image_degradation/bsrgan_light.py index 9e1f82399..b946c8fcf 100644 --- a/ldm/modules/image_degradation/bsrgan_light.py +++ b/ldm/modules/image_degradation/bsrgan_light.py @@ -27,16 +27,16 @@ def modcrop_np(img, sf): - ''' + """ Args: img: numpy image, WxH or WxHxC sf: scale factor Return: cropped image - ''' + """ w, h = img.shape[:2] im = np.copy(img) - return im[:w - w % sf, :h - h % sf, ...] + return im[: w - w % sf, : h - h % sf, ...] """ @@ -54,7 +54,7 @@ def analytic_kernel(k): # Loop over the small kernel to fill the big one for r in range(k_size): for c in range(k_size): - big_k[2 * r:2 * r + k_size, 2 * c:2 * c + k_size] += k[r, c] * k + big_k[2 * r : 2 * r + k_size, 2 * c : 2 * c + k_size] += k[r, c] * k # Crop the edges of the big kernel to ignore very small values and increase run time of SR crop = k_size // 2 cropped_big_k = big_k[crop:-crop, crop:-crop] @@ -63,7 +63,7 @@ def analytic_kernel(k): def anisotropic_Gaussian(ksize=15, theta=np.pi, l1=6, l2=6): - """ generate an anisotropic Gaussian kernel + """generate an anisotropic Gaussian kernel Args: ksize : e.g., 15, kernel size theta : [0, pi], rotation angle range @@ -74,7 +74,10 @@ def anisotropic_Gaussian(ksize=15, theta=np.pi, l1=6, l2=6): k : kernel """ - v = np.dot(np.array([[np.cos(theta), -np.sin(theta)], [np.sin(theta), np.cos(theta)]]), np.array([1., 0.])) + v = np.dot( + np.array([[np.cos(theta), -np.sin(theta)], [np.sin(theta), np.cos(theta)]]), + np.array([1.0, 0.0]), + ) V = np.array([[v[0], v[1]], [v[1], -v[0]]]) D = np.array([[l1, 0], [0, l2]]) Sigma = np.dot(np.dot(V, D), np.linalg.inv(V)) @@ -126,13 +129,13 @@ def shift_pixel(x, sf, upper_left=True): def blur(x, k): - ''' + """ x: image, NxcxHxW k: kernel, Nx1xhxw - ''' + """ n, c = x.shape[:2] p1, p2 = (k.shape[-2] - 1) // 2, (k.shape[-1] - 1) // 2 - x = torch.nn.functional.pad(x, pad=(p1, p2, p1, p2), mode='replicate') + x = torch.nn.functional.pad(x, pad=(p1, p2, p1, p2), mode="replicate") k = k.repeat(1, c, 1, 1) k = k.view(-1, 1, k.shape[2], k.shape[3]) x = x.view(1, -1, x.shape[2], x.shape[3]) @@ -142,8 +145,14 @@ def blur(x, k): return x -def gen_kernel(k_size=np.array([15, 15]), scale_factor=np.array([4, 4]), min_var=0.6, max_var=10., noise_level=0): - """" +def gen_kernel( + k_size=np.array([15, 15]), + scale_factor=np.array([4, 4]), + min_var=0.6, + max_var=10.0, + noise_level=0, +): + """ " # modified version of https://github.com/assafshocher/BlindSR_dataset_generator # Kai Zhang # min_var = 0.175 * sf # variance of the gaussian kernel will be sampled between min_var and max_var @@ -157,8 +166,7 @@ def gen_kernel(k_size=np.array([15, 15]), scale_factor=np.array([4, 4]), min_var # Set COV matrix using Lambdas and Theta LAMBDA = np.diag([lambda_1, lambda_2]) - Q = np.array([[np.cos(theta), -np.sin(theta)], - [np.sin(theta), np.cos(theta)]]) + Q = np.array([[np.cos(theta), -np.sin(theta)], [np.sin(theta), np.cos(theta)]]) SIGMA = Q @ LAMBDA @ Q.T INV_SIGMA = np.linalg.inv(SIGMA)[None, None, :, :] @@ -208,13 +216,13 @@ def fspecial_laplacian(alpha): def fspecial(filter_type, *args, **kwargs): - ''' + """ python code from: https://github.com/ronaldosena/imagens-medicas-2/blob/40171a6c259edec7827a6693a93955de2bd39e76/Aulas/aula_2_-_uniform_filter/matlab_fspecial.py - ''' - if filter_type == 'gaussian': + """ + if filter_type == "gaussian": return fspecial_gaussian(*args, **kwargs) - if filter_type == 'laplacian': + if filter_type == "laplacian": return fspecial_laplacian(*args, **kwargs) @@ -226,19 +234,19 @@ def fspecial(filter_type, *args, **kwargs): def bicubic_degradation(x, sf=3): - ''' + """ Args: x: HxWxC image, [0, 1] sf: down-scale factor Return: bicubicly downsampled LR image - ''' + """ x = util.imresize_np(x, scale=1 / sf) return x def srmd_degradation(x, k, sf=3): - ''' blur + bicubic downsampling + """blur + bicubic downsampling Args: x: HxWxC image, [0, 1] k: hxw, double @@ -253,14 +261,16 @@ def srmd_degradation(x, k, sf=3): pages={3262--3271}, year={2018} } - ''' - x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode='wrap') # 'nearest' | 'mirror' + """ + x = ndimage.filters.convolve( + x, np.expand_dims(k, axis=2), mode="wrap" + ) # 'nearest' | 'mirror' x = bicubic_degradation(x, sf=sf) return x def dpsr_degradation(x, k, sf=3): - ''' bicubic downsampling + blur + """bicubic downsampling + blur Args: x: HxWxC image, [0, 1] k: hxw, double @@ -275,22 +285,22 @@ def dpsr_degradation(x, k, sf=3): pages={1671--1681}, year={2019} } - ''' + """ x = bicubic_degradation(x, sf=sf) - x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode='wrap') + x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode="wrap") return x def classical_degradation(x, k, sf=3): - ''' blur + downsampling + """blur + downsampling Args: x: HxWxC image, [0, 1]/[0, 255] k: hxw, double sf: down-scale factor Return: downsampled LR image - ''' - x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode='wrap') + """ + x = ndimage.filters.convolve(x, np.expand_dims(k, axis=2), mode="wrap") # x = filters.correlate(x, np.expand_dims(np.flip(k), axis=2)) st = 0 return x[st::sf, st::sf, ...] @@ -314,7 +324,7 @@ def add_sharpening(img, weight=0.5, radius=50, threshold=10): blur = cv2.GaussianBlur(img, (radius, radius), 0) residual = img - blur mask = np.abs(residual) * 255 > threshold - mask = mask.astype('float32') + mask = mask.astype("float32") soft_mask = cv2.GaussianBlur(mask, (radius, radius), 0) K = img + weight * residual @@ -326,16 +336,18 @@ def add_blur(img, sf=4): wd2 = 4.0 + sf wd = 2.0 + 0.2 * sf - wd2 = wd2/4 - wd = wd/4 + wd2 = wd2 / 4 + wd = wd / 4 if random.random() < 0.5: l1 = wd2 * random.random() l2 = wd2 * random.random() - k = anisotropic_Gaussian(ksize=random.randint(2, 11) + 3, theta=random.random() * np.pi, l1=l1, l2=l2) + k = anisotropic_Gaussian( + ksize=random.randint(2, 11) + 3, theta=random.random() * np.pi, l1=l1, l2=l2 + ) else: - k = fspecial('gaussian', random.randint(2, 4) + 3, wd * random.random()) - img = ndimage.filters.convolve(img, np.expand_dims(k, axis=2), mode='mirror') + k = fspecial("gaussian", random.randint(2, 4) + 3, wd * random.random()) + img = ndimage.filters.convolve(img, np.expand_dims(k, axis=2), mode="mirror") return img @@ -348,7 +360,11 @@ def add_resize(img, sf=4): sf1 = random.uniform(0.5 / sf, 1) else: sf1 = 1.0 - img = cv2.resize(img, (int(sf1 * img.shape[1]), int(sf1 * img.shape[0])), interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(sf1 * img.shape[1]), int(sf1 * img.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) img = np.clip(img, 0.0, 1.0) return img @@ -370,19 +386,26 @@ def add_resize(img, sf=4): # img = np.clip(img, 0.0, 1.0) # return img + def add_Gaussian_noise(img, noise_level1=2, noise_level2=25): noise_level = random.randint(noise_level1, noise_level2) rnum = np.random.rand() if rnum > 0.6: # add color Gaussian noise - img = img + np.random.normal(0, noise_level / 255.0, img.shape).astype(np.float32) + img = img + np.random.normal(0, noise_level / 255.0, img.shape).astype( + np.float32 + ) elif rnum < 0.4: # add grayscale Gaussian noise - img = img + np.random.normal(0, noise_level / 255.0, (*img.shape[:2], 1)).astype(np.float32) + img = img + np.random.normal( + 0, noise_level / 255.0, (*img.shape[:2], 1) + ).astype(np.float32) else: # add noise - L = noise_level2 / 255. + L = noise_level2 / 255.0 D = np.diag(np.random.rand(3)) U = orth(np.random.rand(3, 3)) conv = np.dot(np.dot(np.transpose(U), D), U) - img = img + np.random.multivariate_normal([0, 0, 0], np.abs(L ** 2 * conv), img.shape[:2]).astype(np.float32) + img = img + np.random.multivariate_normal( + [0, 0, 0], np.abs(L**2 * conv), img.shape[:2] + ).astype(np.float32) img = np.clip(img, 0.0, 1.0) return img @@ -392,28 +415,36 @@ def add_speckle_noise(img, noise_level1=2, noise_level2=25): img = np.clip(img, 0.0, 1.0) rnum = random.random() if rnum > 0.6: - img += img * np.random.normal(0, noise_level / 255.0, img.shape).astype(np.float32) + img += img * np.random.normal(0, noise_level / 255.0, img.shape).astype( + np.float32 + ) elif rnum < 0.4: - img += img * np.random.normal(0, noise_level / 255.0, (*img.shape[:2], 1)).astype(np.float32) + img += img * np.random.normal( + 0, noise_level / 255.0, (*img.shape[:2], 1) + ).astype(np.float32) else: - L = noise_level2 / 255. + L = noise_level2 / 255.0 D = np.diag(np.random.rand(3)) U = orth(np.random.rand(3, 3)) conv = np.dot(np.dot(np.transpose(U), D), U) - img += img * np.random.multivariate_normal([0, 0, 0], np.abs(L ** 2 * conv), img.shape[:2]).astype(np.float32) + img += img * np.random.multivariate_normal( + [0, 0, 0], np.abs(L**2 * conv), img.shape[:2] + ).astype(np.float32) img = np.clip(img, 0.0, 1.0) return img def add_Poisson_noise(img): - img = np.clip((img * 255.0).round(), 0, 255) / 255. + img = np.clip((img * 255.0).round(), 0, 255) / 255.0 vals = 10 ** (2 * random.random() + 2.0) # [2, 4] if random.random() < 0.5: img = np.random.poisson(img * vals).astype(np.float32) / vals else: img_gray = np.dot(img[..., :3], [0.299, 0.587, 0.114]) - img_gray = np.clip((img_gray * 255.0).round(), 0, 255) / 255. - noise_gray = np.random.poisson(img_gray * vals).astype(np.float32) / vals - img_gray + img_gray = np.clip((img_gray * 255.0).round(), 0, 255) / 255.0 + noise_gray = ( + np.random.poisson(img_gray * vals).astype(np.float32) / vals - img_gray + ) img += noise_gray[:, :, np.newaxis] img = np.clip(img, 0.0, 1.0) return img @@ -422,7 +453,9 @@ def add_Poisson_noise(img): def add_JPEG_noise(img): quality_factor = random.randint(80, 95) img = cv2.cvtColor(util.single2uint(img), cv2.COLOR_RGB2BGR) - result, encimg = cv2.imencode('.jpg', img, [int(cv2.IMWRITE_JPEG_QUALITY), quality_factor]) + result, encimg = cv2.imencode( + ".jpg", img, [int(cv2.IMWRITE_JPEG_QUALITY), quality_factor] + ) img = cv2.imdecode(encimg, 1) img = cv2.cvtColor(util.uint2single(img), cv2.COLOR_BGR2RGB) return img @@ -432,10 +465,12 @@ def random_crop(lq, hq, sf=4, lq_patchsize=64): h, w = lq.shape[:2] rnd_h = random.randint(0, h - lq_patchsize) rnd_w = random.randint(0, w - lq_patchsize) - lq = lq[rnd_h:rnd_h + lq_patchsize, rnd_w:rnd_w + lq_patchsize, :] + lq = lq[rnd_h : rnd_h + lq_patchsize, rnd_w : rnd_w + lq_patchsize, :] rnd_h_H, rnd_w_H = int(rnd_h * sf), int(rnd_w * sf) - hq = hq[rnd_h_H:rnd_h_H + lq_patchsize * sf, rnd_w_H:rnd_w_H + lq_patchsize * sf, :] + hq = hq[ + rnd_h_H : rnd_h_H + lq_patchsize * sf, rnd_w_H : rnd_w_H + lq_patchsize * sf, : + ] return lq, hq @@ -456,18 +491,21 @@ def degradation_bsrgan(img, sf=4, lq_patchsize=72, isp_model=None): sf_ori = sf h1, w1 = img.shape[:2] - img = img.copy()[:w1 - w1 % sf, :h1 - h1 % sf, ...] # mod crop + img = img.copy()[: w1 - w1 % sf, : h1 - h1 % sf, ...] # mod crop h, w = img.shape[:2] if h < lq_patchsize * sf or w < lq_patchsize * sf: - raise ValueError(f'img size ({h1}X{w1}) is too small!') + raise ValueError(f"img size ({h1}X{w1}) is too small!") hq = img.copy() if sf == 4 and random.random() < scale2_prob: # downsample1 if np.random.rand() < 0.5: - img = cv2.resize(img, (int(1 / 2 * img.shape[1]), int(1 / 2 * img.shape[0])), - interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(1 / 2 * img.shape[1]), int(1 / 2 * img.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: img = util.imresize_np(img, 1 / 2, True) img = np.clip(img, 0.0, 1.0) @@ -476,10 +514,12 @@ def degradation_bsrgan(img, sf=4, lq_patchsize=72, isp_model=None): shuffle_order = random.sample(range(7), 7) idx1, idx2 = shuffle_order.index(2), shuffle_order.index(3) if idx1 > idx2: # keep downsample3 last - shuffle_order[idx1], shuffle_order[idx2] = shuffle_order[idx2], shuffle_order[idx1] + shuffle_order[idx1], shuffle_order[idx2] = ( + shuffle_order[idx2], + shuffle_order[idx1], + ) for i in shuffle_order: - if i == 0: img = add_blur(img, sf=sf) @@ -491,19 +531,28 @@ def degradation_bsrgan(img, sf=4, lq_patchsize=72, isp_model=None): # downsample2 if random.random() < 0.75: sf1 = random.uniform(1, 2 * sf) - img = cv2.resize(img, (int(1 / sf1 * img.shape[1]), int(1 / sf1 * img.shape[0])), - interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(1 / sf1 * img.shape[1]), int(1 / sf1 * img.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: - k = fspecial('gaussian', 25, random.uniform(0.1, 0.6 * sf)) + k = fspecial("gaussian", 25, random.uniform(0.1, 0.6 * sf)) k_shifted = shift_pixel(k, sf) k_shifted = k_shifted / k_shifted.sum() # blur with shifted kernel - img = ndimage.filters.convolve(img, np.expand_dims(k_shifted, axis=2), mode='mirror') + img = ndimage.filters.convolve( + img, np.expand_dims(k_shifted, axis=2), mode="mirror" + ) img = img[0::sf, 0::sf, ...] # nearest downsampling img = np.clip(img, 0.0, 1.0) elif i == 3: # downsample3 - img = cv2.resize(img, (int(1 / sf * a), int(1 / sf * b)), interpolation=random.choice([1, 2, 3])) + img = cv2.resize( + img, + (int(1 / sf * a), int(1 / sf * b)), + interpolation=random.choice([1, 2, 3]), + ) img = np.clip(img, 0.0, 1.0) elif i == 4: @@ -545,18 +594,20 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): """ image = util.uint2single(image) isp_prob, jpeg_prob, scale2_prob = 0.25, 0.9, 0.25 - sf_ori = sf h1, w1 = image.shape[:2] - image = image.copy()[:w1 - w1 % sf, :h1 - h1 % sf, ...] # mod crop + image = image.copy()[: w1 - w1 % sf, : h1 - h1 % sf, ...] # mod crop h, w = image.shape[:2] - hq = image.copy() + image.copy() if sf == 4 and random.random() < scale2_prob: # downsample1 if np.random.rand() < 0.5: - image = cv2.resize(image, (int(1 / 2 * image.shape[1]), int(1 / 2 * image.shape[0])), - interpolation=random.choice([1, 2, 3])) + image = cv2.resize( + image, + (int(1 / 2 * image.shape[1]), int(1 / 2 * image.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: image = util.imresize_np(image, 1 / 2, True) image = np.clip(image, 0.0, 1.0) @@ -565,10 +616,12 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): shuffle_order = random.sample(range(7), 7) idx1, idx2 = shuffle_order.index(2), shuffle_order.index(3) if idx1 > idx2: # keep downsample3 last - shuffle_order[idx1], shuffle_order[idx2] = shuffle_order[idx2], shuffle_order[idx1] + shuffle_order[idx1], shuffle_order[idx2] = ( + shuffle_order[idx2], + shuffle_order[idx1], + ) for i in shuffle_order: - if i == 0: image = add_blur(image, sf=sf) @@ -583,20 +636,29 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): # downsample2 if random.random() < 0.8: sf1 = random.uniform(1, 2 * sf) - image = cv2.resize(image, (int(1 / sf1 * image.shape[1]), int(1 / sf1 * image.shape[0])), - interpolation=random.choice([1, 2, 3])) + image = cv2.resize( + image, + (int(1 / sf1 * image.shape[1]), int(1 / sf1 * image.shape[0])), + interpolation=random.choice([1, 2, 3]), + ) else: - k = fspecial('gaussian', 25, random.uniform(0.1, 0.6 * sf)) + k = fspecial("gaussian", 25, random.uniform(0.1, 0.6 * sf)) k_shifted = shift_pixel(k, sf) k_shifted = k_shifted / k_shifted.sum() # blur with shifted kernel - image = ndimage.filters.convolve(image, np.expand_dims(k_shifted, axis=2), mode='mirror') + image = ndimage.filters.convolve( + image, np.expand_dims(k_shifted, axis=2), mode="mirror" + ) image = image[0::sf, 0::sf, ...] # nearest downsampling image = np.clip(image, 0.0, 1.0) elif i == 3: # downsample3 - image = cv2.resize(image, (int(1 / sf * a), int(1 / sf * b)), interpolation=random.choice([1, 2, 3])) + image = cv2.resize( + image, + (int(1 / sf * a), int(1 / sf * b)), + interpolation=random.choice([1, 2, 3]), + ) image = np.clip(image, 0.0, 1.0) elif i == 4: @@ -621,11 +683,9 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): return example - - -if __name__ == '__main__': +if __name__ == "__main__": print("hey") - img = util.imread_uint('utils/test.png', 3) + img = util.imread_uint("utils/test.png", 3) img = img[:448, :448] h = img.shape[0] // 4 print("resizing to", h) @@ -637,14 +697,23 @@ def degradation_bsrgan_variant(image, sf=4, isp_model=None): img_lq = deg_fn(img)["image"] img_hq, img_lq = util.uint2single(img_hq), util.uint2single(img_lq) print(img_lq) - img_lq_bicubic = albumentations.SmallestMaxSize(max_size=h, interpolation=cv2.INTER_CUBIC)(image=img_hq)["image"] + img_lq_bicubic = albumentations.SmallestMaxSize( + max_size=h, interpolation=cv2.INTER_CUBIC + )(image=img_hq)["image"] print(img_lq.shape) print("bicubic", img_lq_bicubic.shape) print(img_hq.shape) - lq_nearest = cv2.resize(util.single2uint(img_lq), (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), - interpolation=0) - lq_bicubic_nearest = cv2.resize(util.single2uint(img_lq_bicubic), - (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), - interpolation=0) - img_concat = np.concatenate([lq_bicubic_nearest, lq_nearest, util.single2uint(img_hq)], axis=1) - util.imsave(img_concat, str(i) + '.png') + lq_nearest = cv2.resize( + util.single2uint(img_lq), + (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), + interpolation=0, + ) + lq_bicubic_nearest = cv2.resize( + util.single2uint(img_lq_bicubic), + (int(sf * img_lq.shape[1]), int(sf * img_lq.shape[0])), + interpolation=0, + ) + img_concat = np.concatenate( + [lq_bicubic_nearest, lq_nearest, util.single2uint(img_hq)], axis=1 + ) + util.imsave(img_concat, str(i) + ".png") diff --git a/ldm/modules/image_degradation/utils_image.py b/ldm/modules/image_degradation/utils_image.py index 0175f155a..6af1b132a 100644 --- a/ldm/modules/image_degradation/utils_image.py +++ b/ldm/modules/image_degradation/utils_image.py @@ -6,13 +6,14 @@ import cv2 from torchvision.utils import make_grid from datetime import datetime -#import matplotlib.pyplot as plt # TODO: check with Dominik, also bsrgan.py vs bsrgan_light.py +# import matplotlib.pyplot as plt # TODO: check with Dominik, also bsrgan.py vs bsrgan_light.py -os.environ["KMP_DUPLICATE_LIB_OK"]="TRUE" +os.environ["KMP_DUPLICATE_LIB_OK"] = "TRUE" -''' + +""" # -------------------------------------------- # Kai Zhang (github: https://github.com/cszn) # 03/Mar/2019 @@ -20,10 +21,22 @@ # https://github.com/twhui/SRGAN-pyTorch # https://github.com/xinntao/BasicSR # -------------------------------------------- -''' +""" -IMG_EXTENSIONS = ['.jpg', '.JPG', '.jpeg', '.JPEG', '.png', '.PNG', '.ppm', '.PPM', '.bmp', '.BMP', '.tif'] +IMG_EXTENSIONS = [ + ".jpg", + ".JPG", + ".jpeg", + ".JPEG", + ".png", + ".PNG", + ".ppm", + ".PPM", + ".bmp", + ".BMP", + ".tif", +] def is_image_file(filename): @@ -31,12 +44,12 @@ def is_image_file(filename): def get_timestamp(): - return datetime.now().strftime('%y%m%d-%H%M%S') + return datetime.now().strftime("%y%m%d-%H%M%S") def imshow(x, title=None, cbar=False, figsize=None): plt.figure(figsize=figsize) - plt.imshow(np.squeeze(x), interpolation='nearest', cmap='gray') + plt.imshow(np.squeeze(x), interpolation="nearest", cmap="gray") if title: plt.title(title) if cbar: @@ -44,24 +57,24 @@ def imshow(x, title=None, cbar=False, figsize=None): plt.show() -def surf(Z, cmap='rainbow', figsize=None): +def surf(Z, cmap="rainbow", figsize=None): plt.figure(figsize=figsize) - ax3 = plt.axes(projection='3d') + ax3 = plt.axes(projection="3d") w, h = Z.shape[:2] - xx = np.arange(0,w,1) - yy = np.arange(0,h,1) + xx = np.arange(0, w, 1) + yy = np.arange(0, h, 1) X, Y = np.meshgrid(xx, yy) - ax3.plot_surface(X,Y,Z,cmap=cmap) - #ax3.contour(X,Y,Z, zdim='z',offset=-2,cmap=cmap) + ax3.plot_surface(X, Y, Z, cmap=cmap) + # ax3.contour(X,Y,Z, zdim='z',offset=-2,cmap=cmap) plt.show() -''' +""" # -------------------------------------------- # get image pathes # -------------------------------------------- -''' +""" def get_image_paths(dataroot): @@ -72,37 +85,37 @@ def get_image_paths(dataroot): def _get_paths_from_images(path): - assert os.path.isdir(path), '{:s} is not a valid directory'.format(path) + assert os.path.isdir(path), "{:s} is not a valid directory".format(path) images = [] for dirpath, _, fnames in sorted(os.walk(path)): for fname in sorted(fnames): if is_image_file(fname): img_path = os.path.join(dirpath, fname) images.append(img_path) - assert images, '{:s} has no valid image file'.format(path) + assert images, "{:s} has no valid image file".format(path) return images -''' +""" # -------------------------------------------- -# split large images into small images +# split large images into small images # -------------------------------------------- -''' +""" def patches_from_image(img, p_size=512, p_overlap=64, p_max=800): w, h = img.shape[:2] patches = [] if w > p_max and h > p_max: - w1 = list(np.arange(0, w-p_size, p_size-p_overlap, dtype=np.int)) - h1 = list(np.arange(0, h-p_size, p_size-p_overlap, dtype=np.int)) - w1.append(w-p_size) - h1.append(h-p_size) -# print(w1) -# print(h1) + w1 = list(np.arange(0, w - p_size, p_size - p_overlap, dtype=np.int)) + h1 = list(np.arange(0, h - p_size, p_size - p_overlap, dtype=np.int)) + w1.append(w - p_size) + h1.append(h - p_size) + # print(w1) + # print(h1) for i in w1: for j in h1: - patches.append(img[i:i+p_size, j:j+p_size,:]) + patches.append(img[i : i + p_size, j : j + p_size, :]) else: patches.append(img) @@ -118,11 +131,20 @@ def imssave(imgs, img_path): for i, img in enumerate(imgs): if img.ndim == 3: img = img[:, :, [2, 1, 0]] - new_path = os.path.join(os.path.dirname(img_path), img_name+str('_s{:04d}'.format(i))+'.png') + new_path = os.path.join( + os.path.dirname(img_path), img_name + str("_s{:04d}".format(i)) + ".png" + ) cv2.imwrite(new_path, img) -def split_imageset(original_dataroot, taget_dataroot, n_channels=3, p_size=800, p_overlap=96, p_max=1000): +def split_imageset( + original_dataroot, + taget_dataroot, + n_channels=3, + p_size=800, + p_overlap=96, + p_max=1000, +): """ split the large images from original_dataroot into small overlapped images with size (p_size)x(p_size), and save them into taget_dataroot; only the images with larger size than (p_max)x(p_max) @@ -139,15 +161,16 @@ def split_imageset(original_dataroot, taget_dataroot, n_channels=3, p_size=800, # img_name, ext = os.path.splitext(os.path.basename(img_path)) img = imread_uint(img_path, n_channels=n_channels) patches = patches_from_image(img, p_size, p_overlap, p_max) - imssave(patches, os.path.join(taget_dataroot,os.path.basename(img_path))) - #if original_dataroot == taget_dataroot: - #del img_path + imssave(patches, os.path.join(taget_dataroot, os.path.basename(img_path))) + # if original_dataroot == taget_dataroot: + # del img_path + -''' +""" # -------------------------------------------- # makedir # -------------------------------------------- -''' +""" def mkdir(path): @@ -165,18 +188,18 @@ def mkdirs(paths): def mkdir_and_rename(path): if os.path.exists(path): - new_name = path + '_archived_' + get_timestamp() - print('Path already exists. Rename it to [{:s}]'.format(new_name)) + new_name = path + "_archived_" + get_timestamp() + print("Path already exists. Rename it to [{:s}]".format(new_name)) os.rename(path, new_name) os.makedirs(path) -''' +""" # -------------------------------------------- # read image from path # opencv is fast, but read BGR numpy image # -------------------------------------------- -''' +""" # -------------------------------------------- @@ -206,6 +229,7 @@ def imsave(img, img_path): img = img[:, :, [2, 1, 0]] cv2.imwrite(img_path, img) + def imwrite(img, img_path): img = np.squeeze(img) if img.ndim == 3: @@ -213,7 +237,6 @@ def imwrite(img, img_path): cv2.imwrite(img_path, img) - # -------------------------------------------- # get single image of size HxWxn_channles (BGR) # -------------------------------------------- @@ -221,7 +244,7 @@ def read_img(path): # read image by cv2 # return: Numpy float32, HWC, BGR, [0,1] img = cv2.imread(path, cv2.IMREAD_UNCHANGED) # cv2.IMREAD_GRAYSCALE - img = img.astype(np.float32) / 255. + img = img.astype(np.float32) / 255.0 if img.ndim == 2: img = np.expand_dims(img, axis=2) # some images have 4 channels @@ -230,7 +253,7 @@ def read_img(path): return img -''' +""" # -------------------------------------------- # image format conversion # -------------------------------------------- @@ -238,7 +261,7 @@ def read_img(path): # numpy(single) <---> tensor # numpy(unit) <---> tensor # -------------------------------------------- -''' +""" # -------------------------------------------- @@ -247,23 +270,19 @@ def read_img(path): def uint2single(img): - - return np.float32(img/255.) + return np.float32(img / 255.0) def single2uint(img): - - return np.uint8((img.clip(0, 1)*255.).round()) + return np.uint8((img.clip(0, 1) * 255.0).round()) def uint162single(img): - - return np.float32(img/65535.) + return np.float32(img / 65535.0) def single2uint16(img): - - return np.uint16((img.clip(0, 1)*65535.).round()) + return np.uint16((img.clip(0, 1) * 65535.0).round()) # -------------------------------------------- @@ -275,14 +294,22 @@ def single2uint16(img): def uint2tensor4(img): if img.ndim == 2: img = np.expand_dims(img, axis=2) - return torch.from_numpy(np.ascontiguousarray(img)).permute(2, 0, 1).float().div(255.).unsqueeze(0) + return ( + torch.from_numpy(np.ascontiguousarray(img)) + .permute(2, 0, 1) + .float() + .div(255.0) + .unsqueeze(0) + ) # convert uint to 3-dimensional torch tensor def uint2tensor3(img): if img.ndim == 2: img = np.expand_dims(img, axis=2) - return torch.from_numpy(np.ascontiguousarray(img)).permute(2, 0, 1).float().div(255.) + return ( + torch.from_numpy(np.ascontiguousarray(img)).permute(2, 0, 1).float().div(255.0) + ) # convert 2/3/4-dimensional torch tensor to uint @@ -290,7 +317,7 @@ def tensor2uint(img): img = img.data.squeeze().float().clamp_(0, 1).cpu().numpy() if img.ndim == 3: img = np.transpose(img, (1, 2, 0)) - return np.uint8((img*255.0).round()) + return np.uint8((img * 255.0).round()) # -------------------------------------------- @@ -305,7 +332,12 @@ def single2tensor3(img): # convert single (HxWxC) to 4-dimensional torch tensor def single2tensor4(img): - return torch.from_numpy(np.ascontiguousarray(img)).permute(2, 0, 1).float().unsqueeze(0) + return ( + torch.from_numpy(np.ascontiguousarray(img)) + .permute(2, 0, 1) + .float() + .unsqueeze(0) + ) # convert torch tensor to single @@ -316,6 +348,7 @@ def tensor2single(img): return img + # convert torch tensor to single def tensor2single3(img): img = img.data.squeeze().float().cpu().numpy() @@ -327,7 +360,12 @@ def tensor2single3(img): def single2tensor5(img): - return torch.from_numpy(np.ascontiguousarray(img)).permute(2, 0, 1, 3).float().unsqueeze(0) + return ( + torch.from_numpy(np.ascontiguousarray(img)) + .permute(2, 0, 1, 3) + .float() + .unsqueeze(0) + ) def single32tensor5(img): @@ -340,12 +378,14 @@ def single42tensor4(img): # from skimage.io import imread, imsave def tensor2img(tensor, out_type=np.uint8, min_max=(0, 1)): - ''' + """ Converts a torch Tensor into an image Numpy array of BGR channel order Input: 4D(B,(3/1),H,W), 3D(C,H,W), or 2D(H,W), any range, RGB channel order Output: 3D(H,W,C) or 2D(H,W), [0,255], np.uint8 (default) - ''' - tensor = tensor.squeeze().float().cpu().clamp_(*min_max) # squeeze first, then clamp + """ + tensor = ( + tensor.squeeze().float().cpu().clamp_(*min_max) + ) # squeeze first, then clamp tensor = (tensor - min_max[0]) / (min_max[1] - min_max[0]) # to range [0,1] n_dim = tensor.dim() if n_dim == 4: @@ -359,14 +399,17 @@ def tensor2img(tensor, out_type=np.uint8, min_max=(0, 1)): img_np = tensor.numpy() else: raise TypeError( - 'Only support 4D, 3D and 2D tensor. But received with dimension: {:d}'.format(n_dim)) + "Only support 4D, 3D and 2D tensor. But received with dimension: {:d}".format( + n_dim + ) + ) if out_type == np.uint8: img_np = (img_np * 255.0).round() # Important. Unlike matlab, numpy.unit8() WILL NOT round by default. return img_np.astype(out_type) -''' +""" # -------------------------------------------- # Augmentation, flipe and/or rotate # -------------------------------------------- @@ -374,12 +417,11 @@ def tensor2img(tensor, out_type=np.uint8, min_max=(0, 1)): # (1) augmet_img: numpy image of WxHxC or WxH # (2) augment_img_tensor4: tensor image 1xCxWxH # -------------------------------------------- -''' +""" def augment_img(img, mode=0): - '''Kai Zhang (github: https://github.com/cszn) - ''' + """Kai Zhang (github: https://github.com/cszn)""" if mode == 0: return img elif mode == 1: @@ -399,8 +441,7 @@ def augment_img(img, mode=0): def augment_img_tensor4(img, mode=0): - '''Kai Zhang (github: https://github.com/cszn) - ''' + """Kai Zhang (github: https://github.com/cszn)""" if mode == 0: return img elif mode == 1: @@ -420,8 +461,7 @@ def augment_img_tensor4(img, mode=0): def augment_img_tensor(img, mode=0): - '''Kai Zhang (github: https://github.com/cszn) - ''' + """Kai Zhang (github: https://github.com/cszn)""" img_size = img.size() img_np = img.data.cpu().numpy() if len(img_size) == 3: @@ -484,11 +524,11 @@ def _augment(img): return [_augment(img) for img in img_list] -''' +""" # -------------------------------------------- # modcrop and shave # -------------------------------------------- -''' +""" def modcrop(img_in, scale): @@ -497,13 +537,13 @@ def modcrop(img_in, scale): if img.ndim == 2: H, W = img.shape H_r, W_r = H % scale, W % scale - img = img[:H - H_r, :W - W_r] + img = img[: H - H_r, : W - W_r] elif img.ndim == 3: H, W, C = img.shape H_r, W_r = H % scale, W % scale - img = img[:H - H_r, :W - W_r, :] + img = img[: H - H_r, : W - W_r, :] else: - raise ValueError('Wrong img ndim: [{:d}].'.format(img.ndim)) + raise ValueError("Wrong img ndim: [{:d}].".format(img.ndim)) return img @@ -511,11 +551,11 @@ def shave(img_in, border=0): # img_in: Numpy, HWC or HW img = np.copy(img_in) h, w = img.shape[:2] - img = img[border:h-border, border:w-border] + img = img[border : h - border, border : w - border] return img -''' +""" # -------------------------------------------- # image processing process on numpy image # channel_convert(in_c, tar_type, img_list): @@ -523,96 +563,114 @@ def shave(img_in, border=0): # bgr2ycbcr(img, only_y=True): # ycbcr2rgb(img): # -------------------------------------------- -''' +""" def rgb2ycbcr(img, only_y=True): - '''same as matlab rgb2ycbcr + """same as matlab rgb2ycbcr only_y: only return Y channel Input: uint8, [0, 255] float, [0, 1] - ''' + """ in_img_type = img.dtype img.astype(np.float32) if in_img_type != np.uint8: - img *= 255. + img *= 255.0 # convert if only_y: rlt = np.dot(img, [65.481, 128.553, 24.966]) / 255.0 + 16.0 else: - rlt = np.matmul(img, [[65.481, -37.797, 112.0], [128.553, -74.203, -93.786], - [24.966, 112.0, -18.214]]) / 255.0 + [16, 128, 128] + rlt = np.matmul( + img, + [ + [65.481, -37.797, 112.0], + [128.553, -74.203, -93.786], + [24.966, 112.0, -18.214], + ], + ) / 255.0 + [16, 128, 128] if in_img_type == np.uint8: rlt = rlt.round() else: - rlt /= 255. + rlt /= 255.0 return rlt.astype(in_img_type) def ycbcr2rgb(img): - '''same as matlab ycbcr2rgb + """same as matlab ycbcr2rgb Input: uint8, [0, 255] float, [0, 1] - ''' + """ in_img_type = img.dtype img.astype(np.float32) if in_img_type != np.uint8: - img *= 255. + img *= 255.0 # convert - rlt = np.matmul(img, [[0.00456621, 0.00456621, 0.00456621], [0, -0.00153632, 0.00791071], - [0.00625893, -0.00318811, 0]]) * 255.0 + [-222.921, 135.576, -276.836] + rlt = np.matmul( + img, + [ + [0.00456621, 0.00456621, 0.00456621], + [0, -0.00153632, 0.00791071], + [0.00625893, -0.00318811, 0], + ], + ) * 255.0 + [-222.921, 135.576, -276.836] if in_img_type == np.uint8: rlt = rlt.round() else: - rlt /= 255. + rlt /= 255.0 return rlt.astype(in_img_type) def bgr2ycbcr(img, only_y=True): - '''bgr version of rgb2ycbcr + """bgr version of rgb2ycbcr only_y: only return Y channel Input: uint8, [0, 255] float, [0, 1] - ''' + """ in_img_type = img.dtype img.astype(np.float32) if in_img_type != np.uint8: - img *= 255. + img *= 255.0 # convert if only_y: rlt = np.dot(img, [24.966, 128.553, 65.481]) / 255.0 + 16.0 else: - rlt = np.matmul(img, [[24.966, 112.0, -18.214], [128.553, -74.203, -93.786], - [65.481, -37.797, 112.0]]) / 255.0 + [16, 128, 128] + rlt = np.matmul( + img, + [ + [24.966, 112.0, -18.214], + [128.553, -74.203, -93.786], + [65.481, -37.797, 112.0], + ], + ) / 255.0 + [16, 128, 128] if in_img_type == np.uint8: rlt = rlt.round() else: - rlt /= 255. + rlt /= 255.0 return rlt.astype(in_img_type) def channel_convert(in_c, tar_type, img_list): # conversion among BGR, gray and y - if in_c == 3 and tar_type == 'gray': # BGR to gray + if in_c == 3 and tar_type == "gray": # BGR to gray gray_list = [cv2.cvtColor(img, cv2.COLOR_BGR2GRAY) for img in img_list] return [np.expand_dims(img, axis=2) for img in gray_list] - elif in_c == 3 and tar_type == 'y': # BGR to y + elif in_c == 3 and tar_type == "y": # BGR to y y_list = [bgr2ycbcr(img, only_y=True) for img in img_list] return [np.expand_dims(img, axis=2) for img in y_list] - elif in_c == 1 and tar_type == 'RGB': # gray/y to BGR + elif in_c == 1 and tar_type == "RGB": # gray/y to BGR return [cv2.cvtColor(img, cv2.COLOR_GRAY2BGR) for img in img_list] else: return img_list -''' +""" # -------------------------------------------- # metric, PSNR and SSIM # -------------------------------------------- -''' +""" # -------------------------------------------- @@ -620,19 +678,19 @@ def channel_convert(in_c, tar_type, img_list): # -------------------------------------------- def calculate_psnr(img1, img2, border=0): # img1 and img2 have range [0, 255] - #img1 = img1.squeeze() - #img2 = img2.squeeze() + # img1 = img1.squeeze() + # img2 = img2.squeeze() if not img1.shape == img2.shape: - raise ValueError('Input images must have the same dimensions.') + raise ValueError("Input images must have the same dimensions.") h, w = img1.shape[:2] - img1 = img1[border:h-border, border:w-border] - img2 = img2[border:h-border, border:w-border] + img1 = img1[border : h - border, border : w - border] + img2 = img2[border : h - border, border : w - border] img1 = img1.astype(np.float64) img2 = img2.astype(np.float64) - mse = np.mean((img1 - img2)**2) + mse = np.mean((img1 - img2) ** 2) if mse == 0: - return float('inf') + return float("inf") return 20 * math.log10(255.0 / math.sqrt(mse)) @@ -640,17 +698,17 @@ def calculate_psnr(img1, img2, border=0): # SSIM # -------------------------------------------- def calculate_ssim(img1, img2, border=0): - '''calculate SSIM + """calculate SSIM the same outputs as MATLAB's img1, img2: [0, 255] - ''' - #img1 = img1.squeeze() - #img2 = img2.squeeze() + """ + # img1 = img1.squeeze() + # img2 = img2.squeeze() if not img1.shape == img2.shape: - raise ValueError('Input images must have the same dimensions.') + raise ValueError("Input images must have the same dimensions.") h, w = img1.shape[:2] - img1 = img1[border:h-border, border:w-border] - img2 = img2[border:h-border, border:w-border] + img1 = img1[border : h - border, border : w - border] + img2 = img2[border : h - border, border : w - border] if img1.ndim == 2: return ssim(img1, img2) @@ -658,17 +716,17 @@ def calculate_ssim(img1, img2, border=0): if img1.shape[2] == 3: ssims = [] for i in range(3): - ssims.append(ssim(img1[:,:,i], img2[:,:,i])) + ssims.append(ssim(img1[:, :, i], img2[:, :, i])) return np.array(ssims).mean() elif img1.shape[2] == 1: return ssim(np.squeeze(img1), np.squeeze(img2)) else: - raise ValueError('Wrong input image dimensions.') + raise ValueError("Wrong input image dimensions.") def ssim(img1, img2): - C1 = (0.01 * 255)**2 - C2 = (0.03 * 255)**2 + C1 = (0.01 * 255) ** 2 + C2 = (0.03 * 255) ** 2 img1 = img1.astype(np.float64) img2 = img2.astype(np.float64) @@ -684,16 +742,17 @@ def ssim(img1, img2): sigma2_sq = cv2.filter2D(img2**2, -1, window)[5:-5, 5:-5] - mu2_sq sigma12 = cv2.filter2D(img1 * img2, -1, window)[5:-5, 5:-5] - mu1_mu2 - ssim_map = ((2 * mu1_mu2 + C1) * (2 * sigma12 + C2)) / ((mu1_sq + mu2_sq + C1) * - (sigma1_sq + sigma2_sq + C2)) + ssim_map = ((2 * mu1_mu2 + C1) * (2 * sigma12 + C2)) / ( + (mu1_sq + mu2_sq + C1) * (sigma1_sq + sigma2_sq + C2) + ) return ssim_map.mean() -''' +""" # -------------------------------------------- # matlab's bicubic imresize (numpy and torch) [0, 1] # -------------------------------------------- -''' +""" # matlab 'imresize' function, now only support 'bicubic' @@ -701,11 +760,14 @@ def cubic(x): absx = torch.abs(x) absx2 = absx**2 absx3 = absx**3 - return (1.5*absx3 - 2.5*absx2 + 1) * ((absx <= 1).type_as(absx)) + \ - (-0.5*absx3 + 2.5*absx2 - 4*absx + 2) * (((absx > 1)*(absx <= 2)).type_as(absx)) + return (1.5 * absx3 - 2.5 * absx2 + 1) * ((absx <= 1).type_as(absx)) + ( + -0.5 * absx3 + 2.5 * absx2 - 4 * absx + 2 + ) * (((absx > 1) * (absx <= 2)).type_as(absx)) -def calculate_weights_indices(in_length, out_length, scale, kernel, kernel_width, antialiasing): +def calculate_weights_indices( + in_length, out_length, scale, kernel, kernel_width, antialiasing +): if (scale < 1) and (antialiasing): # Use a modified kernel to simultaneously interpolate and antialias- larger kernel width kernel_width = kernel_width / scale @@ -729,8 +791,9 @@ def calculate_weights_indices(in_length, out_length, scale, kernel, kernel_width # The indices of the input pixels involved in computing the k-th output # pixel are in row k of the indices matrix. - indices = left.view(out_length, 1).expand(out_length, P) + torch.linspace(0, P - 1, P).view( - 1, P).expand(out_length, P) + indices = left.view(out_length, 1).expand(out_length, P) + torch.linspace( + 0, P - 1, P + ).view(1, P).expand(out_length, P) # The weights used to compute the k-th output pixel are in row k of the # weights matrix. @@ -773,7 +836,7 @@ def imresize(img, scale, antialiasing=True): in_C, in_H, in_W = img.size() out_C, out_H, out_W = in_C, math.ceil(in_H * scale), math.ceil(in_W * scale) kernel_width = 4 - kernel = 'cubic' + kernel = "cubic" # Return the desired dimension order for performing the resize. The # strategy is to perform the resize first along the dimension with the @@ -782,9 +845,11 @@ def imresize(img, scale, antialiasing=True): # get weights and indices weights_H, indices_H, sym_len_Hs, sym_len_He = calculate_weights_indices( - in_H, out_H, scale, kernel, kernel_width, antialiasing) + in_H, out_H, scale, kernel, kernel_width, antialiasing + ) weights_W, indices_W, sym_len_Ws, sym_len_We = calculate_weights_indices( - in_W, out_W, scale, kernel, kernel_width, antialiasing) + in_W, out_W, scale, kernel, kernel_width, antialiasing + ) # process H dimension # symmetric copying img_aug = torch.FloatTensor(in_C, in_H + sym_len_Hs + sym_len_He, in_W) @@ -805,7 +870,9 @@ def imresize(img, scale, antialiasing=True): for i in range(out_H): idx = int(indices_H[i][0]) for j in range(out_C): - out_1[j, i, :] = img_aug[j, idx:idx + kernel_width, :].transpose(0, 1).mv(weights_H[i]) + out_1[j, i, :] = ( + img_aug[j, idx : idx + kernel_width, :].transpose(0, 1).mv(weights_H[i]) + ) # process W dimension # symmetric copying @@ -827,7 +894,7 @@ def imresize(img, scale, antialiasing=True): for i in range(out_W): idx = int(indices_W[i][0]) for j in range(out_C): - out_2[j, :, i] = out_1_aug[j, :, idx:idx + kernel_width].mv(weights_W[i]) + out_2[j, :, i] = out_1_aug[j, :, idx : idx + kernel_width].mv(weights_W[i]) if need_squeeze: out_2.squeeze_() return out_2 @@ -848,7 +915,7 @@ def imresize_np(img, scale, antialiasing=True): in_H, in_W, in_C = img.size() out_C, out_H, out_W = in_C, math.ceil(in_H * scale), math.ceil(in_W * scale) kernel_width = 4 - kernel = 'cubic' + kernel = "cubic" # Return the desired dimension order for performing the resize. The # strategy is to perform the resize first along the dimension with the @@ -857,9 +924,11 @@ def imresize_np(img, scale, antialiasing=True): # get weights and indices weights_H, indices_H, sym_len_Hs, sym_len_He = calculate_weights_indices( - in_H, out_H, scale, kernel, kernel_width, antialiasing) + in_H, out_H, scale, kernel, kernel_width, antialiasing + ) weights_W, indices_W, sym_len_Ws, sym_len_We = calculate_weights_indices( - in_W, out_W, scale, kernel, kernel_width, antialiasing) + in_W, out_W, scale, kernel, kernel_width, antialiasing + ) # process H dimension # symmetric copying img_aug = torch.FloatTensor(in_H + sym_len_Hs + sym_len_He, in_W, in_C) @@ -880,7 +949,9 @@ def imresize_np(img, scale, antialiasing=True): for i in range(out_H): idx = int(indices_H[i][0]) for j in range(out_C): - out_1[i, :, j] = img_aug[idx:idx + kernel_width, :, j].transpose(0, 1).mv(weights_H[i]) + out_1[i, :, j] = ( + img_aug[idx : idx + kernel_width, :, j].transpose(0, 1).mv(weights_H[i]) + ) # process W dimension # symmetric copying @@ -902,15 +973,15 @@ def imresize_np(img, scale, antialiasing=True): for i in range(out_W): idx = int(indices_W[i][0]) for j in range(out_C): - out_2[:, i, j] = out_1_aug[:, idx:idx + kernel_width, j].mv(weights_W[i]) + out_2[:, i, j] = out_1_aug[:, idx : idx + kernel_width, j].mv(weights_W[i]) if need_squeeze: out_2.squeeze_() return out_2.numpy() -if __name__ == '__main__': - print('---') +if __name__ == "__main__": + print("---") # img = imread_uint('test.bmp', 3) # img = uint2single(img) -# img_bicubic = imresize_np(img, 1/4) \ No newline at end of file +# img_bicubic = imresize_np(img, 1/4) diff --git a/ldm/modules/losses/__init__.py b/ldm/modules/losses/__init__.py index 876d7c5bd..e69de29bb 100644 --- a/ldm/modules/losses/__init__.py +++ b/ldm/modules/losses/__init__.py @@ -1 +0,0 @@ -from ldm.modules.losses.contperceptual import LPIPSWithDiscriminator \ No newline at end of file diff --git a/ldm/modules/losses/contperceptual.py b/ldm/modules/losses/contperceptual.py index 672c1e32a..ef186407e 100644 --- a/ldm/modules/losses/contperceptual.py +++ b/ldm/modules/losses/contperceptual.py @@ -5,11 +5,21 @@ class LPIPSWithDiscriminator(nn.Module): - def __init__(self, disc_start, logvar_init=0.0, kl_weight=1.0, pixelloss_weight=1.0, - disc_num_layers=3, disc_in_channels=3, disc_factor=1.0, disc_weight=1.0, - perceptual_weight=1.0, use_actnorm=False, disc_conditional=False, - disc_loss="hinge"): - + def __init__( + self, + disc_start, + logvar_init=0.0, + kl_weight=1.0, + pixelloss_weight=1.0, + disc_num_layers=3, + disc_in_channels=3, + disc_factor=1.0, + disc_weight=1.0, + perceptual_weight=1.0, + use_actnorm=False, + disc_conditional=False, + disc_loss="hinge", + ): super().__init__() assert disc_loss in ["hinge", "vanilla"] self.kl_weight = kl_weight @@ -19,10 +29,9 @@ def __init__(self, disc_start, logvar_init=0.0, kl_weight=1.0, pixelloss_weight= # output log variance self.logvar = nn.Parameter(torch.ones(size=()) * logvar_init) - self.discriminator = NLayerDiscriminator(input_nc=disc_in_channels, - n_layers=disc_num_layers, - use_actnorm=use_actnorm - ).apply(weights_init) + self.discriminator = NLayerDiscriminator( + input_nc=disc_in_channels, n_layers=disc_num_layers, use_actnorm=use_actnorm + ).apply(weights_init) self.discriminator_iter_start = disc_start self.disc_loss = hinge_d_loss if disc_loss == "hinge" else vanilla_d_loss self.disc_factor = disc_factor @@ -34,26 +43,41 @@ def calculate_adaptive_weight(self, nll_loss, g_loss, last_layer=None): nll_grads = torch.autograd.grad(nll_loss, last_layer, retain_graph=True)[0] g_grads = torch.autograd.grad(g_loss, last_layer, retain_graph=True)[0] else: - nll_grads = torch.autograd.grad(nll_loss, self.last_layer[0], retain_graph=True)[0] - g_grads = torch.autograd.grad(g_loss, self.last_layer[0], retain_graph=True)[0] + nll_grads = torch.autograd.grad( + nll_loss, self.last_layer[0], retain_graph=True + )[0] + g_grads = torch.autograd.grad( + g_loss, self.last_layer[0], retain_graph=True + )[0] d_weight = torch.norm(nll_grads) / (torch.norm(g_grads) + 1e-4) d_weight = torch.clamp(d_weight, 0.0, 1e4).detach() d_weight = d_weight * self.discriminator_weight return d_weight - def forward(self, inputs, reconstructions, posteriors, optimizer_idx, - global_step, last_layer=None, cond=None, split="train", - weights=None): + def forward( + self, + inputs, + reconstructions, + posteriors, + optimizer_idx, + global_step, + last_layer=None, + cond=None, + split="train", + weights=None, + ): rec_loss = torch.abs(inputs.contiguous() - reconstructions.contiguous()) if self.perceptual_weight > 0: - p_loss = self.perceptual_loss(inputs.contiguous(), reconstructions.contiguous()) + p_loss = self.perceptual_loss( + inputs.contiguous(), reconstructions.contiguous() + ) rec_loss = rec_loss + self.perceptual_weight * p_loss nll_loss = rec_loss / torch.exp(self.logvar) + self.logvar weighted_nll_loss = nll_loss if weights is not None: - weighted_nll_loss = weights*nll_loss + weighted_nll_loss = weights * nll_loss weighted_nll_loss = torch.sum(weighted_nll_loss) / weighted_nll_loss.shape[0] nll_loss = torch.sum(nll_loss) / nll_loss.shape[0] kl_loss = posteriors.kl() @@ -67,28 +91,41 @@ def forward(self, inputs, reconstructions, posteriors, optimizer_idx, logits_fake = self.discriminator(reconstructions.contiguous()) else: assert self.disc_conditional - logits_fake = self.discriminator(torch.cat((reconstructions.contiguous(), cond), dim=1)) + logits_fake = self.discriminator( + torch.cat((reconstructions.contiguous(), cond), dim=1) + ) g_loss = -torch.mean(logits_fake) if self.disc_factor > 0.0: try: - d_weight = self.calculate_adaptive_weight(nll_loss, g_loss, last_layer=last_layer) + d_weight = self.calculate_adaptive_weight( + nll_loss, g_loss, last_layer=last_layer + ) except RuntimeError: assert not self.training d_weight = torch.tensor(0.0) else: d_weight = torch.tensor(0.0) - disc_factor = adopt_weight(self.disc_factor, global_step, threshold=self.discriminator_iter_start) - loss = weighted_nll_loss + self.kl_weight * kl_loss + d_weight * disc_factor * g_loss - - log = {"{}/total_loss".format(split): loss.clone().detach().mean(), "{}/logvar".format(split): self.logvar.detach(), - "{}/kl_loss".format(split): kl_loss.detach().mean(), "{}/nll_loss".format(split): nll_loss.detach().mean(), - "{}/rec_loss".format(split): rec_loss.detach().mean(), - "{}/d_weight".format(split): d_weight.detach(), - "{}/disc_factor".format(split): torch.tensor(disc_factor), - "{}/g_loss".format(split): g_loss.detach().mean(), - } + disc_factor = adopt_weight( + self.disc_factor, global_step, threshold=self.discriminator_iter_start + ) + loss = ( + weighted_nll_loss + + self.kl_weight * kl_loss + + d_weight * disc_factor * g_loss + ) + + log = { + "{}/total_loss".format(split): loss.clone().detach().mean(), + "{}/logvar".format(split): self.logvar.detach(), + "{}/kl_loss".format(split): kl_loss.detach().mean(), + "{}/nll_loss".format(split): nll_loss.detach().mean(), + "{}/rec_loss".format(split): rec_loss.detach().mean(), + "{}/d_weight".format(split): d_weight.detach(), + "{}/disc_factor".format(split): torch.tensor(disc_factor), + "{}/g_loss".format(split): g_loss.detach().mean(), + } return loss, log if optimizer_idx == 1: @@ -97,15 +134,21 @@ def forward(self, inputs, reconstructions, posteriors, optimizer_idx, logits_real = self.discriminator(inputs.contiguous().detach()) logits_fake = self.discriminator(reconstructions.contiguous().detach()) else: - logits_real = self.discriminator(torch.cat((inputs.contiguous().detach(), cond), dim=1)) - logits_fake = self.discriminator(torch.cat((reconstructions.contiguous().detach(), cond), dim=1)) - - disc_factor = adopt_weight(self.disc_factor, global_step, threshold=self.discriminator_iter_start) + logits_real = self.discriminator( + torch.cat((inputs.contiguous().detach(), cond), dim=1) + ) + logits_fake = self.discriminator( + torch.cat((reconstructions.contiguous().detach(), cond), dim=1) + ) + + disc_factor = adopt_weight( + self.disc_factor, global_step, threshold=self.discriminator_iter_start + ) d_loss = disc_factor * self.disc_loss(logits_real, logits_fake) - log = {"{}/disc_loss".format(split): d_loss.clone().detach().mean(), - "{}/logits_real".format(split): logits_real.detach().mean(), - "{}/logits_fake".format(split): logits_fake.detach().mean() - } + log = { + "{}/disc_loss".format(split): d_loss.clone().detach().mean(), + "{}/logits_real".format(split): logits_real.detach().mean(), + "{}/logits_fake".format(split): logits_fake.detach().mean(), + } return d_loss, log - diff --git a/ldm/modules/losses/vqperceptual.py b/ldm/modules/losses/vqperceptual.py index f69981769..39ff774bb 100644 --- a/ldm/modules/losses/vqperceptual.py +++ b/ldm/modules/losses/vqperceptual.py @@ -1,7 +1,6 @@ import torch from torch import nn import torch.nn.functional as F -from einops import repeat from taming.modules.discriminator.model import NLayerDiscriminator, weights_init from taming.modules.losses.lpips import LPIPS @@ -10,14 +9,15 @@ def hinge_d_loss_with_exemplar_weights(logits_real, logits_fake, weights): assert weights.shape[0] == logits_real.shape[0] == logits_fake.shape[0] - loss_real = torch.mean(F.relu(1. - logits_real), dim=[1,2,3]) - loss_fake = torch.mean(F.relu(1. + logits_fake), dim=[1,2,3]) + loss_real = torch.mean(F.relu(1.0 - logits_real), dim=[1, 2, 3]) + loss_fake = torch.mean(F.relu(1.0 + logits_fake), dim=[1, 2, 3]) loss_real = (weights * loss_real).sum() / weights.sum() loss_fake = (weights * loss_fake).sum() / weights.sum() d_loss = 0.5 * (loss_real + loss_fake) return d_loss -def adopt_weight(weight, global_step, threshold=0, value=0.): + +def adopt_weight(weight, global_step, threshold=0, value=0.0): if global_step < threshold: weight = value return weight @@ -32,20 +32,34 @@ def measure_perplexity(predicted_indices, n_embed): cluster_use = torch.sum(avg_probs > 0) return perplexity, cluster_use + def l1(x, y): - return torch.abs(x-y) + return torch.abs(x - y) def l2(x, y): - return torch.pow((x-y), 2) + return torch.pow((x - y), 2) class VQLPIPSWithDiscriminator(nn.Module): - def __init__(self, disc_start, codebook_weight=1.0, pixelloss_weight=1.0, - disc_num_layers=3, disc_in_channels=3, disc_factor=1.0, disc_weight=1.0, - perceptual_weight=1.0, use_actnorm=False, disc_conditional=False, - disc_ndf=64, disc_loss="hinge", n_classes=None, perceptual_loss="lpips", - pixel_loss="l1"): + def __init__( + self, + disc_start, + codebook_weight=1.0, + pixelloss_weight=1.0, + disc_num_layers=3, + disc_in_channels=3, + disc_factor=1.0, + disc_weight=1.0, + perceptual_weight=1.0, + use_actnorm=False, + disc_conditional=False, + disc_ndf=64, + disc_loss="hinge", + n_classes=None, + perceptual_loss="lpips", + pixel_loss="l1", + ): super().__init__() assert disc_loss in ["hinge", "vanilla"] assert perceptual_loss in ["lpips", "clips", "dists"] @@ -64,11 +78,12 @@ def __init__(self, disc_start, codebook_weight=1.0, pixelloss_weight=1.0, else: self.pixel_loss = l2 - self.discriminator = NLayerDiscriminator(input_nc=disc_in_channels, - n_layers=disc_num_layers, - use_actnorm=use_actnorm, - ndf=disc_ndf - ).apply(weights_init) + self.discriminator = NLayerDiscriminator( + input_nc=disc_in_channels, + n_layers=disc_num_layers, + use_actnorm=use_actnorm, + ndf=disc_ndf, + ).apply(weights_init) self.discriminator_iter_start = disc_start if disc_loss == "hinge": self.disc_loss = hinge_d_loss @@ -87,28 +102,44 @@ def calculate_adaptive_weight(self, nll_loss, g_loss, last_layer=None): nll_grads = torch.autograd.grad(nll_loss, last_layer, retain_graph=True)[0] g_grads = torch.autograd.grad(g_loss, last_layer, retain_graph=True)[0] else: - nll_grads = torch.autograd.grad(nll_loss, self.last_layer[0], retain_graph=True)[0] - g_grads = torch.autograd.grad(g_loss, self.last_layer[0], retain_graph=True)[0] + nll_grads = torch.autograd.grad( + nll_loss, self.last_layer[0], retain_graph=True + )[0] + g_grads = torch.autograd.grad( + g_loss, self.last_layer[0], retain_graph=True + )[0] d_weight = torch.norm(nll_grads) / (torch.norm(g_grads) + 1e-4) d_weight = torch.clamp(d_weight, 0.0, 1e4).detach() d_weight = d_weight * self.discriminator_weight return d_weight - def forward(self, codebook_loss, inputs, reconstructions, optimizer_idx, - global_step, last_layer=None, cond=None, split="train", predicted_indices=None): + def forward( + self, + codebook_loss, + inputs, + reconstructions, + optimizer_idx, + global_step, + last_layer=None, + cond=None, + split="train", + predicted_indices=None, + ): if not exists(codebook_loss): - codebook_loss = torch.tensor([0.]).to(inputs.device) - #rec_loss = torch.abs(inputs.contiguous() - reconstructions.contiguous()) + codebook_loss = torch.tensor([0.0]).to(inputs.device) + # rec_loss = torch.abs(inputs.contiguous() - reconstructions.contiguous()) rec_loss = self.pixel_loss(inputs.contiguous(), reconstructions.contiguous()) if self.perceptual_weight > 0: - p_loss = self.perceptual_loss(inputs.contiguous(), reconstructions.contiguous()) + p_loss = self.perceptual_loss( + inputs.contiguous(), reconstructions.contiguous() + ) rec_loss = rec_loss + self.perceptual_weight * p_loss else: p_loss = torch.tensor([0.0]) nll_loss = rec_loss - #nll_loss = torch.sum(nll_loss) / nll_loss.shape[0] + # nll_loss = torch.sum(nll_loss) / nll_loss.shape[0] nll_loss = torch.mean(nll_loss) # now the GAN part @@ -119,31 +150,44 @@ def forward(self, codebook_loss, inputs, reconstructions, optimizer_idx, logits_fake = self.discriminator(reconstructions.contiguous()) else: assert self.disc_conditional - logits_fake = self.discriminator(torch.cat((reconstructions.contiguous(), cond), dim=1)) + logits_fake = self.discriminator( + torch.cat((reconstructions.contiguous(), cond), dim=1) + ) g_loss = -torch.mean(logits_fake) try: - d_weight = self.calculate_adaptive_weight(nll_loss, g_loss, last_layer=last_layer) + d_weight = self.calculate_adaptive_weight( + nll_loss, g_loss, last_layer=last_layer + ) except RuntimeError: assert not self.training d_weight = torch.tensor(0.0) - disc_factor = adopt_weight(self.disc_factor, global_step, threshold=self.discriminator_iter_start) - loss = nll_loss + d_weight * disc_factor * g_loss + self.codebook_weight * codebook_loss.mean() - - log = {"{}/total_loss".format(split): loss.clone().detach().mean(), - "{}/quant_loss".format(split): codebook_loss.detach().mean(), - "{}/nll_loss".format(split): nll_loss.detach().mean(), - "{}/rec_loss".format(split): rec_loss.detach().mean(), - "{}/p_loss".format(split): p_loss.detach().mean(), - "{}/d_weight".format(split): d_weight.detach(), - "{}/disc_factor".format(split): torch.tensor(disc_factor), - "{}/g_loss".format(split): g_loss.detach().mean(), - } + disc_factor = adopt_weight( + self.disc_factor, global_step, threshold=self.discriminator_iter_start + ) + loss = ( + nll_loss + + d_weight * disc_factor * g_loss + + self.codebook_weight * codebook_loss.mean() + ) + + log = { + "{}/total_loss".format(split): loss.clone().detach().mean(), + "{}/quant_loss".format(split): codebook_loss.detach().mean(), + "{}/nll_loss".format(split): nll_loss.detach().mean(), + "{}/rec_loss".format(split): rec_loss.detach().mean(), + "{}/p_loss".format(split): p_loss.detach().mean(), + "{}/d_weight".format(split): d_weight.detach(), + "{}/disc_factor".format(split): torch.tensor(disc_factor), + "{}/g_loss".format(split): g_loss.detach().mean(), + } if predicted_indices is not None: assert self.n_classes is not None with torch.no_grad(): - perplexity, cluster_usage = measure_perplexity(predicted_indices, self.n_classes) + perplexity, cluster_usage = measure_perplexity( + predicted_indices, self.n_classes + ) log[f"{split}/perplexity"] = perplexity log[f"{split}/cluster_usage"] = cluster_usage return loss, log @@ -154,14 +198,21 @@ def forward(self, codebook_loss, inputs, reconstructions, optimizer_idx, logits_real = self.discriminator(inputs.contiguous().detach()) logits_fake = self.discriminator(reconstructions.contiguous().detach()) else: - logits_real = self.discriminator(torch.cat((inputs.contiguous().detach(), cond), dim=1)) - logits_fake = self.discriminator(torch.cat((reconstructions.contiguous().detach(), cond), dim=1)) - - disc_factor = adopt_weight(self.disc_factor, global_step, threshold=self.discriminator_iter_start) + logits_real = self.discriminator( + torch.cat((inputs.contiguous().detach(), cond), dim=1) + ) + logits_fake = self.discriminator( + torch.cat((reconstructions.contiguous().detach(), cond), dim=1) + ) + + disc_factor = adopt_weight( + self.disc_factor, global_step, threshold=self.discriminator_iter_start + ) d_loss = disc_factor * self.disc_loss(logits_real, logits_fake) - log = {"{}/disc_loss".format(split): d_loss.clone().detach().mean(), - "{}/logits_real".format(split): logits_real.detach().mean(), - "{}/logits_fake".format(split): logits_fake.detach().mean() - } + log = { + "{}/disc_loss".format(split): d_loss.clone().detach().mean(), + "{}/logits_real".format(split): logits_real.detach().mean(), + "{}/logits_fake".format(split): logits_fake.detach().mean(), + } return d_loss, log diff --git a/ldm/modules/midas/api.py b/ldm/modules/midas/api.py index b58ebbffd..2ce431e60 100644 --- a/ldm/modules/midas/api.py +++ b/ldm/modules/midas/api.py @@ -41,15 +41,21 @@ def load_midas_transform(model_type): elif model_type == "midas_v21": net_w, net_h = 384, 384 resize_mode = "upper_bound" - normalization = NormalizeImage(mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]) + normalization = NormalizeImage( + mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225] + ) elif model_type == "midas_v21_small": net_w, net_h = 256, 256 resize_mode = "upper_bound" - normalization = NormalizeImage(mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]) + normalization = NormalizeImage( + mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225] + ) else: - assert False, f"model_type '{model_type}' not implemented, use: --model_type large" + assert ( + False + ), f"model_type '{model_type}' not implemented, use: --model_type large" transform = Compose( [ @@ -103,8 +109,14 @@ def load_model(model_type): ) elif model_type == "midas_v21_small": - model = MidasNet_small(model_path, features=64, backbone="efficientnet_lite3", exportable=True, - non_negative=True, blocks={'expand': True}) + model = MidasNet_small( + model_path, + features=64, + backbone="efficientnet_lite3", + exportable=True, + non_negative=True, + blocks={"expand": True}, + ) net_w, net_h = 256, 256 resize_mode = "upper_bound" normalization = NormalizeImage( @@ -135,11 +147,7 @@ def load_model(model_type): class MiDaSInference(nn.Module): - MODEL_TYPES_TORCH_HUB = [ - "DPT_Large", - "DPT_Hybrid", - "MiDaS_small" - ] + MODEL_TYPES_TORCH_HUB = ["DPT_Large", "DPT_Hybrid", "MiDaS_small"] MODEL_TYPES_ISL = [ "dpt_large", "dpt_hybrid", @@ -149,7 +157,7 @@ class MiDaSInference(nn.Module): def __init__(self, model_type): super().__init__() - assert (model_type in self.MODEL_TYPES_ISL) + assert model_type in self.MODEL_TYPES_ISL model, _ = load_model(model_type) self.model = model self.model.train = disabled_train @@ -167,4 +175,3 @@ def forward(self, x): ) assert prediction.shape == (x.shape[0], 1, x.shape[2], x.shape[3]) return prediction - diff --git a/ldm/modules/midas/midas/base_model.py b/ldm/modules/midas/midas/base_model.py index 5cf430239..5c2e0e93b 100644 --- a/ldm/modules/midas/midas/base_model.py +++ b/ldm/modules/midas/midas/base_model.py @@ -8,7 +8,7 @@ def load(self, path): Args: path (str): file path """ - parameters = torch.load(path, map_location=torch.device('cpu')) + parameters = torch.load(path, map_location=torch.device("cpu")) if "optimizer" in parameters: parameters = parameters["model"] diff --git a/ldm/modules/midas/midas/blocks.py b/ldm/modules/midas/midas/blocks.py index 2145d18fa..e35b555ff 100644 --- a/ldm/modules/midas/midas/blocks.py +++ b/ldm/modules/midas/midas/blocks.py @@ -5,10 +5,20 @@ _make_pretrained_vitb_rn50_384, _make_pretrained_vitl16_384, _make_pretrained_vitb16_384, - forward_vit, ) -def _make_encoder(backbone, features, use_pretrained, groups=1, expand=False, exportable=True, hooks=None, use_vit_only=False, use_readout="ignore",): + +def _make_encoder( + backbone, + features, + use_pretrained, + groups=1, + expand=False, + exportable=True, + hooks=None, + use_vit_only=False, + use_readout="ignore", +): if backbone == "vitl16_384": pretrained = _make_pretrained_vitl16_384( use_pretrained, hooks=hooks, use_readout=use_readout @@ -35,14 +45,20 @@ def _make_encoder(backbone, features, use_pretrained, groups=1, expand=False, ex ) # ViT-B/16 - 84.6% Top1 (backbone) elif backbone == "resnext101_wsl": pretrained = _make_pretrained_resnext101_wsl(use_pretrained) - scratch = _make_scratch([256, 512, 1024, 2048], features, groups=groups, expand=expand) # efficientnet_lite3 + scratch = _make_scratch( + [256, 512, 1024, 2048], features, groups=groups, expand=expand + ) # efficientnet_lite3 elif backbone == "efficientnet_lite3": - pretrained = _make_pretrained_efficientnet_lite3(use_pretrained, exportable=exportable) - scratch = _make_scratch([32, 48, 136, 384], features, groups=groups, expand=expand) # efficientnet_lite3 + pretrained = _make_pretrained_efficientnet_lite3( + use_pretrained, exportable=exportable + ) + scratch = _make_scratch( + [32, 48, 136, 384], features, groups=groups, expand=expand + ) # efficientnet_lite3 else: print(f"Backbone '{backbone}' not implemented") assert False - + return pretrained, scratch @@ -53,23 +69,47 @@ def _make_scratch(in_shape, out_shape, groups=1, expand=False): out_shape2 = out_shape out_shape3 = out_shape out_shape4 = out_shape - if expand==True: + if expand is True: out_shape1 = out_shape - out_shape2 = out_shape*2 - out_shape3 = out_shape*4 - out_shape4 = out_shape*8 + out_shape2 = out_shape * 2 + out_shape3 = out_shape * 4 + out_shape4 = out_shape * 8 scratch.layer1_rn = nn.Conv2d( - in_shape[0], out_shape1, kernel_size=3, stride=1, padding=1, bias=False, groups=groups + in_shape[0], + out_shape1, + kernel_size=3, + stride=1, + padding=1, + bias=False, + groups=groups, ) scratch.layer2_rn = nn.Conv2d( - in_shape[1], out_shape2, kernel_size=3, stride=1, padding=1, bias=False, groups=groups + in_shape[1], + out_shape2, + kernel_size=3, + stride=1, + padding=1, + bias=False, + groups=groups, ) scratch.layer3_rn = nn.Conv2d( - in_shape[2], out_shape3, kernel_size=3, stride=1, padding=1, bias=False, groups=groups + in_shape[2], + out_shape3, + kernel_size=3, + stride=1, + padding=1, + bias=False, + groups=groups, ) scratch.layer4_rn = nn.Conv2d( - in_shape[3], out_shape4, kernel_size=3, stride=1, padding=1, bias=False, groups=groups + in_shape[3], + out_shape4, + kernel_size=3, + stride=1, + padding=1, + bias=False, + groups=groups, ) return scratch @@ -80,7 +120,7 @@ def _make_pretrained_efficientnet_lite3(use_pretrained, exportable=False): "rwightman/gen-efficientnet-pytorch", "tf_efficientnet_lite3", pretrained=use_pretrained, - exportable=exportable + exportable=exportable, ) return _make_efficientnet_backbone(efficientnet) @@ -96,7 +136,7 @@ def _make_efficientnet_backbone(effnet): pretrained.layer4 = nn.Sequential(*effnet.blocks[5:9]) return pretrained - + def _make_resnet_backbone(resnet): pretrained = nn.Module() @@ -116,10 +156,8 @@ def _make_pretrained_resnext101_wsl(use_pretrained): return _make_resnet_backbone(resnet) - class Interpolate(nn.Module): - """Interpolation module. - """ + """Interpolation module.""" def __init__(self, scale_factor, mode, align_corners=False): """Init. @@ -146,15 +184,17 @@ def forward(self, x): """ x = self.interp( - x, scale_factor=self.scale_factor, mode=self.mode, align_corners=self.align_corners + x, + scale_factor=self.scale_factor, + mode=self.mode, + align_corners=self.align_corners, ) return x class ResidualConvUnit(nn.Module): - """Residual convolution module. - """ + """Residual convolution module.""" def __init__(self, features): """Init. @@ -192,8 +232,7 @@ def forward(self, x): class FeatureFusionBlock(nn.Module): - """Feature fusion block. - """ + """Feature fusion block.""" def __init__(self, features): """Init. @@ -226,11 +265,8 @@ def forward(self, *xs): return output - - class ResidualConvUnit_custom(nn.Module): - """Residual convolution module. - """ + """Residual convolution module.""" def __init__(self, features, activation, bn): """Init. @@ -242,17 +278,29 @@ def __init__(self, features, activation, bn): self.bn = bn - self.groups=1 + self.groups = 1 self.conv1 = nn.Conv2d( - features, features, kernel_size=3, stride=1, padding=1, bias=True, groups=self.groups + features, + features, + kernel_size=3, + stride=1, + padding=1, + bias=True, + groups=self.groups, ) - + self.conv2 = nn.Conv2d( - features, features, kernel_size=3, stride=1, padding=1, bias=True, groups=self.groups + features, + features, + kernel_size=3, + stride=1, + padding=1, + bias=True, + groups=self.groups, ) - if self.bn==True: + if self.bn is True: self.bn1 = nn.BatchNorm2d(features) self.bn2 = nn.BatchNorm2d(features) @@ -269,15 +317,15 @@ def forward(self, x): Returns: tensor: output """ - + out = self.activation(x) out = self.conv1(out) - if self.bn==True: + if self.bn is True: out = self.bn1(out) - + out = self.activation(out) out = self.conv2(out) - if self.bn==True: + if self.bn is True: out = self.bn2(out) if self.groups > 1: @@ -289,10 +337,17 @@ def forward(self, x): class FeatureFusionBlock_custom(nn.Module): - """Feature fusion block. - """ - - def __init__(self, features, activation, deconv=False, bn=False, expand=False, align_corners=True): + """Feature fusion block.""" + + def __init__( + self, + features, + activation, + deconv=False, + bn=False, + expand=False, + align_corners=True, + ): """Init. Args: @@ -303,18 +358,26 @@ def __init__(self, features, activation, deconv=False, bn=False, expand=False, a self.deconv = deconv self.align_corners = align_corners - self.groups=1 + self.groups = 1 self.expand = expand out_features = features - if self.expand==True: - out_features = features//2 - - self.out_conv = nn.Conv2d(features, out_features, kernel_size=1, stride=1, padding=0, bias=True, groups=1) + if self.expand is True: + out_features = features // 2 + + self.out_conv = nn.Conv2d( + features, + out_features, + kernel_size=1, + stride=1, + padding=0, + bias=True, + groups=1, + ) self.resConfUnit1 = ResidualConvUnit_custom(features, activation, bn) self.resConfUnit2 = ResidualConvUnit_custom(features, activation, bn) - + self.skip_add = nn.quantized.FloatFunctional() def forward(self, *xs): @@ -339,4 +402,3 @@ def forward(self, *xs): output = self.out_conv(output) return output - diff --git a/ldm/modules/midas/midas/dpt_depth.py b/ldm/modules/midas/midas/dpt_depth.py index 4e9aab5d2..41bcb070f 100644 --- a/ldm/modules/midas/midas/dpt_depth.py +++ b/ldm/modules/midas/midas/dpt_depth.py @@ -1,10 +1,8 @@ import torch import torch.nn as nn -import torch.nn.functional as F from .base_model import BaseModel from .blocks import ( - FeatureFusionBlock, FeatureFusionBlock_custom, Interpolate, _make_encoder, @@ -33,7 +31,6 @@ def __init__( channels_last=False, use_bn=False, ): - super(DPT, self).__init__() self.channels_last = channels_last @@ -48,7 +45,7 @@ def __init__( self.pretrained, self.scratch = _make_encoder( backbone, features, - False, # Set to true of you want to train from scratch, uses ImageNet weights + False, # Set to true of you want to train from scratch, uses ImageNet weights groups=1, expand=False, exportable=False, @@ -63,9 +60,8 @@ def __init__( self.scratch.output_conv = head - def forward(self, x): - if self.channels_last == True: + if self.channels_last is True: x.contiguous(memory_format=torch.channels_last) layer_1, layer_2, layer_3, layer_4 = forward_vit(self.pretrained, x) @@ -102,8 +98,7 @@ def __init__(self, path=None, non_negative=True, **kwargs): super().__init__(head, **kwargs) if path is not None: - self.load(path) + self.load(path) def forward(self, x): return super().forward(x).squeeze(dim=1) - diff --git a/ldm/modules/midas/midas/midas_net.py b/ldm/modules/midas/midas/midas_net.py index 8a9549778..0dd87b596 100644 --- a/ldm/modules/midas/midas/midas_net.py +++ b/ldm/modules/midas/midas/midas_net.py @@ -10,8 +10,7 @@ class MidasNet(BaseModel): - """Network for monocular depth estimation. - """ + """Network for monocular depth estimation.""" def __init__(self, path=None, features=256, non_negative=True): """Init. @@ -27,7 +26,9 @@ def __init__(self, path=None, features=256, non_negative=True): use_pretrained = False if path is None else True - self.pretrained, self.scratch = _make_encoder(backbone="resnext101_wsl", features=features, use_pretrained=use_pretrained) + self.pretrained, self.scratch = _make_encoder( + backbone="resnext101_wsl", features=features, use_pretrained=use_pretrained + ) self.scratch.refinenet4 = FeatureFusionBlock(features) self.scratch.refinenet3 = FeatureFusionBlock(features) diff --git a/ldm/modules/midas/midas/midas_net_custom.py b/ldm/modules/midas/midas/midas_net_custom.py index 50e4acb5e..134fc0871 100644 --- a/ldm/modules/midas/midas/midas_net_custom.py +++ b/ldm/modules/midas/midas/midas_net_custom.py @@ -6,15 +6,23 @@ import torch.nn as nn from .base_model import BaseModel -from .blocks import FeatureFusionBlock, FeatureFusionBlock_custom, Interpolate, _make_encoder +from .blocks import FeatureFusionBlock_custom, Interpolate, _make_encoder class MidasNet_small(BaseModel): - """Network for monocular depth estimation. - """ - - def __init__(self, path=None, features=64, backbone="efficientnet_lite3", non_negative=True, exportable=True, channels_last=False, align_corners=True, - blocks={'expand': True}): + """Network for monocular depth estimation.""" + + def __init__( + self, + path=None, + features=64, + backbone="efficientnet_lite3", + non_negative=True, + exportable=True, + channels_last=False, + align_corners=True, + blocks={"expand": True}, + ): """Init. Args: @@ -27,49 +35,88 @@ def __init__(self, path=None, features=64, backbone="efficientnet_lite3", non_ne super(MidasNet_small, self).__init__() use_pretrained = False if path else True - + self.channels_last = channels_last self.blocks = blocks self.backbone = backbone self.groups = 1 - features1=features - features2=features - features3=features - features4=features + features1 = features + features2 = features + features3 = features + features4 = features self.expand = False - if "expand" in self.blocks and self.blocks['expand'] == True: + if "expand" in self.blocks and self.blocks["expand"] is True: self.expand = True - features1=features - features2=features*2 - features3=features*4 - features4=features*8 + features1 = features + features2 = features * 2 + features3 = features * 4 + features4 = features * 8 + + self.pretrained, self.scratch = _make_encoder( + self.backbone, + features, + use_pretrained, + groups=self.groups, + expand=self.expand, + exportable=exportable, + ) - self.pretrained, self.scratch = _make_encoder(self.backbone, features, use_pretrained, groups=self.groups, expand=self.expand, exportable=exportable) - - self.scratch.activation = nn.ReLU(False) + self.scratch.activation = nn.ReLU(False) - self.scratch.refinenet4 = FeatureFusionBlock_custom(features4, self.scratch.activation, deconv=False, bn=False, expand=self.expand, align_corners=align_corners) - self.scratch.refinenet3 = FeatureFusionBlock_custom(features3, self.scratch.activation, deconv=False, bn=False, expand=self.expand, align_corners=align_corners) - self.scratch.refinenet2 = FeatureFusionBlock_custom(features2, self.scratch.activation, deconv=False, bn=False, expand=self.expand, align_corners=align_corners) - self.scratch.refinenet1 = FeatureFusionBlock_custom(features1, self.scratch.activation, deconv=False, bn=False, align_corners=align_corners) + self.scratch.refinenet4 = FeatureFusionBlock_custom( + features4, + self.scratch.activation, + deconv=False, + bn=False, + expand=self.expand, + align_corners=align_corners, + ) + self.scratch.refinenet3 = FeatureFusionBlock_custom( + features3, + self.scratch.activation, + deconv=False, + bn=False, + expand=self.expand, + align_corners=align_corners, + ) + self.scratch.refinenet2 = FeatureFusionBlock_custom( + features2, + self.scratch.activation, + deconv=False, + bn=False, + expand=self.expand, + align_corners=align_corners, + ) + self.scratch.refinenet1 = FeatureFusionBlock_custom( + features1, + self.scratch.activation, + deconv=False, + bn=False, + align_corners=align_corners, + ) - self.scratch.output_conv = nn.Sequential( - nn.Conv2d(features, features//2, kernel_size=3, stride=1, padding=1, groups=self.groups), + nn.Conv2d( + features, + features // 2, + kernel_size=3, + stride=1, + padding=1, + groups=self.groups, + ), Interpolate(scale_factor=2, mode="bilinear"), - nn.Conv2d(features//2, 32, kernel_size=3, stride=1, padding=1), + nn.Conv2d(features // 2, 32, kernel_size=3, stride=1, padding=1), self.scratch.activation, nn.Conv2d(32, 1, kernel_size=1, stride=1, padding=0), nn.ReLU(True) if non_negative else nn.Identity(), nn.Identity(), ) - + if path: self.load(path) - def forward(self, x): """Forward pass. @@ -79,45 +126,50 @@ def forward(self, x): Returns: tensor: depth """ - if self.channels_last==True: + if self.channels_last is True: print("self.channels_last = ", self.channels_last) x.contiguous(memory_format=torch.channels_last) - layer_1 = self.pretrained.layer1(x) layer_2 = self.pretrained.layer2(layer_1) layer_3 = self.pretrained.layer3(layer_2) layer_4 = self.pretrained.layer4(layer_3) - + layer_1_rn = self.scratch.layer1_rn(layer_1) layer_2_rn = self.scratch.layer2_rn(layer_2) layer_3_rn = self.scratch.layer3_rn(layer_3) layer_4_rn = self.scratch.layer4_rn(layer_4) - path_4 = self.scratch.refinenet4(layer_4_rn) path_3 = self.scratch.refinenet3(path_4, layer_3_rn) path_2 = self.scratch.refinenet2(path_3, layer_2_rn) path_1 = self.scratch.refinenet1(path_2, layer_1_rn) - + out = self.scratch.output_conv(path_1) return torch.squeeze(out, dim=1) - def fuse_model(m): prev_previous_type = nn.Identity() - prev_previous_name = '' + prev_previous_name = "" previous_type = nn.Identity() - previous_name = '' + previous_name = "" for name, module in m.named_modules(): - if prev_previous_type == nn.Conv2d and previous_type == nn.BatchNorm2d and type(module) == nn.ReLU: + if ( + prev_previous_type == nn.Conv2d + and previous_type == nn.BatchNorm2d + and type(module) == nn.ReLU + ): # print("FUSED ", prev_previous_name, previous_name, name) - torch.quantization.fuse_modules(m, [prev_previous_name, previous_name, name], inplace=True) + torch.quantization.fuse_modules( + m, [prev_previous_name, previous_name, name], inplace=True + ) elif prev_previous_type == nn.Conv2d and previous_type == nn.BatchNorm2d: # print("FUSED ", prev_previous_name, previous_name) - torch.quantization.fuse_modules(m, [prev_previous_name, previous_name], inplace=True) + torch.quantization.fuse_modules( + m, [prev_previous_name, previous_name], inplace=True + ) # elif previous_type == nn.Conv2d and type(module) == nn.ReLU: # print("FUSED ", previous_name, name) # torch.quantization.fuse_modules(m, [previous_name, name], inplace=True) @@ -125,4 +177,4 @@ def fuse_model(m): prev_previous_type = previous_type prev_previous_name = previous_name previous_type = type(module) - previous_name = name \ No newline at end of file + previous_name = name diff --git a/ldm/modules/midas/midas/transforms.py b/ldm/modules/midas/midas/transforms.py index 350cbc116..399adbcda 100644 --- a/ldm/modules/midas/midas/transforms.py +++ b/ldm/modules/midas/midas/transforms.py @@ -46,8 +46,7 @@ def apply_min_size(sample, size, image_interpolation_method=cv2.INTER_AREA): class Resize(object): - """Resize sample to given size (width, height). - """ + """Resize sample to given size (width, height).""" def __init__( self, @@ -195,8 +194,7 @@ def __call__(self, sample): class NormalizeImage(object): - """Normlize image by given mean and std. - """ + """Normlize image by given mean and std.""" def __init__(self, mean, std): self.__mean = mean @@ -209,8 +207,7 @@ def __call__(self, sample): class PrepareForNet(object): - """Prepare sample for usage as network input. - """ + """Prepare sample for usage as network input.""" def __init__(self): pass diff --git a/ldm/modules/midas/midas/vit.py b/ldm/modules/midas/midas/vit.py index ea46b1be8..ac81a1348 100644 --- a/ldm/modules/midas/midas/vit.py +++ b/ldm/modules/midas/midas/vit.py @@ -56,7 +56,7 @@ def forward(self, x): def forward_vit(pretrained, x): b, c, h, w = x.shape - glob = pretrained.model.forward_flex(x) + pretrained.model.forward_flex(x) layer_1 = pretrained.activations["1"] layer_2 = pretrained.activations["2"] @@ -297,7 +297,7 @@ def _make_vit_b16_backbone( def _make_pretrained_vitl16_384(pretrained, use_readout="ignore", hooks=None): model = timm.create_model("vit_large_patch16_384", pretrained=pretrained) - hooks = [5, 11, 17, 23] if hooks == None else hooks + hooks = [5, 11, 17, 23] if hooks is None else hooks return _make_vit_b16_backbone( model, features=[256, 512, 1024, 1024], @@ -310,7 +310,7 @@ def _make_pretrained_vitl16_384(pretrained, use_readout="ignore", hooks=None): def _make_pretrained_vitb16_384(pretrained, use_readout="ignore", hooks=None): model = timm.create_model("vit_base_patch16_384", pretrained=pretrained) - hooks = [2, 5, 8, 11] if hooks == None else hooks + hooks = [2, 5, 8, 11] if hooks is None else hooks return _make_vit_b16_backbone( model, features=[96, 192, 384, 768], hooks=hooks, use_readout=use_readout ) @@ -319,7 +319,7 @@ def _make_pretrained_vitb16_384(pretrained, use_readout="ignore", hooks=None): def _make_pretrained_deitb16_384(pretrained, use_readout="ignore", hooks=None): model = timm.create_model("vit_deit_base_patch16_384", pretrained=pretrained) - hooks = [2, 5, 8, 11] if hooks == None else hooks + hooks = [2, 5, 8, 11] if hooks is None else hooks return _make_vit_b16_backbone( model, features=[96, 192, 384, 768], hooks=hooks, use_readout=use_readout ) @@ -330,7 +330,7 @@ def _make_pretrained_deitb16_distil_384(pretrained, use_readout="ignore", hooks= "vit_deit_base_distilled_patch16_384", pretrained=pretrained ) - hooks = [2, 5, 8, 11] if hooks == None else hooks + hooks = [2, 5, 8, 11] if hooks is None else hooks return _make_vit_b16_backbone( model, features=[96, 192, 384, 768], @@ -354,7 +354,7 @@ def _make_vit_b_rn50_backbone( pretrained.model = model - if use_vit_only == True: + if use_vit_only is True: pretrained.model.blocks[hooks[0]].register_forward_hook(get_activation("1")) pretrained.model.blocks[hooks[1]].register_forward_hook(get_activation("2")) else: @@ -372,7 +372,7 @@ def _make_vit_b_rn50_backbone( readout_oper = get_readout_oper(vit_features, features, use_readout, start_index) - if use_vit_only == True: + if use_vit_only is True: pretrained.act_postprocess1 = nn.Sequential( readout_oper[0], Transpose(1, 2), @@ -480,7 +480,7 @@ def _make_pretrained_vitb_rn50_384( ): model = timm.create_model("vit_base_resnet50_384", pretrained=pretrained) - hooks = [0, 1, 8, 11] if hooks == None else hooks + hooks = [0, 1, 8, 11] if hooks is None else hooks return _make_vit_b_rn50_backbone( model, features=[256, 512, 768, 768], diff --git a/ldm/modules/midas/utils.py b/ldm/modules/midas/utils.py index 9a9d3b5b6..15b574253 100644 --- a/ldm/modules/midas/utils.py +++ b/ldm/modules/midas/utils.py @@ -16,7 +16,6 @@ def read_pfm(path): tuple: (data, scale) """ with open(path, "rb") as file: - color = None width = None height = None @@ -162,6 +161,7 @@ def resize_depth(depth, width, height): return depth_resized + def write_depth(path, depth, bits=1): """Write depth map to pfm and png file. @@ -174,7 +174,7 @@ def write_depth(path, depth, bits=1): depth_min = depth.min() depth_max = depth.max() - max_val = (2**(8*bits))-1 + max_val = (2 ** (8 * bits)) - 1 if depth_max - depth_min > np.finfo("float").eps: out = max_val * (depth - depth_min) / (depth_max - depth_min) diff --git a/ldm/modules/x_transformer.py b/ldm/modules/x_transformer.py index 5fc15bf9c..16fc071e6 100644 --- a/ldm/modules/x_transformer.py +++ b/ldm/modules/x_transformer.py @@ -5,21 +5,15 @@ from functools import partial from inspect import isfunction from collections import namedtuple -from einops import rearrange, repeat, reduce +from einops import rearrange, repeat # constants DEFAULT_DIM_HEAD = 64 -Intermediates = namedtuple('Intermediates', [ - 'pre_softmax_attn', - 'post_softmax_attn' -]) +Intermediates = namedtuple("Intermediates", ["pre_softmax_attn", "post_softmax_attn"]) -LayerIntermediates = namedtuple('Intermediates', [ - 'hiddens', - 'attn_intermediates' -]) +LayerIntermediates = namedtuple("Intermediates", ["hiddens", "attn_intermediates"]) class AbsolutePositionalEmbedding(nn.Module): @@ -39,18 +33,22 @@ def forward(self, x): class FixedPositionalEmbedding(nn.Module): def __init__(self, dim): super().__init__() - inv_freq = 1. / (10000 ** (torch.arange(0, dim, 2).float() / dim)) - self.register_buffer('inv_freq', inv_freq) + inv_freq = 1.0 / (10000 ** (torch.arange(0, dim, 2).float() / dim)) + self.register_buffer("inv_freq", inv_freq) def forward(self, x, seq_dim=1, offset=0): - t = torch.arange(x.shape[seq_dim], device=x.device).type_as(self.inv_freq) + offset - sinusoid_inp = torch.einsum('i , j -> i j', t, self.inv_freq) + t = ( + torch.arange(x.shape[seq_dim], device=x.device).type_as(self.inv_freq) + + offset + ) + sinusoid_inp = torch.einsum("i , j -> i j", t, self.inv_freq) emb = torch.cat((sinusoid_inp.sin(), sinusoid_inp.cos()), dim=-1) return emb[None, :, :] # helpers + def exists(val): return val is not None @@ -64,18 +62,21 @@ def default(val, d): def always(val): def inner(*args, **kwargs): return val + return inner def not_equals(val): def inner(x): return x != val + return inner def equals(val): def inner(x): return x == val + return inner @@ -85,6 +86,7 @@ def max_neg_value(tensor): # keyword argument helpers + def pick_and_pop(keys, d): values = list(map(lambda key: d.pop(key), keys)) return dict(zip(keys, values)) @@ -108,8 +110,12 @@ def group_by_key_prefix(prefix, d): def groupby_prefix_and_trim(prefix, d): - kwargs_with_prefix, kwargs = group_dict_by_key(partial(string_begins_with, prefix), d) - kwargs_without_prefix = dict(map(lambda x: (x[0][len(prefix):], x[1]), tuple(kwargs_with_prefix.items()))) + kwargs_with_prefix, kwargs = group_dict_by_key( + partial(string_begins_with, prefix), d + ) + kwargs_without_prefix = dict( + map(lambda x: (x[0][len(prefix) :], x[1]), tuple(kwargs_with_prefix.items())) + ) return kwargs_without_prefix, kwargs @@ -139,7 +145,7 @@ def forward(self, x, **kwargs): class ScaleNorm(nn.Module): def __init__(self, dim, eps=1e-5): super().__init__() - self.scale = dim ** -0.5 + self.scale = dim**-0.5 self.eps = eps self.g = nn.Parameter(torch.ones(1)) @@ -151,7 +157,7 @@ def forward(self, x): class RMSNorm(nn.Module): def __init__(self, dim, eps=1e-8): super().__init__() - self.scale = dim ** -0.5 + self.scale = dim**-0.5 self.eps = eps self.g = nn.Parameter(torch.ones(dim)) @@ -172,8 +178,7 @@ def __init__(self, dim): def forward(self, x, residual): gated_output = self.gru( - rearrange(x, 'b n d -> (b n) d'), - rearrange(residual, 'b n d -> (b n) d') + rearrange(x, "b n d -> (b n) d"), rearrange(residual, "b n d -> (b n) d") ) return gated_output.reshape_as(x) @@ -181,6 +186,7 @@ def forward(self, x, residual): # feedforward + class GEGLU(nn.Module): def __init__(self, dim_in, dim_out): super().__init__() @@ -192,19 +198,18 @@ def forward(self, x): class FeedForward(nn.Module): - def __init__(self, dim, dim_out=None, mult=4, glu=False, dropout=0.): + def __init__(self, dim, dim_out=None, mult=4, glu=False, dropout=0.0): super().__init__() inner_dim = int(dim * mult) dim_out = default(dim_out, dim) - project_in = nn.Sequential( - nn.Linear(dim, inner_dim), - nn.GELU() - ) if not glu else GEGLU(dim, inner_dim) + project_in = ( + nn.Sequential(nn.Linear(dim, inner_dim), nn.GELU()) + if not glu + else GEGLU(dim, inner_dim) + ) self.net = nn.Sequential( - project_in, - nn.Dropout(dropout), - nn.Linear(inner_dim, dim_out) + project_in, nn.Dropout(dropout), nn.Linear(inner_dim, dim_out) ) def forward(self, x): @@ -214,23 +219,25 @@ def forward(self, x): # attention. class Attention(nn.Module): def __init__( - self, - dim, - dim_head=DEFAULT_DIM_HEAD, - heads=8, - causal=False, - mask=None, - talking_heads=False, - sparse_topk=None, - use_entmax15=False, - num_mem_kv=0, - dropout=0., - on_attn=False + self, + dim, + dim_head=DEFAULT_DIM_HEAD, + heads=8, + causal=False, + mask=None, + talking_heads=False, + sparse_topk=None, + use_entmax15=False, + num_mem_kv=0, + dropout=0.0, + on_attn=False, ): super().__init__() if use_entmax15: - raise NotImplementedError("Check out entmax activation instead of softmax activation!") - self.scale = dim_head ** -0.5 + raise NotImplementedError( + "Check out entmax activation instead of softmax activation!" + ) + self.scale = dim_head**-0.5 self.heads = heads self.causal = causal self.mask = mask @@ -252,7 +259,7 @@ def __init__( self.sparse_topk = sparse_topk # entmax - #self.attn_fn = entmax15 if use_entmax15 else F.softmax + # self.attn_fn = entmax15 if use_entmax15 else F.softmax self.attn_fn = F.softmax # add memory key / values @@ -263,20 +270,29 @@ def __init__( # attention on attention self.attn_on_attn = on_attn - self.to_out = nn.Sequential(nn.Linear(inner_dim, dim * 2), nn.GLU()) if on_attn else nn.Linear(inner_dim, dim) + self.to_out = ( + nn.Sequential(nn.Linear(inner_dim, dim * 2), nn.GLU()) + if on_attn + else nn.Linear(inner_dim, dim) + ) def forward( - self, - x, - context=None, - mask=None, - context_mask=None, - rel_pos=None, - sinusoidal_emb=None, - prev_attn=None, - mem=None + self, + x, + context=None, + mask=None, + context_mask=None, + rel_pos=None, + sinusoidal_emb=None, + prev_attn=None, + mem=None, ): - b, n, _, h, talking_heads, device = *x.shape, self.heads, self.talking_heads, x.device + b, n, _, h, talking_heads, device = ( + *x.shape, + self.heads, + self.talking_heads, + x.device, + ) kv_input = default(context, x) q_input = x @@ -297,25 +313,29 @@ def forward( k = self.to_k(k_input) v = self.to_v(v_input) - q, k, v = map(lambda t: rearrange(t, 'b n (h d) -> b h n d', h=h), (q, k, v)) + q, k, v = map(lambda t: rearrange(t, "b n (h d) -> b h n d", h=h), (q, k, v)) input_mask = None if any(map(exists, (mask, context_mask))): q_mask = default(mask, lambda: torch.ones((b, n), device=device).bool()) k_mask = q_mask if not exists(context) else context_mask - k_mask = default(k_mask, lambda: torch.ones((b, k.shape[-2]), device=device).bool()) - q_mask = rearrange(q_mask, 'b i -> b () i ()') - k_mask = rearrange(k_mask, 'b j -> b () () j') + k_mask = default( + k_mask, lambda: torch.ones((b, k.shape[-2]), device=device).bool() + ) + q_mask = rearrange(q_mask, "b i -> b () i ()") + k_mask = rearrange(k_mask, "b j -> b () () j") input_mask = q_mask * k_mask if self.num_mem_kv > 0: - mem_k, mem_v = map(lambda t: repeat(t, 'h n d -> b h n d', b=b), (self.mem_k, self.mem_v)) + mem_k, mem_v = map( + lambda t: repeat(t, "h n d -> b h n d", b=b), (self.mem_k, self.mem_v) + ) k = torch.cat((mem_k, k), dim=-2) v = torch.cat((mem_v, v), dim=-2) if exists(input_mask): input_mask = F.pad(input_mask, (self.num_mem_kv, 0), value=True) - dots = einsum('b h i d, b h j d -> b h i j', q, k) * self.scale + dots = einsum("b h i d, b h j d -> b h i j", q, k) * self.scale mask_value = max_neg_value(dots) if exists(prev_attn): @@ -324,7 +344,9 @@ def forward( pre_softmax_attn = dots if talking_heads: - dots = einsum('b h i j, h k -> b k i j', dots, self.pre_softmax_proj).contiguous() + dots = einsum( + "b h i j, h k -> b k i j", dots, self.pre_softmax_proj + ).contiguous() if exists(rel_pos): dots = rel_pos(dots) @@ -336,7 +358,7 @@ def forward( if self.causal: i, j = dots.shape[-2:] r = torch.arange(i, device=device) - mask = rearrange(r, 'i -> () () i ()') < rearrange(r, 'j -> () () () j') + mask = rearrange(r, "i -> () () i ()") < rearrange(r, "j -> () () () j") mask = F.pad(mask, (j - i, 0), value=False) dots.masked_fill_(mask, mask_value) del mask @@ -354,14 +376,15 @@ def forward( attn = self.dropout(attn) if talking_heads: - attn = einsum('b h i j, h k -> b k i j', attn, self.post_softmax_proj).contiguous() + attn = einsum( + "b h i j, h k -> b k i j", attn, self.post_softmax_proj + ).contiguous() - out = einsum('b h i j, b h j d -> b h i d', attn, v) - out = rearrange(out, 'b h n d -> b n (h d)') + out = einsum("b h i j, b h j d -> b h i d", attn, v) + out = rearrange(out, "b h n d -> b n (h d)") intermediates = Intermediates( - pre_softmax_attn=pre_softmax_attn, - post_softmax_attn=post_softmax_attn + pre_softmax_attn=pre_softmax_attn, post_softmax_attn=post_softmax_attn ) return self.to_out(out), intermediates @@ -369,44 +392,48 @@ def forward( class AttentionLayers(nn.Module): def __init__( - self, - dim, - depth, - heads=8, - causal=False, - cross_attend=False, - only_cross=False, - use_scalenorm=False, - use_rmsnorm=False, - use_rezero=False, - rel_pos_num_buckets=32, - rel_pos_max_distance=128, - position_infused_attn=False, - custom_layers=None, - sandwich_coef=None, - par_ratio=None, - residual_attn=False, - cross_residual_attn=False, - macaron=False, - pre_norm=True, - gate_residual=False, - **kwargs + self, + dim, + depth, + heads=8, + causal=False, + cross_attend=False, + only_cross=False, + use_scalenorm=False, + use_rmsnorm=False, + use_rezero=False, + rel_pos_num_buckets=32, + rel_pos_max_distance=128, + position_infused_attn=False, + custom_layers=None, + sandwich_coef=None, + par_ratio=None, + residual_attn=False, + cross_residual_attn=False, + macaron=False, + pre_norm=True, + gate_residual=False, + **kwargs, ): super().__init__() - ff_kwargs, kwargs = groupby_prefix_and_trim('ff_', kwargs) - attn_kwargs, _ = groupby_prefix_and_trim('attn_', kwargs) + ff_kwargs, kwargs = groupby_prefix_and_trim("ff_", kwargs) + attn_kwargs, _ = groupby_prefix_and_trim("attn_", kwargs) - dim_head = attn_kwargs.get('dim_head', DEFAULT_DIM_HEAD) + attn_kwargs.get("dim_head", DEFAULT_DIM_HEAD) self.dim = dim self.depth = depth self.layers = nn.ModuleList([]) self.has_pos_emb = position_infused_attn - self.pia_pos_emb = FixedPositionalEmbedding(dim) if position_infused_attn else None + self.pia_pos_emb = ( + FixedPositionalEmbedding(dim) if position_infused_attn else None + ) self.rotary_pos_emb = always(None) - assert rel_pos_num_buckets <= rel_pos_max_distance, 'number of relative position buckets must be less than the relative position max distance' + assert ( + rel_pos_num_buckets <= rel_pos_max_distance + ), "number of relative position buckets must be less than the relative position max distance" self.rel_pos = None self.pre_norm = pre_norm @@ -422,47 +449,57 @@ def __init__( branch_fn = Rezero if use_rezero else None if cross_attend and not only_cross: - default_block = ('a', 'c', 'f') + default_block = ("a", "c", "f") elif cross_attend and only_cross: - default_block = ('c', 'f') + default_block = ("c", "f") else: - default_block = ('a', 'f') + default_block = ("a", "f") if macaron: - default_block = ('f',) + default_block + default_block = ("f",) + default_block if exists(custom_layers): layer_types = custom_layers elif exists(par_ratio): par_depth = depth * len(default_block) - assert 1 < par_ratio <= par_depth, 'par ratio out of range' - default_block = tuple(filter(not_equals('f'), default_block)) + assert 1 < par_ratio <= par_depth, "par ratio out of range" + default_block = tuple(filter(not_equals("f"), default_block)) par_attn = par_depth // par_ratio - depth_cut = par_depth * 2 // 3 # 2 / 3 attention layer cutoff suggested by PAR paper + depth_cut = ( + par_depth * 2 // 3 + ) # 2 / 3 attention layer cutoff suggested by PAR paper par_width = (depth_cut + depth_cut // par_attn) // par_attn - assert len(default_block) <= par_width, 'default block is too large for par_ratio' - par_block = default_block + ('f',) * (par_width - len(default_block)) + assert ( + len(default_block) <= par_width + ), "default block is too large for par_ratio" + par_block = default_block + ("f",) * (par_width - len(default_block)) par_head = par_block * par_attn - layer_types = par_head + ('f',) * (par_depth - len(par_head)) + layer_types = par_head + ("f",) * (par_depth - len(par_head)) elif exists(sandwich_coef): - assert sandwich_coef > 0 and sandwich_coef <= depth, 'sandwich coefficient should be less than the depth' - layer_types = ('a',) * sandwich_coef + default_block * (depth - sandwich_coef) + ('f',) * sandwich_coef + assert ( + sandwich_coef > 0 and sandwich_coef <= depth + ), "sandwich coefficient should be less than the depth" + layer_types = ( + ("a",) * sandwich_coef + + default_block * (depth - sandwich_coef) + + ("f",) * sandwich_coef + ) else: layer_types = default_block * depth self.layer_types = layer_types - self.num_attn_layers = len(list(filter(equals('a'), layer_types))) + self.num_attn_layers = len(list(filter(equals("a"), layer_types))) for layer_type in self.layer_types: - if layer_type == 'a': + if layer_type == "a": layer = Attention(dim, heads=heads, causal=causal, **attn_kwargs) - elif layer_type == 'c': + elif layer_type == "c": layer = Attention(dim, heads=heads, **attn_kwargs) - elif layer_type == 'f': + elif layer_type == "f": layer = FeedForward(dim, **ff_kwargs) layer = layer if not macaron else Scale(0.5, layer) else: - raise Exception(f'invalid layer type {layer_type}') + raise Exception(f"invalid layer type {layer_type}") if isinstance(layer, Attention) and exists(branch_fn): layer = branch_fn(layer) @@ -472,20 +509,16 @@ def __init__( else: residual_fn = Residual() - self.layers.append(nn.ModuleList([ - norm_fn(), - layer, - residual_fn - ])) + self.layers.append(nn.ModuleList([norm_fn(), layer, residual_fn])) def forward( - self, - x, - context=None, - mask=None, - context_mask=None, - mems=None, - return_hiddens=False + self, + x, + context=None, + mask=None, + context_mask=None, + mems=None, + return_hiddens=False, ): hiddens = [] intermediates = [] @@ -494,10 +527,12 @@ def forward( mems = mems.copy() if exists(mems) else [None] * self.num_attn_layers - for ind, (layer_type, (norm, block, residual_fn)) in enumerate(zip(self.layer_types, self.layers)): + for ind, (layer_type, (norm, block, residual_fn)) in enumerate( + zip(self.layer_types, self.layers) + ): is_last = ind == (len(self.layers) - 1) - if layer_type == 'a': + if layer_type == "a": hiddens.append(x) layer_mem = mems.pop(0) @@ -506,22 +541,34 @@ def forward( if self.pre_norm: x = norm(x) - if layer_type == 'a': - out, inter = block(x, mask=mask, sinusoidal_emb=self.pia_pos_emb, rel_pos=self.rel_pos, - prev_attn=prev_attn, mem=layer_mem) - elif layer_type == 'c': - out, inter = block(x, context=context, mask=mask, context_mask=context_mask, prev_attn=prev_cross_attn) - elif layer_type == 'f': + if layer_type == "a": + out, inter = block( + x, + mask=mask, + sinusoidal_emb=self.pia_pos_emb, + rel_pos=self.rel_pos, + prev_attn=prev_attn, + mem=layer_mem, + ) + elif layer_type == "c": + out, inter = block( + x, + context=context, + mask=mask, + context_mask=context_mask, + prev_attn=prev_cross_attn, + ) + elif layer_type == "f": out = block(x) x = residual_fn(out, residual) - if layer_type in ('a', 'c'): + if layer_type in ("a", "c"): intermediates.append(inter) - if layer_type == 'a' and self.residual_attn: + if layer_type == "a" and self.residual_attn: prev_attn = inter.pre_softmax_attn - elif layer_type == 'c' and self.cross_residual_attn: + elif layer_type == "c" and self.cross_residual_attn: prev_cross_attn = inter.pre_softmax_attn if not self.pre_norm and not is_last: @@ -529,8 +576,7 @@ def forward( if return_hiddens: intermediates = LayerIntermediates( - hiddens=hiddens, - attn_intermediates=intermediates + hiddens=hiddens, attn_intermediates=intermediates ) return x, intermediates @@ -540,27 +586,28 @@ def forward( class Encoder(AttentionLayers): def __init__(self, **kwargs): - assert 'causal' not in kwargs, 'cannot set causality on encoder' + assert "causal" not in kwargs, "cannot set causality on encoder" super().__init__(causal=False, **kwargs) - class TransformerWrapper(nn.Module): def __init__( - self, - *, - num_tokens, - max_seq_len, - attn_layers, - emb_dim=None, - max_mem_len=0., - emb_dropout=0., - num_memory_tokens=None, - tie_embedding=False, - use_pos_emb=True + self, + *, + num_tokens, + max_seq_len, + attn_layers, + emb_dim=None, + max_mem_len=0.0, + emb_dropout=0.0, + num_memory_tokens=None, + tie_embedding=False, + use_pos_emb=True, ): super().__init__() - assert isinstance(attn_layers, AttentionLayers), 'attention layers must be one of Encoder or Decoder' + assert isinstance( + attn_layers, AttentionLayers + ), "attention layers must be one of Encoder or Decoder" dim = attn_layers.dim emb_dim = default(emb_dim, dim) @@ -570,8 +617,11 @@ def __init__( self.num_tokens = num_tokens self.token_emb = nn.Embedding(num_tokens, emb_dim) - self.pos_emb = AbsolutePositionalEmbedding(emb_dim, max_seq_len) if ( - use_pos_emb and not attn_layers.has_pos_emb) else always(0) + self.pos_emb = ( + AbsolutePositionalEmbedding(emb_dim, max_seq_len) + if (use_pos_emb and not attn_layers.has_pos_emb) + else always(0) + ) self.emb_dropout = nn.Dropout(emb_dropout) self.project_emb = nn.Linear(emb_dim, dim) if emb_dim != dim else nn.Identity() @@ -580,7 +630,11 @@ def __init__( self.init_() - self.to_logits = nn.Linear(dim, num_tokens) if not tie_embedding else lambda t: t @ self.token_emb.weight.t() + self.to_logits = ( + nn.Linear(dim, num_tokens) + if not tie_embedding + else lambda t: t @ self.token_emb.weight.t() + ) # memory tokens (like [cls]) from Memory Transformers paper num_memory_tokens = default(num_memory_tokens, 0) @@ -589,21 +643,21 @@ def __init__( self.memory_tokens = nn.Parameter(torch.randn(num_memory_tokens, dim)) # let funnel encoder know number of memory tokens, if specified - if hasattr(attn_layers, 'num_memory_tokens'): + if hasattr(attn_layers, "num_memory_tokens"): attn_layers.num_memory_tokens = num_memory_tokens def init_(self): nn.init.normal_(self.token_emb.weight, std=0.02) def forward( - self, - x, - return_embeddings=False, - mask=None, - return_mems=False, - return_attn=False, - mems=None, - **kwargs + self, + x, + return_embeddings=False, + mask=None, + return_mems=False, + return_attn=False, + mems=None, + **kwargs, ): b, n, device, num_mem = *x.shape, x.device, self.num_memory_tokens x = self.token_emb(x) @@ -613,14 +667,16 @@ def forward( x = self.project_emb(x) if num_mem > 0: - mem = repeat(self.memory_tokens, 'n d -> b n d', b=b) + mem = repeat(self.memory_tokens, "n d -> b n d", b=b) x = torch.cat((mem, x), dim=1) # auto-handle masking after appending memory tokens if exists(mask): mask = F.pad(mask, (num_mem, 0), value=True) - x, intermediates = self.attn_layers(x, mask=mask, mems=mems, return_hiddens=True, **kwargs) + x, intermediates = self.attn_layers( + x, mask=mask, mems=mems, return_hiddens=True, **kwargs + ) x = self.norm(x) mem, x = x[:, :num_mem], x[:, num_mem:] @@ -629,13 +685,20 @@ def forward( if return_mems: hiddens = intermediates.hiddens - new_mems = list(map(lambda pair: torch.cat(pair, dim=-2), zip(mems, hiddens))) if exists(mems) else hiddens - new_mems = list(map(lambda t: t[..., -self.max_mem_len:, :].detach(), new_mems)) + new_mems = ( + list(map(lambda pair: torch.cat(pair, dim=-2), zip(mems, hiddens))) + if exists(mems) + else hiddens + ) + new_mems = list( + map(lambda t: t[..., -self.max_mem_len :, :].detach(), new_mems) + ) return out, new_mems if return_attn: - attn_maps = list(map(lambda t: t.post_softmax_attn, intermediates.attn_intermediates)) + attn_maps = list( + map(lambda t: t.post_softmax_attn, intermediates.attn_intermediates) + ) return out, attn_maps return out - diff --git a/ldm/util.py b/ldm/util.py index 8ba38853e..a28bd4d4b 100644 --- a/ldm/util.py +++ b/ldm/util.py @@ -3,8 +3,6 @@ import torch import numpy as np from collections import abc -from einops import rearrange -from functools import partial import multiprocessing as mp from threading import Thread @@ -22,9 +20,11 @@ def log_txt_as_img(wh, xc, size=10): for bi in range(b): txt = Image.new("RGB", wh, color="white") draw = ImageDraw.Draw(txt) - font = ImageFont.truetype('data/DejaVuSans.ttf', size=size) + font = ImageFont.truetype("data/DejaVuSans.ttf", size=size) nc = int(40 * (wh[0] / 256)) - lines = "\n".join(xc[bi][start:start + nc] for start in range(0, len(xc[bi]), nc)) + lines = "\n".join( + xc[bi][start : start + nc] for start in range(0, len(xc[bi]), nc) + ) try: draw.text((0, 0), lines, fill="black", font=font) @@ -76,8 +76,8 @@ def count_params(model, verbose=False): def instantiate_from_config(config): - if not "target" in config: - if config == '__is_first_stage__': + if "target" not in config: + if config == "__is_first_stage__": return None elif config == "__is_unconditional__": return None @@ -106,7 +106,12 @@ def _do_parallel_data_prefetch(func, Q, data, idx, idx_to_fn=False): def parallel_data_prefetch( - func: callable, data, n_proc, target_data_type="ndarray", cpu_intensive=True, use_worker_id=False + func: callable, + data, + n_proc, + target_data_type="ndarray", + cpu_intensive=True, + use_worker_id=False, ): # if target_data_type not in ["ndarray", "list"]: # raise ValueError( @@ -117,7 +122,7 @@ def parallel_data_prefetch( elif isinstance(data, abc.Iterable): if isinstance(data, dict): print( - f'WARNING:"data" argument passed to parallel_data_prefetch is a dict: Using only its values and disregarding keys.' + 'WARNING:"data" argument passed to parallel_data_prefetch is a dict: Using only its values and disregarding keys.' ) data = list(data.values()) if target_data_type == "ndarray": @@ -150,7 +155,7 @@ def parallel_data_prefetch( arguments = [ [func, Q, part, i, use_worker_id] for i, part in enumerate( - [data[i: i + step] for i in range(0, len(data), step)] + [data[i : i + step] for i in range(0, len(data), step)] ) ] processes = [] @@ -159,7 +164,7 @@ def parallel_data_prefetch( processes += [p] # start processes - print(f"Start prefetching...") + print("Start prefetching...") import time start = time.time() @@ -188,13 +193,13 @@ def parallel_data_prefetch( p.join() print(f"Prefetching complete. [{time.time() - start} sec.]") - if target_data_type == 'ndarray': + if target_data_type == "ndarray": if not isinstance(gather_res[0], np.ndarray): return np.concatenate([np.asarray(r) for r in gather_res], axis=0) # order outputs return np.concatenate(gather_res, axis=0) - elif target_data_type == 'list': + elif target_data_type == "list": out = [] for r in gather_res: out.extend(r) diff --git a/optimizedSD/ddpm.py b/optimizedSD/ddpm.py index 7ddea6a09..c260d4e81 100644 --- a/optimizedSD/ddpm.py +++ b/optimizedSD/ddpm.py @@ -6,23 +6,36 @@ -- merci """ -import time, math from tqdm.auto import trange, tqdm import torch from einops import rearrange from tqdm import tqdm from ldm.modules.distributions.distributions import DiagonalGaussianDistribution from ldm.models.autoencoder import VQModelInterface -import torch.nn as nn import numpy as np import pytorch_lightning as pl from functools import partial from pytorch_lightning.utilities.distributed import rank_zero_only from ldm.util import exists, default, instantiate_from_config from ldm.modules.diffusionmodules.util import make_beta_schedule -from ldm.modules.diffusionmodules.util import make_ddim_sampling_parameters, make_ddim_timesteps, noise_like -from ldm.modules.diffusionmodules.util import make_beta_schedule, extract_into_tensor, noise_like -from .samplers import CompVisDenoiser, get_ancestral_step, to_d, append_dims,linear_multistep_coeff +from ldm.modules.diffusionmodules.util import ( + make_ddim_sampling_parameters, + make_ddim_timesteps, + noise_like, +) +from ldm.modules.diffusionmodules.util import ( + make_beta_schedule, + extract_into_tensor, + noise_like, +) +from .samplers import ( + CompVisDenoiser, + get_ancestral_step, + to_d, + append_dims, + linear_multistep_coeff, +) + def disabled_train(self): """Overwrite model.train with this function to make sure train/eval mode @@ -32,35 +45,41 @@ def disabled_train(self): class DDPM(pl.LightningModule): # classic DDPM with Gaussian diffusion, in image space - def __init__(self, - timesteps=1000, - beta_schedule="linear", - ckpt_path=None, - ignore_keys=[], - load_only_unet=False, - monitor="val/loss", - use_ema=True, - first_stage_key="image", - image_size=256, - channels=3, - log_every_t=100, - clip_denoised=True, - linear_start=1e-4, - linear_end=2e-2, - cosine_s=8e-3, - given_betas=None, - original_elbo_weight=0., - v_posterior=0., # weight for choosing posterior variance as sigma = (1-v) * beta_tilde + v * beta - l_simple_weight=1., - conditioning_key=None, - parameterization="eps", # all assuming fixed variance schedules - scheduler_config=None, - use_positional_encodings=False, - ): + def __init__( + self, + timesteps=1000, + beta_schedule="linear", + ckpt_path=None, + ignore_keys=[], + load_only_unet=False, + monitor="val/loss", + use_ema=True, + first_stage_key="image", + image_size=256, + channels=3, + log_every_t=100, + clip_denoised=True, + linear_start=1e-4, + linear_end=2e-2, + cosine_s=8e-3, + given_betas=None, + original_elbo_weight=0.0, + v_posterior=0.0, # weight for choosing posterior variance as sigma = (1-v) * beta_tilde + v * beta + l_simple_weight=1.0, + conditioning_key=None, + parameterization="eps", # all assuming fixed variance schedules + scheduler_config=None, + use_positional_encodings=False, + ): super().__init__() - assert parameterization in ["eps", "x0"], 'currently only supporting "eps" and "x0"' + assert parameterization in [ + "eps", + "x0", + ], 'currently only supporting "eps" and "x0"' self.parameterization = parameterization - print(f"{self.__class__.__name__}: Running in {self.parameterization}-prediction mode") + print( + f"{self.__class__.__name__}: Running in {self.parameterization}-prediction mode" + ) self.cond_stage_model = None self.clip_denoised = clip_denoised self.log_every_t = log_every_t @@ -79,52 +98,77 @@ def __init__(self, if monitor is not None: self.monitor = monitor if ckpt_path is not None: - self.init_from_ckpt(ckpt_path, ignore_keys=ignore_keys, only_model=load_only_unet) - self.register_schedule(given_betas=given_betas, beta_schedule=beta_schedule, timesteps=timesteps, - linear_start=linear_start, linear_end=linear_end, cosine_s=cosine_s) - - - def register_schedule(self, given_betas=None, beta_schedule="linear", timesteps=1000, - linear_start=1e-4, linear_end=2e-2, cosine_s=8e-3): + self.init_from_ckpt( + ckpt_path, ignore_keys=ignore_keys, only_model=load_only_unet + ) + self.register_schedule( + given_betas=given_betas, + beta_schedule=beta_schedule, + timesteps=timesteps, + linear_start=linear_start, + linear_end=linear_end, + cosine_s=cosine_s, + ) + + def register_schedule( + self, + given_betas=None, + beta_schedule="linear", + timesteps=1000, + linear_start=1e-4, + linear_end=2e-2, + cosine_s=8e-3, + ): if exists(given_betas): betas = given_betas else: - betas = make_beta_schedule(beta_schedule, timesteps, linear_start=linear_start, linear_end=linear_end, - cosine_s=cosine_s) - alphas = 1. - betas + betas = make_beta_schedule( + beta_schedule, + timesteps, + linear_start=linear_start, + linear_end=linear_end, + cosine_s=cosine_s, + ) + alphas = 1.0 - betas alphas_cumprod = np.cumprod(alphas, axis=0) - timesteps, = betas.shape + (timesteps,) = betas.shape self.num_timesteps = int(timesteps) self.linear_start = linear_start self.linear_end = linear_end - assert alphas_cumprod.shape[0] == self.num_timesteps, 'alphas have to be defined for each timestep' + assert ( + alphas_cumprod.shape[0] == self.num_timesteps + ), "alphas have to be defined for each timestep" to_torch = partial(torch.tensor, dtype=torch.float32) - self.register_buffer('betas', to_torch(betas)) - self.register_buffer('alphas_cumprod', to_torch(alphas_cumprod)) + self.register_buffer("betas", to_torch(betas)) + self.register_buffer("alphas_cumprod", to_torch(alphas_cumprod)) class FirstStage(DDPM): """main class""" - def __init__(self, - first_stage_config, - num_timesteps_cond=None, - cond_stage_key="image", - cond_stage_trainable=False, - concat_mode=True, - cond_stage_forward=None, - conditioning_key=None, - scale_factor=1.0, - scale_by_std=False, - *args, **kwargs): + + def __init__( + self, + first_stage_config, + num_timesteps_cond=None, + cond_stage_key="image", + cond_stage_trainable=False, + concat_mode=True, + cond_stage_forward=None, + conditioning_key=None, + scale_factor=1.0, + scale_by_std=False, + *args, + **kwargs, + ): self.num_timesteps_cond = default(num_timesteps_cond, 1) self.scale_by_std = scale_by_std - assert self.num_timesteps_cond <= kwargs['timesteps'] + assert self.num_timesteps_cond <= kwargs["timesteps"] # for backwards compatibility after implementation of DiffusionWrapper if conditioning_key is None: - conditioning_key = 'concat' if concat_mode else 'crossattn' + conditioning_key = "concat" if concat_mode else "crossattn" ckpt_path = kwargs.pop("ckpt_path", None) ignore_keys = kwargs.pop("ignore_keys", []) super().__init__() @@ -140,14 +184,13 @@ def __init__(self, self.instantiate_first_stage(first_stage_config) self.cond_stage_forward = cond_stage_forward self.clip_denoised = False - self.bbox_tokenizer = None + self.bbox_tokenizer = None self.restarted_from_ckpt = False if ckpt_path is not None: self.init_from_ckpt(ckpt_path, ignore_keys) self.restarted_from_ckpt = True - def instantiate_first_stage(self, config): model = instantiate_from_config(config) self.first_stage_model = model.eval() @@ -161,33 +204,37 @@ def get_first_stage_encoding(self, encoder_posterior): elif isinstance(encoder_posterior, torch.Tensor): z = encoder_posterior else: - raise NotImplementedError(f"encoder_posterior of type '{type(encoder_posterior)}' not yet implemented") + raise NotImplementedError( + f"encoder_posterior of type '{type(encoder_posterior)}' not yet implemented" + ) return self.scale_factor * z - @torch.no_grad() def decode_first_stage(self, z, predict_cids=False, force_not_quantize=False): if predict_cids: if z.dim() == 4: z = torch.argmax(z.exp(), dim=1).long() z = self.first_stage_model.quantize.get_codebook_entry(z, shape=None) - z = rearrange(z, 'b h w c -> b c h w').contiguous() + z = rearrange(z, "b h w c -> b c h w").contiguous() - z = 1. / self.scale_factor * z + z = 1.0 / self.scale_factor * z if hasattr(self, "split_input_params"): if isinstance(self.first_stage_model, VQModelInterface): - return self.first_stage_model.decode(z, force_not_quantize=predict_cids or force_not_quantize) + return self.first_stage_model.decode( + z, force_not_quantize=predict_cids or force_not_quantize + ) else: return self.first_stage_model.decode(z) else: if isinstance(self.first_stage_model, VQModelInterface): - return self.first_stage_model.decode(z, force_not_quantize=predict_cids or force_not_quantize) + return self.first_stage_model.decode( + z, force_not_quantize=predict_cids or force_not_quantize + ) else: return self.first_stage_model.decode(z) - @torch.no_grad() def encode_first_stage(self, x): if hasattr(self, "split_input_params"): @@ -195,7 +242,7 @@ def encode_first_stage(self, x): ks = self.split_input_params["ks"] # eg. (128, 128) stride = self.split_input_params["stride"] # eg. (64, 64) df = self.split_input_params["vqf"] - self.split_input_params['original_image_size'] = x.shape[-2:] + self.split_input_params["original_image_size"] = x.shape[-2:] bs, nc, h, w = x.shape if ks[0] > h or ks[1] > w: ks = (min(ks[0], h), min(ks[1], w)) @@ -205,13 +252,19 @@ def encode_first_stage(self, x): stride = (min(stride[0], h), min(stride[1], w)) print("reducing stride") - fold, unfold, normalization, weighting = self.get_fold_unfold(x, ks, stride, df=df) + fold, unfold, normalization, weighting = self.get_fold_unfold( + x, ks, stride, df=df + ) z = unfold(x) # (bn, nc * prod(**ks), L) # Reshape to img shape - z = z.view((z.shape[0], -1, ks[0], ks[1], z.shape[-1])) # (bn, nc, ks[0], ks[1], L ) + z = z.view( + (z.shape[0], -1, ks[0], ks[1], z.shape[-1]) + ) # (bn, nc, ks[0], ks[1], L ) - output_list = [self.first_stage_model.encode(z[:, :, :, :, i]) - for i in range(z.shape[-1])] + output_list = [ + self.first_stage_model.encode(z[:, :, :, :, i]) + for i in range(z.shape[-1]) + ] o = torch.stack(output_list, axis=-1) o = o * weighting @@ -231,24 +284,28 @@ def encode_first_stage(self, x): class CondStage(DDPM): """main class""" - def __init__(self, - cond_stage_config, - num_timesteps_cond=None, - cond_stage_key="image", - cond_stage_trainable=False, - concat_mode=True, - cond_stage_forward=None, - conditioning_key=None, - scale_factor=1.0, - scale_by_std=False, - *args, **kwargs): + + def __init__( + self, + cond_stage_config, + num_timesteps_cond=None, + cond_stage_key="image", + cond_stage_trainable=False, + concat_mode=True, + cond_stage_forward=None, + conditioning_key=None, + scale_factor=1.0, + scale_by_std=False, + *args, + **kwargs, + ): self.num_timesteps_cond = default(num_timesteps_cond, 1) self.scale_by_std = scale_by_std - assert self.num_timesteps_cond <= kwargs['timesteps'] + assert self.num_timesteps_cond <= kwargs["timesteps"] # for backwards compatibility after implementation of DiffusionWrapper if conditioning_key is None: - conditioning_key = 'concat' if concat_mode else 'crossattn' - if cond_stage_config == '__is_unconditional__': + conditioning_key = "concat" if concat_mode else "crossattn" + if cond_stage_config == "__is_unconditional__": conditioning_key = None ckpt_path = kwargs.pop("ckpt_path", None) ignore_keys = kwargs.pop("ignore_keys", []) @@ -262,7 +319,7 @@ def __init__(self, self.instantiate_cond_stage(cond_stage_config) self.cond_stage_forward = cond_stage_forward self.clip_denoised = False - self.bbox_tokenizer = None + self.bbox_tokenizer = None self.restarted_from_ckpt = False if ckpt_path is not None: @@ -285,14 +342,16 @@ def instantiate_cond_stage(self, config): for param in self.cond_stage_model.parameters(): param.requires_grad = False else: - assert config != '__is_first_stage__' - assert config != '__is_unconditional__' + assert config != "__is_first_stage__" + assert config != "__is_unconditional__" model = instantiate_from_config(config) self.cond_stage_model = model def get_learned_conditioning(self, c): if self.cond_stage_forward is None: - if hasattr(self.cond_stage_model, 'encode') and callable(self.cond_stage_model.encode): + if hasattr(self.cond_stage_model, "encode") and callable( + self.cond_stage_model.encode + ): c = self.cond_stage_model.encode(c) if isinstance(c, DiagonalGaussianDistribution): c = c.mode() @@ -303,6 +362,7 @@ def get_learned_conditioning(self, c): c = getattr(self.cond_stage_model, self.cond_stage_forward)(c) return c + class DiffusionWrapper(pl.LightningModule): def __init__(self, diff_model_config): super().__init__() @@ -312,36 +372,41 @@ def forward(self, x, t, cc): out = self.diffusion_model(x, t, context=cc) return out + class DiffusionWrapperOut(pl.LightningModule): def __init__(self, diff_model_config): super().__init__() self.diffusion_model = instantiate_from_config(diff_model_config) - def forward(self, h,emb,tp,hs, cc): - return self.diffusion_model(h,emb,tp,hs, context=cc) + def forward(self, h, emb, tp, hs, cc): + return self.diffusion_model(h, emb, tp, hs, context=cc) class UNet(DDPM): """main class""" - def __init__(self, - unetConfigEncode, - unetConfigDecode, - num_timesteps_cond=None, - cond_stage_key="image", - cond_stage_trainable=False, - concat_mode=True, - cond_stage_forward=None, - conditioning_key=None, - scale_factor=1.0, - unet_bs = 1, - scale_by_std=False, - *args, **kwargs): + + def __init__( + self, + unetConfigEncode, + unetConfigDecode, + num_timesteps_cond=None, + cond_stage_key="image", + cond_stage_trainable=False, + concat_mode=True, + cond_stage_forward=None, + conditioning_key=None, + scale_factor=1.0, + unet_bs=1, + scale_by_std=False, + *args, + **kwargs, + ): self.num_timesteps_cond = default(num_timesteps_cond, 1) self.scale_by_std = scale_by_std - assert self.num_timesteps_cond <= kwargs['timesteps'] + assert self.num_timesteps_cond <= kwargs["timesteps"] # for backwards compatibility after implementation of DiffusionWrapper if conditioning_key is None: - conditioning_key = 'concat' if concat_mode else 'crossattn' + conditioning_key = "concat" if concat_mode else "crossattn" ckpt_path = kwargs.pop("ckpt_path", None) ignore_keys = kwargs.pop("ignore_keys", []) super().__init__(conditioning_key=conditioning_key, *args, **kwargs) @@ -355,10 +420,10 @@ def __init__(self, if not scale_by_std: self.scale_factor = scale_factor else: - self.register_buffer('scale_factor', torch.tensor(scale_factor)) + self.register_buffer("scale_factor", torch.tensor(scale_factor)) self.cond_stage_forward = cond_stage_forward self.clip_denoised = False - self.bbox_tokenizer = None + self.bbox_tokenizer = None self.model1 = DiffusionWrapper(self.unetConfigEncode) self.model2 = DiffusionWrapperOut(self.unetConfigDecode) self.model1.eval() @@ -370,17 +435,33 @@ def __init__(self, self.init_from_ckpt(ckpt_path, ignore_keys) self.restarted_from_ckpt = True - def make_cond_schedule(self, ): - self.cond_ids = torch.full(size=(self.num_timesteps,), fill_value=self.num_timesteps - 1, dtype=torch.long) - ids = torch.round(torch.linspace(0, self.num_timesteps - 1, self.num_timesteps_cond)).long() - self.cond_ids[:self.num_timesteps_cond] = ids + def make_cond_schedule( + self, + ): + self.cond_ids = torch.full( + size=(self.num_timesteps,), + fill_value=self.num_timesteps - 1, + dtype=torch.long, + ) + ids = torch.round( + torch.linspace(0, self.num_timesteps - 1, self.num_timesteps_cond) + ).long() + self.cond_ids[: self.num_timesteps_cond] = ids @rank_zero_only @torch.no_grad() def on_train_batch_start(self, batch, batch_idx): # only for very first batch - if self.scale_by_std and self.current_epoch == 0 and self.global_step == 0 and batch_idx == 0 and not self.restarted_from_ckpt: - assert self.scale_factor == 1., 'rather not use custom rescaling and std-rescaling simultaneously' + if ( + self.scale_by_std + and self.current_epoch == 0 + and self.global_step == 0 + and batch_idx == 0 + and not self.restarted_from_ckpt + ): + assert ( + self.scale_factor == 1.0 + ), "rather not use custom rescaling and std-rescaling simultaneously" # set rescale weight to 1./std of encodings print("### USING STD-RESCALING ###") x = super().get_input(batch, self.first_stage_key) @@ -388,45 +469,49 @@ def on_train_batch_start(self, batch, batch_idx): encoder_posterior = self.encode_first_stage(x) z = self.get_first_stage_encoding(encoder_posterior).detach() del self.scale_factor - self.register_buffer('scale_factor', 1. / z.flatten().std()) + self.register_buffer("scale_factor", 1.0 / z.flatten().std()) print(f"setting self.scale_factor to {self.scale_factor}") print("### USING STD-RESCALING ###") - def apply_model(self, x_noisy, t, cond, return_ids=False): - - if(not self.turbo): + if not self.turbo: self.model1.to(self.cdevice) step = self.unet_bs - h,emb,hs = self.model1(x_noisy[0:step], t[:step], cond[:step]) + h, emb, hs = self.model1(x_noisy[0:step], t[:step], cond[:step]) bs = cond.shape[0] - + # assert bs%2 == 0 lenhs = len(hs) - for i in range(step,bs,step): - h_temp,emb_temp,hs_temp = self.model1(x_noisy[i:i+step], t[i:i+step], cond[i:i+step]) - h = torch.cat((h,h_temp)) - emb = torch.cat((emb,emb_temp)) + for i in range(step, bs, step): + h_temp, emb_temp, hs_temp = self.model1( + x_noisy[i : i + step], t[i : i + step], cond[i : i + step] + ) + h = torch.cat((h, h_temp)) + emb = torch.cat((emb, emb_temp)) for j in range(lenhs): hs[j] = torch.cat((hs[j], hs_temp[j])) - - if(not self.turbo): + if not self.turbo: self.model1.to("cpu") self.model2.to(self.cdevice) - - hs_temp = [hs[j][:step] for j in range(lenhs)] - x_recon = self.model2(h[:step],emb[:step],x_noisy.dtype,hs_temp,cond[:step]) - - for i in range(step,bs,step): - hs_temp = [hs[j][i:i+step] for j in range(lenhs)] - x_recon1 = self.model2(h[i:i+step],emb[i:i+step],x_noisy.dtype,hs_temp,cond[i:i+step]) + hs_temp = [hs[j][:step] for j in range(lenhs)] + x_recon = self.model2(h[:step], emb[:step], x_noisy.dtype, hs_temp, cond[:step]) + + for i in range(step, bs, step): + hs_temp = [hs[j][i : i + step] for j in range(lenhs)] + x_recon1 = self.model2( + h[i : i + step], + emb[i : i + step], + x_noisy.dtype, + hs_temp, + cond[i : i + step], + ) x_recon = torch.cat((x_recon, x_recon1)) - if(not self.turbo): + if not self.turbo: self.model2.to("cpu") if isinstance(x_recon, tuple) and not return_ids: @@ -435,60 +520,67 @@ def apply_model(self, x_noisy, t, cond, return_ids=False): return x_recon def register_buffer1(self, name, attr): - if type(attr) == torch.Tensor: - if attr.device != torch.device(self.cdevice): - attr = attr.to(torch.device(self.cdevice)) - setattr(self, name, attr) - - def make_schedule(self, ddim_num_steps, ddim_discretize="uniform", ddim_eta=0., verbose=True): - - - self.ddim_timesteps = make_ddim_timesteps(ddim_discr_method=ddim_discretize, num_ddim_timesteps=ddim_num_steps, - num_ddpm_timesteps=self.num_timesteps,verbose=verbose) - - - assert self.alphas_cumprod.shape[0] == self.num_timesteps, 'alphas have to be defined for each timestep' - - - to_torch = lambda x: x.to(self.cdevice) - self.register_buffer1('betas', to_torch(self.betas)) - self.register_buffer1('alphas_cumprod', to_torch(self.alphas_cumprod)) + if type(attr) == torch.Tensor: + if attr.device != torch.device(self.cdevice): + attr = attr.to(torch.device(self.cdevice)) + setattr(self, name, attr) + + def make_schedule( + self, ddim_num_steps, ddim_discretize="uniform", ddim_eta=0.0, verbose=True + ): + self.ddim_timesteps = make_ddim_timesteps( + ddim_discr_method=ddim_discretize, + num_ddim_timesteps=ddim_num_steps, + num_ddpm_timesteps=self.num_timesteps, + verbose=verbose, + ) + + assert ( + self.alphas_cumprod.shape[0] == self.num_timesteps + ), "alphas have to be defined for each timestep" + + def to_torch(x): + return x.to(self.cdevice) + + self.register_buffer1("betas", to_torch(self.betas)) + self.register_buffer1("alphas_cumprod", to_torch(self.alphas_cumprod)) # ddim sampling parameters - ddim_sigmas, ddim_alphas, ddim_alphas_prev = make_ddim_sampling_parameters(alphacums=self.alphas_cumprod.cpu(), - ddim_timesteps=self.ddim_timesteps, - eta=ddim_eta,verbose=verbose) - self.register_buffer1('ddim_sigmas', ddim_sigmas) - self.register_buffer1('ddim_alphas', ddim_alphas) - self.register_buffer1('ddim_alphas_prev', ddim_alphas_prev) - self.register_buffer1('ddim_sqrt_one_minus_alphas', np.sqrt(1. - ddim_alphas)) - + ddim_sigmas, ddim_alphas, ddim_alphas_prev = make_ddim_sampling_parameters( + alphacums=self.alphas_cumprod.cpu(), + ddim_timesteps=self.ddim_timesteps, + eta=ddim_eta, + verbose=verbose, + ) + self.register_buffer1("ddim_sigmas", ddim_sigmas) + self.register_buffer1("ddim_alphas", ddim_alphas) + self.register_buffer1("ddim_alphas_prev", ddim_alphas_prev) + self.register_buffer1("ddim_sqrt_one_minus_alphas", np.sqrt(1.0 - ddim_alphas)) @torch.no_grad() - def sample(self, - S, - conditioning, - x0=None, - shape = None, - seed=1234, - callback=None, - img_callback=None, - quantize_x0=False, - eta=0., - mask=None, - sampler = "plms", - temperature=1., - noise_dropout=0., - score_corrector=None, - corrector_kwargs=None, - verbose=True, - x_T=None, - log_every_t=100, - unconditional_guidance_scale=1., - unconditional_conditioning=None, - ): - - - if(self.turbo): + def sample( + self, + S, + conditioning, + x0=None, + shape=None, + seed=1234, + callback=None, + img_callback=None, + quantize_x0=False, + eta=0.0, + mask=None, + sampler="plms", + temperature=1.0, + noise_dropout=0.0, + score_corrector=None, + corrector_kwargs=None, + verbose=True, + x_T=None, + log_every_t=100, + unconditional_guidance_scale=1.0, + unconditional_conditioning=None, + ): + if self.turbo: self.model1.to(self.cdevice) self.model2.to(self.cdevice) @@ -496,122 +588,214 @@ def sample(self, batch_size, b1, b2, b3 = shape img_shape = (1, b1, b2, b3) tens = [] - print("seeds used = ", [seed+s for s in range(batch_size)]) + print("seeds used = ", [seed + s for s in range(batch_size)]) for _ in range(batch_size): torch.manual_seed(seed) tens.append(torch.randn(img_shape, device=self.cdevice)) - seed+=1 + seed += 1 noise = torch.cat(tens) del tens x_latent = noise if x0 is None else x0 # sampling - + if sampler == "plms": self.make_schedule(ddim_num_steps=S, ddim_eta=eta, verbose=False) - print(f'Data shape for PLMS sampling is {shape}') - samples = self.plms_sampling(conditioning, batch_size, x_latent, - callback=callback, - img_callback=img_callback, - quantize_denoised=quantize_x0, - mask=mask, x0=x0, - ddim_use_original_steps=False, - noise_dropout=noise_dropout, - temperature=temperature, - score_corrector=score_corrector, - corrector_kwargs=corrector_kwargs, - log_every_t=log_every_t, - unconditional_guidance_scale=unconditional_guidance_scale, - unconditional_conditioning=unconditional_conditioning, - ) + print(f"Data shape for PLMS sampling is {shape}") + samples = self.plms_sampling( + conditioning, + batch_size, + x_latent, + callback=callback, + img_callback=img_callback, + quantize_denoised=quantize_x0, + mask=mask, + x0=x0, + ddim_use_original_steps=False, + noise_dropout=noise_dropout, + temperature=temperature, + score_corrector=score_corrector, + corrector_kwargs=corrector_kwargs, + log_every_t=log_every_t, + unconditional_guidance_scale=unconditional_guidance_scale, + unconditional_conditioning=unconditional_conditioning, + ) elif sampler == "ddim": - samples = self.ddim_sampling(x_latent, conditioning, S, unconditional_guidance_scale=unconditional_guidance_scale, - unconditional_conditioning=unconditional_conditioning, - mask = mask,init_latent=x_T,use_original_steps=False) + samples = self.ddim_sampling( + x_latent, + conditioning, + S, + unconditional_guidance_scale=unconditional_guidance_scale, + unconditional_conditioning=unconditional_conditioning, + mask=mask, + init_latent=x_T, + use_original_steps=False, + ) elif sampler == "euler": self.make_schedule(ddim_num_steps=S, ddim_eta=eta, verbose=False) - samples = self.euler_sampling(self.alphas_cumprod,x_latent, S, conditioning, unconditional_conditioning=unconditional_conditioning, - unconditional_guidance_scale=unconditional_guidance_scale) + samples = self.euler_sampling( + self.alphas_cumprod, + x_latent, + S, + conditioning, + unconditional_conditioning=unconditional_conditioning, + unconditional_guidance_scale=unconditional_guidance_scale, + ) elif sampler == "euler_a": self.make_schedule(ddim_num_steps=S, ddim_eta=eta, verbose=False) - samples = self.euler_ancestral_sampling(self.alphas_cumprod,x_latent, S, conditioning, unconditional_conditioning=unconditional_conditioning, - unconditional_guidance_scale=unconditional_guidance_scale) + samples = self.euler_ancestral_sampling( + self.alphas_cumprod, + x_latent, + S, + conditioning, + unconditional_conditioning=unconditional_conditioning, + unconditional_guidance_scale=unconditional_guidance_scale, + ) elif sampler == "dpm2": - samples = self.dpm_2_sampling(self.alphas_cumprod,x_latent, S, conditioning, unconditional_conditioning=unconditional_conditioning, - unconditional_guidance_scale=unconditional_guidance_scale) + samples = self.dpm_2_sampling( + self.alphas_cumprod, + x_latent, + S, + conditioning, + unconditional_conditioning=unconditional_conditioning, + unconditional_guidance_scale=unconditional_guidance_scale, + ) elif sampler == "heun": - samples = self.heun_sampling(self.alphas_cumprod,x_latent, S, conditioning, unconditional_conditioning=unconditional_conditioning, - unconditional_guidance_scale=unconditional_guidance_scale) + samples = self.heun_sampling( + self.alphas_cumprod, + x_latent, + S, + conditioning, + unconditional_conditioning=unconditional_conditioning, + unconditional_guidance_scale=unconditional_guidance_scale, + ) elif sampler == "dpm2_a": - samples = self.dpm_2_ancestral_sampling(self.alphas_cumprod,x_latent, S, conditioning, unconditional_conditioning=unconditional_conditioning, - unconditional_guidance_scale=unconditional_guidance_scale) - + samples = self.dpm_2_ancestral_sampling( + self.alphas_cumprod, + x_latent, + S, + conditioning, + unconditional_conditioning=unconditional_conditioning, + unconditional_guidance_scale=unconditional_guidance_scale, + ) elif sampler == "lms": - samples = self.lms_sampling(self.alphas_cumprod,x_latent, S, conditioning, unconditional_conditioning=unconditional_conditioning, - unconditional_guidance_scale=unconditional_guidance_scale) - - if(self.turbo): + samples = self.lms_sampling( + self.alphas_cumprod, + x_latent, + S, + conditioning, + unconditional_conditioning=unconditional_conditioning, + unconditional_guidance_scale=unconditional_guidance_scale, + ) + + if self.turbo: self.model1.to("cpu") self.model2.to("cpu") return samples @torch.no_grad() - def plms_sampling(self, cond,b, img, - ddim_use_original_steps=False, - callback=None, quantize_denoised=False, - mask=None, x0=None, img_callback=None, log_every_t=100, - temperature=1., noise_dropout=0., score_corrector=None, corrector_kwargs=None, - unconditional_guidance_scale=1., unconditional_conditioning=None,): - + def plms_sampling( + self, + cond, + b, + img, + ddim_use_original_steps=False, + callback=None, + quantize_denoised=False, + mask=None, + x0=None, + img_callback=None, + log_every_t=100, + temperature=1.0, + noise_dropout=0.0, + score_corrector=None, + corrector_kwargs=None, + unconditional_guidance_scale=1.0, + unconditional_conditioning=None, + ): device = self.betas.device timesteps = self.ddim_timesteps time_range = np.flip(timesteps) total_steps = timesteps.shape[0] print(f"Running PLMS Sampling with {total_steps} timesteps") - iterator = tqdm(time_range, desc='PLMS Sampler', total=total_steps) + iterator = tqdm(time_range, desc="PLMS Sampler", total=total_steps) old_eps = [] for i, step in enumerate(iterator): index = total_steps - i - 1 ts = torch.full((b,), step, device=device, dtype=torch.long) - ts_next = torch.full((b,), time_range[min(i + 1, len(time_range) - 1)], device=device, dtype=torch.long) + ts_next = torch.full( + (b,), + time_range[min(i + 1, len(time_range) - 1)], + device=device, + dtype=torch.long, + ) if mask is not None: assert x0 is not None img_orig = self.q_sample(x0, ts) # TODO: deterministic forward pass? - img = img_orig * mask + (1. - mask) * img - - outs = self.p_sample_plms(img, cond, ts, index=index, use_original_steps=ddim_use_original_steps, - quantize_denoised=quantize_denoised, temperature=temperature, - noise_dropout=noise_dropout, score_corrector=score_corrector, - corrector_kwargs=corrector_kwargs, - unconditional_guidance_scale=unconditional_guidance_scale, - unconditional_conditioning=unconditional_conditioning, - old_eps=old_eps, t_next=ts_next) + img = img_orig * mask + (1.0 - mask) * img + + outs = self.p_sample_plms( + img, + cond, + ts, + index=index, + use_original_steps=ddim_use_original_steps, + quantize_denoised=quantize_denoised, + temperature=temperature, + noise_dropout=noise_dropout, + score_corrector=score_corrector, + corrector_kwargs=corrector_kwargs, + unconditional_guidance_scale=unconditional_guidance_scale, + unconditional_conditioning=unconditional_conditioning, + old_eps=old_eps, + t_next=ts_next, + ) img, pred_x0, e_t = outs old_eps.append(e_t) if len(old_eps) >= 4: old_eps.pop(0) - if callback: callback(i) - if img_callback: img_callback(pred_x0, i) + if callback: + callback(i) + if img_callback: + img_callback(pred_x0, i) return img @torch.no_grad() - def p_sample_plms(self, x, c, t, index, repeat_noise=False, use_original_steps=False, quantize_denoised=False, - temperature=1., noise_dropout=0., score_corrector=None, corrector_kwargs=None, - unconditional_guidance_scale=1., unconditional_conditioning=None, old_eps=None, t_next=None): + def p_sample_plms( + self, + x, + c, + t, + index, + repeat_noise=False, + use_original_steps=False, + quantize_denoised=False, + temperature=1.0, + noise_dropout=0.0, + score_corrector=None, + corrector_kwargs=None, + unconditional_guidance_scale=1.0, + unconditional_conditioning=None, + old_eps=None, + t_next=None, + ): b, *_, device = *x.shape, x.device def get_model_output(x, t): - if unconditional_conditioning is None or unconditional_guidance_scale == 1.: + if ( + unconditional_conditioning is None + or unconditional_guidance_scale == 1.0 + ): e_t = self.apply_model(x, t, c) else: x_in = torch.cat([x] * 2) @@ -622,11 +806,13 @@ def get_model_output(x, t): if score_corrector is not None: assert self.parameterization == "eps" - e_t = score_corrector.modify_score(self.model, e_t, x, t, c, **corrector_kwargs) + e_t = score_corrector.modify_score( + self.model, e_t, x, t, c, **corrector_kwargs + ) return e_t - alphas = self.ddim_alphas + alphas = self.ddim_alphas alphas_prev = self.ddim_alphas_prev sqrt_one_minus_alphas = self.ddim_sqrt_one_minus_alphas sigmas = self.ddim_sigmas @@ -636,16 +822,18 @@ def get_x_prev_and_pred_x0(e_t, index): a_t = torch.full((b, 1, 1, 1), alphas[index], device=device) a_prev = torch.full((b, 1, 1, 1), alphas_prev[index], device=device) sigma_t = torch.full((b, 1, 1, 1), sigmas[index], device=device) - sqrt_one_minus_at = torch.full((b, 1, 1, 1), sqrt_one_minus_alphas[index],device=device) + sqrt_one_minus_at = torch.full( + (b, 1, 1, 1), sqrt_one_minus_alphas[index], device=device + ) # current prediction for x_0 pred_x0 = (x - sqrt_one_minus_at * e_t) / a_t.sqrt() if quantize_denoised: pred_x0, _, *_ = self.first_stage_model.quantize(pred_x0) # direction pointing to x_t - dir_xt = (1. - a_prev - sigma_t**2).sqrt() * e_t + dir_xt = (1.0 - a_prev - sigma_t**2).sqrt() * e_t noise = sigma_t * noise_like(x.shape, device, repeat_noise) * temperature - if noise_dropout > 0.: + if noise_dropout > 0.0: noise = torch.nn.functional.dropout(noise, p=noise_dropout) x_prev = a_prev.sqrt() * pred_x0 + dir_xt + noise return x_prev, pred_x0 @@ -664,15 +852,18 @@ def get_x_prev_and_pred_x0(e_t, index): e_t_prime = (23 * e_t - 16 * old_eps[-1] + 5 * old_eps[-2]) / 12 elif len(old_eps) >= 3: # 4nd order Pseudo Linear Multistep (Adams-Bashforth) - e_t_prime = (55 * e_t - 59 * old_eps[-1] + 37 * old_eps[-2] - 9 * old_eps[-3]) / 24 + e_t_prime = ( + 55 * e_t - 59 * old_eps[-1] + 37 * old_eps[-2] - 9 * old_eps[-3] + ) / 24 x_prev, pred_x0 = get_x_prev_and_pred_x0(e_t_prime, index) return x_prev, pred_x0, e_t - @torch.no_grad() - def stochastic_encode(self, x0, t, seed, ddim_eta,ddim_steps,use_original_steps=False, noise=None): + def stochastic_encode( + self, x0, t, seed, ddim_eta, ddim_steps, use_original_steps=False, noise=None + ): # fast, but does not allow for exact reconstruction # t serves as an index to gather the correct alphas self.make_schedule(ddim_num_steps=ddim_steps, ddim_eta=ddim_eta, verbose=False) @@ -682,67 +873,97 @@ def stochastic_encode(self, x0, t, seed, ddim_eta,ddim_steps,use_original_steps= b0, b1, b2, b3 = x0.shape img_shape = (1, b1, b2, b3) tens = [] - print("seeds used = ", [seed+s for s in range(b0)]) + print("seeds used = ", [seed + s for s in range(b0)]) for _ in range(b0): torch.manual_seed(seed) tens.append(torch.randn(img_shape, device=x0.device)) - seed+=1 + seed += 1 noise = torch.cat(tens) del tens - return (extract_into_tensor(sqrt_alphas_cumprod, t, x0.shape) * x0 + - extract_into_tensor(self.ddim_sqrt_one_minus_alphas, t, x0.shape) * noise) + return ( + extract_into_tensor(sqrt_alphas_cumprod, t, x0.shape) * x0 + + extract_into_tensor(self.ddim_sqrt_one_minus_alphas, t, x0.shape) * noise + ) @torch.no_grad() def add_noise(self, x0, t): - sqrt_alphas_cumprod = torch.sqrt(self.ddim_alphas) noise = torch.randn(x0.shape, device=x0.device) # print(extract_into_tensor(sqrt_alphas_cumprod, t, x0.shape), # extract_into_tensor(self.ddim_sqrt_one_minus_alphas, t, x0.shape)) - return (extract_into_tensor(sqrt_alphas_cumprod, t, x0.shape) * x0 + - extract_into_tensor(self.ddim_sqrt_one_minus_alphas, t, x0.shape) * noise) - + return ( + extract_into_tensor(sqrt_alphas_cumprod, t, x0.shape) * x0 + + extract_into_tensor(self.ddim_sqrt_one_minus_alphas, t, x0.shape) * noise + ) @torch.no_grad() - def ddim_sampling(self, x_latent, cond, t_start, unconditional_guidance_scale=1.0, unconditional_conditioning=None, - mask = None,init_latent=None,use_original_steps=False): - + def ddim_sampling( + self, + x_latent, + cond, + t_start, + unconditional_guidance_scale=1.0, + unconditional_conditioning=None, + mask=None, + init_latent=None, + use_original_steps=False, + ): timesteps = self.ddim_timesteps timesteps = timesteps[:t_start] time_range = np.flip(timesteps) total_steps = timesteps.shape[0] print(f"Running DDIM Sampling with {total_steps} timesteps") - iterator = tqdm(time_range, desc='Decoding image', total=total_steps) + iterator = tqdm(time_range, desc="Decoding image", total=total_steps) x_dec = x_latent x0 = init_latent for i, step in enumerate(iterator): index = total_steps - i - 1 - ts = torch.full((x_latent.shape[0],), step, device=x_latent.device, dtype=torch.long) + ts = torch.full( + (x_latent.shape[0],), step, device=x_latent.device, dtype=torch.long + ) if mask is not None: # x0_noisy = self.add_noise(mask, torch.tensor([index] * x0.shape[0]).to(self.cdevice)) x0_noisy = x0 - x_dec = x0_noisy* mask + (1. - mask) * x_dec + x_dec = x0_noisy * mask + (1.0 - mask) * x_dec + + x_dec = self.p_sample_ddim( + x_dec, + cond, + ts, + index=index, + use_original_steps=use_original_steps, + unconditional_guidance_scale=unconditional_guidance_scale, + unconditional_conditioning=unconditional_conditioning, + ) - x_dec = self.p_sample_ddim(x_dec, cond, ts, index=index, use_original_steps=use_original_steps, - unconditional_guidance_scale=unconditional_guidance_scale, - unconditional_conditioning=unconditional_conditioning) - if mask is not None: - return x0 * mask + (1. - mask) * x_dec + return x0 * mask + (1.0 - mask) * x_dec return x_dec - @torch.no_grad() - def p_sample_ddim(self, x, c, t, index, repeat_noise=False, use_original_steps=False, quantize_denoised=False, - temperature=1., noise_dropout=0., score_corrector=None, corrector_kwargs=None, - unconditional_guidance_scale=1., unconditional_conditioning=None): + def p_sample_ddim( + self, + x, + c, + t, + index, + repeat_noise=False, + use_original_steps=False, + quantize_denoised=False, + temperature=1.0, + noise_dropout=0.0, + score_corrector=None, + corrector_kwargs=None, + unconditional_guidance_scale=1.0, + unconditional_conditioning=None, + ): b, *_, device = *x.shape, x.device - if unconditional_conditioning is None or unconditional_guidance_scale == 1.: + if unconditional_conditioning is None or unconditional_guidance_scale == 1.0: e_t = self.apply_model(x, t, c) else: x_in = torch.cat([x] * 2) @@ -753,7 +974,9 @@ def p_sample_ddim(self, x, c, t, index, repeat_noise=False, use_original_steps=F if score_corrector is not None: assert self.model.parameterization == "eps" - e_t = score_corrector.modify_score(self.model, e_t, x, t, c, **corrector_kwargs) + e_t = score_corrector.modify_score( + self.model, e_t, x, t, c, **corrector_kwargs + ) alphas = self.ddim_alphas alphas_prev = self.ddim_alphas_prev @@ -763,80 +986,128 @@ def p_sample_ddim(self, x, c, t, index, repeat_noise=False, use_original_steps=F a_t = torch.full((b, 1, 1, 1), alphas[index], device=device) a_prev = torch.full((b, 1, 1, 1), alphas_prev[index], device=device) sigma_t = torch.full((b, 1, 1, 1), sigmas[index], device=device) - sqrt_one_minus_at = torch.full((b, 1, 1, 1), sqrt_one_minus_alphas[index],device=device) + sqrt_one_minus_at = torch.full( + (b, 1, 1, 1), sqrt_one_minus_alphas[index], device=device + ) # current prediction for x_0 pred_x0 = (x - sqrt_one_minus_at * e_t) / a_t.sqrt() if quantize_denoised: pred_x0, _, *_ = self.first_stage_model.quantize(pred_x0) # direction pointing to x_t - dir_xt = (1. - a_prev - sigma_t**2).sqrt() * e_t + dir_xt = (1.0 - a_prev - sigma_t**2).sqrt() * e_t noise = sigma_t * noise_like(x.shape, device, repeat_noise) * temperature - if noise_dropout > 0.: + if noise_dropout > 0.0: noise = torch.nn.functional.dropout(noise, p=noise_dropout) x_prev = a_prev.sqrt() * pred_x0 + dir_xt + noise return x_prev - @torch.no_grad() - def euler_sampling(self, ac, x, S, cond, unconditional_conditioning = None, unconditional_guidance_scale = 1,extra_args=None,callback=None, disable=None, s_churn=0., s_tmin=0., s_tmax=float('inf'), s_noise=1.): + def euler_sampling( + self, + ac, + x, + S, + cond, + unconditional_conditioning=None, + unconditional_guidance_scale=1, + extra_args=None, + callback=None, + disable=None, + s_churn=0.0, + s_tmin=0.0, + s_tmax=float("inf"), + s_noise=1.0, + ): """Implements Algorithm 2 (Euler steps) from Karras et al. (2022).""" extra_args = {} if extra_args is None else extra_args cvd = CompVisDenoiser(ac) sigmas = cvd.get_sigmas(S) - x = x*sigmas[0] + x = x * sigmas[0] s_in = x.new_ones([x.shape[0]]).half() for i in trange(len(sigmas) - 1, disable=disable): - gamma = min(s_churn / (len(sigmas) - 1), 2 ** 0.5 - 1) if s_tmin <= sigmas[i] <= s_tmax else 0. + gamma = ( + min(s_churn / (len(sigmas) - 1), 2**0.5 - 1) + if s_tmin <= sigmas[i] <= s_tmax + else 0.0 + ) eps = torch.randn_like(x) * s_noise sigma_hat = (sigmas[i] * (gamma + 1)).half() if gamma > 0: - x = x + eps * (sigma_hat ** 2 - sigmas[i] ** 2) ** 0.5 + x = x + eps * (sigma_hat**2 - sigmas[i] ** 2) ** 0.5 s_i = sigma_hat * s_in x_in = torch.cat([x] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) - d = to_d(x, sigma_hat, denoised) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigma_hat, 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigma_hat, + "denoised": denoised, + } + ) dt = sigmas[i + 1] - sigma_hat # Euler method x = x + d * dt return x @torch.no_grad() - def euler_ancestral_sampling(self,ac,x, S, cond, unconditional_conditioning = None, unconditional_guidance_scale = 1,extra_args=None, callback=None, disable=None): + def euler_ancestral_sampling( + self, + ac, + x, + S, + cond, + unconditional_conditioning=None, + unconditional_guidance_scale=1, + extra_args=None, + callback=None, + disable=None, + ): """Ancestral sampling with Euler method steps.""" extra_args = {} if extra_args is None else extra_args - cvd = CompVisDenoiser(ac) sigmas = cvd.get_sigmas(S) - x = x*sigmas[0] + x = x * sigmas[0] s_in = x.new_ones([x.shape[0]]).half() for i in trange(len(sigmas) - 1, disable=disable): - s_i = sigmas[i] * s_in x_in = torch.cat([x] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) sigma_down, sigma_up = get_ancestral_step(sigmas[i], sigmas[i + 1]) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigmas[i], 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigmas[i], + "denoised": denoised, + } + ) d = to_d(x, sigmas[i], denoised) # Euler method dt = sigma_down - sigmas[i] @@ -844,38 +1115,64 @@ def euler_ancestral_sampling(self,ac,x, S, cond, unconditional_conditioning = No x = x + torch.randn_like(x) * sigma_up return x - - @torch.no_grad() - def heun_sampling(self, ac, x, S, cond, unconditional_conditioning = None, unconditional_guidance_scale = 1, extra_args=None, callback=None, disable=None, s_churn=0., s_tmin=0., s_tmax=float('inf'), s_noise=1.): + def heun_sampling( + self, + ac, + x, + S, + cond, + unconditional_conditioning=None, + unconditional_guidance_scale=1, + extra_args=None, + callback=None, + disable=None, + s_churn=0.0, + s_tmin=0.0, + s_tmax=float("inf"), + s_noise=1.0, + ): """Implements Algorithm 2 (Heun steps) from Karras et al. (2022).""" extra_args = {} if extra_args is None else extra_args cvd = CompVisDenoiser(alphas_cumprod=ac) sigmas = cvd.get_sigmas(S) - x = x*sigmas[0] - + x = x * sigmas[0] s_in = x.new_ones([x.shape[0]]).half() for i in trange(len(sigmas) - 1, disable=disable): - gamma = min(s_churn / (len(sigmas) - 1), 2 ** 0.5 - 1) if s_tmin <= sigmas[i] <= s_tmax else 0. + gamma = ( + min(s_churn / (len(sigmas) - 1), 2**0.5 - 1) + if s_tmin <= sigmas[i] <= s_tmax + else 0.0 + ) eps = torch.randn_like(x) * s_noise sigma_hat = (sigmas[i] * (gamma + 1)).half() if gamma > 0: - x = x + eps * (sigma_hat ** 2 - sigmas[i] ** 2) ** 0.5 + x = x + eps * (sigma_hat**2 - sigmas[i] ** 2) ** 0.5 s_i = sigma_hat * s_in x_in = torch.cat([x] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) d = to_d(x, sigma_hat, denoised) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigma_hat, 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigma_hat, + "denoised": denoised, + } + ) dt = sigmas[i + 1] - sigma_hat if sigmas[i + 1] == 0: # Euler method @@ -887,45 +1184,67 @@ def heun_sampling(self, ac, x, S, cond, unconditional_conditioning = None, uncon x_in = torch.cat([x_2] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) - denoised_2 = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + denoised_2 = e_t_uncond + unconditional_guidance_scale * ( + e_t - e_t_uncond + ) d_2 = to_d(x_2, sigmas[i + 1], denoised_2) d_prime = (d + d_2) / 2 x = x + d_prime * dt return x - @torch.no_grad() - def dpm_2_sampling(self,ac,x, S, cond, unconditional_conditioning = None, unconditional_guidance_scale = 1,extra_args=None, callback=None, disable=None, s_churn=0., s_tmin=0., s_tmax=float('inf'), s_noise=1.): + def dpm_2_sampling( + self, + ac, + x, + S, + cond, + unconditional_conditioning=None, + unconditional_guidance_scale=1, + extra_args=None, + callback=None, + disable=None, + s_churn=0.0, + s_tmin=0.0, + s_tmax=float("inf"), + s_noise=1.0, + ): """A sampler inspired by DPM-Solver-2 and Algorithm 2 from Karras et al. (2022).""" extra_args = {} if extra_args is None else extra_args cvd = CompVisDenoiser(ac) sigmas = cvd.get_sigmas(S) - x = x*sigmas[0] + x = x * sigmas[0] s_in = x.new_ones([x.shape[0]]).half() for i in trange(len(sigmas) - 1, disable=disable): - gamma = min(s_churn / (len(sigmas) - 1), 2 ** 0.5 - 1) if s_tmin <= sigmas[i] <= s_tmax else 0. + gamma = ( + min(s_churn / (len(sigmas) - 1), 2**0.5 - 1) + if s_tmin <= sigmas[i] <= s_tmax + else 0.0 + ) eps = torch.randn_like(x) * s_noise sigma_hat = sigmas[i] * (gamma + 1) if gamma > 0: - x = x + eps * (sigma_hat ** 2 - sigmas[i] ** 2) ** 0.5 + x = x + eps * (sigma_hat**2 - sigmas[i] ** 2) ** 0.5 s_i = sigma_hat * s_in x_in = torch.cat([x] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) - - d = to_d(x, sigma_hat, denoised) # Midpoint method, where the midpoint is chosen according to a rho=3 Karras schedule sigma_mid = ((sigma_hat ** (1 / 3) + sigmas[i + 1] ** (1 / 3)) / 2) ** 3 @@ -937,42 +1256,61 @@ def dpm_2_sampling(self,ac,x, S, cond, unconditional_conditioning = None, uncond x_in = torch.cat([x_2] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised_2 = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) - d_2 = to_d(x_2, sigma_mid, denoised_2) x = x + d_2 * dt_2 return x - @torch.no_grad() - def dpm_2_ancestral_sampling(self,ac,x, S, cond, unconditional_conditioning = None, unconditional_guidance_scale = 1, extra_args=None, callback=None, disable=None): + def dpm_2_ancestral_sampling( + self, + ac, + x, + S, + cond, + unconditional_conditioning=None, + unconditional_guidance_scale=1, + extra_args=None, + callback=None, + disable=None, + ): """Ancestral sampling with DPM-Solver inspired second-order steps.""" extra_args = {} if extra_args is None else extra_args cvd = CompVisDenoiser(ac) sigmas = cvd.get_sigmas(S) - x = x*sigmas[0] + x = x * sigmas[0] s_in = x.new_ones([x.shape[0]]).half() for i in trange(len(sigmas) - 1, disable=disable): - - s_i = sigmas[i] * s_in + s_i = sigmas[i] * s_in x_in = torch.cat([x] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) - sigma_down, sigma_up = get_ancestral_step(sigmas[i], sigmas[i + 1]) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigmas[i], 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigmas[i], + "denoised": denoised, + } + ) d = to_d(x, sigmas[i], denoised) # Midpoint method, where the midpoint is chosen according to a rho=3 Karras schedule sigma_mid = ((sigmas[i] ** (1 / 3) + sigma_down ** (1 / 3)) / 2) ** 3 @@ -984,47 +1322,70 @@ def dpm_2_ancestral_sampling(self,ac,x, S, cond, unconditional_conditioning = No x_in = torch.cat([x_2] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised_2 = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) - d_2 = to_d(x_2, sigma_mid, denoised_2) x = x + d_2 * dt_2 x = x + torch.randn_like(x) * sigma_up return x - @torch.no_grad() - def lms_sampling(self,ac,x, S, cond, unconditional_conditioning = None, unconditional_guidance_scale = 1, extra_args=None, callback=None, disable=None, order=4): + def lms_sampling( + self, + ac, + x, + S, + cond, + unconditional_conditioning=None, + unconditional_guidance_scale=1, + extra_args=None, + callback=None, + disable=None, + order=4, + ): extra_args = {} if extra_args is None else extra_args s_in = x.new_ones([x.shape[0]]) cvd = CompVisDenoiser(ac) sigmas = cvd.get_sigmas(S) - x = x*sigmas[0] + x = x * sigmas[0] ds = [] for i in trange(len(sigmas) - 1, disable=disable): - - s_i = sigmas[i] * s_in + s_i = sigmas[i] * s_in x_in = torch.cat([x] * 2) t_in = torch.cat([s_i] * 2) cond_in = torch.cat([unconditional_conditioning, cond]) - c_out, c_in = [append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in)] + c_out, c_in = [ + append_dims(tmp, x_in.ndim) for tmp in cvd.get_scalings(t_in) + ] eps = self.apply_model(x_in * c_in, cvd.sigma_to_t(t_in), cond_in) - e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) + e_t_uncond, e_t = (x_in + eps * c_out).chunk(2) denoised = e_t_uncond + unconditional_guidance_scale * (e_t - e_t_uncond) - d = to_d(x, sigmas[i], denoised) ds.append(d) if len(ds) > order: ds.pop(0) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigmas[i], 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigmas[i], + "denoised": denoised, + } + ) cur_order = min(i + 1, order) - coeffs = [linear_multistep_coeff(cur_order, sigmas.cpu(), i, j) for j in range(cur_order)] + coeffs = [ + linear_multistep_coeff(cur_order, sigmas.cpu(), i, j) + for j in range(cur_order) + ] x = x + sum(coeff * d for coeff, d in zip(coeffs, reversed(ds))) return x diff --git a/optimizedSD/diffusers_txt2img.py b/optimizedSD/diffusers_txt2img.py index 80fbb9723..f1f784e15 100644 --- a/optimizedSD/diffusers_txt2img.py +++ b/optimizedSD/diffusers_txt2img.py @@ -1,12 +1,21 @@ import torch from diffusers import LDMTextToImagePipeline -pipe = LDMTextToImagePipeline.from_pretrained("CompVis/stable-diffusion-v1-3-diffusers", use_auth_token=True) +pipe = LDMTextToImagePipeline.from_pretrained( + "CompVis/stable-diffusion-v1-3-diffusers", use_auth_token=True +) -prompt = "19th Century wooden engraving of Elon musk" +prompt = "19th Century wooden engraving of Elon musk" seed = torch.manual_seed(1024) -images = pipe([prompt], batch_size=1, num_inference_steps=50, guidance_scale=7, generator=seed,torch_device="cpu" )["sample"] +images = pipe( + [prompt], + batch_size=1, + num_inference_steps=50, + guidance_scale=7, + generator=seed, + torch_device="cpu", +)["sample"] # save images for idx, image in enumerate(images): diff --git a/optimizedSD/openaimodelSplit.py b/optimizedSD/openaimodelSplit.py index 7a32ffe9b..6c7265c7f 100644 --- a/optimizedSD/openaimodelSplit.py +++ b/optimizedSD/openaimodelSplit.py @@ -29,7 +29,9 @@ def __init__( output_dim: int = None, ): super().__init__() - self.positional_embedding = nn.Parameter(th.randn(embed_dim, spacial_dim ** 2 + 1) / embed_dim ** 0.5) + self.positional_embedding = nn.Parameter( + th.randn(embed_dim, spacial_dim**2 + 1) / embed_dim**0.5 + ) self.qkv_proj = conv_nd(1, embed_dim, 3 * embed_dim, 1) self.c_proj = conv_nd(1, embed_dim, output_dim or embed_dim, 1) self.num_heads = embed_dim // num_heads_channels @@ -91,7 +93,9 @@ def __init__(self, channels, use_conv, dims=2, out_channels=None, padding=1): self.use_conv = use_conv self.dims = dims if use_conv: - self.conv = conv_nd(dims, self.channels, self.out_channels, 3, padding=padding) + self.conv = conv_nd( + dims, self.channels, self.out_channels, 3, padding=padding + ) def forward(self, x): assert x.shape[1] == self.channels @@ -105,16 +109,20 @@ def forward(self, x): x = self.conv(x) return x + class TransposedUpsample(nn.Module): - 'Learned 2x upsampling without padding' + "Learned 2x upsampling without padding" + def __init__(self, channels, out_channels=None, ks=5): super().__init__() self.channels = channels self.out_channels = out_channels or channels - self.up = nn.ConvTranspose2d(self.channels,self.out_channels,kernel_size=ks,stride=2) + self.up = nn.ConvTranspose2d( + self.channels, self.out_channels, kernel_size=ks, stride=2 + ) - def forward(self,x): + def forward(self, x): return self.up(x) @@ -127,7 +135,7 @@ class Downsample(nn.Module): downsampling occurs in the inner-two dimensions. """ - def __init__(self, channels, use_conv, dims=2, out_channels=None,padding=1): + def __init__(self, channels, use_conv, dims=2, out_channels=None, padding=1): super().__init__() self.channels = channels self.out_channels = out_channels or channels @@ -136,7 +144,12 @@ def __init__(self, channels, use_conv, dims=2, out_channels=None,padding=1): stride = 2 if dims != 3 else (1, 2, 2) if use_conv: self.op = conv_nd( - dims, self.channels, self.out_channels, 3, stride=stride, padding=padding + dims, + self.channels, + self.out_channels, + 3, + stride=stride, + padding=padding, ) else: assert self.channels == self.out_channels @@ -238,7 +251,6 @@ def forward(self, x, emb): self._forward, (x, emb), self.parameters(), self.use_checkpoint ) - def _forward(self, x, emb): if self.updown: in_rest, in_conv = self.in_layers[:-1], self.in_layers[-1] @@ -299,8 +311,10 @@ def __init__( self.proj_out = zero_module(conv_nd(1, channels, channels, 1)) def forward(self, x): - return checkpoint(self._forward, (x,), self.parameters(), True) # TODO: check checkpoint usage, is True # TODO: fix the .half call!!! - #return pt_checkpoint(self._forward, x) # pytorch + return checkpoint( + self._forward, (x,), self.parameters(), True + ) # TODO: check checkpoint usage, is True # TODO: fix the .half call!!! + # return pt_checkpoint(self._forward, x) # pytorch def _forward(self, x): b, c, *spatial = x.shape @@ -327,7 +341,7 @@ def count_flops_attn(model, _x, y): # We perform two matmuls with the same number of ops. # The first computes the weight matrix, the second computes # the combination of the value vectors. - matmul_ops = 2 * b * (num_spatial ** 2) * c + matmul_ops = 2 * b * (num_spatial**2) * c model.total_ops += th.DoubleTensor([matmul_ops]) @@ -398,8 +412,6 @@ def count_flops(model, _x, y): class UNetModelEncode(nn.Module): - - def __init__( self, image_size, @@ -421,19 +433,24 @@ def __init__( use_scale_shift_norm=False, resblock_updown=False, use_new_attention_order=False, - use_spatial_transformer=False, # custom transformer support - transformer_depth=1, # custom transformer support - context_dim=None, # custom transformer support - n_embed=None, # custom support for prediction of discrete ids into codebook of first stage vq model + use_spatial_transformer=False, # custom transformer support + transformer_depth=1, # custom transformer support + context_dim=None, # custom transformer support + n_embed=None, # custom support for prediction of discrete ids into codebook of first stage vq model legacy=True, ): super().__init__() if use_spatial_transformer: - assert context_dim is not None, 'Fool!! You forgot to include the dimension of your cross-attention conditioning...' + assert ( + context_dim is not None + ), "Fool!! You forgot to include the dimension of your cross-attention conditioning..." if context_dim is not None: - assert use_spatial_transformer, 'Fool!! You forgot to use the spatial transformer for your cross-attention conditioning...' + assert ( + use_spatial_transformer + ), "Fool!! You forgot to use the spatial transformer for your cross-attention conditioning..." from omegaconf.listconfig import ListConfig + if type(context_dim) == ListConfig: context_dim = list(context_dim) @@ -441,10 +458,14 @@ def __init__( num_heads_upsample = num_heads if num_heads == -1: - assert num_head_channels != -1, 'Either num_heads or num_head_channels has to be set' + assert ( + num_head_channels != -1 + ), "Either num_heads or num_head_channels has to be set" if num_head_channels == -1: - assert num_heads != -1, 'Either num_heads or num_head_channels has to be set' + assert ( + num_heads != -1 + ), "Either num_heads or num_head_channels has to be set" self.image_size = image_size self.in_channels = in_channels @@ -505,8 +526,12 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 - dim_head = ch // num_heads if use_spatial_transformer else num_head_channels + # num_heads = 1 + dim_head = ( + ch // num_heads + if use_spatial_transformer + else num_head_channels + ) layers.append( AttentionBlock( ch, @@ -514,8 +539,14 @@ def __init__( num_heads=num_heads, num_head_channels=dim_head, use_new_attention_order=use_new_attention_order, - ) if not use_spatial_transformer else SpatialTransformer( - ch, num_heads, dim_head, depth=transformer_depth, context_dim=context_dim + ) + if not use_spatial_transformer + else SpatialTransformer( + ch, + num_heads, + dim_head, + depth=transformer_depth, + context_dim=context_dim, ) ) self.input_blocks.append(TimestepEmbedSequential(*layers)) @@ -552,7 +583,7 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 + # num_heads = 1 dim_head = ch // num_heads if use_spatial_transformer else num_head_channels self.middle_block = TimestepEmbedSequential( ResBlock( @@ -569,9 +600,15 @@ def __init__( num_heads=num_heads, num_head_channels=dim_head, use_new_attention_order=use_new_attention_order, - ) if not use_spatial_transformer else SpatialTransformer( - ch, num_heads, dim_head, depth=transformer_depth, context_dim=context_dim - ), + ) + if not use_spatial_transformer + else SpatialTransformer( + ch, + num_heads, + dim_head, + depth=transformer_depth, + context_dim=context_dim, + ), ResBlock( ch, time_embed_dim, @@ -608,13 +645,11 @@ def forward(self, x, timesteps=None, context=None, y=None): h = module(h, emb, context) hs.append(h) h = self.middle_block(h, emb, context) - + return h, emb, hs class UNetModelDecode(nn.Module): - - def __init__( self, image_size, @@ -636,19 +671,24 @@ def __init__( use_scale_shift_norm=False, resblock_updown=False, use_new_attention_order=False, - use_spatial_transformer=False, # custom transformer support - transformer_depth=1, # custom transformer support - context_dim=None, # custom transformer support - n_embed=None, # custom support for prediction of discrete ids into codebook of first stage vq model + use_spatial_transformer=False, # custom transformer support + transformer_depth=1, # custom transformer support + context_dim=None, # custom transformer support + n_embed=None, # custom support for prediction of discrete ids into codebook of first stage vq model legacy=True, ): super().__init__() if use_spatial_transformer: - assert context_dim is not None, 'Fool!! You forgot to include the dimension of your cross-attention conditioning...' + assert ( + context_dim is not None + ), "Fool!! You forgot to include the dimension of your cross-attention conditioning..." if context_dim is not None: - assert use_spatial_transformer, 'Fool!! You forgot to use the spatial transformer for your cross-attention conditioning...' + assert ( + use_spatial_transformer + ), "Fool!! You forgot to use the spatial transformer for your cross-attention conditioning..." from omegaconf.listconfig import ListConfig + if type(context_dim) == ListConfig: context_dim = list(context_dim) @@ -656,10 +696,14 @@ def __init__( num_heads_upsample = num_heads if num_heads == -1: - assert num_head_channels != -1, 'Either num_heads or num_head_channels has to be set' + assert ( + num_head_channels != -1 + ), "Either num_heads or num_head_channels has to be set" if num_head_channels == -1: - assert num_heads != -1, 'Either num_heads or num_head_channels has to be set' + assert ( + num_heads != -1 + ), "Either num_heads or num_head_channels has to be set" self.image_size = image_size self.in_channels = in_channels @@ -686,7 +730,6 @@ def __init__( ds = 1 for level, mult in enumerate(channel_mult): for _ in range(num_res_blocks): - ch = mult * model_channels if ds in attention_resolutions: if num_head_channels == -1: @@ -695,8 +738,12 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 - dim_head = ch // num_heads if use_spatial_transformer else num_head_channels + # num_heads = 1 + dim_head = ( + ch // num_heads + if use_spatial_transformer + else num_head_channels + ) self._feature_size += ch input_block_chans.append(ch) @@ -714,7 +761,7 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 + # num_heads = 1 dim_head = ch // num_heads if use_spatial_transformer else num_head_channels self._feature_size += ch @@ -742,8 +789,12 @@ def __init__( num_heads = ch // num_head_channels dim_head = num_head_channels if legacy: - #num_heads = 1 - dim_head = ch // num_heads if use_spatial_transformer else num_head_channels + # num_heads = 1 + dim_head = ( + ch // num_heads + if use_spatial_transformer + else num_head_channels + ) layers.append( AttentionBlock( ch, @@ -751,8 +802,14 @@ def __init__( num_heads=num_heads_upsample, num_head_channels=dim_head, use_new_attention_order=use_new_attention_order, - ) if not use_spatial_transformer else SpatialTransformer( - ch, num_heads, dim_head, depth=transformer_depth, context_dim=context_dim + ) + if not use_spatial_transformer + else SpatialTransformer( + ch, + num_heads, + dim_head, + depth=transformer_depth, + context_dim=context_dim, ) ) if level and i == num_res_blocks: @@ -782,12 +839,12 @@ def __init__( ) if self.predict_codebook_ids: self.id_predictor = nn.Sequential( - normalization(ch), - conv_nd(dims, model_channels, n_embed, 1), - #nn.LogSoftmax(dim=1) # change to cross_entropy and produce non-normalized logits - ) + normalization(ch), + conv_nd(dims, model_channels, n_embed, 1), + # nn.LogSoftmax(dim=1) # change to cross_entropy and produce non-normalized logits + ) - def forward(self, h,emb,tp,hs, context=None, y=None): + def forward(self, h, emb, tp, hs, context=None, y=None): """ Apply the model to an input batch. :param x: an [N x C x ...] Tensor of inputs. @@ -796,7 +853,7 @@ def forward(self, h,emb,tp,hs, context=None, y=None): :param y: an [N] Tensor of labels, if class-conditional. :return: an [N x C x ...] Tensor of outputs. """ - + for module in self.output_blocks: h = th.cat([h, hs.pop()], dim=1) h = module(h, emb, context) @@ -804,4 +861,4 @@ def forward(self, h,emb,tp,hs, context=None, y=None): if self.predict_codebook_ids: return self.id_predictor(h) else: - return self.out(h) \ No newline at end of file + return self.out(h) diff --git a/optimizedSD/optimUtils.py b/optimizedSD/optimUtils.py index 18b996792..057928ddb 100644 --- a/optimizedSD/optimUtils.py +++ b/optimizedSD/optimUtils.py @@ -4,7 +4,7 @@ def split_weighted_subprompts(text): """ - grabs all text up to the first occurrence of ':' + grabs all text up to the first occurrence of ':' uses the grabbed text as a sub-prompt, and takes the value following ':' as weight if ':' has no value defined, defaults to 1.0 repeats until no text remaining @@ -14,60 +14,63 @@ def split_weighted_subprompts(text): weights = [] while remaining > 0: if ":" in text: - idx = text.index(":") # first occurrence from start + idx = text.index(":") # first occurrence from start # grab up to index as sub-prompt prompt = text[:idx] remaining -= idx # remove from main text - text = text[idx+1:] - # find value for weight + text = text[idx + 1 :] + # find value for weight if " " in text: - idx = text.index(" ") # first occurence - else: # no space, read to end + idx = text.index(" ") # first occurence + else: # no space, read to end idx = len(text) if idx != 0: try: weight = float(text[:idx]) - except: # couldn't treat as float - print(f"Warning: '{text[:idx]}' is not a value, are you missing a space?") + except: # couldn't treat as float + print( + f"Warning: '{text[:idx]}' is not a value, are you missing a space?" + ) weight = 1.0 - else: # no value found + else: # no value found weight = 1.0 # remove from main text remaining -= idx - text = text[idx+1:] + text = text[idx + 1 :] # append the sub-prompt and its weight prompts.append(prompt) weights.append(weight) - else: # no : found - if len(text) > 0: # there is still text though + else: # no : found + if len(text) > 0: # there is still text though # take remainder as weight 1 prompts.append(text) weights.append(1.0) remaining = 0 return prompts, weights + def logger(params, log_csv): - os.makedirs('logs', exist_ok=True) + os.makedirs("logs", exist_ok=True) cols = [arg for arg, _ in params.items()] if not os.path.exists(log_csv): - df = pd.DataFrame(columns=cols) + df = pd.DataFrame(columns=cols) df.to_csv(log_csv, index=False) df = pd.read_csv(log_csv) for arg in cols: if arg not in df.columns: df[arg] = "" - df.to_csv(log_csv, index = False) + df.to_csv(log_csv, index=False) li = {} cols = [col for col in df.columns] - data = {arg:value for arg, value in params.items()} + data = {arg: value for arg, value in params.items()} for col in cols: if col in data: li[col] = data[col] else: - li[col] = '' + li[col] = "" - df = pd.DataFrame(li,index = [0]) - df.to_csv(log_csv,index=False, mode='a', header=False) \ No newline at end of file + df = pd.DataFrame(li, index=[0]) + df.to_csv(log_csv, index=False, mode="a", header=False) diff --git a/optimizedSD/optimized_img2img.py b/optimizedSD/optimized_img2img.py index 24f3338f0..a12a67101 100644 --- a/optimizedSD/optimized_img2img.py +++ b/optimizedSD/optimized_img2img.py @@ -7,16 +7,15 @@ from tqdm import tqdm, trange from itertools import islice from einops import rearrange -from torchvision.utils import make_grid import time from pytorch_lightning import seed_everything from torch import autocast -from contextlib import contextmanager, nullcontext +from contextlib import nullcontext from einops import rearrange, repeat from ldm.util import instantiate_from_config from optimUtils import split_weighted_subprompts, logger from transformers import logging -import pandas as pd + logging.set_verbosity_error() @@ -35,7 +34,6 @@ def load_model_from_config(ckpt, verbose=False): def load_img(path, h0, w0): - image = Image.open(path).convert("RGB") w, h = image.size @@ -59,9 +57,19 @@ def load_img(path, h0, w0): parser = argparse.ArgumentParser() parser.add_argument( - "--prompt", type=str, nargs="?", default="a painting of a virus monster playing guitar", help="the prompt to render" + "--prompt", + type=str, + nargs="?", + default="a painting of a virus monster playing guitar", + help="the prompt to render", +) +parser.add_argument( + "--outdir", + type=str, + nargs="?", + help="dir to write results to", + default="outputs/img2img-samples", ) -parser.add_argument("--outdir", type=str, nargs="?", help="dir to write results to", default="outputs/img2img-samples") parser.add_argument("--init-img", type=str, nargs="?", help="path to the input image") parser.add_argument( @@ -158,7 +166,11 @@ def load_img(path, h0, w0): help="Reduces inference time on the expense of 1GB VRAM", ) parser.add_argument( - "--precision", type=str, help="evaluate at this precision", choices=["full", "autocast"], default="autocast" + "--precision", + type=str, + help="evaluate at this precision", + choices=["full", "autocast"], + default="autocast", ) parser.add_argument( "--format", @@ -181,12 +193,12 @@ def load_img(path, h0, w0): outpath = opt.outdir grid_count = len(os.listdir(outpath)) - 1 -if opt.seed == None: +if opt.seed is None: opt.seed = randint(0, 1000000) seed_everything(opt.seed) # Logging -logger(vars(opt), log_csv = "logs/img2img_logs.csv") +logger(vars(opt), log_csv="logs/img2img_logs.csv") sd = load_model_from_config(f"{ckpt}") li, lo = [], [] @@ -250,7 +262,9 @@ def load_img(path, h0, w0): modelFS.to(opt.device) init_image = repeat(init_image, "1 ... -> b ...", b=batch_size) -init_latent = modelFS.get_first_stage_encoding(modelFS.encode_first_stage(init_image)) # move to latent space +init_latent = modelFS.get_first_stage_encoding( + modelFS.encode_first_stage(init_image) +) # move to latent space if opt.device != "cpu": mem = torch.cuda.memory_allocated(device=opt.device) / 1e6 @@ -271,12 +285,12 @@ def load_img(path, h0, w0): seeds = "" with torch.no_grad(): - all_samples = list() for n in trange(opt.n_iter, desc="Sampling"): for prompts in tqdm(data, desc="data"): - - sample_path = os.path.join(outpath, "_".join(re.split(":| ", prompts[0])))[:150] + sample_path = os.path.join(outpath, "_".join(re.split(":| ", prompts[0])))[ + :150 + ] os.makedirs(sample_path, exist_ok=True) base_count = len(os.listdir(sample_path)) @@ -297,7 +311,11 @@ def load_img(path, h0, w0): weight = weights[i] # if not skip_normalize: weight = weight / totalWeight - c = torch.add(c, modelCS.get_learned_conditioning(subprompts[i]), alpha=weight) + c = torch.add( + c, + modelCS.get_learned_conditioning(subprompts[i]), + alpha=weight, + ) else: c = modelCS.get_learned_conditioning(prompts) @@ -322,18 +340,29 @@ def load_img(path, h0, w0): z_enc, unconditional_guidance_scale=opt.scale, unconditional_conditioning=uc, - sampler = opt.sampler + sampler=opt.sampler, ) modelFS.to(opt.device) print("saving images") for i in range(batch_size): - - x_samples_ddim = modelFS.decode_first_stage(samples_ddim[i].unsqueeze(0)) - x_sample = torch.clamp((x_samples_ddim + 1.0) / 2.0, min=0.0, max=1.0) - x_sample = 255.0 * rearrange(x_sample[0].cpu().numpy(), "c h w -> h w c") + x_samples_ddim = modelFS.decode_first_stage( + samples_ddim[i].unsqueeze(0) + ) + x_sample = torch.clamp( + (x_samples_ddim + 1.0) / 2.0, min=0.0, max=1.0 + ) + x_sample = 255.0 * rearrange( + x_sample[0].cpu().numpy(), "c h w -> h w c" + ) Image.fromarray(x_sample.astype(np.uint8)).save( - os.path.join(sample_path, "seed_" + str(opt.seed) + "_" + f"{base_count:05}.{opt.format}") + os.path.join( + sample_path, + "seed_" + + str(opt.seed) + + "_" + + f"{base_count:05}.{opt.format}", + ) ) seeds += str(opt.seed) + "," opt.seed += 1 @@ -346,7 +375,10 @@ def load_img(path, h0, w0): time.sleep(1) del samples_ddim - print("memory_final = ", torch.cuda.memory_allocated(device=opt.device) / 1e6) + print( + "memory_final = ", + torch.cuda.memory_allocated(device=opt.device) / 1e6, + ) toc = time.time() diff --git a/optimizedSD/optimized_txt2img.py b/optimizedSD/optimized_txt2img.py index c82918240..07ee65be3 100644 --- a/optimizedSD/optimized_txt2img.py +++ b/optimizedSD/optimized_txt2img.py @@ -7,14 +7,14 @@ from tqdm import tqdm, trange from itertools import islice from einops import rearrange -from torchvision.utils import make_grid import time from pytorch_lightning import seed_everything from torch import autocast -from contextlib import contextmanager, nullcontext +from contextlib import nullcontext from ldm.util import instantiate_from_config from optimUtils import split_weighted_subprompts, logger from transformers import logging + # from samplers import CompVisDenoiser logging.set_verbosity_error() @@ -39,9 +39,19 @@ def load_model_from_config(ckpt, verbose=False): parser = argparse.ArgumentParser() parser.add_argument( - "--prompt", type=str, nargs="?", default="a painting of a virus monster playing guitar", help="the prompt to render" + "--prompt", + type=str, + nargs="?", + default="a painting of a virus monster playing guitar", + help="the prompt to render", +) +parser.add_argument( + "--outdir", + type=str, + nargs="?", + help="dir to write results to", + default="outputs/txt2img-samples", ) -parser.add_argument("--outdir", type=str, nargs="?", help="dir to write results to", default="outputs/txt2img-samples") parser.add_argument( "--skip_grid", action="store_true", @@ -147,11 +157,11 @@ def load_model_from_config(ckpt, verbose=False): help="Reduces inference time on the expense of 1GB VRAM", ) parser.add_argument( - "--precision", + "--precision", type=str, help="evaluate at this precision", choices=["full", "autocast"], - default="autocast" + default="autocast", ) parser.add_argument( "--format", @@ -164,7 +174,7 @@ def load_model_from_config(ckpt, verbose=False): "--sampler", type=str, help="sampler", - choices=["ddim", "plms","heun", "euler", "euler_a", "dpm2", "dpm2_a", "lms"], + choices=["ddim", "plms", "heun", "euler", "euler_a", "dpm2", "dpm2_a", "lms"], default="plms", ) parser.add_argument( @@ -180,12 +190,12 @@ def load_model_from_config(ckpt, verbose=False): outpath = opt.outdir grid_count = len(os.listdir(outpath)) - 1 -if opt.seed == None: +if opt.seed is None: opt.seed = randint(0, 1000000) seed_everything(opt.seed) # Logging -logger(vars(opt), log_csv = "logs/txt2img_logs.csv") +logger(vars(opt), log_csv="logs/txt2img_logs.csv") sd = load_model_from_config(f"{opt.ckpt}") li, lo = [], [] @@ -230,7 +240,9 @@ def load_model_from_config(ckpt, verbose=False): start_code = None if opt.fixed_code: - start_code = torch.randn([opt.n_samples, opt.C, opt.H // opt.f, opt.W // opt.f], device=opt.device) + start_code = torch.randn( + [opt.n_samples, opt.C, opt.H // opt.f, opt.W // opt.f], device=opt.device + ) batch_size = opt.n_samples @@ -258,12 +270,12 @@ def load_model_from_config(ckpt, verbose=False): seeds = "" with torch.no_grad(): - all_samples = list() for n in trange(opt.n_iter, desc="Sampling"): for prompts in tqdm(data, desc="data"): - - sample_path = os.path.join(outpath, "_".join(re.split(":| ", prompts[0])))[:150] + sample_path = os.path.join(outpath, "_".join(re.split(":| ", prompts[0])))[ + :150 + ] os.makedirs(sample_path, exist_ok=True) base_count = len(os.listdir(sample_path)) @@ -284,7 +296,11 @@ def load_model_from_config(ckpt, verbose=False): weight = weights[i] # if not skip_normalize: weight = weight / totalWeight - c = torch.add(c, modelCS.get_learned_conditioning(subprompts[i]), alpha=weight) + c = torch.add( + c, + modelCS.get_learned_conditioning(subprompts[i]), + alpha=weight, + ) else: c = modelCS.get_learned_conditioning(prompts) @@ -306,7 +322,7 @@ def load_model_from_config(ckpt, verbose=False): unconditional_conditioning=uc, eta=opt.ddim_eta, x_T=start_code, - sampler = opt.sampler, + sampler=opt.sampler, ) modelFS.to(opt.device) @@ -314,12 +330,23 @@ def load_model_from_config(ckpt, verbose=False): print(samples_ddim.shape) print("saving images") for i in range(batch_size): - - x_samples_ddim = modelFS.decode_first_stage(samples_ddim[i].unsqueeze(0)) - x_sample = torch.clamp((x_samples_ddim + 1.0) / 2.0, min=0.0, max=1.0) - x_sample = 255.0 * rearrange(x_sample[0].cpu().numpy(), "c h w -> h w c") + x_samples_ddim = modelFS.decode_first_stage( + samples_ddim[i].unsqueeze(0) + ) + x_sample = torch.clamp( + (x_samples_ddim + 1.0) / 2.0, min=0.0, max=1.0 + ) + x_sample = 255.0 * rearrange( + x_sample[0].cpu().numpy(), "c h w -> h w c" + ) Image.fromarray(x_sample.astype(np.uint8)).save( - os.path.join(sample_path, "seed_" + str(opt.seed) + "_" + f"{base_count:05}.{opt.format}") + os.path.join( + sample_path, + "seed_" + + str(opt.seed) + + "_" + + f"{base_count:05}.{opt.format}", + ) ) seeds += str(opt.seed) + "," opt.seed += 1 diff --git a/optimizedSD/samplers.py b/optimizedSD/samplers.py index 6a68e8e1a..3b800d733 100644 --- a/optimizedSD/samplers.py +++ b/optimizedSD/samplers.py @@ -1,6 +1,6 @@ from scipy import integrate import torch -from tqdm.auto import trange, tqdm +from tqdm.auto import trange import torch.nn as nn @@ -12,14 +12,19 @@ def append_dims(x, target_dims): """Appends dimensions to the end of a tensor until it has target_dims dimensions.""" dims_to_append = target_dims - x.ndim if dims_to_append < 0: - raise ValueError(f'input has {x.ndim} dims but target_dims is {target_dims}, which is less') + raise ValueError( + f"input has {x.ndim} dims but target_dims is {target_dims}, which is less" + ) return x[(...,) + (None,) * dims_to_append] + def get_ancestral_step(sigma_from, sigma_to): """Calculates the noise level (sigma_down) to step down to and the amount of noise to add (sigma_up) when doing an ancestral sampling step.""" - sigma_up = (sigma_to ** 2 * (sigma_from ** 2 - sigma_to ** 2) / sigma_from ** 2) ** 0.5 - sigma_down = (sigma_to ** 2 - sigma_up ** 2) ** 0.5 + sigma_up = ( + sigma_to**2 * (sigma_from**2 - sigma_to**2) / sigma_from**2 + ) ** 0.5 + sigma_down = (sigma_to**2 - sigma_up**2) ** 0.5 return sigma_down, sigma_up @@ -29,7 +34,7 @@ class DiscreteSchedule(nn.Module): def __init__(self, sigmas, quantize): super().__init__() - self.register_buffer('sigmas', sigmas) + self.register_buffer("sigmas", sigmas) self.quantize = quantize def get_sigmas(self, n=None): @@ -44,7 +49,9 @@ def sigma_to_t(self, sigma, quantize=None): dists = torch.abs(sigma - self.sigmas[:, None]) if quantize: return torch.argmin(dists, dim=0).view(sigma.shape) - low_idx, high_idx = torch.sort(torch.topk(dists, dim=0, k=2, largest=False).indices, dim=0)[0] + low_idx, high_idx = torch.sort( + torch.topk(dists, dim=0, k=2, largest=False).indices, dim=0 + )[0] low, high = self.sigmas[low_idx], self.sigmas[high_idx] w = (low - sigma) / (low - high) w = w.clamp(0, 1) @@ -64,11 +71,11 @@ class DiscreteEpsDDPMDenoiser(DiscreteSchedule): def __init__(self, alphas_cumprod, quantize): super().__init__(((1 - alphas_cumprod) / alphas_cumprod) ** 0.5, quantize) - self.sigma_data = 1. + self.sigma_data = 1.0 def get_scalings(self, sigma): c_out = -sigma - c_in = 1 / (sigma ** 2 + self.sigma_data ** 2) ** 0.5 + c_in = 1 / (sigma**2 + self.sigma_data**2) ** 0.5 return c_out, c_in def get_eps(self, *args, **kwargs): @@ -79,10 +86,11 @@ def forward(self, input, sigma, **kwargs): eps = self.get_eps(input * c_in, self.sigma_to_t(sigma), **kwargs) return input + eps * c_out + class CompVisDenoiser(DiscreteEpsDDPMDenoiser): """A wrapper for CompVis diffusion models.""" - def __init__(self, alphas_cumprod, quantize=False, device='cpu'): + def __init__(self, alphas_cumprod, quantize=False, device="cpu"): super().__init__(alphas_cumprod, quantize=quantize) def get_eps(self, *args, **kwargs): @@ -97,35 +105,61 @@ def to_d(x, sigma, denoised): def get_ancestral_step(sigma_from, sigma_to): """Calculates the noise level (sigma_down) to step down to and the amount of noise to add (sigma_up) when doing an ancestral sampling step.""" - sigma_up = (sigma_to ** 2 * (sigma_from ** 2 - sigma_to ** 2) / sigma_from ** 2) ** 0.5 - sigma_down = (sigma_to ** 2 - sigma_up ** 2) ** 0.5 + sigma_up = ( + sigma_to**2 * (sigma_from**2 - sigma_to**2) / sigma_from**2 + ) ** 0.5 + sigma_down = (sigma_to**2 - sigma_up**2) ** 0.5 return sigma_down, sigma_up @torch.no_grad() -def sample_euler(model, x, sigmas, extra_args=None, callback=None, disable=None, s_churn=0., s_tmin=0., s_tmax=float('inf'), s_noise=1.): +def sample_euler( + model, + x, + sigmas, + extra_args=None, + callback=None, + disable=None, + s_churn=0.0, + s_tmin=0.0, + s_tmax=float("inf"), + s_noise=1.0, +): """Implements Algorithm 2 (Euler steps) from Karras et al. (2022).""" extra_args = {} if extra_args is None else extra_args s_in = x.new_ones([x.shape[0]]) for i in trange(len(sigmas) - 1, disable=disable): - gamma = min(s_churn / (len(sigmas) - 1), 2 ** 0.5 - 1) if s_tmin <= sigmas[i] <= s_tmax else 0. + gamma = ( + min(s_churn / (len(sigmas) - 1), 2**0.5 - 1) + if s_tmin <= sigmas[i] <= s_tmax + else 0.0 + ) eps = torch.randn_like(x) * s_noise sigma_hat = sigmas[i] * (gamma + 1) if gamma > 0: - x = x + eps * (sigma_hat ** 2 - sigmas[i] ** 2) ** 0.5 + x = x + eps * (sigma_hat**2 - sigmas[i] ** 2) ** 0.5 denoised = model(x, sigma_hat * s_in, **extra_args) d = to_d(x, sigma_hat, denoised) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigma_hat, 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigma_hat, + "denoised": denoised, + } + ) dt = sigmas[i + 1] - sigma_hat # Euler method x = x + d * dt return x - @torch.no_grad() -def sample_euler_ancestral(model, x, sigmas, extra_args=None, callback=None, disable=None): +def sample_euler_ancestral( + model, x, sigmas, extra_args=None, callback=None, disable=None +): """Ancestral sampling with Euler method steps.""" extra_args = {} if extra_args is None else extra_args s_in = x.new_ones([x.shape[0]]) @@ -133,7 +167,15 @@ def sample_euler_ancestral(model, x, sigmas, extra_args=None, callback=None, dis denoised = model(x, sigmas[i] * s_in, **extra_args) sigma_down, sigma_up = get_ancestral_step(sigmas[i], sigmas[i + 1]) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigmas[i], 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigmas[i], + "denoised": denoised, + } + ) d = to_d(x, sigmas[i], denoised) # Euler method dt = sigma_down - sigmas[i] @@ -143,20 +185,43 @@ def sample_euler_ancestral(model, x, sigmas, extra_args=None, callback=None, dis @torch.no_grad() -def sample_heun(model, x, sigmas, extra_args=None, callback=None, disable=None, s_churn=0., s_tmin=0., s_tmax=float('inf'), s_noise=1.): +def sample_heun( + model, + x, + sigmas, + extra_args=None, + callback=None, + disable=None, + s_churn=0.0, + s_tmin=0.0, + s_tmax=float("inf"), + s_noise=1.0, +): """Implements Algorithm 2 (Heun steps) from Karras et al. (2022).""" extra_args = {} if extra_args is None else extra_args s_in = x.new_ones([x.shape[0]]) for i in trange(len(sigmas) - 1, disable=disable): - gamma = min(s_churn / (len(sigmas) - 1), 2 ** 0.5 - 1) if s_tmin <= sigmas[i] <= s_tmax else 0. + gamma = ( + min(s_churn / (len(sigmas) - 1), 2**0.5 - 1) + if s_tmin <= sigmas[i] <= s_tmax + else 0.0 + ) eps = torch.randn_like(x) * s_noise sigma_hat = sigmas[i] * (gamma + 1) if gamma > 0: - x = x + eps * (sigma_hat ** 2 - sigmas[i] ** 2) ** 0.5 + x = x + eps * (sigma_hat**2 - sigmas[i] ** 2) ** 0.5 denoised = model(x, sigma_hat * s_in, **extra_args) d = to_d(x, sigma_hat, denoised) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigma_hat, 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigma_hat, + "denoised": denoised, + } + ) dt = sigmas[i + 1] - sigma_hat if sigmas[i + 1] == 0: # Euler method @@ -172,20 +237,43 @@ def sample_heun(model, x, sigmas, extra_args=None, callback=None, disable=None, @torch.no_grad() -def sample_dpm_2(model, x, sigmas, extra_args=None, callback=None, disable=None, s_churn=0., s_tmin=0., s_tmax=float('inf'), s_noise=1.): +def sample_dpm_2( + model, + x, + sigmas, + extra_args=None, + callback=None, + disable=None, + s_churn=0.0, + s_tmin=0.0, + s_tmax=float("inf"), + s_noise=1.0, +): """A sampler inspired by DPM-Solver-2 and Algorithm 2 from Karras et al. (2022).""" extra_args = {} if extra_args is None else extra_args s_in = x.new_ones([x.shape[0]]) for i in trange(len(sigmas) - 1, disable=disable): - gamma = min(s_churn / (len(sigmas) - 1), 2 ** 0.5 - 1) if s_tmin <= sigmas[i] <= s_tmax else 0. + gamma = ( + min(s_churn / (len(sigmas) - 1), 2**0.5 - 1) + if s_tmin <= sigmas[i] <= s_tmax + else 0.0 + ) eps = torch.randn_like(x) * s_noise sigma_hat = sigmas[i] * (gamma + 1) if gamma > 0: - x = x + eps * (sigma_hat ** 2 - sigmas[i] ** 2) ** 0.5 + x = x + eps * (sigma_hat**2 - sigmas[i] ** 2) ** 0.5 denoised = model(x, sigma_hat * s_in, **extra_args) d = to_d(x, sigma_hat, denoised) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigma_hat, 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigma_hat, + "denoised": denoised, + } + ) # Midpoint method, where the midpoint is chosen according to a rho=3 Karras schedule sigma_mid = ((sigma_hat ** (1 / 3) + sigmas[i + 1] ** (1 / 3)) / 2) ** 3 dt_1 = sigma_mid - sigma_hat @@ -198,7 +286,9 @@ def sample_dpm_2(model, x, sigmas, extra_args=None, callback=None, disable=None, @torch.no_grad() -def sample_dpm_2_ancestral(model, x, sigmas, extra_args=None, callback=None, disable=None): +def sample_dpm_2_ancestral( + model, x, sigmas, extra_args=None, callback=None, disable=None +): """Ancestral sampling with DPM-Solver inspired second-order steps.""" extra_args = {} if extra_args is None else extra_args s_in = x.new_ones([x.shape[0]]) @@ -206,7 +296,15 @@ def sample_dpm_2_ancestral(model, x, sigmas, extra_args=None, callback=None, dis denoised = model(x, sigmas[i] * s_in, **extra_args) sigma_down, sigma_up = get_ancestral_step(sigmas[i], sigmas[i + 1]) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigmas[i], 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigmas[i], + "denoised": denoised, + } + ) d = to_d(x, sigmas[i], denoised) # Midpoint method, where the midpoint is chosen according to a rho=3 Karras schedule sigma_mid = ((sigmas[i] ** (1 / 3) + sigma_down ** (1 / 3)) / 2) ** 3 @@ -222,14 +320,16 @@ def sample_dpm_2_ancestral(model, x, sigmas, extra_args=None, callback=None, dis def linear_multistep_coeff(order, t, i, j): if order - 1 > i: - raise ValueError(f'Order {order} too high for step {i}') + raise ValueError(f"Order {order} too high for step {i}") + def fn(tau): - prod = 1. + prod = 1.0 for k in range(order): if j == k: continue prod *= (tau - t[i - k]) / (t[i - j] - t[i - k]) return prod + return integrate.quad(fn, t[i], t[i + 1], epsrel=1e-4)[0] @@ -245,8 +345,19 @@ def sample_lms(model, x, sigmas, extra_args=None, callback=None, disable=None, o if len(ds) > order: ds.pop(0) if callback is not None: - callback({'x': x, 'i': i, 'sigma': sigmas[i], 'sigma_hat': sigmas[i], 'denoised': denoised}) + callback( + { + "x": x, + "i": i, + "sigma": sigmas[i], + "sigma_hat": sigmas[i], + "denoised": denoised, + } + ) cur_order = min(i + 1, order) - coeffs = [linear_multistep_coeff(cur_order, sigmas.cpu(), i, j) for j in range(cur_order)] + coeffs = [ + linear_multistep_coeff(cur_order, sigmas.cpu(), i, j) + for j in range(cur_order) + ] x = x + sum(coeff * d for coeff, d in zip(coeffs, reversed(ds))) return x diff --git a/optimizedSD/splitAttention.py b/optimizedSD/splitAttention.py index dbfd459e4..622023856 100644 --- a/optimizedSD/splitAttention.py +++ b/optimizedSD/splitAttention.py @@ -3,7 +3,7 @@ import torch import torch.nn.functional as F from torch import nn, einsum -from einops import rearrange, repeat +from einops import rearrange from ldm.modules.diffusionmodules.util import checkpoint @@ -13,7 +13,7 @@ def exists(val): def uniq(arr): - return{el: True for el in arr}.keys() + return {el: True for el in arr}.keys() def default(val, d): @@ -45,19 +45,18 @@ def forward(self, x): class FeedForward(nn.Module): - def __init__(self, dim, dim_out=None, mult=4, glu=False, dropout=0.): + def __init__(self, dim, dim_out=None, mult=4, glu=False, dropout=0.0): super().__init__() inner_dim = int(dim * mult) dim_out = default(dim_out, dim) - project_in = nn.Sequential( - nn.Linear(dim, inner_dim), - nn.GELU() - ) if not glu else GEGLU(dim, inner_dim) + project_in = ( + nn.Sequential(nn.Linear(dim, inner_dim), nn.GELU()) + if not glu + else GEGLU(dim, inner_dim) + ) self.net = nn.Sequential( - project_in, - nn.Dropout(dropout), - nn.Linear(inner_dim, dim_out) + project_in, nn.Dropout(dropout), nn.Linear(inner_dim, dim_out) ) def forward(self, x): @@ -74,7 +73,9 @@ def zero_module(module): def Normalize(in_channels): - return torch.nn.GroupNorm(num_groups=32, num_channels=in_channels, eps=1e-6, affine=True) + return torch.nn.GroupNorm( + num_groups=32, num_channels=in_channels, eps=1e-6, affine=True + ) class LinearAttention(nn.Module): @@ -82,17 +83,21 @@ def __init__(self, dim, heads=4, dim_head=32): super().__init__() self.heads = heads hidden_dim = dim_head * heads - self.to_qkv = nn.Conv2d(dim, hidden_dim * 3, 1, bias = False) + self.to_qkv = nn.Conv2d(dim, hidden_dim * 3, 1, bias=False) self.to_out = nn.Conv2d(hidden_dim, dim, 1) def forward(self, x): b, c, h, w = x.shape qkv = self.to_qkv(x) - q, k, v = rearrange(qkv, 'b (qkv heads c) h w -> qkv b heads c (h w)', heads = self.heads, qkv=3) - k = k.softmax(dim=-1) - context = torch.einsum('bhdn,bhen->bhde', k, v) - out = torch.einsum('bhde,bhdn->bhen', context, q) - out = rearrange(out, 'b heads c (h w) -> b (heads c) h w', heads=self.heads, h=h, w=w) + q, k, v = rearrange( + qkv, "b (qkv heads c) h w -> qkv b heads c (h w)", heads=self.heads, qkv=3 + ) + k = k.softmax(dim=-1) + context = torch.einsum("bhdn,bhen->bhde", k, v) + out = torch.einsum("bhde,bhdn->bhen", context, q) + out = rearrange( + out, "b heads c (h w) -> b (heads c) h w", heads=self.heads, h=h, w=w + ) return self.to_out(out) @@ -102,26 +107,18 @@ def __init__(self, in_channels): self.in_channels = in_channels self.norm = Normalize(in_channels) - self.q = torch.nn.Conv2d(in_channels, - in_channels, - kernel_size=1, - stride=1, - padding=0) - self.k = torch.nn.Conv2d(in_channels, - in_channels, - kernel_size=1, - stride=1, - padding=0) - self.v = torch.nn.Conv2d(in_channels, - in_channels, - kernel_size=1, - stride=1, - padding=0) - self.proj_out = torch.nn.Conv2d(in_channels, - in_channels, - kernel_size=1, - stride=1, - padding=0) + self.q = torch.nn.Conv2d( + in_channels, in_channels, kernel_size=1, stride=1, padding=0 + ) + self.k = torch.nn.Conv2d( + in_channels, in_channels, kernel_size=1, stride=1, padding=0 + ) + self.v = torch.nn.Conv2d( + in_channels, in_channels, kernel_size=1, stride=1, padding=0 + ) + self.proj_out = torch.nn.Conv2d( + in_channels, in_channels, kernel_size=1, stride=1, padding=0 + ) def forward(self, x): h_ = x @@ -131,31 +128,33 @@ def forward(self, x): v = self.v(h_) # compute attention - b,c,h,w = q.shape - q = rearrange(q, 'b c h w -> b (h w) c') - k = rearrange(k, 'b c h w -> b c (h w)') - w_ = torch.einsum('bij,bjk->bik', q, k) + b, c, h, w = q.shape + q = rearrange(q, "b c h w -> b (h w) c") + k = rearrange(k, "b c h w -> b c (h w)") + w_ = torch.einsum("bij,bjk->bik", q, k) - w_ = w_ * (int(c)**(-0.5)) + w_ = w_ * (int(c) ** (-0.5)) w_ = torch.nn.functional.softmax(w_, dim=2) # attend to values - v = rearrange(v, 'b c h w -> b c (h w)') - w_ = rearrange(w_, 'b i j -> b j i') - h_ = torch.einsum('bij,bjk->bik', v, w_) - h_ = rearrange(h_, 'b c (h w) -> b c h w', h=h) + v = rearrange(v, "b c h w -> b c (h w)") + w_ = rearrange(w_, "b i j -> b j i") + h_ = torch.einsum("bij,bjk->bik", v, w_) + h_ = rearrange(h_, "b c (h w) -> b c h w", h=h) h_ = self.proj_out(h_) - return x+h_ + return x + h_ class CrossAttention(nn.Module): - def __init__(self, query_dim, context_dim=None, heads=8, dim_head=64, dropout=0., att_step=1): + def __init__( + self, query_dim, context_dim=None, heads=8, dim_head=64, dropout=0.0, att_step=1 + ): super().__init__() inner_dim = dim_head * heads context_dim = default(context_dim, query_dim) - self.scale = dim_head ** -0.5 + self.scale = dim_head**-0.5 self.heads = heads self.att_step = att_step @@ -164,8 +163,7 @@ def __init__(self, query_dim, context_dim=None, heads=8, dim_head=64, dropout=0. self.to_v = nn.Linear(context_dim, inner_dim, bias=False) self.to_out = nn.Sequential( - nn.Linear(inner_dim, query_dim), - nn.Dropout(dropout) + nn.Linear(inner_dim, query_dim), nn.Dropout(dropout) ) def forward(self, x, context=None, mask=None): @@ -177,55 +175,73 @@ def forward(self, x, context=None, mask=None): v = self.to_v(context) del context, x - q, k, v = map(lambda t: rearrange(t, 'b n (h d) -> (b h) n d', h=h), (q, k, v)) - + q, k, v = map(lambda t: rearrange(t, "b n (h d) -> (b h) n d", h=h), (q, k, v)) limit = k.shape[0] att_step = self.att_step - q_chunks = list(torch.tensor_split(q, limit//att_step, dim=0)) - k_chunks = list(torch.tensor_split(k, limit//att_step, dim=0)) - v_chunks = list(torch.tensor_split(v, limit//att_step, dim=0)) + q_chunks = list(torch.tensor_split(q, limit // att_step, dim=0)) + k_chunks = list(torch.tensor_split(k, limit // att_step, dim=0)) + v_chunks = list(torch.tensor_split(v, limit // att_step, dim=0)) q_chunks.reverse() k_chunks.reverse() v_chunks.reverse() sim = torch.zeros(q.shape[0], q.shape[1], v.shape[2], device=q.device) del k, q, v - for i in range (0, limit, att_step): - + for i in range(0, limit, att_step): q_buffer = q_chunks.pop() k_buffer = k_chunks.pop() v_buffer = v_chunks.pop() - sim_buffer = einsum('b i d, b j d -> b i j', q_buffer, k_buffer) * self.scale + sim_buffer = ( + einsum("b i d, b j d -> b i j", q_buffer, k_buffer) * self.scale + ) del k_buffer, q_buffer - # attention, what we cannot get enough of, by chunks + # attention, what we cannot get enough of, by chunks sim_buffer = sim_buffer.softmax(dim=-1) - sim_buffer = einsum('b i j, b j d -> b i d', sim_buffer, v_buffer) + sim_buffer = einsum("b i j, b j d -> b i d", sim_buffer, v_buffer) del v_buffer - sim[i:i+att_step,:,:] = sim_buffer + sim[i : i + att_step, :, :] = sim_buffer del sim_buffer - sim = rearrange(sim, '(b h) n d -> b n (h d)', h=h) + sim = rearrange(sim, "(b h) n d -> b n (h d)", h=h) return self.to_out(sim) class BasicTransformerBlock(nn.Module): - def __init__(self, dim, n_heads, d_head, dropout=0., context_dim=None, gated_ff=True, checkpoint=True): + def __init__( + self, + dim, + n_heads, + d_head, + dropout=0.0, + context_dim=None, + gated_ff=True, + checkpoint=True, + ): super().__init__() - self.attn1 = CrossAttention(query_dim=dim, heads=n_heads, dim_head=d_head, dropout=dropout) # is a self-attention + self.attn1 = CrossAttention( + query_dim=dim, heads=n_heads, dim_head=d_head, dropout=dropout + ) # is a self-attention self.ff = FeedForward(dim, dropout=dropout, glu=gated_ff) - self.attn2 = CrossAttention(query_dim=dim, context_dim=context_dim, - heads=n_heads, dim_head=d_head, dropout=dropout) # is self-attn if context is none + self.attn2 = CrossAttention( + query_dim=dim, + context_dim=context_dim, + heads=n_heads, + dim_head=d_head, + dropout=dropout, + ) # is self-attn if context is none self.norm1 = nn.LayerNorm(dim) self.norm2 = nn.LayerNorm(dim) self.norm3 = nn.LayerNorm(dim) self.checkpoint = checkpoint def forward(self, x, context=None): - return checkpoint(self._forward, (x, context), self.parameters(), self.checkpoint) + return checkpoint( + self._forward, (x, context), self.parameters(), self.checkpoint + ) def _forward(self, x, context=None): x = self.attn1(self.norm1(x)) + x @@ -242,29 +258,31 @@ class SpatialTransformer(nn.Module): Then apply standard transformer action. Finally, reshape to image """ - def __init__(self, in_channels, n_heads, d_head, - depth=1, dropout=0., context_dim=None): + + def __init__( + self, in_channels, n_heads, d_head, depth=1, dropout=0.0, context_dim=None + ): super().__init__() self.in_channels = in_channels inner_dim = n_heads * d_head self.norm = Normalize(in_channels) - self.proj_in = nn.Conv2d(in_channels, - inner_dim, - kernel_size=1, - stride=1, - padding=0) + self.proj_in = nn.Conv2d( + in_channels, inner_dim, kernel_size=1, stride=1, padding=0 + ) self.transformer_blocks = nn.ModuleList( - [BasicTransformerBlock(inner_dim, n_heads, d_head, dropout=dropout, context_dim=context_dim) - for d in range(depth)] + [ + BasicTransformerBlock( + inner_dim, n_heads, d_head, dropout=dropout, context_dim=context_dim + ) + for d in range(depth) + ] ) - self.proj_out = zero_module(nn.Conv2d(inner_dim, - in_channels, - kernel_size=1, - stride=1, - padding=0)) + self.proj_out = zero_module( + nn.Conv2d(inner_dim, in_channels, kernel_size=1, stride=1, padding=0) + ) def forward(self, x, context=None): # note: if no context is given, cross-attention defaults to self-attention @@ -272,9 +290,9 @@ def forward(self, x, context=None): x_in = x x = self.norm(x) x = self.proj_in(x) - x = rearrange(x, 'b c h w -> b (h w) c') + x = rearrange(x, "b c h w -> b (h w) c") for block in self.transformer_blocks: x = block(x, context=context) - x = rearrange(x, 'b (h w) c -> b c h w', h=h, w=w) + x = rearrange(x, "b (h w) c -> b c h w", h=h, w=w) x = self.proj_out(x) return x + x_in diff --git a/requirements.txt b/requirements.txt index ed33d3271..bb9adf74b 100644 --- a/requirements.txt +++ b/requirements.txt @@ -98,12 +98,10 @@ gfpgan==1.3.8 # GFPGAN realesrgan==0.3.0 # RealESRGAN brings in GFPGAN as a requirement -e git+https://github.com/devilismyfriend/latent-diffusion#egg=latent-diffusion -## for monocular depth estimation +## for monocular depth estimation tensorflow==2.10.0 # Unused Packages: No current usage but will be used in the future. # Orphaned Packages: No usage found - - diff --git a/runpod_entrypoint.sh b/runpod_entrypoint.sh index 5efb993c1..480f84674 100644 --- a/runpod_entrypoint.sh +++ b/runpod_entrypoint.sh @@ -13,7 +13,7 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . # # Starts the webserver inside the docker container # diff --git a/scripts/APIServer.py b/scripts/APIServer.py index a4da6c5fe..9e4445937 100644 --- a/scripts/APIServer.py +++ b/scripts/APIServer.py @@ -14,21 +14,22 @@ # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # base webui import and utils. -#from sd_utils import * +# from sd_utils import * from sd_utils import st + # streamlit imports -#streamlit components section +# streamlit components section -#other imports -#from fastapi import FastAPI -#import uvicorn +# other imports +# from fastapi import FastAPI +# import uvicorn # Temp imports # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- def layout(): - st.info("Under Construction. :construction_worker:") \ No newline at end of file + st.info("Under Construction. :construction_worker:") diff --git a/scripts/ModelManager.py b/scripts/ModelManager.py index 3db010590..eeb2dd404 100644 --- a/scripts/ModelManager.py +++ b/scripts/ModelManager.py @@ -15,10 +15,11 @@ # along with this program. If not, see . # base webui import and utils. from sd_utils import st, logger + # streamlit imports -#other imports +# other imports import os, requests from requests.auth import HTTPBasicAuth from requests import HTTPError @@ -28,56 +29,72 @@ # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- def download_file(file_name, file_path, file_url): if not os.path.exists(file_path): os.makedirs(file_path) - if not os.path.exists(os.path.join(file_path , file_name)): - print('Downloading ' + file_name + '...') + if not os.path.exists(os.path.join(file_path, file_name)): + print("Downloading " + file_name + "...") # TODO - add progress bar in streamlit # download file with `requests`` if file_name == "Stable Diffusion v1.5": - if "huggingface_token" not in st.session_state or st.session_state["defaults"].general.huggingface_token == "None": + if ( + "huggingface_token" not in st.session_state + or st.session_state["defaults"].general.huggingface_token == "None" + ): if "progress_bar_text" in st.session_state: st.session_state["progress_bar_text"].error( "You need a huggingface token in order to use the Text to Video tab. Use the Settings page from the sidebar on the left to add your token." - ) - raise OSError("You need a huggingface token in order to use the Text to Video tab. Use the Settings page from the sidebar on the left to add your token.") + ) + raise OSError( + "You need a huggingface token in order to use the Text to Video tab. Use the Settings page from the sidebar on the left to add your token." + ) try: - with requests.get(file_url, auth = HTTPBasicAuth('token', st.session_state.defaults.general.huggingface_token) if "huggingface.co" in file_url else None, stream=True) as r: + with requests.get( + file_url, + auth=HTTPBasicAuth( + "token", st.session_state.defaults.general.huggingface_token + ) + if "huggingface.co" in file_url + else None, + stream=True, + ) as r: r.raise_for_status() - with open(os.path.join(file_path, file_name), 'wb') as f: - for chunk in stqdm(r.iter_content(chunk_size=8192), backend=True, unit="kb"): + with open(os.path.join(file_path, file_name), "wb") as f: + for chunk in stqdm( + r.iter_content(chunk_size=8192), backend=True, unit="kb" + ): f.write(chunk) except HTTPError as e: if "huggingface.co" in file_url: - if "resolve"in file_url: + if "resolve" in file_url: repo_url = file_url.split("resolve")[0] st.session_state["progress_bar_text"].error( f"You need to accept the license for the model in order to be able to download it. " - f"Please visit {repo_url} and accept the lincense there, then try again to download the model.") + f"Please visit {repo_url} and accept the lincense there, then try again to download the model." + ) logger.error(e) else: - print(file_name + ' already exists.') + print(file_name + " already exists.") def download_model(models, model_name): - """ Download all files from model_list[model_name] """ + """Download all files from model_list[model_name]""" for file in models[model_name]: - download_file(file['file_name'], file['file_path'], file['file_url']) + download_file(file["file_name"], file["file_path"], file["file_url"]) return def layout(): - #search = st.text_input(label="Search", placeholder="Type the name of the model you want to search for.", help="") + # search = st.text_input(label="Search", placeholder="Type the name of the model you want to search for.", help="") colms = st.columns((1, 3, 3, 5, 5)) - columns = ["№", 'Model Name', 'Save Location', "Download", 'Download Link'] + columns = ["№", "Model Name", "Save Location", "Download", "Download Link"] models = st.session_state["defaults"].model_manager.models @@ -88,34 +105,66 @@ def layout(): for x, model_name in enumerate(models): col1, col2, col3, col4, col5 = st.columns((1, 3, 3, 3, 6)) col1.write(x) # index - col2.write(models[model_name]['model_name']) - col3.write(models[model_name]['save_location']) + col2.write(models[model_name]["model_name"]) + col3.write(models[model_name]["save_location"]) with col4: files_exist = 0 - for file in models[model_name]['files']: - if "save_location" in models[model_name]['files'][file]: - os.path.exists(os.path.join(models[model_name]['files'][file]['save_location'] , models[model_name]['files'][file]['file_name'])) + for file in models[model_name]["files"]: + if "save_location" in models[model_name]["files"][file]: + os.path.exists( + os.path.join( + models[model_name]["files"][file]["save_location"], + models[model_name]["files"][file]["file_name"], + ) + ) files_exist += 1 - elif os.path.exists(os.path.join(models[model_name]['save_location'] , models[model_name]['files'][file]['file_name'])): + elif os.path.exists( + os.path.join( + models[model_name]["save_location"], + models[model_name]["files"][file]["file_name"], + ) + ): files_exist += 1 files_needed = [] - for file in models[model_name]['files']: - if "save_location" in models[model_name]['files'][file]: - if not os.path.exists(os.path.join(models[model_name]['files'][file]['save_location'] , models[model_name]['files'][file]['file_name'])): + for file in models[model_name]["files"]: + if "save_location" in models[model_name]["files"][file]: + if not os.path.exists( + os.path.join( + models[model_name]["files"][file]["save_location"], + models[model_name]["files"][file]["file_name"], + ) + ): files_needed.append(file) - elif not os.path.exists(os.path.join(models[model_name]['save_location'] , models[model_name]['files'][file]['file_name'])): + elif not os.path.exists( + os.path.join( + models[model_name]["save_location"], + models[model_name]["files"][file]["file_name"], + ) + ): files_needed.append(file) if len(files_needed) > 0: - if st.button('Download', key=models[model_name]['model_name'], help='Download ' + models[model_name]['model_name']): + if st.button( + "Download", + key=models[model_name]["model_name"], + help="Download " + models[model_name]["model_name"], + ): for file in files_needed: - if "save_location" in models[model_name]['files'][file]: - download_file(models[model_name]['files'][file]['file_name'], models[model_name]['files'][file]['save_location'], models[model_name]['files'][file]['download_link']) + if "save_location" in models[model_name]["files"][file]: + download_file( + models[model_name]["files"][file]["file_name"], + models[model_name]["files"][file]["save_location"], + models[model_name]["files"][file]["download_link"], + ) else: - download_file(models[model_name]['files'][file]['file_name'], models[model_name]['save_location'], models[model_name]['files'][file]['download_link']) + download_file( + models[model_name]["files"][file]["file_name"], + models[model_name]["save_location"], + models[model_name]["files"][file]["download_link"], + ) st.experimental_rerun() else: st.empty() else: - st.write('✅') + st.write("✅") # diff --git a/scripts/Settings.py b/scripts/Settings.py index 0b228cbd8..f0e6598ea 100644 --- a/scripts/Settings.py +++ b/scripts/Settings.py @@ -19,7 +19,6 @@ # streamlit imports # streamlit components section -import streamlit_nested_layout from streamlit_server_state import server_state # other imports @@ -30,134 +29,265 @@ # end of imports # --------------------------------------------------------------------------------------------------------------- + @logger.catch(reraise=True) def layout(): - #st.header("Settings") + # st.header("Settings") with st.form("Settings"): - general_tab, txt2img_tab, img2img_tab, img2txt_tab, txt2vid_tab, image_processing, textual_inversion_tab, concepts_library_tab = st.tabs( - ['General', "Text-To-Image", "Image-To-Image", "Image-To-Text", "Text-To-Video", "Image processing", "Textual Inversion", "Concepts Library"]) + ( + general_tab, + txt2img_tab, + img2img_tab, + img2txt_tab, + txt2vid_tab, + image_processing, + textual_inversion_tab, + concepts_library_tab, + ) = st.tabs( + [ + "General", + "Text-To-Image", + "Image-To-Image", + "Image-To-Text", + "Text-To-Video", + "Image processing", + "Textual Inversion", + "Concepts Library", + ] + ) with general_tab: - col1, col2, col3, col4, col5 = st.columns(5, gap='large') + col1, col2, col3, col4, col5 = st.columns(5, gap="large") device_list = [] - device_properties = [(i, torch.cuda.get_device_properties(i)) for i in range(torch.cuda.device_count())] + device_properties = [ + (i, torch.cuda.get_device_properties(i)) + for i in range(torch.cuda.device_count()) + ] for device in device_properties: id = device[0] name = device[1].name total_memory = device[1].total_memory - device_list.append(f"{id}: {name} ({human_readable_size(total_memory, decimal_places=0)})") + device_list.append( + f"{id}: {name} ({human_readable_size(total_memory, decimal_places=0)})" + ) with col1: st.title("General") - st.session_state['defaults'].general.gpu = int(st.selectbox("GPU", device_list, index=st.session_state['defaults'].general.gpu, - help=f"Select which GPU to use. Default: {device_list[0]}").split(":")[0]) - - st.session_state['defaults'].general.outdir = str(st.text_input("Output directory", value=st.session_state['defaults'].general.outdir, - help="Relative directory on which the output images after a generation will be placed. Default: 'outputs'")) + st.session_state["defaults"].general.gpu = int( + st.selectbox( + "GPU", + device_list, + index=st.session_state["defaults"].general.gpu, + help=f"Select which GPU to use. Default: {device_list[0]}", + ).split(":")[0] + ) + + st.session_state["defaults"].general.outdir = str( + st.text_input( + "Output directory", + value=st.session_state["defaults"].general.outdir, + help="Relative directory on which the output images after a generation will be placed. Default: 'outputs'", + ) + ) # If we have custom models available on the "models/custom" # folder then we show a menu to select which model we want to use, otherwise we use the main model for SD custom_models_available() if server_state["CustomModel_available"]: - st.session_state.defaults.general.default_model = st.selectbox("Default Model:", server_state["custom_models"], - index=server_state["custom_models"].index(st.session_state['defaults'].general.default_model), - help="Select the model you want to use. If you have placed custom models \ + st.session_state.defaults.general.default_model = st.selectbox( + "Default Model:", + server_state["custom_models"], + index=server_state["custom_models"].index( + st.session_state["defaults"].general.default_model + ), + help="Select the model you want to use. If you have placed custom models \ on your 'models/custom' folder they will be shown here as well. The model name that will be shown here \ is the same as the name the file for the model has on said folder, \ it is recommended to give the .ckpt file a name that \ - will make it easier for you to distinguish it from other models. Default: Stable Diffusion v1.4") + will make it easier for you to distinguish it from other models. Default: Stable Diffusion v1.4", + ) else: - st.session_state.defaults.general.default_model = st.selectbox("Default Model:", [st.session_state['defaults'].general.default_model], - help="Select the model you want to use. If you have placed custom models \ + st.session_state.defaults.general.default_model = st.selectbox( + "Default Model:", + [st.session_state["defaults"].general.default_model], + help="Select the model you want to use. If you have placed custom models \ on your 'models/custom' folder they will be shown here as well. \ The model name that will be shown here is the same as the name\ the file for the model has on said folder, it is recommended to give the .ckpt file a name that \ - will make it easier for you to distinguish it from other models. Default: Stable Diffusion v1.4") - - st.session_state['defaults'].general.default_model_config = st.text_input("Default Model Config", value=st.session_state['defaults'].general.default_model_config, - help="Default model config file for inference. Default: 'configs/stable-diffusion/v1-inference.yaml'") - - st.session_state['defaults'].general.default_model_path = st.text_input("Default Model Config", value=st.session_state['defaults'].general.default_model_path, - help="Default model path. Default: 'models/ldm/stable-diffusion-v1/model.ckpt'") - - st.session_state['defaults'].general.GFPGAN_dir = st.text_input("Default GFPGAN directory", value=st.session_state['defaults'].general.GFPGAN_dir, - help="Default GFPGAN directory. Default: './models/gfpgan'") - - st.session_state['defaults'].general.RealESRGAN_dir = st.text_input("Default RealESRGAN directory", value=st.session_state['defaults'].general.RealESRGAN_dir, - help="Default GFPGAN directory. Default: './models/realesrgan'") - - RealESRGAN_model_list = ["RealESRGAN_x4plus", "RealESRGAN_x4plus_anime_6B"] - st.session_state['defaults'].general.RealESRGAN_model = st.selectbox("RealESRGAN model", RealESRGAN_model_list, - index=RealESRGAN_model_list.index(st.session_state['defaults'].general.RealESRGAN_model), - help="Default RealESRGAN model. Default: 'RealESRGAN_x4plus'") + will make it easier for you to distinguish it from other models. Default: Stable Diffusion v1.4", + ) + + st.session_state[ + "defaults" + ].general.default_model_config = st.text_input( + "Default Model Config", + value=st.session_state["defaults"].general.default_model_config, + help="Default model config file for inference. Default: 'configs/stable-diffusion/v1-inference.yaml'", + ) + + st.session_state["defaults"].general.default_model_path = st.text_input( + "Default Model Config", + value=st.session_state["defaults"].general.default_model_path, + help="Default model path. Default: 'models/ldm/stable-diffusion-v1/model.ckpt'", + ) + + st.session_state["defaults"].general.GFPGAN_dir = st.text_input( + "Default GFPGAN directory", + value=st.session_state["defaults"].general.GFPGAN_dir, + help="Default GFPGAN directory. Default: './models/gfpgan'", + ) + + st.session_state["defaults"].general.RealESRGAN_dir = st.text_input( + "Default RealESRGAN directory", + value=st.session_state["defaults"].general.RealESRGAN_dir, + help="Default GFPGAN directory. Default: './models/realesrgan'", + ) + + RealESRGAN_model_list = [ + "RealESRGAN_x4plus", + "RealESRGAN_x4plus_anime_6B", + ] + st.session_state["defaults"].general.RealESRGAN_model = st.selectbox( + "RealESRGAN model", + RealESRGAN_model_list, + index=RealESRGAN_model_list.index( + st.session_state["defaults"].general.RealESRGAN_model + ), + help="Default RealESRGAN model. Default: 'RealESRGAN_x4plus'", + ) Upscaler_list = ["RealESRGAN", "LDSR"] - st.session_state['defaults'].general.upscaling_method = st.selectbox("Upscaler", Upscaler_list, index=Upscaler_list.index( - st.session_state['defaults'].general.upscaling_method), help="Default upscaling method. Default: 'RealESRGAN'") + st.session_state["defaults"].general.upscaling_method = st.selectbox( + "Upscaler", + Upscaler_list, + index=Upscaler_list.index( + st.session_state["defaults"].general.upscaling_method + ), + help="Default upscaling method. Default: 'RealESRGAN'", + ) with col2: st.title("Performance") - st.session_state["defaults"].general.gfpgan_cpu = st.checkbox("GFPGAN - CPU", value=st.session_state['defaults'].general.gfpgan_cpu, - help="Run GFPGAN on the cpu. Default: False") - - st.session_state["defaults"].general.esrgan_cpu = st.checkbox("ESRGAN - CPU", value=st.session_state['defaults'].general.esrgan_cpu, - help="Run ESRGAN on the cpu. Default: False") - - st.session_state["defaults"].general.extra_models_cpu = st.checkbox("Extra Models - CPU", value=st.session_state['defaults'].general.extra_models_cpu, - help="Run extra models (GFGPAN/ESRGAN) on cpu. Default: False") - - st.session_state["defaults"].general.extra_models_gpu = st.checkbox("Extra Models - GPU", value=st.session_state['defaults'].general.extra_models_gpu, - help="Run extra models (GFGPAN/ESRGAN) on gpu. \ - Check and save in order to be able to select the GPU that each model will use. Default: False") + st.session_state["defaults"].general.gfpgan_cpu = st.checkbox( + "GFPGAN - CPU", + value=st.session_state["defaults"].general.gfpgan_cpu, + help="Run GFPGAN on the cpu. Default: False", + ) + + st.session_state["defaults"].general.esrgan_cpu = st.checkbox( + "ESRGAN - CPU", + value=st.session_state["defaults"].general.esrgan_cpu, + help="Run ESRGAN on the cpu. Default: False", + ) + + st.session_state["defaults"].general.extra_models_cpu = st.checkbox( + "Extra Models - CPU", + value=st.session_state["defaults"].general.extra_models_cpu, + help="Run extra models (GFGPAN/ESRGAN) on cpu. Default: False", + ) + + st.session_state["defaults"].general.extra_models_gpu = st.checkbox( + "Extra Models - GPU", + value=st.session_state["defaults"].general.extra_models_gpu, + help="Run extra models (GFGPAN/ESRGAN) on gpu. \ + Check and save in order to be able to select the GPU that each model will use. Default: False", + ) if st.session_state["defaults"].general.extra_models_gpu: - st.session_state['defaults'].general.gfpgan_gpu = int(st.selectbox("GFGPAN GPU", device_list, index=st.session_state['defaults'].general.gfpgan_gpu, - help=f"Select which GPU to use. Default: {device_list[st.session_state['defaults'].general.gfpgan_gpu]}", - key="gfpgan_gpu").split(":")[0]) - - st.session_state["defaults"].general.esrgan_gpu = int(st.selectbox("ESRGAN - GPU", device_list, index=st.session_state['defaults'].general.esrgan_gpu, - help=f"Select which GPU to use. Default: {device_list[st.session_state['defaults'].general.esrgan_gpu]}", - key="esrgan_gpu").split(":")[0]) - - st.session_state["defaults"].general.no_half = st.checkbox("No Half", value=st.session_state['defaults'].general.no_half, - help="DO NOT switch the model to 16-bit floats. Default: False") - - st.session_state["defaults"].general.use_cudnn = st.checkbox("Use cudnn", value=st.session_state['defaults'].general.use_cudnn, - help="Switch the pytorch backend to use cudnn, this should help with fixing Nvidia 16xx cards getting" - "a black or green image. Default: False") - - st.session_state["defaults"].general.use_float16 = st.checkbox("Use float16", value=st.session_state['defaults'].general.use_float16, - help="Switch the model to 16-bit floats. Default: False") - - - precision_list = ['full', 'autocast'] - st.session_state["defaults"].general.precision = st.selectbox("Precision", precision_list, index=precision_list.index(st.session_state['defaults'].general.precision), - help="Evaluates at this precision. Default: autocast") - - st.session_state["defaults"].general.optimized = st.checkbox("Optimized Mode", value=st.session_state['defaults'].general.optimized, - help="Loads the model onto the device piecemeal instead of all at once to reduce VRAM usage\ - at the cost of performance. Default: False") - - st.session_state["defaults"].general.optimized_turbo = st.checkbox("Optimized Turbo Mode", value=st.session_state['defaults'].general.optimized_turbo, - help="Alternative optimization mode that does not save as much VRAM but \ - runs siginificantly faster. Default: False") - - st.session_state["defaults"].general.optimized_config = st.text_input("Optimized Config", value=st.session_state['defaults'].general.optimized_config, - help=f"Loads alternative optimized configuration for inference. \ - Default: optimizedSD/v1-inference.yaml") - - st.session_state["defaults"].general.enable_attention_slicing = st.checkbox("Enable Attention Slicing", value=st.session_state['defaults'].general.enable_attention_slicing, - help="Enable sliced attention computation. When this option is enabled, the attention module will \ + st.session_state["defaults"].general.gfpgan_gpu = int( + st.selectbox( + "GFGPAN GPU", + device_list, + index=st.session_state["defaults"].general.gfpgan_gpu, + help=f"Select which GPU to use. Default: {device_list[st.session_state['defaults'].general.gfpgan_gpu]}", + key="gfpgan_gpu", + ).split(":")[0] + ) + + st.session_state["defaults"].general.esrgan_gpu = int( + st.selectbox( + "ESRGAN - GPU", + device_list, + index=st.session_state["defaults"].general.esrgan_gpu, + help=f"Select which GPU to use. Default: {device_list[st.session_state['defaults'].general.esrgan_gpu]}", + key="esrgan_gpu", + ).split(":")[0] + ) + + st.session_state["defaults"].general.no_half = st.checkbox( + "No Half", + value=st.session_state["defaults"].general.no_half, + help="DO NOT switch the model to 16-bit floats. Default: False", + ) + + st.session_state["defaults"].general.use_cudnn = st.checkbox( + "Use cudnn", + value=st.session_state["defaults"].general.use_cudnn, + help="Switch the pytorch backend to use cudnn, this should help with fixing Nvidia 16xx cards getting" + "a black or green image. Default: False", + ) + + st.session_state["defaults"].general.use_float16 = st.checkbox( + "Use float16", + value=st.session_state["defaults"].general.use_float16, + help="Switch the model to 16-bit floats. Default: False", + ) + + precision_list = ["full", "autocast"] + st.session_state["defaults"].general.precision = st.selectbox( + "Precision", + precision_list, + index=precision_list.index( + st.session_state["defaults"].general.precision + ), + help="Evaluates at this precision. Default: autocast", + ) + + st.session_state["defaults"].general.optimized = st.checkbox( + "Optimized Mode", + value=st.session_state["defaults"].general.optimized, + help="Loads the model onto the device piecemeal instead of all at once to reduce VRAM usage\ + at the cost of performance. Default: False", + ) + + st.session_state["defaults"].general.optimized_turbo = st.checkbox( + "Optimized Turbo Mode", + value=st.session_state["defaults"].general.optimized_turbo, + help="Alternative optimization mode that does not save as much VRAM but \ + runs siginificantly faster. Default: False", + ) + + st.session_state["defaults"].general.optimized_config = st.text_input( + "Optimized Config", + value=st.session_state["defaults"].general.optimized_config, + help="Loads alternative optimized configuration for inference. \ + Default: optimizedSD/v1-inference.yaml", + ) + + st.session_state[ + "defaults" + ].general.enable_attention_slicing = st.checkbox( + "Enable Attention Slicing", + value=st.session_state["defaults"].general.enable_attention_slicing, + help="Enable sliced attention computation. When this option is enabled, the attention module will \ split the input tensor in slices, to compute attention in several steps. This is useful to save some \ - memory in exchange for a small speed decrease. Only works the txt2vid tab right now. Default: False") - - st.session_state["defaults"].general.enable_minimal_memory_usage = st.checkbox("Enable Minimal Memory Usage", value=st.session_state['defaults'].general.enable_minimal_memory_usage, - help="Moves only unet to fp16 and to CUDA, while keepping lighter models on CPUs \ + memory in exchange for a small speed decrease. Only works the txt2vid tab right now. Default: False", + ) + + st.session_state[ + "defaults" + ].general.enable_minimal_memory_usage = st.checkbox( + "Enable Minimal Memory Usage", + value=st.session_state[ + "defaults" + ].general.enable_minimal_memory_usage, + help="Moves only unet to fp16 and to CUDA, while keepping lighter models on CPUs \ (Not properly implemented and currently not working, check this \ - link 'https://github.com/huggingface/diffusers/pull/537' for more information on it ). Default: False") + link 'https://github.com/huggingface/diffusers/pull/537' for more information on it ). Default: False", + ) # st.session_state["defaults"].general.update_preview = st.checkbox("Update Preview Image", value=st.session_state['defaults'].general.update_preview, # help="Enables the preview image to be updated and shown to the user on the UI during the generation.\ @@ -165,444 +295,888 @@ def layout(): # in steps will be shown, this is helpful to reduce the negative effect this option has on performance. \ # Default: True") st.session_state["defaults"].general.update_preview = True - st.session_state["defaults"].general.update_preview_frequency = st.number_input("Update Preview Frequency", - min_value=0, - value=st.session_state['defaults'].general.update_preview_frequency, - help="Specify the frequency at which the image is updated in steps, this is helpful to reduce the \ - negative effect updating the preview image has on performance. Default: 10") + st.session_state[ + "defaults" + ].general.update_preview_frequency = st.number_input( + "Update Preview Frequency", + min_value=0, + value=st.session_state["defaults"].general.update_preview_frequency, + help="Specify the frequency at which the image is updated in steps, this is helpful to reduce the \ + negative effect updating the preview image has on performance. Default: 10", + ) with col3: st.title("Others") - st.session_state["defaults"].general.use_sd_concepts_library = st.checkbox("Use the Concepts Library", value=st.session_state['defaults'].general.use_sd_concepts_library, - help="Use the embeds Concepts Library, if checked, once the settings are saved an option will\ - appear to specify the directory where the concepts are stored. Default: True)") + st.session_state[ + "defaults" + ].general.use_sd_concepts_library = st.checkbox( + "Use the Concepts Library", + value=st.session_state["defaults"].general.use_sd_concepts_library, + help="Use the embeds Concepts Library, if checked, once the settings are saved an option will\ + appear to specify the directory where the concepts are stored. Default: True)", + ) if st.session_state["defaults"].general.use_sd_concepts_library: - st.session_state['defaults'].general.sd_concepts_library_folder = st.text_input("Concepts Library Folder", - value=st.session_state['defaults'].general.sd_concepts_library_folder, - help="Relative folder on which the concepts library embeds are stored. \ - Default: 'models/custom/sd-concepts-library'") - - st.session_state['defaults'].general.LDSR_dir = st.text_input("LDSR Folder", value=st.session_state['defaults'].general.LDSR_dir, - help="Folder where LDSR is located. Default: './models/ldsr'") - - st.session_state["defaults"].general.save_metadata = st.checkbox("Save Metadata", value=st.session_state['defaults'].general.save_metadata, - help="Save metadata on the output image. Default: True") - save_format_list = ["png","jpg", "jpeg","webp"] - st.session_state["defaults"].general.save_format = st.selectbox("Save Format", save_format_list, index=save_format_list.index(st.session_state['defaults'].general.save_format), - help="Format that will be used whens saving the output images. Default: 'png'") - - st.session_state["defaults"].general.skip_grid = st.checkbox("Skip Grid", value=st.session_state['defaults'].general.skip_grid, - help="Skip saving the grid output image. Default: False") + st.session_state[ + "defaults" + ].general.sd_concepts_library_folder = st.text_input( + "Concepts Library Folder", + value=st.session_state[ + "defaults" + ].general.sd_concepts_library_folder, + help="Relative folder on which the concepts library embeds are stored. \ + Default: 'models/custom/sd-concepts-library'", + ) + + st.session_state["defaults"].general.LDSR_dir = st.text_input( + "LDSR Folder", + value=st.session_state["defaults"].general.LDSR_dir, + help="Folder where LDSR is located. Default: './models/ldsr'", + ) + + st.session_state["defaults"].general.save_metadata = st.checkbox( + "Save Metadata", + value=st.session_state["defaults"].general.save_metadata, + help="Save metadata on the output image. Default: True", + ) + save_format_list = ["png", "jpg", "jpeg", "webp"] + st.session_state["defaults"].general.save_format = st.selectbox( + "Save Format", + save_format_list, + index=save_format_list.index( + st.session_state["defaults"].general.save_format + ), + help="Format that will be used whens saving the output images. Default: 'png'", + ) + + st.session_state["defaults"].general.skip_grid = st.checkbox( + "Skip Grid", + value=st.session_state["defaults"].general.skip_grid, + help="Skip saving the grid output image. Default: False", + ) if not st.session_state["defaults"].general.skip_grid: - - - st.session_state["defaults"].general.grid_quality = st.number_input("Grid Quality", value=st.session_state['defaults'].general.grid_quality, - help="Format for saving the grid output image. Default: 95") - - st.session_state["defaults"].general.skip_save = st.checkbox("Skip Save", value=st.session_state['defaults'].general.skip_save, - help="Skip saving the output image. Default: False") - - st.session_state["defaults"].general.n_rows = st.number_input("Number of Grid Rows", value=st.session_state['defaults'].general.n_rows, - help="Number of rows the grid wil have when saving the grid output image. Default: '-1'") - - st.session_state["defaults"].general.no_verify_input = st.checkbox("Do not Verify Input", value=st.session_state['defaults'].general.no_verify_input, - help="Do not verify input to check if it's too long. Default: False") - - st.session_state["defaults"].general.show_percent_in_tab_title = st.checkbox("Show Percent in tab title", value=st.session_state['defaults'].general.show_percent_in_tab_title, - help="Add the progress percent value to the page title on the tab on your browser. " - "This is useful in case you need to know how the generation is going while doign something else" - "in another tab on your browser. Default: True") - - st.session_state["defaults"].general.enable_suggestions = st.checkbox("Enable Suggestions Box", value=st.session_state['defaults'].general.enable_suggestions, - help="Adds a suggestion box under the prompt when clicked. Default: True") - - st.session_state["defaults"].daisi_app.running_on_daisi_io = st.checkbox("Running on Daisi.io?", value=st.session_state['defaults'].daisi_app.running_on_daisi_io, - help="Specify if we are running on app.Daisi.io . Default: False") + st.session_state["defaults"].general.grid_quality = st.number_input( + "Grid Quality", + value=st.session_state["defaults"].general.grid_quality, + help="Format for saving the grid output image. Default: 95", + ) + + st.session_state["defaults"].general.skip_save = st.checkbox( + "Skip Save", + value=st.session_state["defaults"].general.skip_save, + help="Skip saving the output image. Default: False", + ) + + st.session_state["defaults"].general.n_rows = st.number_input( + "Number of Grid Rows", + value=st.session_state["defaults"].general.n_rows, + help="Number of rows the grid wil have when saving the grid output image. Default: '-1'", + ) + + st.session_state["defaults"].general.no_verify_input = st.checkbox( + "Do not Verify Input", + value=st.session_state["defaults"].general.no_verify_input, + help="Do not verify input to check if it's too long. Default: False", + ) + + st.session_state[ + "defaults" + ].general.show_percent_in_tab_title = st.checkbox( + "Show Percent in tab title", + value=st.session_state[ + "defaults" + ].general.show_percent_in_tab_title, + help="Add the progress percent value to the page title on the tab on your browser. " + "This is useful in case you need to know how the generation is going while doign something else" + "in another tab on your browser. Default: True", + ) + + st.session_state["defaults"].general.enable_suggestions = st.checkbox( + "Enable Suggestions Box", + value=st.session_state["defaults"].general.enable_suggestions, + help="Adds a suggestion box under the prompt when clicked. Default: True", + ) + + st.session_state[ + "defaults" + ].daisi_app.running_on_daisi_io = st.checkbox( + "Running on Daisi.io?", + value=st.session_state["defaults"].daisi_app.running_on_daisi_io, + help="Specify if we are running on app.Daisi.io . Default: False", + ) with col4: st.title("Streamlit Config") default_theme_list = ["light", "dark"] - st.session_state["defaults"].general.default_theme = st.selectbox("Default Theme", default_theme_list, index=default_theme_list.index(st.session_state['defaults'].general.default_theme), - help="Defaut theme to use as base for streamlit. Default: dark") - st.session_state["streamlit_config"]["theme"]["base"] = st.session_state["defaults"].general.default_theme - - - if not st.session_state['defaults'].admin.hide_server_setting: + st.session_state["defaults"].general.default_theme = st.selectbox( + "Default Theme", + default_theme_list, + index=default_theme_list.index( + st.session_state["defaults"].general.default_theme + ), + help="Defaut theme to use as base for streamlit. Default: dark", + ) + st.session_state["streamlit_config"]["theme"][ + "base" + ] = st.session_state["defaults"].general.default_theme + + if not st.session_state["defaults"].admin.hide_server_setting: with st.expander("Server", True): - - st.session_state["streamlit_config"]['server']['headless'] = st.checkbox("Run Headless", help="If false, will attempt to open a browser window on start. \ + st.session_state["streamlit_config"]["server"][ + "headless" + ] = st.checkbox( + "Run Headless", + help="If false, will attempt to open a browser window on start. \ Default: false unless (1) we are on a Linux box where DISPLAY is unset, \ - or (2) we are running in the Streamlit Atom plugin.") - - st.session_state["streamlit_config"]['server']['port'] = st.number_input("Port", value=st.session_state["streamlit_config"]['server']['port'], - help="The port where the server will listen for browser connections. Default: 8501") - - st.session_state["streamlit_config"]['server']['baseUrlPath'] = st.text_input("Base Url Path", value=st.session_state["streamlit_config"]['server']['baseUrlPath'], - help="The base path for the URL where Streamlit should be served from. Default: '' ") - - st.session_state["streamlit_config"]['server']['enableCORS'] = st.checkbox("Enable CORS", value=st.session_state['streamlit_config']['server']['enableCORS'], - help="Enables support for Cross-Origin Request Sharing (CORS) protection, for added security. \ + or (2) we are running in the Streamlit Atom plugin.", + ) + + st.session_state["streamlit_config"]["server"][ + "port" + ] = st.number_input( + "Port", + value=st.session_state["streamlit_config"]["server"][ + "port" + ], + help="The port where the server will listen for browser connections. Default: 8501", + ) + + st.session_state["streamlit_config"]["server"][ + "baseUrlPath" + ] = st.text_input( + "Base Url Path", + value=st.session_state["streamlit_config"]["server"][ + "baseUrlPath" + ], + help="The base path for the URL where Streamlit should be served from. Default: '' ", + ) + + st.session_state["streamlit_config"]["server"][ + "enableCORS" + ] = st.checkbox( + "Enable CORS", + value=st.session_state["streamlit_config"]["server"][ + "enableCORS" + ], + help="Enables support for Cross-Origin Request Sharing (CORS) protection, for added security. \ Due to conflicts between CORS and XSRF, if `server.enableXsrfProtection` is on and `server.enableCORS` \ - is off at the same time, we will prioritize `server.enableXsrfProtection`. Default: true") - - st.session_state["streamlit_config"]['server']['enableXsrfProtection'] = st.checkbox("Enable Xsrf Protection", - value=st.session_state['streamlit_config']['server']['enableXsrfProtection'], - help="Enables support for Cross-Site Request Forgery (XSRF) protection, \ + is off at the same time, we will prioritize `server.enableXsrfProtection`. Default: true", + ) + + st.session_state["streamlit_config"]["server"][ + "enableXsrfProtection" + ] = st.checkbox( + "Enable Xsrf Protection", + value=st.session_state["streamlit_config"]["server"][ + "enableXsrfProtection" + ], + help="Enables support for Cross-Site Request Forgery (XSRF) protection, \ for added security. Due to conflicts between CORS and XSRF, \ if `server.enableXsrfProtection` is on and `server.enableCORS` is off at \ - the same time, we will prioritize `server.enableXsrfProtection`. Default: true") - - st.session_state["streamlit_config"]['server']['maxUploadSize'] = st.number_input("Max Upload Size", value=st.session_state["streamlit_config"]['server']['maxUploadSize'], - help="Max size, in megabytes, for files uploaded with the file_uploader. Default: 200") - - st.session_state["streamlit_config"]['server']['maxMessageSize'] = st.number_input("Max Message Size", value=st.session_state["streamlit_config"]['server']['maxUploadSize'], - help="Max size, in megabytes, of messages that can be sent via the WebSocket connection. Default: 200") - - st.session_state["streamlit_config"]['server']['enableWebsocketCompression'] = st.checkbox("Enable Websocket Compression", - value=st.session_state["streamlit_config"]['server']['enableWebsocketCompression'], - help=" Enables support for websocket compression. Default: false") - if not st.session_state['defaults'].admin.hide_browser_setting: + the same time, we will prioritize `server.enableXsrfProtection`. Default: true", + ) + + st.session_state["streamlit_config"]["server"][ + "maxUploadSize" + ] = st.number_input( + "Max Upload Size", + value=st.session_state["streamlit_config"]["server"][ + "maxUploadSize" + ], + help="Max size, in megabytes, for files uploaded with the file_uploader. Default: 200", + ) + + st.session_state["streamlit_config"]["server"][ + "maxMessageSize" + ] = st.number_input( + "Max Message Size", + value=st.session_state["streamlit_config"]["server"][ + "maxUploadSize" + ], + help="Max size, in megabytes, of messages that can be sent via the WebSocket connection. Default: 200", + ) + + st.session_state["streamlit_config"]["server"][ + "enableWebsocketCompression" + ] = st.checkbox( + "Enable Websocket Compression", + value=st.session_state["streamlit_config"]["server"][ + "enableWebsocketCompression" + ], + help=" Enables support for websocket compression. Default: false", + ) + if not st.session_state["defaults"].admin.hide_browser_setting: with st.expander("Browser", expanded=True): - st.session_state["streamlit_config"]['browser']['serverAddress'] = st.text_input("Server Address", - value=st.session_state["streamlit_config"]['browser']['serverAddress'] if "serverAddress" in st.session_state["streamlit_config"] else "localhost", - help="Internet address where users should point their browsers in order \ + st.session_state["streamlit_config"]["browser"][ + "serverAddress" + ] = st.text_input( + "Server Address", + value=st.session_state["streamlit_config"]["browser"][ + "serverAddress" + ] + if "serverAddress" in st.session_state["streamlit_config"] + else "localhost", + help="Internet address where users should point their browsers in order \ to connect to the app. Can be IP address or DNS name and path.\ This is used to: - Set the correct URL for CORS and XSRF protection purposes. \ - - Show the URL on the terminal - Open the browser. Default: 'localhost'") - - st.session_state["defaults"].general.streamlit_telemetry = st.checkbox("Enable Telemetry", value=st.session_state['defaults'].general.streamlit_telemetry, - help="Enables or Disables streamlit telemetry. Default: False") - st.session_state["streamlit_config"]["browser"]["gatherUsageStats"] = st.session_state["defaults"].general.streamlit_telemetry - - st.session_state["streamlit_config"]['browser']['serverPort'] = st.number_input("Server Port", value=st.session_state["streamlit_config"]['browser']['serverPort'], - help="Port where users should point their browsers in order to connect to the app. \ + - Show the URL on the terminal - Open the browser. Default: 'localhost'", + ) + + st.session_state[ + "defaults" + ].general.streamlit_telemetry = st.checkbox( + "Enable Telemetry", + value=st.session_state[ + "defaults" + ].general.streamlit_telemetry, + help="Enables or Disables streamlit telemetry. Default: False", + ) + st.session_state["streamlit_config"]["browser"][ + "gatherUsageStats" + ] = st.session_state["defaults"].general.streamlit_telemetry + + st.session_state["streamlit_config"]["browser"][ + "serverPort" + ] = st.number_input( + "Server Port", + value=st.session_state["streamlit_config"]["browser"][ + "serverPort" + ], + help="Port where users should point their browsers in order to connect to the app. \ This is used to: - Set the correct URL for CORS and XSRF protection purposes. \ - Show the URL on the terminal - Open the browser \ - Default: whatever value is set in server.port.") + Default: whatever value is set in server.port.", + ) with col5: st.title("Huggingface") - st.session_state["defaults"].general.huggingface_token = st.text_input("Huggingface Token", value=st.session_state['defaults'].general.huggingface_token, type="password", - help="Your Huggingface Token, it's used to download the model for the diffusers library which \ + st.session_state["defaults"].general.huggingface_token = st.text_input( + "Huggingface Token", + value=st.session_state["defaults"].general.huggingface_token, + type="password", + help="Your Huggingface Token, it's used to download the model for the diffusers library which \ is used on the Text To Video tab. This token will be saved to your user config file\ and WILL NOT be share with us or anyone. You can get your access token \ - at https://huggingface.co/settings/tokens. Default: None") + at https://huggingface.co/settings/tokens. Default: None", + ) st.title("Stable Horde") - st.session_state["defaults"].general.stable_horde_api = st.text_input("Stable Horde Api", value=st.session_state["defaults"].general.stable_horde_api, type="password", - help="First Register an account at https://stablehorde.net/register which will generate for you \ + st.session_state["defaults"].general.stable_horde_api = st.text_input( + "Stable Horde Api", + value=st.session_state["defaults"].general.stable_horde_api, + type="password", + help="First Register an account at https://stablehorde.net/register which will generate for you \ an API key. Store that key somewhere safe. \n \ If you do not want to register, you can use `0000000000` as api_key to connect anonymously.\ However anonymous accounts have the lowest priority when there's too many concurrent requests! \ To increase your priority you will need a unique API key and then to increase your Kudos \ - read more about them at https://dbzer0.com/blog/the-kudos-based-economy-for-the-koboldai-horde/.") + read more about them at https://dbzer0.com/blog/the-kudos-based-economy-for-the-koboldai-horde/.", + ) with txt2img_tab: - col1, col2, col3, col4, col5 = st.columns(5, gap='medium') + col1, col2, col3, col4, col5 = st.columns(5, gap="medium") with col1: st.title("Slider Parameters") # Width - st.session_state["defaults"].txt2img.width.value = st.number_input("Default Image Width", value=st.session_state['defaults'].txt2img.width.value, - help="Set the default width for the generated image. Default is: 512") - - st.session_state["defaults"].txt2img.width.min_value = st.number_input("Minimum Image Width", value=st.session_state['defaults'].txt2img.width.min_value, - help="Set the default minimum value for the width slider. Default is: 64") - - st.session_state["defaults"].txt2img.width.max_value = st.number_input("Maximum Image Width", value=st.session_state['defaults'].txt2img.width.max_value, - help="Set the default maximum value for the width slider. Default is: 2048") + st.session_state["defaults"].txt2img.width.value = st.number_input( + "Default Image Width", + value=st.session_state["defaults"].txt2img.width.value, + help="Set the default width for the generated image. Default is: 512", + ) + + st.session_state["defaults"].txt2img.width.min_value = st.number_input( + "Minimum Image Width", + value=st.session_state["defaults"].txt2img.width.min_value, + help="Set the default minimum value for the width slider. Default is: 64", + ) + + st.session_state["defaults"].txt2img.width.max_value = st.number_input( + "Maximum Image Width", + value=st.session_state["defaults"].txt2img.width.max_value, + help="Set the default maximum value for the width slider. Default is: 2048", + ) # Height - st.session_state["defaults"].txt2img.height.value = st.number_input("Default Image Height", value=st.session_state['defaults'].txt2img.height.value, - help="Set the default height for the generated image. Default is: 512") - - st.session_state["defaults"].txt2img.height.min_value = st.number_input("Minimum Image Height", value=st.session_state['defaults'].txt2img.height.min_value, - help="Set the default minimum value for the height slider. Default is: 64") - - st.session_state["defaults"].txt2img.height.max_value = st.number_input("Maximum Image Height", value=st.session_state['defaults'].txt2img.height.max_value, - help="Set the default maximum value for the height slider. Default is: 2048") + st.session_state["defaults"].txt2img.height.value = st.number_input( + "Default Image Height", + value=st.session_state["defaults"].txt2img.height.value, + help="Set the default height for the generated image. Default is: 512", + ) + + st.session_state["defaults"].txt2img.height.min_value = st.number_input( + "Minimum Image Height", + value=st.session_state["defaults"].txt2img.height.min_value, + help="Set the default minimum value for the height slider. Default is: 64", + ) + + st.session_state["defaults"].txt2img.height.max_value = st.number_input( + "Maximum Image Height", + value=st.session_state["defaults"].txt2img.height.max_value, + help="Set the default maximum value for the height slider. Default is: 2048", + ) with col2: # CFG - st.session_state["defaults"].txt2img.cfg_scale.value = st.number_input("Default CFG Scale", value=st.session_state['defaults'].txt2img.cfg_scale.value, - help="Set the default value for the CFG Scale. Default is: 7.5") - - st.session_state["defaults"].txt2img.cfg_scale.min_value = st.number_input("Minimum CFG Scale Value", value=st.session_state['defaults'].txt2img.cfg_scale.min_value, - help="Set the default minimum value for the CFG scale slider. Default is: 1") - - st.session_state["defaults"].txt2img.cfg_scale.step = st.number_input("CFG Slider Steps", value=st.session_state['defaults'].txt2img.cfg_scale.step, - help="Set the default value for the number of steps on the CFG scale slider. Default is: 0.5") + st.session_state[ + "defaults" + ].txt2img.cfg_scale.value = st.number_input( + "Default CFG Scale", + value=st.session_state["defaults"].txt2img.cfg_scale.value, + help="Set the default value for the CFG Scale. Default is: 7.5", + ) + + st.session_state[ + "defaults" + ].txt2img.cfg_scale.min_value = st.number_input( + "Minimum CFG Scale Value", + value=st.session_state["defaults"].txt2img.cfg_scale.min_value, + help="Set the default minimum value for the CFG scale slider. Default is: 1", + ) + + st.session_state[ + "defaults" + ].txt2img.cfg_scale.step = st.number_input( + "CFG Slider Steps", + value=st.session_state["defaults"].txt2img.cfg_scale.step, + help="Set the default value for the number of steps on the CFG scale slider. Default is: 0.5", + ) # Sampling Steps - st.session_state["defaults"].txt2img.sampling_steps.value = st.number_input("Default Sampling Steps", value=st.session_state['defaults'].txt2img.sampling_steps.value, - help="Set the default number of sampling steps to use. Default is: 30 (with k_euler)") - - st.session_state["defaults"].txt2img.sampling_steps.min_value = st.number_input("Minimum Sampling Steps", - value=st.session_state['defaults'].txt2img.sampling_steps.min_value, - help="Set the default minimum value for the sampling steps slider. Default is: 1") - - st.session_state["defaults"].txt2img.sampling_steps.step = st.number_input("Sampling Slider Steps", - value=st.session_state['defaults'].txt2img.sampling_steps.step, - help="Set the default value for the number of steps on the sampling steps slider. Default is: 10") + st.session_state[ + "defaults" + ].txt2img.sampling_steps.value = st.number_input( + "Default Sampling Steps", + value=st.session_state["defaults"].txt2img.sampling_steps.value, + help="Set the default number of sampling steps to use. Default is: 30 (with k_euler)", + ) + + st.session_state[ + "defaults" + ].txt2img.sampling_steps.min_value = st.number_input( + "Minimum Sampling Steps", + value=st.session_state[ + "defaults" + ].txt2img.sampling_steps.min_value, + help="Set the default minimum value for the sampling steps slider. Default is: 1", + ) + + st.session_state[ + "defaults" + ].txt2img.sampling_steps.step = st.number_input( + "Sampling Slider Steps", + value=st.session_state["defaults"].txt2img.sampling_steps.step, + help="Set the default value for the number of steps on the sampling steps slider. Default is: 10", + ) with col3: st.title("General Parameters") # Batch Count - st.session_state["defaults"].txt2img.batch_count.value = st.number_input("Batch count", value=st.session_state['defaults'].txt2img.batch_count.value, - help="How many iterations or batches of images to generate in total.") - - st.session_state["defaults"].txt2img.batch_size.value = st.number_input("Batch size", value=st.session_state.defaults.txt2img.batch_size.value, - help="How many images are at once in a batch.\ + st.session_state[ + "defaults" + ].txt2img.batch_count.value = st.number_input( + "Batch count", + value=st.session_state["defaults"].txt2img.batch_count.value, + help="How many iterations or batches of images to generate in total.", + ) + + st.session_state["defaults"].txt2img.batch_size.value = st.number_input( + "Batch size", + value=st.session_state.defaults.txt2img.batch_size.value, + help="How many images are at once in a batch.\ It increases the VRAM usage a lot but if you have enough VRAM it can reduce the time it \ takes to finish generation as more images are generated at once.\ - Default: 1") - - default_sampler_list = ["k_lms", "k_euler", "k_euler_a", "k_dpm_2", "k_dpm_2_a", "k_heun", "PLMS", "DDIM"] - st.session_state["defaults"].txt2img.default_sampler = st.selectbox("Default Sampler", - default_sampler_list, index=default_sampler_list.index( - st.session_state['defaults'].txt2img.default_sampler), - help="Defaut sampler to use for txt2img. Default: k_euler") - - st.session_state['defaults'].txt2img.seed = st.text_input("Default Seed", value=st.session_state['defaults'].txt2img.seed, help="Default seed.") + Default: 1", + ) + + default_sampler_list = [ + "k_lms", + "k_euler", + "k_euler_a", + "k_dpm_2", + "k_dpm_2_a", + "k_heun", + "PLMS", + "DDIM", + ] + st.session_state["defaults"].txt2img.default_sampler = st.selectbox( + "Default Sampler", + default_sampler_list, + index=default_sampler_list.index( + st.session_state["defaults"].txt2img.default_sampler + ), + help="Defaut sampler to use for txt2img. Default: k_euler", + ) + + st.session_state["defaults"].txt2img.seed = st.text_input( + "Default Seed", + value=st.session_state["defaults"].txt2img.seed, + help="Default seed.", + ) with col4: - - st.session_state["defaults"].txt2img.separate_prompts = st.checkbox("Separate Prompts", - value=st.session_state['defaults'].txt2img.separate_prompts, help="Separate Prompts. Default: False") - - st.session_state["defaults"].txt2img.normalize_prompt_weights = st.checkbox("Normalize Prompt Weights", - value=st.session_state['defaults'].txt2img.normalize_prompt_weights, - help="Choose to normalize prompt weights. Default: True") - - st.session_state["defaults"].txt2img.save_individual_images = st.checkbox("Save Individual Images", - value=st.session_state['defaults'].txt2img.save_individual_images, - help="Choose to save individual images. Default: True") - - st.session_state["defaults"].txt2img.save_grid = st.checkbox("Save Grid Images", value=st.session_state['defaults'].txt2img.save_grid, - help="Choose to save the grid images. Default: True") - - st.session_state["defaults"].txt2img.group_by_prompt = st.checkbox("Group By Prompt", value=st.session_state['defaults'].txt2img.group_by_prompt, - help="Choose to save images grouped by their prompt. Default: False") - - st.session_state["defaults"].txt2img.save_as_jpg = st.checkbox("Save As JPG", value=st.session_state['defaults'].txt2img.save_as_jpg, - help="Choose to save images as jpegs. Default: False") - - st.session_state["defaults"].txt2img.write_info_files = st.checkbox("Write Info Files For Images", value=st.session_state['defaults'].txt2img.write_info_files, - help="Choose to write the info files along with the generated images. Default: True") + st.session_state["defaults"].txt2img.separate_prompts = st.checkbox( + "Separate Prompts", + value=st.session_state["defaults"].txt2img.separate_prompts, + help="Separate Prompts. Default: False", + ) + + st.session_state[ + "defaults" + ].txt2img.normalize_prompt_weights = st.checkbox( + "Normalize Prompt Weights", + value=st.session_state["defaults"].txt2img.normalize_prompt_weights, + help="Choose to normalize prompt weights. Default: True", + ) + + st.session_state[ + "defaults" + ].txt2img.save_individual_images = st.checkbox( + "Save Individual Images", + value=st.session_state["defaults"].txt2img.save_individual_images, + help="Choose to save individual images. Default: True", + ) + + st.session_state["defaults"].txt2img.save_grid = st.checkbox( + "Save Grid Images", + value=st.session_state["defaults"].txt2img.save_grid, + help="Choose to save the grid images. Default: True", + ) + + st.session_state["defaults"].txt2img.group_by_prompt = st.checkbox( + "Group By Prompt", + value=st.session_state["defaults"].txt2img.group_by_prompt, + help="Choose to save images grouped by their prompt. Default: False", + ) + + st.session_state["defaults"].txt2img.save_as_jpg = st.checkbox( + "Save As JPG", + value=st.session_state["defaults"].txt2img.save_as_jpg, + help="Choose to save images as jpegs. Default: False", + ) + + st.session_state["defaults"].txt2img.write_info_files = st.checkbox( + "Write Info Files For Images", + value=st.session_state["defaults"].txt2img.write_info_files, + help="Choose to write the info files along with the generated images. Default: True", + ) st.session_state["defaults"].txt2img.use_GFPGAN = st.checkbox( - "Use GFPGAN", value=st.session_state['defaults'].txt2img.use_GFPGAN, help="Choose to use GFPGAN. Default: False") + "Use GFPGAN", + value=st.session_state["defaults"].txt2img.use_GFPGAN, + help="Choose to use GFPGAN. Default: False", + ) - st.session_state["defaults"].txt2img.use_upscaling = st.checkbox("Use Upscaling", value=st.session_state['defaults'].txt2img.use_upscaling, - help="Choose to turn on upscaling by default. Default: False") + st.session_state["defaults"].txt2img.use_upscaling = st.checkbox( + "Use Upscaling", + value=st.session_state["defaults"].txt2img.use_upscaling, + help="Choose to turn on upscaling by default. Default: False", + ) st.session_state["defaults"].txt2img.update_preview = True - st.session_state["defaults"].txt2img.update_preview_frequency = st.number_input("Preview Image Update Frequency", - min_value=0, - value=st.session_state['defaults'].txt2img.update_preview_frequency, - help="Set the default value for the frrquency of the preview image updates. Default is: 10") + st.session_state[ + "defaults" + ].txt2img.update_preview_frequency = st.number_input( + "Preview Image Update Frequency", + min_value=0, + value=st.session_state["defaults"].txt2img.update_preview_frequency, + help="Set the default value for the frrquency of the preview image updates. Default is: 10", + ) with col5: st.title("Variation Parameters") - st.session_state["defaults"].txt2img.variant_amount.value = st.number_input("Default Variation Amount", - value=st.session_state['defaults'].txt2img.variant_amount.value, - help="Set the default variation to use. Default is: 0.0") - - st.session_state["defaults"].txt2img.variant_amount.min_value = st.number_input("Minimum Variation Amount", - value=st.session_state['defaults'].txt2img.variant_amount.min_value, - help="Set the default minimum value for the variation slider. Default is: 0.0") - - st.session_state["defaults"].txt2img.variant_amount.max_value = st.number_input("Maximum Variation Amount", - value=st.session_state['defaults'].txt2img.variant_amount.max_value, - help="Set the default maximum value for the variation slider. Default is: 1.0") - - st.session_state["defaults"].txt2img.variant_amount.step = st.number_input("Variation Slider Steps", - value=st.session_state['defaults'].txt2img.variant_amount.step, - help="Set the default value for the number of steps on the variation slider. Default is: 1") - - st.session_state['defaults'].txt2img.variant_seed = st.text_input("Default Variation Seed", value=st.session_state['defaults'].txt2img.variant_seed, - help="Default variation seed.") + st.session_state[ + "defaults" + ].txt2img.variant_amount.value = st.number_input( + "Default Variation Amount", + value=st.session_state["defaults"].txt2img.variant_amount.value, + help="Set the default variation to use. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2img.variant_amount.min_value = st.number_input( + "Minimum Variation Amount", + value=st.session_state["defaults"].txt2img.variant_amount.min_value, + help="Set the default minimum value for the variation slider. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2img.variant_amount.max_value = st.number_input( + "Maximum Variation Amount", + value=st.session_state["defaults"].txt2img.variant_amount.max_value, + help="Set the default maximum value for the variation slider. Default is: 1.0", + ) + + st.session_state[ + "defaults" + ].txt2img.variant_amount.step = st.number_input( + "Variation Slider Steps", + value=st.session_state["defaults"].txt2img.variant_amount.step, + help="Set the default value for the number of steps on the variation slider. Default is: 1", + ) + + st.session_state["defaults"].txt2img.variant_seed = st.text_input( + "Default Variation Seed", + value=st.session_state["defaults"].txt2img.variant_seed, + help="Default variation seed.", + ) with img2img_tab: - col1, col2, col3, col4, col5 = st.columns(5, gap='medium') + col1, col2, col3, col4, col5 = st.columns(5, gap="medium") with col1: st.title("Image Editing") # Denoising - st.session_state["defaults"].img2img.denoising_strength.value = st.number_input("Default Denoising Amount", - value=st.session_state['defaults'].img2img.denoising_strength.value, - help="Set the default denoising to use. Default is: 0.75") - - st.session_state["defaults"].img2img.denoising_strength.min_value = st.number_input("Minimum Denoising Amount", - value=st.session_state['defaults'].img2img.denoising_strength.min_value, - help="Set the default minimum value for the denoising slider. Default is: 0.0") - - st.session_state["defaults"].img2img.denoising_strength.max_value = st.number_input("Maximum Denoising Amount", - value=st.session_state['defaults'].img2img.denoising_strength.max_value, - help="Set the default maximum value for the denoising slider. Default is: 1.0") - - st.session_state["defaults"].img2img.denoising_strength.step = st.number_input("Denoising Slider Steps", - value=st.session_state['defaults'].img2img.denoising_strength.step, - help="Set the default value for the number of steps on the denoising slider. Default is: 0.01") + st.session_state[ + "defaults" + ].img2img.denoising_strength.value = st.number_input( + "Default Denoising Amount", + value=st.session_state["defaults"].img2img.denoising_strength.value, + help="Set the default denoising to use. Default is: 0.75", + ) + + st.session_state[ + "defaults" + ].img2img.denoising_strength.min_value = st.number_input( + "Minimum Denoising Amount", + value=st.session_state[ + "defaults" + ].img2img.denoising_strength.min_value, + help="Set the default minimum value for the denoising slider. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].img2img.denoising_strength.max_value = st.number_input( + "Maximum Denoising Amount", + value=st.session_state[ + "defaults" + ].img2img.denoising_strength.max_value, + help="Set the default maximum value for the denoising slider. Default is: 1.0", + ) + + st.session_state[ + "defaults" + ].img2img.denoising_strength.step = st.number_input( + "Denoising Slider Steps", + value=st.session_state["defaults"].img2img.denoising_strength.step, + help="Set the default value for the number of steps on the denoising slider. Default is: 0.01", + ) # Masking - st.session_state["defaults"].img2img.mask_mode = st.number_input("Default Mask Mode", value=st.session_state['defaults'].img2img.mask_mode, - help="Set the default mask mode to use. 0 = Keep Masked Area, 1 = Regenerate Masked Area. Default is: 0") - - st.session_state["defaults"].img2img.mask_restore = st.checkbox("Default Mask Restore", value=st.session_state['defaults'].img2img.mask_restore, - help="Mask Restore. Default: False") - - st.session_state["defaults"].img2img.resize_mode = st.number_input("Default Resize Mode", value=st.session_state['defaults'].img2img.resize_mode, - help="Set the default resizing mode. 0 = Just Resize, 1 = Crop and Resize, 3 = Resize and Fill. Default is: 0") + st.session_state["defaults"].img2img.mask_mode = st.number_input( + "Default Mask Mode", + value=st.session_state["defaults"].img2img.mask_mode, + help="Set the default mask mode to use. 0 = Keep Masked Area, 1 = Regenerate Masked Area. Default is: 0", + ) + + st.session_state["defaults"].img2img.mask_restore = st.checkbox( + "Default Mask Restore", + value=st.session_state["defaults"].img2img.mask_restore, + help="Mask Restore. Default: False", + ) + + st.session_state["defaults"].img2img.resize_mode = st.number_input( + "Default Resize Mode", + value=st.session_state["defaults"].img2img.resize_mode, + help="Set the default resizing mode. 0 = Just Resize, 1 = Crop and Resize, 3 = Resize and Fill. Default is: 0", + ) with col2: st.title("Slider Parameters") # Width - st.session_state["defaults"].img2img.width.value = st.number_input("Default Outputted Image Width", value=st.session_state['defaults'].img2img.width.value, - help="Set the default width for the generated image. Default is: 512") - - st.session_state["defaults"].img2img.width.min_value = st.number_input("Minimum Outputted Image Width", value=st.session_state['defaults'].img2img.width.min_value, - help="Set the default minimum value for the width slider. Default is: 64") - - st.session_state["defaults"].img2img.width.max_value = st.number_input("Maximum Outputted Image Width", value=st.session_state['defaults'].img2img.width.max_value, - help="Set the default maximum value for the width slider. Default is: 2048") + st.session_state["defaults"].img2img.width.value = st.number_input( + "Default Outputted Image Width", + value=st.session_state["defaults"].img2img.width.value, + help="Set the default width for the generated image. Default is: 512", + ) + + st.session_state["defaults"].img2img.width.min_value = st.number_input( + "Minimum Outputted Image Width", + value=st.session_state["defaults"].img2img.width.min_value, + help="Set the default minimum value for the width slider. Default is: 64", + ) + + st.session_state["defaults"].img2img.width.max_value = st.number_input( + "Maximum Outputted Image Width", + value=st.session_state["defaults"].img2img.width.max_value, + help="Set the default maximum value for the width slider. Default is: 2048", + ) # Height - st.session_state["defaults"].img2img.height.value = st.number_input("Default Outputted Image Height", value=st.session_state['defaults'].img2img.height.value, - help="Set the default height for the generated image. Default is: 512") - - st.session_state["defaults"].img2img.height.min_value = st.number_input("Minimum Outputted Image Height", value=st.session_state['defaults'].img2img.height.min_value, - help="Set the default minimum value for the height slider. Default is: 64") - - st.session_state["defaults"].img2img.height.max_value = st.number_input("Maximum Outputted Image Height", value=st.session_state['defaults'].img2img.height.max_value, - help="Set the default maximum value for the height slider. Default is: 2048") + st.session_state["defaults"].img2img.height.value = st.number_input( + "Default Outputted Image Height", + value=st.session_state["defaults"].img2img.height.value, + help="Set the default height for the generated image. Default is: 512", + ) + + st.session_state["defaults"].img2img.height.min_value = st.number_input( + "Minimum Outputted Image Height", + value=st.session_state["defaults"].img2img.height.min_value, + help="Set the default minimum value for the height slider. Default is: 64", + ) + + st.session_state["defaults"].img2img.height.max_value = st.number_input( + "Maximum Outputted Image Height", + value=st.session_state["defaults"].img2img.height.max_value, + help="Set the default maximum value for the height slider. Default is: 2048", + ) # CFG - st.session_state["defaults"].img2img.cfg_scale.value = st.number_input("Default Img2Img CFG Scale", value=st.session_state['defaults'].img2img.cfg_scale.value, - help="Set the default value for the CFG Scale. Default is: 7.5") - - st.session_state["defaults"].img2img.cfg_scale.min_value = st.number_input("Minimum Img2Img CFG Scale Value", - value=st.session_state['defaults'].img2img.cfg_scale.min_value, - help="Set the default minimum value for the CFG scale slider. Default is: 1") + st.session_state["defaults"].img2img.cfg_scale.value = st.number_input( + "Default Img2Img CFG Scale", + value=st.session_state["defaults"].img2img.cfg_scale.value, + help="Set the default value for the CFG Scale. Default is: 7.5", + ) + + st.session_state[ + "defaults" + ].img2img.cfg_scale.min_value = st.number_input( + "Minimum Img2Img CFG Scale Value", + value=st.session_state["defaults"].img2img.cfg_scale.min_value, + help="Set the default minimum value for the CFG scale slider. Default is: 1", + ) with col3: - st.session_state["defaults"].img2img.cfg_scale.step = st.number_input("Img2Img CFG Slider Steps", - value=st.session_state['defaults'].img2img.cfg_scale.step, - help="Set the default value for the number of steps on the CFG scale slider. Default is: 0.5") + st.session_state[ + "defaults" + ].img2img.cfg_scale.step = st.number_input( + "Img2Img CFG Slider Steps", + value=st.session_state["defaults"].img2img.cfg_scale.step, + help="Set the default value for the number of steps on the CFG scale slider. Default is: 0.5", + ) # Sampling Steps - st.session_state["defaults"].img2img.sampling_steps.value = st.number_input("Default Img2Img Sampling Steps", - value=st.session_state['defaults'].img2img.sampling_steps.value, - help="Set the default number of sampling steps to use. Default is: 30 (with k_euler)") - - st.session_state["defaults"].img2img.sampling_steps.min_value = st.number_input("Minimum Img2Img Sampling Steps", - value=st.session_state['defaults'].img2img.sampling_steps.min_value, - help="Set the default minimum value for the sampling steps slider. Default is: 1") - - st.session_state["defaults"].img2img.sampling_steps.step = st.number_input("Img2Img Sampling Slider Steps", - value=st.session_state['defaults'].img2img.sampling_steps.step, - help="Set the default value for the number of steps on the sampling steps slider. Default is: 10") + st.session_state[ + "defaults" + ].img2img.sampling_steps.value = st.number_input( + "Default Img2Img Sampling Steps", + value=st.session_state["defaults"].img2img.sampling_steps.value, + help="Set the default number of sampling steps to use. Default is: 30 (with k_euler)", + ) + + st.session_state[ + "defaults" + ].img2img.sampling_steps.min_value = st.number_input( + "Minimum Img2Img Sampling Steps", + value=st.session_state[ + "defaults" + ].img2img.sampling_steps.min_value, + help="Set the default minimum value for the sampling steps slider. Default is: 1", + ) + + st.session_state[ + "defaults" + ].img2img.sampling_steps.step = st.number_input( + "Img2Img Sampling Slider Steps", + value=st.session_state["defaults"].img2img.sampling_steps.step, + help="Set the default value for the number of steps on the sampling steps slider. Default is: 10", + ) # Batch Count - st.session_state["defaults"].img2img.batch_count.value = st.number_input("Img2img Batch count", value=st.session_state["defaults"].img2img.batch_count.value, - help="How many iterations or batches of images to generate in total.") - - st.session_state["defaults"].img2img.batch_size.value = st.number_input("Img2img Batch size", value=st.session_state["defaults"].img2img.batch_size.value, - help="How many images are at once in a batch.\ + st.session_state[ + "defaults" + ].img2img.batch_count.value = st.number_input( + "Img2img Batch count", + value=st.session_state["defaults"].img2img.batch_count.value, + help="How many iterations or batches of images to generate in total.", + ) + + st.session_state[ + "defaults" + ].img2img.batch_size.value = st.number_input( + "Img2img Batch size", + value=st.session_state["defaults"].img2img.batch_size.value, + help="How many images are at once in a batch.\ It increases the VRAM usage a lot but if you have enough VRAM it can reduce the time it \ takes to finish generation as more images are generated at once.\ - Default: 1") + Default: 1", + ) with col4: # Inference Steps - st.session_state["defaults"].img2img.num_inference_steps.value = st.number_input("Default Inference Steps", - value=st.session_state['defaults'].img2img.num_inference_steps.value, - help="Set the default number of inference steps to use. Default is: 200") - - st.session_state["defaults"].img2img.num_inference_steps.min_value = st.number_input("Minimum Sampling Steps", - value=st.session_state['defaults'].img2img.num_inference_steps.min_value, - help="Set the default minimum value for the inference steps slider. Default is: 10") - - st.session_state["defaults"].img2img.num_inference_steps.max_value = st.number_input("Maximum Sampling Steps", - value=st.session_state['defaults'].img2img.num_inference_steps.max_value, - help="Set the default maximum value for the inference steps slider. Default is: 500") - - st.session_state["defaults"].img2img.num_inference_steps.step = st.number_input("Inference Slider Steps", - value=st.session_state['defaults'].img2img.num_inference_steps.step, - help="Set the default value for the number of steps on the inference steps slider.\ - Default is: 10") + st.session_state[ + "defaults" + ].img2img.num_inference_steps.value = st.number_input( + "Default Inference Steps", + value=st.session_state[ + "defaults" + ].img2img.num_inference_steps.value, + help="Set the default number of inference steps to use. Default is: 200", + ) + + st.session_state[ + "defaults" + ].img2img.num_inference_steps.min_value = st.number_input( + "Minimum Sampling Steps", + value=st.session_state[ + "defaults" + ].img2img.num_inference_steps.min_value, + help="Set the default minimum value for the inference steps slider. Default is: 10", + ) + + st.session_state[ + "defaults" + ].img2img.num_inference_steps.max_value = st.number_input( + "Maximum Sampling Steps", + value=st.session_state[ + "defaults" + ].img2img.num_inference_steps.max_value, + help="Set the default maximum value for the inference steps slider. Default is: 500", + ) + + st.session_state[ + "defaults" + ].img2img.num_inference_steps.step = st.number_input( + "Inference Slider Steps", + value=st.session_state[ + "defaults" + ].img2img.num_inference_steps.step, + help="Set the default value for the number of steps on the inference steps slider.\ + Default is: 10", + ) # Find Noise Steps - st.session_state["defaults"].img2img.find_noise_steps.value = st.number_input("Default Find Noise Steps", - value=st.session_state['defaults'].img2img.find_noise_steps.value, - help="Set the default number of find noise steps to use. Default is: 100") - - st.session_state["defaults"].img2img.find_noise_steps.min_value = st.number_input("Minimum Find Noise Steps", - value=st.session_state['defaults'].img2img.find_noise_steps.min_value, - help="Set the default minimum value for the find noise steps slider. Default is: 0") - - st.session_state["defaults"].img2img.find_noise_steps.step = st.number_input("Find Noise Slider Steps", - value=st.session_state['defaults'].img2img.find_noise_steps.step, - help="Set the default value for the number of steps on the find noise steps slider. \ - Default is: 100") + st.session_state[ + "defaults" + ].img2img.find_noise_steps.value = st.number_input( + "Default Find Noise Steps", + value=st.session_state[ + "defaults" + ].img2img.find_noise_steps.value, + help="Set the default number of find noise steps to use. Default is: 100", + ) + + st.session_state[ + "defaults" + ].img2img.find_noise_steps.min_value = st.number_input( + "Minimum Find Noise Steps", + value=st.session_state[ + "defaults" + ].img2img.find_noise_steps.min_value, + help="Set the default minimum value for the find noise steps slider. Default is: 0", + ) + + st.session_state[ + "defaults" + ].img2img.find_noise_steps.step = st.number_input( + "Find Noise Slider Steps", + value=st.session_state[ + "defaults" + ].img2img.find_noise_steps.step, + help="Set the default value for the number of steps on the find noise steps slider. \ + Default is: 100", + ) with col5: st.title("General Parameters") - default_sampler_list = ["k_lms", "k_euler", "k_euler_a", "k_dpm_2", "k_dpm_2_a", "k_heun", "PLMS", "DDIM"] - st.session_state["defaults"].img2img.sampler_name = st.selectbox("Default Img2Img Sampler", default_sampler_list, - index=default_sampler_list.index(st.session_state['defaults'].img2img.sampler_name), - help="Defaut sampler to use for img2img. Default: k_euler") - - st.session_state['defaults'].img2img.seed = st.text_input("Default Img2Img Seed", value=st.session_state['defaults'].img2img.seed, help="Default seed.") - - st.session_state["defaults"].img2img.separate_prompts = st.checkbox("Separate Img2Img Prompts", value=st.session_state['defaults'].img2img.separate_prompts, - help="Separate Prompts. Default: False") - - st.session_state["defaults"].img2img.normalize_prompt_weights = st.checkbox("Normalize Img2Img Prompt Weights", - value=st.session_state['defaults'].img2img.normalize_prompt_weights, - help="Choose to normalize prompt weights. Default: True") - - st.session_state["defaults"].img2img.save_individual_images = st.checkbox("Save Individual Img2Img Images", - value=st.session_state['defaults'].img2img.save_individual_images, - help="Choose to save individual images. Default: True") - - st.session_state["defaults"].img2img.save_grid = st.checkbox("Save Img2Img Grid Images", - value=st.session_state['defaults'].img2img.save_grid, help="Choose to save the grid images. Default: True") - - st.session_state["defaults"].img2img.group_by_prompt = st.checkbox("Group By Img2Img Prompt", - value=st.session_state['defaults'].img2img.group_by_prompt, - help="Choose to save images grouped by their prompt. Default: False") - - st.session_state["defaults"].img2img.save_as_jpg = st.checkbox("Save Img2Img As JPG", value=st.session_state['defaults'].img2img.save_as_jpg, - help="Choose to save images as jpegs. Default: False") - - st.session_state["defaults"].img2img.write_info_files = st.checkbox("Write Info Files For Img2Img Images", - value=st.session_state['defaults'].img2img.write_info_files, - help="Choose to write the info files along with the generated images. Default: True") + default_sampler_list = [ + "k_lms", + "k_euler", + "k_euler_a", + "k_dpm_2", + "k_dpm_2_a", + "k_heun", + "PLMS", + "DDIM", + ] + st.session_state["defaults"].img2img.sampler_name = st.selectbox( + "Default Img2Img Sampler", + default_sampler_list, + index=default_sampler_list.index( + st.session_state["defaults"].img2img.sampler_name + ), + help="Defaut sampler to use for img2img. Default: k_euler", + ) + + st.session_state["defaults"].img2img.seed = st.text_input( + "Default Img2Img Seed", + value=st.session_state["defaults"].img2img.seed, + help="Default seed.", + ) + + st.session_state["defaults"].img2img.separate_prompts = st.checkbox( + "Separate Img2Img Prompts", + value=st.session_state["defaults"].img2img.separate_prompts, + help="Separate Prompts. Default: False", + ) + + st.session_state[ + "defaults" + ].img2img.normalize_prompt_weights = st.checkbox( + "Normalize Img2Img Prompt Weights", + value=st.session_state["defaults"].img2img.normalize_prompt_weights, + help="Choose to normalize prompt weights. Default: True", + ) + + st.session_state[ + "defaults" + ].img2img.save_individual_images = st.checkbox( + "Save Individual Img2Img Images", + value=st.session_state["defaults"].img2img.save_individual_images, + help="Choose to save individual images. Default: True", + ) + + st.session_state["defaults"].img2img.save_grid = st.checkbox( + "Save Img2Img Grid Images", + value=st.session_state["defaults"].img2img.save_grid, + help="Choose to save the grid images. Default: True", + ) + + st.session_state["defaults"].img2img.group_by_prompt = st.checkbox( + "Group By Img2Img Prompt", + value=st.session_state["defaults"].img2img.group_by_prompt, + help="Choose to save images grouped by their prompt. Default: False", + ) + + st.session_state["defaults"].img2img.save_as_jpg = st.checkbox( + "Save Img2Img As JPG", + value=st.session_state["defaults"].img2img.save_as_jpg, + help="Choose to save images as jpegs. Default: False", + ) + + st.session_state["defaults"].img2img.write_info_files = st.checkbox( + "Write Info Files For Img2Img Images", + value=st.session_state["defaults"].img2img.write_info_files, + help="Choose to write the info files along with the generated images. Default: True", + ) st.session_state["defaults"].img2img.use_GFPGAN = st.checkbox( - "Img2Img Use GFPGAN", value=st.session_state['defaults'].img2img.use_GFPGAN, help="Choose to use GFPGAN. Default: False") + "Img2Img Use GFPGAN", + value=st.session_state["defaults"].img2img.use_GFPGAN, + help="Choose to use GFPGAN. Default: False", + ) - st.session_state["defaults"].img2img.use_RealESRGAN = st.checkbox("Img2Img Use RealESRGAN", value=st.session_state['defaults'].img2img.use_RealESRGAN, - help="Choose to use RealESRGAN. Default: False") + st.session_state["defaults"].img2img.use_RealESRGAN = st.checkbox( + "Img2Img Use RealESRGAN", + value=st.session_state["defaults"].img2img.use_RealESRGAN, + help="Choose to use RealESRGAN. Default: False", + ) st.session_state["defaults"].img2img.update_preview = True - st.session_state["defaults"].img2img.update_preview_frequency = st.number_input("Img2Img Preview Image Update Frequency", - min_value=0, - value=st.session_state['defaults'].img2img.update_preview_frequency, - help="Set the default value for the frrquency of the preview image updates. Default is: 10") + st.session_state[ + "defaults" + ].img2img.update_preview_frequency = st.number_input( + "Img2Img Preview Image Update Frequency", + min_value=0, + value=st.session_state["defaults"].img2img.update_preview_frequency, + help="Set the default value for the frrquency of the preview image updates. Default is: 10", + ) st.title("Variation Parameters") - st.session_state["defaults"].img2img.variant_amount = st.number_input("Default Img2Img Variation Amount", - value=st.session_state['defaults'].img2img.variant_amount, - help="Set the default variation to use. Default is: 0.0") + st.session_state["defaults"].img2img.variant_amount = st.number_input( + "Default Img2Img Variation Amount", + value=st.session_state["defaults"].img2img.variant_amount, + help="Set the default variation to use. Default is: 0.0", + ) # I THINK THESE ARE MISSING FROM THE CONFIG FILE # st.session_state["defaults"].img2img.variant_amount.min_value = st.number_input("Minimum Img2Img Variation Amount", @@ -614,20 +1188,28 @@ def layout(): # st.session_state["defaults"].img2img.variant_amount.step = st.number_input("Img2Img Variation Slider Steps", # value=st.session_state['defaults'].img2img.variant_amount.step, help="Set the default value for the number of steps on the variation slider. Default is: 1")) - st.session_state['defaults'].img2img.variant_seed = st.text_input("Default Img2Img Variation Seed", - value=st.session_state['defaults'].img2img.variant_seed, help="Default variation seed.") + st.session_state["defaults"].img2img.variant_seed = st.text_input( + "Default Img2Img Variation Seed", + value=st.session_state["defaults"].img2img.variant_seed, + help="Default variation seed.", + ) with img2txt_tab: col1 = st.columns(1, gap="large") st.title("Image-To-Text") - st.session_state["defaults"].img2txt.batch_size = st.number_input("Default Img2Txt Batch Size", value=st.session_state['defaults'].img2txt.batch_size, - help="Set the default batch size for Img2Txt. Default is: 420?") + st.session_state["defaults"].img2txt.batch_size = st.number_input( + "Default Img2Txt Batch Size", + value=st.session_state["defaults"].img2txt.batch_size, + help="Set the default batch size for Img2Txt. Default is: 420?", + ) - st.session_state["defaults"].img2txt.blip_image_eval_size = st.number_input("Default Blip Image Size Evaluation", - value=st.session_state['defaults'].img2txt.blip_image_eval_size, - help="Set the default value for the blip image evaluation size. Default is: 512") + st.session_state["defaults"].img2txt.blip_image_eval_size = st.number_input( + "Default Blip Image Size Evaluation", + value=st.session_state["defaults"].img2txt.blip_image_eval_size, + help="Set the default value for the blip image evaluation size. Default is: 512", + ) with txt2vid_tab: col1, col2, col3, col4, col5 = st.columns(5, gap="medium") @@ -636,206 +1218,396 @@ def layout(): st.title("Slider Parameters") # Width - st.session_state["defaults"].txt2vid.width.value = st.number_input("Default txt2vid Image Width", - value=st.session_state['defaults'].txt2vid.width.value, - help="Set the default width for the generated image. Default is: 512") - - st.session_state["defaults"].txt2vid.width.min_value = st.number_input("Minimum txt2vid Image Width", - value=st.session_state['defaults'].txt2vid.width.min_value, - help="Set the default minimum value for the width slider. Default is: 64") - - st.session_state["defaults"].txt2vid.width.max_value = st.number_input("Maximum txt2vid Image Width", - value=st.session_state['defaults'].txt2vid.width.max_value, - help="Set the default maximum value for the width slider. Default is: 2048") + st.session_state["defaults"].txt2vid.width.value = st.number_input( + "Default txt2vid Image Width", + value=st.session_state["defaults"].txt2vid.width.value, + help="Set the default width for the generated image. Default is: 512", + ) + + st.session_state["defaults"].txt2vid.width.min_value = st.number_input( + "Minimum txt2vid Image Width", + value=st.session_state["defaults"].txt2vid.width.min_value, + help="Set the default minimum value for the width slider. Default is: 64", + ) + + st.session_state["defaults"].txt2vid.width.max_value = st.number_input( + "Maximum txt2vid Image Width", + value=st.session_state["defaults"].txt2vid.width.max_value, + help="Set the default maximum value for the width slider. Default is: 2048", + ) # Height - st.session_state["defaults"].txt2vid.height.value = st.number_input("Default txt2vid Image Height", - value=st.session_state['defaults'].txt2vid.height.value, - help="Set the default height for the generated image. Default is: 512") - - st.session_state["defaults"].txt2vid.height.min_value = st.number_input("Minimum txt2vid Image Height", - value=st.session_state['defaults'].txt2vid.height.min_value, - help="Set the default minimum value for the height slider. Default is: 64") - - st.session_state["defaults"].txt2vid.height.max_value = st.number_input("Maximum txt2vid Image Height", - value=st.session_state['defaults'].txt2vid.height.max_value, - help="Set the default maximum value for the height slider. Default is: 2048") + st.session_state["defaults"].txt2vid.height.value = st.number_input( + "Default txt2vid Image Height", + value=st.session_state["defaults"].txt2vid.height.value, + help="Set the default height for the generated image. Default is: 512", + ) + + st.session_state["defaults"].txt2vid.height.min_value = st.number_input( + "Minimum txt2vid Image Height", + value=st.session_state["defaults"].txt2vid.height.min_value, + help="Set the default minimum value for the height slider. Default is: 64", + ) + + st.session_state["defaults"].txt2vid.height.max_value = st.number_input( + "Maximum txt2vid Image Height", + value=st.session_state["defaults"].txt2vid.height.max_value, + help="Set the default maximum value for the height slider. Default is: 2048", + ) # CFG - st.session_state["defaults"].txt2vid.cfg_scale.value = st.number_input("Default txt2vid CFG Scale", - value=st.session_state['defaults'].txt2vid.cfg_scale.value, - help="Set the default value for the CFG Scale. Default is: 7.5") - - st.session_state["defaults"].txt2vid.cfg_scale.min_value = st.number_input("Minimum txt2vid CFG Scale Value", - value=st.session_state['defaults'].txt2vid.cfg_scale.min_value, - help="Set the default minimum value for the CFG scale slider. Default is: 1") - - st.session_state["defaults"].txt2vid.cfg_scale.step = st.number_input("txt2vid CFG Slider Steps", - value=st.session_state['defaults'].txt2vid.cfg_scale.step, - help="Set the default value for the number of steps on the CFG scale slider. Default is: 0.5") + st.session_state["defaults"].txt2vid.cfg_scale.value = st.number_input( + "Default txt2vid CFG Scale", + value=st.session_state["defaults"].txt2vid.cfg_scale.value, + help="Set the default value for the CFG Scale. Default is: 7.5", + ) + + st.session_state[ + "defaults" + ].txt2vid.cfg_scale.min_value = st.number_input( + "Minimum txt2vid CFG Scale Value", + value=st.session_state["defaults"].txt2vid.cfg_scale.min_value, + help="Set the default minimum value for the CFG scale slider. Default is: 1", + ) + + st.session_state["defaults"].txt2vid.cfg_scale.step = st.number_input( + "txt2vid CFG Slider Steps", + value=st.session_state["defaults"].txt2vid.cfg_scale.step, + help="Set the default value for the number of steps on the CFG scale slider. Default is: 0.5", + ) with col2: # Sampling Steps - st.session_state["defaults"].txt2vid.sampling_steps.value = st.number_input("Default txt2vid Sampling Steps", - value=st.session_state['defaults'].txt2vid.sampling_steps.value, - help="Set the default number of sampling steps to use. Default is: 30 (with k_euler)") - - st.session_state["defaults"].txt2vid.sampling_steps.min_value = st.number_input("Minimum txt2vid Sampling Steps", - value=st.session_state['defaults'].txt2vid.sampling_steps.min_value, - help="Set the default minimum value for the sampling steps slider. Default is: 1") - - st.session_state["defaults"].txt2vid.sampling_steps.step = st.number_input("txt2vid Sampling Slider Steps", - value=st.session_state['defaults'].txt2vid.sampling_steps.step, - help="Set the default value for the number of steps on the sampling steps slider. Default is: 10") + st.session_state[ + "defaults" + ].txt2vid.sampling_steps.value = st.number_input( + "Default txt2vid Sampling Steps", + value=st.session_state["defaults"].txt2vid.sampling_steps.value, + help="Set the default number of sampling steps to use. Default is: 30 (with k_euler)", + ) + + st.session_state[ + "defaults" + ].txt2vid.sampling_steps.min_value = st.number_input( + "Minimum txt2vid Sampling Steps", + value=st.session_state[ + "defaults" + ].txt2vid.sampling_steps.min_value, + help="Set the default minimum value for the sampling steps slider. Default is: 1", + ) + + st.session_state[ + "defaults" + ].txt2vid.sampling_steps.step = st.number_input( + "txt2vid Sampling Slider Steps", + value=st.session_state["defaults"].txt2vid.sampling_steps.step, + help="Set the default value for the number of steps on the sampling steps slider. Default is: 10", + ) # Batch Count - st.session_state["defaults"].txt2vid.batch_count.value = st.number_input("txt2vid Batch count", value=st.session_state['defaults'].txt2vid.batch_count.value, - help="How many iterations or batches of images to generate in total.") - - st.session_state["defaults"].txt2vid.batch_size.value = st.number_input("txt2vid Batch size", value=st.session_state.defaults.txt2vid.batch_size.value, - help="How many images are at once in a batch.\ + st.session_state[ + "defaults" + ].txt2vid.batch_count.value = st.number_input( + "txt2vid Batch count", + value=st.session_state["defaults"].txt2vid.batch_count.value, + help="How many iterations or batches of images to generate in total.", + ) + + st.session_state[ + "defaults" + ].txt2vid.batch_size.value = st.number_input( + "txt2vid Batch size", + value=st.session_state.defaults.txt2vid.batch_size.value, + help="How many images are at once in a batch.\ It increases the VRAM usage a lot but if you have enough VRAM it can reduce the time it \ takes to finish generation as more images are generated at once.\ - Default: 1") + Default: 1", + ) # Inference Steps - st.session_state["defaults"].txt2vid.num_inference_steps.value = st.number_input("Default Txt2Vid Inference Steps", - value=st.session_state['defaults'].txt2vid.num_inference_steps.value, - help="Set the default number of inference steps to use. Default is: 200") - - st.session_state["defaults"].txt2vid.num_inference_steps.min_value = st.number_input("Minimum Txt2Vid Sampling Steps", - value=st.session_state['defaults'].txt2vid.num_inference_steps.min_value, - help="Set the default minimum value for the inference steps slider. Default is: 10") - - st.session_state["defaults"].txt2vid.num_inference_steps.max_value = st.number_input("Maximum Txt2Vid Sampling Steps", - value=st.session_state['defaults'].txt2vid.num_inference_steps.max_value, - help="Set the default maximum value for the inference steps slider. Default is: 500") - st.session_state["defaults"].txt2vid.num_inference_steps.step = st.number_input("Txt2Vid Inference Slider Steps", - value=st.session_state['defaults'].txt2vid.num_inference_steps.step, - help="Set the default value for the number of steps on the inference steps slider. Default is: 10") + st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.value = st.number_input( + "Default Txt2Vid Inference Steps", + value=st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.value, + help="Set the default number of inference steps to use. Default is: 200", + ) + + st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.min_value = st.number_input( + "Minimum Txt2Vid Sampling Steps", + value=st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.min_value, + help="Set the default minimum value for the inference steps slider. Default is: 10", + ) + + st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.max_value = st.number_input( + "Maximum Txt2Vid Sampling Steps", + value=st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.max_value, + help="Set the default maximum value for the inference steps slider. Default is: 500", + ) + st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.step = st.number_input( + "Txt2Vid Inference Slider Steps", + value=st.session_state[ + "defaults" + ].txt2vid.num_inference_steps.step, + help="Set the default value for the number of steps on the inference steps slider. Default is: 10", + ) with col3: st.title("General Parameters") - st.session_state['defaults'].txt2vid.default_model = st.text_input("Default Txt2Vid Model", value=st.session_state['defaults'].txt2vid.default_model, - help="Default: CompVis/stable-diffusion-v1-4") + st.session_state["defaults"].txt2vid.default_model = st.text_input( + "Default Txt2Vid Model", + value=st.session_state["defaults"].txt2vid.default_model, + help="Default: CompVis/stable-diffusion-v1-4", + ) # INSERT CUSTOM_MODELS_LIST HERE - default_sampler_list = ["k_lms", "k_euler", "k_euler_a", "k_dpm_2", "k_dpm_2_a", "k_heun", "PLMS", "DDIM"] - st.session_state["defaults"].txt2vid.default_sampler = st.selectbox("Default txt2vid Sampler", default_sampler_list, - index=default_sampler_list.index(st.session_state['defaults'].txt2vid.default_sampler), - help="Defaut sampler to use for txt2vid. Default: k_euler") - - st.session_state['defaults'].txt2vid.seed = st.text_input("Default txt2vid Seed", value=st.session_state['defaults'].txt2vid.seed, help="Default seed.") - - st.session_state['defaults'].txt2vid.scheduler_name = st.text_input("Default Txt2Vid Scheduler", - value=st.session_state['defaults'].txt2vid.scheduler_name, help="Default scheduler.") - - st.session_state["defaults"].txt2vid.separate_prompts = st.checkbox("Separate txt2vid Prompts", - value=st.session_state['defaults'].txt2vid.separate_prompts, help="Separate Prompts. Default: False") - - st.session_state["defaults"].txt2vid.normalize_prompt_weights = st.checkbox("Normalize txt2vid Prompt Weights", - value=st.session_state['defaults'].txt2vid.normalize_prompt_weights, - help="Choose to normalize prompt weights. Default: True") - - st.session_state["defaults"].txt2vid.save_individual_images = st.checkbox("Save Individual txt2vid Images", - value=st.session_state['defaults'].txt2vid.save_individual_images, - help="Choose to save individual images. Default: True") - - st.session_state["defaults"].txt2vid.save_video = st.checkbox("Save Txt2Vid Video", value=st.session_state['defaults'].txt2vid.save_video, - help="Choose to save the Txt2Vid video. Default: True") - - st.session_state["defaults"].txt2vid.save_video_on_stop = st.checkbox("Save video on Stop", value=st.session_state['defaults'].txt2vid.save_video_on_stop, - help="Save a video with all the images generated as frames when we hit the stop button \ - during a generation.") - - st.session_state["defaults"].txt2vid.group_by_prompt = st.checkbox("Group By txt2vid Prompt", value=st.session_state['defaults'].txt2vid.group_by_prompt, - help="Choose to save images grouped by their prompt. Default: False") - - st.session_state["defaults"].txt2vid.save_as_jpg = st.checkbox("Save txt2vid As JPG", value=st.session_state['defaults'].txt2vid.save_as_jpg, - help="Choose to save images as jpegs. Default: False") + default_sampler_list = [ + "k_lms", + "k_euler", + "k_euler_a", + "k_dpm_2", + "k_dpm_2_a", + "k_heun", + "PLMS", + "DDIM", + ] + st.session_state["defaults"].txt2vid.default_sampler = st.selectbox( + "Default txt2vid Sampler", + default_sampler_list, + index=default_sampler_list.index( + st.session_state["defaults"].txt2vid.default_sampler + ), + help="Defaut sampler to use for txt2vid. Default: k_euler", + ) + + st.session_state["defaults"].txt2vid.seed = st.text_input( + "Default txt2vid Seed", + value=st.session_state["defaults"].txt2vid.seed, + help="Default seed.", + ) + + st.session_state["defaults"].txt2vid.scheduler_name = st.text_input( + "Default Txt2Vid Scheduler", + value=st.session_state["defaults"].txt2vid.scheduler_name, + help="Default scheduler.", + ) + + st.session_state["defaults"].txt2vid.separate_prompts = st.checkbox( + "Separate txt2vid Prompts", + value=st.session_state["defaults"].txt2vid.separate_prompts, + help="Separate Prompts. Default: False", + ) + + st.session_state[ + "defaults" + ].txt2vid.normalize_prompt_weights = st.checkbox( + "Normalize txt2vid Prompt Weights", + value=st.session_state["defaults"].txt2vid.normalize_prompt_weights, + help="Choose to normalize prompt weights. Default: True", + ) + + st.session_state[ + "defaults" + ].txt2vid.save_individual_images = st.checkbox( + "Save Individual txt2vid Images", + value=st.session_state["defaults"].txt2vid.save_individual_images, + help="Choose to save individual images. Default: True", + ) + + st.session_state["defaults"].txt2vid.save_video = st.checkbox( + "Save Txt2Vid Video", + value=st.session_state["defaults"].txt2vid.save_video, + help="Choose to save the Txt2Vid video. Default: True", + ) + + st.session_state["defaults"].txt2vid.save_video_on_stop = st.checkbox( + "Save video on Stop", + value=st.session_state["defaults"].txt2vid.save_video_on_stop, + help="Save a video with all the images generated as frames when we hit the stop button \ + during a generation.", + ) + + st.session_state["defaults"].txt2vid.group_by_prompt = st.checkbox( + "Group By txt2vid Prompt", + value=st.session_state["defaults"].txt2vid.group_by_prompt, + help="Choose to save images grouped by their prompt. Default: False", + ) + + st.session_state["defaults"].txt2vid.save_as_jpg = st.checkbox( + "Save txt2vid As JPG", + value=st.session_state["defaults"].txt2vid.save_as_jpg, + help="Choose to save images as jpegs. Default: False", + ) # Need more info for the Help dialog... - st.session_state["defaults"].txt2vid.do_loop = st.checkbox("Loop Generations", value=st.session_state['defaults'].txt2vid.do_loop, - help="Choose to loop or something, IDK.... Default: False") - - st.session_state["defaults"].txt2vid.max_duration_in_seconds = st.number_input("Txt2Vid Max Duration in Seconds", value=st.session_state['defaults'].txt2vid.max_duration_in_seconds, - help="Set the default value for the max duration in seconds for the video generated. Default is: 30") - - st.session_state["defaults"].txt2vid.write_info_files = st.checkbox("Write Info Files For txt2vid Images", value=st.session_state['defaults'].txt2vid.write_info_files, - help="Choose to write the info files along with the generated images. Default: True") - - st.session_state["defaults"].txt2vid.use_GFPGAN = st.checkbox("txt2vid Use GFPGAN", value=st.session_state['defaults'].txt2vid.use_GFPGAN, - help="Choose to use GFPGAN. Default: False") - - st.session_state["defaults"].txt2vid.use_RealESRGAN = st.checkbox("txt2vid Use RealESRGAN", value=st.session_state['defaults'].txt2vid.use_RealESRGAN, - help="Choose to use RealESRGAN. Default: False") + st.session_state["defaults"].txt2vid.do_loop = st.checkbox( + "Loop Generations", + value=st.session_state["defaults"].txt2vid.do_loop, + help="Choose to loop or something, IDK.... Default: False", + ) + + st.session_state[ + "defaults" + ].txt2vid.max_duration_in_seconds = st.number_input( + "Txt2Vid Max Duration in Seconds", + value=st.session_state["defaults"].txt2vid.max_duration_in_seconds, + help="Set the default value for the max duration in seconds for the video generated. Default is: 30", + ) + + st.session_state["defaults"].txt2vid.write_info_files = st.checkbox( + "Write Info Files For txt2vid Images", + value=st.session_state["defaults"].txt2vid.write_info_files, + help="Choose to write the info files along with the generated images. Default: True", + ) + + st.session_state["defaults"].txt2vid.use_GFPGAN = st.checkbox( + "txt2vid Use GFPGAN", + value=st.session_state["defaults"].txt2vid.use_GFPGAN, + help="Choose to use GFPGAN. Default: False", + ) + + st.session_state["defaults"].txt2vid.use_RealESRGAN = st.checkbox( + "txt2vid Use RealESRGAN", + value=st.session_state["defaults"].txt2vid.use_RealESRGAN, + help="Choose to use RealESRGAN. Default: False", + ) st.session_state["defaults"].txt2vid.update_preview = True - st.session_state["defaults"].txt2vid.update_preview_frequency = st.number_input("txt2vid Preview Image Update Frequency", - value=st.session_state['defaults'].txt2vid.update_preview_frequency, - help="Set the default value for the frrquency of the preview image updates. Default is: 10") + st.session_state[ + "defaults" + ].txt2vid.update_preview_frequency = st.number_input( + "txt2vid Preview Image Update Frequency", + value=st.session_state["defaults"].txt2vid.update_preview_frequency, + help="Set the default value for the frrquency of the preview image updates. Default is: 10", + ) with col4: st.title("Variation Parameters") - st.session_state["defaults"].txt2vid.variant_amount.value = st.number_input("Default txt2vid Variation Amount", - value=st.session_state['defaults'].txt2vid.variant_amount.value, - help="Set the default variation to use. Default is: 0.0") - - st.session_state["defaults"].txt2vid.variant_amount.min_value = st.number_input("Minimum txt2vid Variation Amount", - value=st.session_state['defaults'].txt2vid.variant_amount.min_value, - help="Set the default minimum value for the variation slider. Default is: 0.0") - - st.session_state["defaults"].txt2vid.variant_amount.max_value = st.number_input("Maximum txt2vid Variation Amount", - value=st.session_state['defaults'].txt2vid.variant_amount.max_value, - help="Set the default maximum value for the variation slider. Default is: 1.0") - - st.session_state["defaults"].txt2vid.variant_amount.step = st.number_input("txt2vid Variation Slider Steps", - value=st.session_state['defaults'].txt2vid.variant_amount.step, - help="Set the default value for the number of steps on the variation slider. Default is: 1") - - st.session_state['defaults'].txt2vid.variant_seed = st.text_input("Default txt2vid Variation Seed", - value=st.session_state['defaults'].txt2vid.variant_seed, help="Default variation seed.") + st.session_state[ + "defaults" + ].txt2vid.variant_amount.value = st.number_input( + "Default txt2vid Variation Amount", + value=st.session_state["defaults"].txt2vid.variant_amount.value, + help="Set the default variation to use. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2vid.variant_amount.min_value = st.number_input( + "Minimum txt2vid Variation Amount", + value=st.session_state["defaults"].txt2vid.variant_amount.min_value, + help="Set the default minimum value for the variation slider. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2vid.variant_amount.max_value = st.number_input( + "Maximum txt2vid Variation Amount", + value=st.session_state["defaults"].txt2vid.variant_amount.max_value, + help="Set the default maximum value for the variation slider. Default is: 1.0", + ) + + st.session_state[ + "defaults" + ].txt2vid.variant_amount.step = st.number_input( + "txt2vid Variation Slider Steps", + value=st.session_state["defaults"].txt2vid.variant_amount.step, + help="Set the default value for the number of steps on the variation slider. Default is: 1", + ) + + st.session_state["defaults"].txt2vid.variant_seed = st.text_input( + "Default txt2vid Variation Seed", + value=st.session_state["defaults"].txt2vid.variant_seed, + help="Default variation seed.", + ) with col5: st.title("Beta Parameters") # Beta Start - st.session_state["defaults"].txt2vid.beta_start.value = st.number_input("Default txt2vid Beta Start Value", - value=st.session_state['defaults'].txt2vid.beta_start.value, - help="Set the default variation to use. Default is: 0.0") - - st.session_state["defaults"].txt2vid.beta_start.min_value = st.number_input("Minimum txt2vid Beta Start Amount", - value=st.session_state['defaults'].txt2vid.beta_start.min_value, - help="Set the default minimum value for the variation slider. Default is: 0.0") - - st.session_state["defaults"].txt2vid.beta_start.max_value = st.number_input("Maximum txt2vid Beta Start Amount", - value=st.session_state['defaults'].txt2vid.beta_start.max_value, - help="Set the default maximum value for the variation slider. Default is: 1.0") - - st.session_state["defaults"].txt2vid.beta_start.step = st.number_input("txt2vid Beta Start Slider Steps", value=st.session_state['defaults'].txt2vid.beta_start.step, - help="Set the default value for the number of steps on the variation slider. Default is: 1") - - st.session_state["defaults"].txt2vid.beta_start.format = st.text_input("Default txt2vid Beta Start Format", value=st.session_state['defaults'].txt2vid.beta_start.format, - help="Set the default Beta Start Format. Default is: %.5\f") + st.session_state["defaults"].txt2vid.beta_start.value = st.number_input( + "Default txt2vid Beta Start Value", + value=st.session_state["defaults"].txt2vid.beta_start.value, + help="Set the default variation to use. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2vid.beta_start.min_value = st.number_input( + "Minimum txt2vid Beta Start Amount", + value=st.session_state["defaults"].txt2vid.beta_start.min_value, + help="Set the default minimum value for the variation slider. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2vid.beta_start.max_value = st.number_input( + "Maximum txt2vid Beta Start Amount", + value=st.session_state["defaults"].txt2vid.beta_start.max_value, + help="Set the default maximum value for the variation slider. Default is: 1.0", + ) + + st.session_state["defaults"].txt2vid.beta_start.step = st.number_input( + "txt2vid Beta Start Slider Steps", + value=st.session_state["defaults"].txt2vid.beta_start.step, + help="Set the default value for the number of steps on the variation slider. Default is: 1", + ) + + st.session_state["defaults"].txt2vid.beta_start.format = st.text_input( + "Default txt2vid Beta Start Format", + value=st.session_state["defaults"].txt2vid.beta_start.format, + help="Set the default Beta Start Format. Default is: %.5\f", + ) # Beta End - st.session_state["defaults"].txt2vid.beta_end.value = st.number_input("Default txt2vid Beta End Value", value=st.session_state['defaults'].txt2vid.beta_end.value, - help="Set the default variation to use. Default is: 0.0") - - st.session_state["defaults"].txt2vid.beta_end.min_value = st.number_input("Minimum txt2vid Beta End Amount", value=st.session_state['defaults'].txt2vid.beta_end.min_value, - help="Set the default minimum value for the variation slider. Default is: 0.0") - - st.session_state["defaults"].txt2vid.beta_end.max_value = st.number_input("Maximum txt2vid Beta End Amount", value=st.session_state['defaults'].txt2vid.beta_end.max_value, - help="Set the default maximum value for the variation slider. Default is: 1.0") - - st.session_state["defaults"].txt2vid.beta_end.step = st.number_input("txt2vid Beta End Slider Steps", value=st.session_state['defaults'].txt2vid.beta_end.step, - help="Set the default value for the number of steps on the variation slider. Default is: 1") - - st.session_state["defaults"].txt2vid.beta_end.format = st.text_input("Default txt2vid Beta End Format", value=st.session_state['defaults'].txt2vid.beta_start.format, - help="Set the default Beta Start Format. Default is: %.5\f") + st.session_state["defaults"].txt2vid.beta_end.value = st.number_input( + "Default txt2vid Beta End Value", + value=st.session_state["defaults"].txt2vid.beta_end.value, + help="Set the default variation to use. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2vid.beta_end.min_value = st.number_input( + "Minimum txt2vid Beta End Amount", + value=st.session_state["defaults"].txt2vid.beta_end.min_value, + help="Set the default minimum value for the variation slider. Default is: 0.0", + ) + + st.session_state[ + "defaults" + ].txt2vid.beta_end.max_value = st.number_input( + "Maximum txt2vid Beta End Amount", + value=st.session_state["defaults"].txt2vid.beta_end.max_value, + help="Set the default maximum value for the variation slider. Default is: 1.0", + ) + + st.session_state["defaults"].txt2vid.beta_end.step = st.number_input( + "txt2vid Beta End Slider Steps", + value=st.session_state["defaults"].txt2vid.beta_end.step, + help="Set the default value for the number of steps on the variation slider. Default is: 1", + ) + + st.session_state["defaults"].txt2vid.beta_end.format = st.text_input( + "Default txt2vid Beta End Format", + value=st.session_state["defaults"].txt2vid.beta_start.format, + help="Set the default Beta Start Format. Default is: %.5\f", + ) with image_processing: col1, col2, col3, col4, col5 = st.columns(5, gap="large") @@ -843,8 +1615,11 @@ def layout(): with col1: st.title("GFPGAN") - st.session_state["defaults"].gfpgan.strength = st.number_input("Default Img2Txt Batch Size", value=st.session_state['defaults'].gfpgan.strength, - help="Set the default global strength for GFPGAN. Default is: 100") + st.session_state["defaults"].gfpgan.strength = st.number_input( + "Default Img2Txt Batch Size", + value=st.session_state["defaults"].gfpgan.strength, + help="Set the default global strength for GFPGAN. Default is: 100", + ) with col2: st.title("GoBig") with col3: @@ -857,27 +1632,47 @@ def layout(): with textual_inversion_tab: st.title("Textual Inversion") - st.session_state['defaults'].textual_inversion.pretrained_model_name_or_path = st.text_input("Default Textual Inversion Model Path", - value=st.session_state['defaults'].textual_inversion.pretrained_model_name_or_path, - help="Default: models/ldm/stable-diffusion-v1-4") - - st.session_state['defaults'].textual_inversion.tokenizer_name = st.text_input("Default Img2Img Variation Seed", value=st.session_state['defaults'].textual_inversion.tokenizer_name, - help="Default tokenizer seed.") + st.session_state[ + "defaults" + ].textual_inversion.pretrained_model_name_or_path = st.text_input( + "Default Textual Inversion Model Path", + value=st.session_state[ + "defaults" + ].textual_inversion.pretrained_model_name_or_path, + help="Default: models/ldm/stable-diffusion-v1-4", + ) + + st.session_state[ + "defaults" + ].textual_inversion.tokenizer_name = st.text_input( + "Default Img2Img Variation Seed", + value=st.session_state["defaults"].textual_inversion.tokenizer_name, + help="Default tokenizer seed.", + ) with concepts_library_tab: st.title("Concepts Library") - #st.info("Under Construction. :construction_worker:") - col1, col2, col3, col4, col5 = st.columns(5, gap='large') + # st.info("Under Construction. :construction_worker:") + col1, col2, col3, col4, col5 = st.columns(5, gap="large") with col1: - st.session_state["defaults"].concepts_library.concepts_per_page = st.number_input("Concepts Per Page", value=st.session_state['defaults'].concepts_library.concepts_per_page, - help="Number of concepts per page to show on the Concepts Library. Default: '12'") + st.session_state[ + "defaults" + ].concepts_library.concepts_per_page = st.number_input( + "Concepts Per Page", + value=st.session_state[ + "defaults" + ].concepts_library.concepts_per_page, + help="Number of concepts per page to show on the Concepts Library. Default: '12'", + ) # add space for the buttons at the bottom st.markdown("---") # We need a submit button to save the Settings # as well as one to reset them to the defaults, just in case. - _, _, save_button_col, reset_button_col, _, _ = st.columns([1, 1, 1, 1, 1, 1], gap="large") + _, _, save_button_col, reset_button_col, _, _ = st.columns( + [1, 1, 1, 1, 1, 1], gap="large" + ) with save_button_col: save_button = st.form_submit_button("Save") @@ -885,15 +1680,20 @@ def layout(): reset_button = st.form_submit_button("Reset") if save_button: - OmegaConf.save(config=st.session_state.defaults, f="configs/webui/userconfig_streamlit.yaml") + OmegaConf.save( + config=st.session_state.defaults, + f="configs/webui/userconfig_streamlit.yaml", + ) loaded = OmegaConf.load("configs/webui/userconfig_streamlit.yaml") assert st.session_state.defaults == loaded # - if (os.path.exists(".streamlit/config.toml")): + if os.path.exists(".streamlit/config.toml"): with open(".streamlit/config.toml", "w") as toml_file: toml.dump(st.session_state["streamlit_config"], toml_file) if reset_button: - st.session_state["defaults"] = OmegaConf.load("configs/webui/webui_streamlit.yaml") + st.session_state["defaults"] = OmegaConf.load( + "configs/webui/webui_streamlit.yaml" + ) st.experimental_rerun() diff --git a/scripts/__init__.py b/scripts/__init__.py index 829ef92e4..e69de29bb 100644 --- a/scripts/__init__.py +++ b/scripts/__init__.py @@ -1 +0,0 @@ -from logger import set_logger_verbosity, quiesce_logger diff --git a/scripts/barfi_baklavajs.py b/scripts/barfi_baklavajs.py index 9d3f8029c..569bf2d7e 100644 --- a/scripts/barfi_baklavajs.py +++ b/scripts/barfi_baklavajs.py @@ -14,78 +14,90 @@ # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # base webui import and utils. -#from sd_utils import * +# from sd_utils import * from sd_utils import st + # streamlit imports -#streamlit components section +# streamlit components section -#other imports +# other imports from barfi import st_barfi, barfi_schemas, Block # Temp imports # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- def layout(): - #st.info("Under Construction. :construction_worker:") + # st.info("Under Construction. :construction_worker:") - #from barfi import st_barfi, Block + # from barfi import st_barfi, Block - #add = Block(name='Addition') - #sub = Block(name='Subtraction') - #mul = Block(name='Multiplication') - #div = Block(name='Division') + # add = Block(name='Addition') + # sub = Block(name='Subtraction') + # mul = Block(name='Multiplication') + # div = Block(name='Division') - #barfi_result = st_barfi(base_blocks= [add, sub, mul, div]) + # barfi_result = st_barfi(base_blocks= [add, sub, mul, div]) # or if you want to use a category to organise them in the frontend sub-menu - #barfi_result = st_barfi(base_blocks= {'Op 1': [add, sub], 'Op 2': [mul, div]}) + # barfi_result = st_barfi(base_blocks= {'Op 1': [add, sub], 'Op 2': [mul, div]}) col1, col2, col3 = st.columns([1, 8, 1]) with col2: - feed = Block(name='Feed') + feed = Block(name="Feed") feed.add_output() + def feed_func(self): - self.set_interface(name='Output 1', value=4) + self.set_interface(name="Output 1", value=4) + feed.add_compute(feed_func) - splitter = Block(name='Splitter') + splitter = Block(name="Splitter") splitter.add_input() splitter.add_output() splitter.add_output() + def splitter_func(self): - in_1 = self.get_interface(name='Input 1') - value = (in_1/2) - self.set_interface(name='Output 1', value=value) - self.set_interface(name='Output 2', value=value) + in_1 = self.get_interface(name="Input 1") + value = in_1 / 2 + self.set_interface(name="Output 1", value=value) + self.set_interface(name="Output 2", value=value) + splitter.add_compute(splitter_func) - mixer = Block(name='Mixer') + mixer = Block(name="Mixer") mixer.add_input() mixer.add_input() mixer.add_output() + def mixer_func(self): - in_1 = self.get_interface(name='Input 1') - in_2 = self.get_interface(name='Input 2') - value = (in_1 + in_2) - self.set_interface(name='Output 1', value=value) + in_1 = self.get_interface(name="Input 1") + in_2 = self.get_interface(name="Input 2") + value = in_1 + in_2 + self.set_interface(name="Output 1", value=value) + mixer.add_compute(mixer_func) - result = Block(name='Result') + result = Block(name="Result") result.add_input() + def result_func(self): - in_1 = self.get_interface(name='Input 1') + self.get_interface(name="Input 1") + result.add_compute(result_func) - load_schema = st.selectbox('Select a saved schema:', barfi_schemas()) + load_schema = st.selectbox("Select a saved schema:", barfi_schemas()) - compute_engine = st.checkbox('Activate barfi compute engine', value=False) + compute_engine = st.checkbox("Activate barfi compute engine", value=False) - barfi_result = st_barfi(base_blocks=[feed, result, mixer, splitter], - compute_engine=compute_engine, load_schema=load_schema) + barfi_result = st_barfi( + base_blocks=[feed, result, mixer, splitter], + compute_engine=compute_engine, + load_schema=load_schema, + ) if barfi_result: st.write(barfi_result) diff --git a/scripts/clip_interrogator.py b/scripts/clip_interrogator.py index 6ce7816b3..1ed675ea3 100644 --- a/scripts/clip_interrogator.py +++ b/scripts/clip_interrogator.py @@ -1,172 +1,239 @@ - -#@title Setup +# @title Setup #!pip3 install ftfy regex tqdm transformers==4.15.0 timm==0.4.12 fairscale==0.4.4 #!pip3 install git+https://github.com/openai/CLIP.git #!git clone https://github.com/pharmapsychotic/clip-interrogator.git #!git clone https://github.com/salesforce/BLIP -#%cd /content/BLIP +# %cd /content/BLIP import clip import gc -#import numpy as np + +# import numpy as np import os import pandas as pd import requests import torch -#import torchvision.transforms as T -#import torchvision.transforms.functional as TF + +# import torchvision.transforms as T +# import torchvision.transforms.functional as TF from IPython.display import display from PIL import Image -#from torch import nn -#from torch.nn import functional as F + +# from torch import nn +# from torch.nn import functional as F from torchvision import transforms from torchvision.transforms.functional import InterpolationMode from ldm.models.blip import blip_decoder -device = torch.device('cuda:0' if torch.cuda.is_available() else 'cpu') +device = torch.device("cuda:0" if torch.cuda.is_available() else "cpu") blip_image_eval_size = 384 -blip_model_url = 'https://storage.googleapis.com/sfr-vision-language-research/BLIP/models/model*_base_caption.pth' -blip_model = blip_decoder(pretrained=blip_model_url, image_size=blip_image_eval_size, vit='base') +blip_model_url = "https://storage.googleapis.com/sfr-vision-language-research/BLIP/models/model*_base_caption.pth" +blip_model = blip_decoder( + pretrained=blip_model_url, image_size=blip_image_eval_size, vit="base" +) blip_model.eval() blip_model = blip_model.to(device) + def generate_caption(pil_image): - gpu_image = transforms.Compose([ - transforms.Resize((blip_image_eval_size, blip_image_eval_size), interpolation=InterpolationMode.BICUBIC), - transforms.ToTensor(), - transforms.Normalize((0.48145466, 0.4578275, 0.40821073), (0.26862954, 0.26130258, 0.27577711)) - ])(image).unsqueeze(0).to(device) + gpu_image = ( + transforms.Compose( + [ + transforms.Resize( + (blip_image_eval_size, blip_image_eval_size), + interpolation=InterpolationMode.BICUBIC, + ), + transforms.ToTensor(), + transforms.Normalize( + (0.48145466, 0.4578275, 0.40821073), + (0.26862954, 0.26130258, 0.27577711), + ), + ] + )(image) + .unsqueeze(0) + .to(device) + ) + + with torch.no_grad(): + caption = blip_model.generate( + gpu_image, sample=False, num_beams=3, max_length=20, min_length=5 + ) + return caption[0] - with torch.no_grad(): - caption = blip_model.generate(gpu_image, sample=False, num_beams=3, max_length=20, min_length=5) - return caption[0] def load_list(filename): - with open(filename, 'r', encoding='utf-8', errors='replace') as f: - items = [line.strip() for line in f.readlines()] - return items + with open(filename, "r", encoding="utf-8", errors="replace") as f: + items = [line.strip() for line in f.readlines()] + return items -def rank(model, image_features, text_array, top_count=1): - top_count = min(top_count, len(text_array)) - text_tokens = clip.tokenize([text for text in text_array]).cuda() - with torch.no_grad(): - text_features = model.encode_text(text_tokens).float() - text_features /= text_features.norm(dim=-1, keepdim=True) - similarity = torch.zeros((1, len(text_array))).to(device) - for i in range(image_features.shape[0]): - similarity += (100.0 * image_features[i].unsqueeze(0) @ text_features.T).softmax(dim=-1) - similarity /= image_features.shape[0] +def rank(model, image_features, text_array, top_count=1): + top_count = min(top_count, len(text_array)) + text_tokens = clip.tokenize([text for text in text_array]).cuda() + with torch.no_grad(): + text_features = model.encode_text(text_tokens).float() + text_features /= text_features.norm(dim=-1, keepdim=True) + + similarity = torch.zeros((1, len(text_array))).to(device) + for i in range(image_features.shape[0]): + similarity += ( + 100.0 * image_features[i].unsqueeze(0) @ text_features.T + ).softmax(dim=-1) + similarity /= image_features.shape[0] + + top_probs, top_labels = similarity.cpu().topk(top_count, dim=-1) + return [ + (text_array[top_labels[0][i].numpy()], (top_probs[0][i].numpy() * 100)) + for i in range(top_count) + ] - top_probs, top_labels = similarity.cpu().topk(top_count, dim=-1) - return [(text_array[top_labels[0][i].numpy()], (top_probs[0][i].numpy()*100)) for i in range(top_count)] def interrogate(image, models): - caption = generate_caption(image) - if len(models) == 0: - print(f"\n\n{caption}") - return - - table = [] - bests = [[('',0)]]*5 - for model_name in models: - print(f"Interrogating with {model_name}...") - model, preprocess = clip.load(model_name) - model.cuda().eval() - - images = preprocess(image).unsqueeze(0).cuda() - with torch.no_grad(): - image_features = model.encode_image(images).float() - image_features /= image_features.norm(dim=-1, keepdim=True) - - ranks = [ - rank(model, image_features, mediums), - rank(model, image_features, ["by "+artist for artist in artists]), - rank(model, image_features, trending_list), - rank(model, image_features, movements), - rank(model, image_features, flavors, top_count=3) - ] - - for i in range(len(ranks)): - confidence_sum = 0 - for ci in range(len(ranks[i])): - confidence_sum += ranks[i][ci][1] - if confidence_sum > sum(bests[i][t][1] for t in range(len(bests[i]))): - bests[i] = ranks[i] - - row = [model_name] - for r in ranks: - row.append(', '.join([f"{x[0]} ({x[1]:0.1f}%)" for x in r])) - - table.append(row) - - del model - gc.collect() - display(pd.DataFrame(table, columns=["Model", "Medium", "Artist", "Trending", "Movement", "Flavors"])) - - flaves = ', '.join([f"{x[0]}" for x in bests[4]]) - medium = bests[0][0][0] - if caption.startswith(medium): - print(f"\n\n{caption} {bests[1][0][0]}, {bests[2][0][0]}, {bests[3][0][0]}, {flaves}") - else: - print(f"\n\n{caption}, {medium} {bests[1][0][0]}, {bests[2][0][0]}, {bests[3][0][0]}, {flaves}") + caption = generate_caption(image) + if len(models) == 0: + print(f"\n\n{caption}") + return + + table = [] + bests = [[("", 0)]] * 5 + for model_name in models: + print(f"Interrogating with {model_name}...") + model, preprocess = clip.load(model_name) + model.cuda().eval() + + images = preprocess(image).unsqueeze(0).cuda() + with torch.no_grad(): + image_features = model.encode_image(images).float() + image_features /= image_features.norm(dim=-1, keepdim=True) + + ranks = [ + rank(model, image_features, mediums), + rank(model, image_features, ["by " + artist for artist in artists]), + rank(model, image_features, trending_list), + rank(model, image_features, movements), + rank(model, image_features, flavors, top_count=3), + ] + + for i in range(len(ranks)): + confidence_sum = 0 + for ci in range(len(ranks[i])): + confidence_sum += ranks[i][ci][1] + if confidence_sum > sum(bests[i][t][1] for t in range(len(bests[i]))): + bests[i] = ranks[i] + + row = [model_name] + for r in ranks: + row.append(", ".join([f"{x[0]} ({x[1]:0.1f}%)" for x in r])) + + table.append(row) + + del model + gc.collect() + display( + pd.DataFrame( + table, + columns=["Model", "Medium", "Artist", "Trending", "Movement", "Flavors"], + ) + ) + + flaves = ", ".join([f"{x[0]}" for x in bests[4]]) + medium = bests[0][0][0] + if caption.startswith(medium): + print( + f"\n\n{caption} {bests[1][0][0]}, {bests[2][0][0]}, {bests[3][0][0]}, {flaves}" + ) + else: + print( + f"\n\n{caption}, {medium} {bests[1][0][0]}, {bests[2][0][0]}, {bests[3][0][0]}, {flaves}" + ) -data_path = "../clip-interrogator/data/" -artists = load_list(os.path.join(data_path, 'artists.txt')) -flavors = load_list(os.path.join(data_path, 'flavors.txt')) -mediums = load_list(os.path.join(data_path, 'mediums.txt')) -movements = load_list(os.path.join(data_path, 'movements.txt')) +data_path = "../clip-interrogator/data/" -sites = ['Artstation', 'behance', 'cg society', 'cgsociety', 'deviantart', 'dribble', 'flickr', 'instagram', 'pexels', 'pinterest', 'pixabay', 'pixiv', 'polycount', 'reddit', 'shutterstock', 'tumblr', 'unsplash', 'zbrush central'] +artists = load_list(os.path.join(data_path, "artists.txt")) +flavors = load_list(os.path.join(data_path, "flavors.txt")) +mediums = load_list(os.path.join(data_path, "mediums.txt")) +movements = load_list(os.path.join(data_path, "movements.txt")) + +sites = [ + "Artstation", + "behance", + "cg society", + "cgsociety", + "deviantart", + "dribble", + "flickr", + "instagram", + "pexels", + "pinterest", + "pixabay", + "pixiv", + "polycount", + "reddit", + "shutterstock", + "tumblr", + "unsplash", + "zbrush central", +] trending_list = [site for site in sites] -trending_list.extend(["trending on "+site for site in sites]) -trending_list.extend(["featured on "+site for site in sites]) -trending_list.extend([site+" contest winner" for site in sites]) +trending_list.extend(["trending on " + site for site in sites]) +trending_list.extend(["featured on " + site for site in sites]) +trending_list.extend([site + " contest winner" for site in sites]) -#@title Interrogate! +# @title Interrogate! -#@markdown +# @markdown -#@markdown #####**Image:** +# @markdown #####**Image:** -image_path_or_url = "https://i.redd.it/e2e8gimigjq91.jpg" #@param {type:"string"} +image_path_or_url = "https://i.redd.it/e2e8gimigjq91.jpg" # @param {type:"string"} -#@markdown +# @markdown -#@markdown #####**CLIP models:** +# @markdown #####**CLIP models:** -#@markdown For [StableDiffusion](https://stability.ai/blog/stable-diffusion-announcement) you can just use ViTL14
-#@markdown For [DiscoDiffusion](https://colab.research.google.com/github/alembics/disco-diffusion/blob/main/Disco_Diffusion.ipynb) and -#@markdown [JAX](https://colab.research.google.com/github/huemin-art/jax-guided-diffusion/blob/v2.7/Huemin_Jax_Diffusion_2_7.ipynb) enable all the same models here as you intend to use when generating your images +# @markdown For [StableDiffusion](https://stability.ai/blog/stable-diffusion-announcement) you can just use ViTL14
+# @markdown For [DiscoDiffusion](https://colab.research.google.com/github/alembics/disco-diffusion/blob/main/Disco_Diffusion.ipynb) and +# @markdown [JAX](https://colab.research.google.com/github/huemin-art/jax-guided-diffusion/blob/v2.7/Huemin_Jax_Diffusion_2_7.ipynb) enable all the same models here as you intend to use when generating your images -ViTB32 = True #@param{type:"boolean"} -ViTB16 = True #@param{type:"boolean"} -ViTL14 = False #@param{type:"boolean"} -ViTL14_336px = False #@param{type:"boolean"} -RN101 = False #@param{type:"boolean"} -RN50 = True #@param{type:"boolean"} -RN50x4 = False #@param{type:"boolean"} -RN50x16 = False #@param{type:"boolean"} -RN50x64 = False #@param{type:"boolean"} +ViTB32 = True # @param{type:"boolean"} +ViTB16 = True # @param{type:"boolean"} +ViTL14 = False # @param{type:"boolean"} +ViTL14_336px = False # @param{type:"boolean"} +RN101 = False # @param{type:"boolean"} +RN50 = True # @param{type:"boolean"} +RN50x4 = False # @param{type:"boolean"} +RN50x16 = False # @param{type:"boolean"} +RN50x64 = False # @param{type:"boolean"} models = [] -if ViTB32: models.append('ViT-B/32') -if ViTB16: models.append('ViT-B/16') -if ViTL14: models.append('ViT-L/14') -if ViTL14_336px: models.append('ViT-L/14@336px') -if RN101: models.append('RN101') -if RN50: models.append('RN50') -if RN50x4: models.append('RN50x4') -if RN50x16: models.append('RN50x16') -if RN50x64: models.append('RN50x64') - -if str(image_path_or_url).startswith('http://') or str(image_path_or_url).startswith('https://'): - image = Image.open(requests.get(image_path_or_url, stream=True).raw).convert('RGB') +if ViTB32: + models.append("ViT-B/32") +if ViTB16: + models.append("ViT-B/16") +if ViTL14: + models.append("ViT-L/14") +if ViTL14_336px: + models.append("ViT-L/14@336px") +if RN101: + models.append("RN101") +if RN50: + models.append("RN50") +if RN50x4: + models.append("RN50x4") +if RN50x16: + models.append("RN50x16") +if RN50x64: + models.append("RN50x64") + +if str(image_path_or_url).startswith("http://") or str(image_path_or_url).startswith( + "https://" +): + image = Image.open(requests.get(image_path_or_url, stream=True).raw).convert("RGB") else: - image = Image.open(image_path_or_url).convert('RGB') + image = Image.open(image_path_or_url).convert("RGB") thumb = image.copy() thumb.thumbnail([blip_image_eval_size, blip_image_eval_size]) diff --git a/scripts/convert_original_stable_diffusion_to_diffusers.py b/scripts/convert_original_stable_diffusion_to_diffusers.py index 9572c7f1d..934a8ec1c 100644 --- a/scripts/convert_original_stable_diffusion_to_diffusers.py +++ b/scripts/convert_original_stable_diffusion_to_diffusers.py @@ -30,7 +30,7 @@ from diffusers import ( AutoencoderKL, DDIMScheduler, - #DPMSolverMultistepScheduler, + # DPMSolverMultistepScheduler, EulerAncestralDiscreteScheduler, EulerDiscreteScheduler, LDMTextToImagePipeline, @@ -39,9 +39,17 @@ StableDiffusionPipeline, UNet2DConditionModel, ) -from diffusers.pipelines.latent_diffusion.pipeline_latent_diffusion import LDMBertConfig, LDMBertModel +from diffusers.pipelines.latent_diffusion.pipeline_latent_diffusion import ( + LDMBertConfig, + LDMBertModel, +) from diffusers.pipelines.stable_diffusion import StableDiffusionSafetyChecker -from transformers import AutoFeatureExtractor, BertTokenizerFast, CLIPTextModel, CLIPTokenizer +from transformers import ( + AutoFeatureExtractor, + BertTokenizerFast, + CLIPTextModel, + CLIPTokenizer, +) def shave_segments(path, n_shave_prefix_segments=1): @@ -69,7 +77,9 @@ def renew_resnet_paths(old_list, n_shave_prefix_segments=0): new_item = new_item.replace("emb_layers.1", "time_emb_proj") new_item = new_item.replace("skip_connection", "conv_shortcut") - new_item = shave_segments(new_item, n_shave_prefix_segments=n_shave_prefix_segments) + new_item = shave_segments( + new_item, n_shave_prefix_segments=n_shave_prefix_segments + ) mapping.append({"old": old_item, "new": new_item}) @@ -85,7 +95,9 @@ def renew_vae_resnet_paths(old_list, n_shave_prefix_segments=0): new_item = old_item new_item = new_item.replace("nin_shortcut", "conv_shortcut") - new_item = shave_segments(new_item, n_shave_prefix_segments=n_shave_prefix_segments) + new_item = shave_segments( + new_item, n_shave_prefix_segments=n_shave_prefix_segments + ) mapping.append({"old": old_item, "new": new_item}) @@ -136,7 +148,9 @@ def renew_vae_attention_paths(old_list, n_shave_prefix_segments=0): new_item = new_item.replace("proj_out.weight", "proj_attn.weight") new_item = new_item.replace("proj_out.bias", "proj_attn.bias") - new_item = shave_segments(new_item, n_shave_prefix_segments=n_shave_prefix_segments) + new_item = shave_segments( + new_item, n_shave_prefix_segments=n_shave_prefix_segments + ) mapping.append({"old": old_item, "new": new_item}) @@ -144,7 +158,12 @@ def renew_vae_attention_paths(old_list, n_shave_prefix_segments=0): def assign_to_checkpoint( - paths, checkpoint, old_checkpoint, attention_paths_to_split=None, additional_replacements=None, config=None + paths, + checkpoint, + old_checkpoint, + attention_paths_to_split=None, + additional_replacements=None, + config=None, ): """ This does the final conversion step: take locally converted weights and apply a global renaming @@ -153,7 +172,9 @@ def assign_to_checkpoint( Assigns the weights to the new checkpoint. """ - assert isinstance(paths, list), "Paths should be a list of dicts containing 'old' and 'new' keys." + assert isinstance( + paths, list + ), "Paths should be a list of dicts containing 'old' and 'new' keys." # Splits the attention layers into three variables. if attention_paths_to_split is not None: @@ -165,7 +186,9 @@ def assign_to_checkpoint( num_heads = old_tensor.shape[0] // config["num_head_channels"] // 3 - old_tensor = old_tensor.reshape((num_heads, 3 * channels // num_heads) + old_tensor.shape[1:]) + old_tensor = old_tensor.reshape( + (num_heads, 3 * channels // num_heads) + old_tensor.shape[1:] + ) query, key, value = old_tensor.split(channels // num_heads, dim=1) checkpoint[path_map["query"]] = query.reshape(target_shape) @@ -176,7 +199,10 @@ def assign_to_checkpoint( new_path = path["new"] # These have already been assigned - if attention_paths_to_split is not None and new_path in attention_paths_to_split: + if ( + attention_paths_to_split is not None + and new_path in attention_paths_to_split + ): continue # Global renaming happens here @@ -213,19 +239,29 @@ def create_unet_diffusers_config(original_config): """ unet_params = original_config.model.params.unet_config.params - block_out_channels = [unet_params.model_channels * mult for mult in unet_params.channel_mult] + block_out_channels = [ + unet_params.model_channels * mult for mult in unet_params.channel_mult + ] down_block_types = [] resolution = 1 for i in range(len(block_out_channels)): - block_type = "CrossAttnDownBlock2D" if resolution in unet_params.attention_resolutions else "DownBlock2D" + block_type = ( + "CrossAttnDownBlock2D" + if resolution in unet_params.attention_resolutions + else "DownBlock2D" + ) down_block_types.append(block_type) if i != len(block_out_channels) - 1: resolution *= 2 up_block_types = [] for i in range(len(block_out_channels)): - block_type = "CrossAttnUpBlock2D" if resolution in unet_params.attention_resolutions else "UpBlock2D" + block_type = ( + "CrossAttnUpBlock2D" + if resolution in unet_params.attention_resolutions + else "UpBlock2D" + ) up_block_types.append(block_type) resolution //= 2 @@ -309,7 +345,9 @@ def convert_ldm_unet_checkpoint(checkpoint, config, path=None, extract_ema=False for key in keys: if key.startswith("model.diffusion_model"): flat_ema_key = "model_ema." + "".join(key.split(".")[1:]) - unet_state_dict[key.replace(unet_key, "")] = checkpoint.pop(flat_ema_key) + unet_state_dict[key.replace(unet_key, "")] = checkpoint.pop( + flat_ema_key + ) else: print( "In this conversion only the non-EMA weights are extracted. If you want to instead extract the EMA" @@ -322,10 +360,18 @@ def convert_ldm_unet_checkpoint(checkpoint, config, path=None, extract_ema=False new_checkpoint = {} - new_checkpoint["time_embedding.linear_1.weight"] = unet_state_dict["time_embed.0.weight"] - new_checkpoint["time_embedding.linear_1.bias"] = unet_state_dict["time_embed.0.bias"] - new_checkpoint["time_embedding.linear_2.weight"] = unet_state_dict["time_embed.2.weight"] - new_checkpoint["time_embedding.linear_2.bias"] = unet_state_dict["time_embed.2.bias"] + new_checkpoint["time_embedding.linear_1.weight"] = unet_state_dict[ + "time_embed.0.weight" + ] + new_checkpoint["time_embedding.linear_1.bias"] = unet_state_dict[ + "time_embed.0.bias" + ] + new_checkpoint["time_embedding.linear_2.weight"] = unet_state_dict[ + "time_embed.2.weight" + ] + new_checkpoint["time_embedding.linear_2.bias"] = unet_state_dict[ + "time_embed.2.bias" + ] new_checkpoint["conv_in.weight"] = unet_state_dict["input_blocks.0.0.weight"] new_checkpoint["conv_in.bias"] = unet_state_dict["input_blocks.0.0.bias"] @@ -336,21 +382,39 @@ def convert_ldm_unet_checkpoint(checkpoint, config, path=None, extract_ema=False new_checkpoint["conv_out.bias"] = unet_state_dict["out.2.bias"] # Retrieves the keys for the input blocks only - num_input_blocks = len({".".join(layer.split(".")[:2]) for layer in unet_state_dict if "input_blocks" in layer}) + num_input_blocks = len( + { + ".".join(layer.split(".")[:2]) + for layer in unet_state_dict + if "input_blocks" in layer + } + ) input_blocks = { layer_id: [key for key in unet_state_dict if f"input_blocks.{layer_id}" in key] for layer_id in range(num_input_blocks) } # Retrieves the keys for the middle blocks only - num_middle_blocks = len({".".join(layer.split(".")[:2]) for layer in unet_state_dict if "middle_block" in layer}) + num_middle_blocks = len( + { + ".".join(layer.split(".")[:2]) + for layer in unet_state_dict + if "middle_block" in layer + } + ) middle_blocks = { layer_id: [key for key in unet_state_dict if f"middle_block.{layer_id}" in key] for layer_id in range(num_middle_blocks) } # Retrieves the keys for the output blocks only - num_output_blocks = len({".".join(layer.split(".")[:2]) for layer in unet_state_dict if "output_blocks" in layer}) + num_output_blocks = len( + { + ".".join(layer.split(".")[:2]) + for layer in unet_state_dict + if "output_blocks" in layer + } + ) output_blocks = { layer_id: [key for key in unet_state_dict if f"output_blocks.{layer_id}" in key] for layer_id in range(num_output_blocks) @@ -361,29 +425,45 @@ def convert_ldm_unet_checkpoint(checkpoint, config, path=None, extract_ema=False layer_in_block_id = (i - 1) % (config["layers_per_block"] + 1) resnets = [ - key for key in input_blocks[i] if f"input_blocks.{i}.0" in key and f"input_blocks.{i}.0.op" not in key + key + for key in input_blocks[i] + if f"input_blocks.{i}.0" in key and f"input_blocks.{i}.0.op" not in key ] attentions = [key for key in input_blocks[i] if f"input_blocks.{i}.1" in key] if f"input_blocks.{i}.0.op.weight" in unet_state_dict: - new_checkpoint[f"down_blocks.{block_id}.downsamplers.0.conv.weight"] = unet_state_dict.pop( - f"input_blocks.{i}.0.op.weight" - ) - new_checkpoint[f"down_blocks.{block_id}.downsamplers.0.conv.bias"] = unet_state_dict.pop( - f"input_blocks.{i}.0.op.bias" - ) + new_checkpoint[ + f"down_blocks.{block_id}.downsamplers.0.conv.weight" + ] = unet_state_dict.pop(f"input_blocks.{i}.0.op.weight") + new_checkpoint[ + f"down_blocks.{block_id}.downsamplers.0.conv.bias" + ] = unet_state_dict.pop(f"input_blocks.{i}.0.op.bias") paths = renew_resnet_paths(resnets) - meta_path = {"old": f"input_blocks.{i}.0", "new": f"down_blocks.{block_id}.resnets.{layer_in_block_id}"} + meta_path = { + "old": f"input_blocks.{i}.0", + "new": f"down_blocks.{block_id}.resnets.{layer_in_block_id}", + } assign_to_checkpoint( - paths, new_checkpoint, unet_state_dict, additional_replacements=[meta_path], config=config + paths, + new_checkpoint, + unet_state_dict, + additional_replacements=[meta_path], + config=config, ) if len(attentions): paths = renew_attention_paths(attentions) - meta_path = {"old": f"input_blocks.{i}.1", "new": f"down_blocks.{block_id}.attentions.{layer_in_block_id}"} + meta_path = { + "old": f"input_blocks.{i}.1", + "new": f"down_blocks.{block_id}.attentions.{layer_in_block_id}", + } assign_to_checkpoint( - paths, new_checkpoint, unet_state_dict, additional_replacements=[meta_path], config=config + paths, + new_checkpoint, + unet_state_dict, + additional_replacements=[meta_path], + config=config, ) resnet_0 = middle_blocks[0] @@ -399,7 +479,11 @@ def convert_ldm_unet_checkpoint(checkpoint, config, path=None, extract_ema=False attentions_paths = renew_attention_paths(attentions) meta_path = {"old": "middle_block.1", "new": "mid_block.attentions.0"} assign_to_checkpoint( - attentions_paths, new_checkpoint, unet_state_dict, additional_replacements=[meta_path], config=config + attentions_paths, + new_checkpoint, + unet_state_dict, + additional_replacements=[meta_path], + config=config, ) for i in range(num_output_blocks): @@ -417,24 +501,35 @@ def convert_ldm_unet_checkpoint(checkpoint, config, path=None, extract_ema=False if len(output_block_list) > 1: resnets = [key for key in output_blocks[i] if f"output_blocks.{i}.0" in key] - attentions = [key for key in output_blocks[i] if f"output_blocks.{i}.1" in key] + attentions = [ + key for key in output_blocks[i] if f"output_blocks.{i}.1" in key + ] resnet_0_paths = renew_resnet_paths(resnets) paths = renew_resnet_paths(resnets) - meta_path = {"old": f"output_blocks.{i}.0", "new": f"up_blocks.{block_id}.resnets.{layer_in_block_id}"} + meta_path = { + "old": f"output_blocks.{i}.0", + "new": f"up_blocks.{block_id}.resnets.{layer_in_block_id}", + } assign_to_checkpoint( - paths, new_checkpoint, unet_state_dict, additional_replacements=[meta_path], config=config + paths, + new_checkpoint, + unet_state_dict, + additional_replacements=[meta_path], + config=config, ) if ["conv.weight", "conv.bias"] in output_block_list.values(): - index = list(output_block_list.values()).index(["conv.weight", "conv.bias"]) - new_checkpoint[f"up_blocks.{block_id}.upsamplers.0.conv.weight"] = unet_state_dict[ - f"output_blocks.{i}.{index}.conv.weight" - ] - new_checkpoint[f"up_blocks.{block_id}.upsamplers.0.conv.bias"] = unet_state_dict[ - f"output_blocks.{i}.{index}.conv.bias" - ] + index = list(output_block_list.values()).index( + ["conv.weight", "conv.bias"] + ) + new_checkpoint[ + f"up_blocks.{block_id}.upsamplers.0.conv.weight" + ] = unet_state_dict[f"output_blocks.{i}.{index}.conv.weight"] + new_checkpoint[ + f"up_blocks.{block_id}.upsamplers.0.conv.bias" + ] = unet_state_dict[f"output_blocks.{i}.{index}.conv.bias"] # Clear attentions as they have been attributed above. if len(attentions) == 2: @@ -447,13 +542,27 @@ def convert_ldm_unet_checkpoint(checkpoint, config, path=None, extract_ema=False "new": f"up_blocks.{block_id}.attentions.{layer_in_block_id}", } assign_to_checkpoint( - paths, new_checkpoint, unet_state_dict, additional_replacements=[meta_path], config=config + paths, + new_checkpoint, + unet_state_dict, + additional_replacements=[meta_path], + config=config, ) else: - resnet_0_paths = renew_resnet_paths(output_block_layers, n_shave_prefix_segments=1) + resnet_0_paths = renew_resnet_paths( + output_block_layers, n_shave_prefix_segments=1 + ) for path in resnet_0_paths: old_path = ".".join(["output_blocks", str(i), path["old"]]) - new_path = ".".join(["up_blocks", str(block_id), "resnets", str(layer_in_block_id), path["new"]]) + new_path = ".".join( + [ + "up_blocks", + str(block_id), + "resnets", + str(layer_in_block_id), + path["new"], + ] + ) new_checkpoint[new_path] = unet_state_dict[old_path] @@ -473,17 +582,29 @@ def convert_ldm_vae_checkpoint(checkpoint, config): new_checkpoint["encoder.conv_in.weight"] = vae_state_dict["encoder.conv_in.weight"] new_checkpoint["encoder.conv_in.bias"] = vae_state_dict["encoder.conv_in.bias"] - new_checkpoint["encoder.conv_out.weight"] = vae_state_dict["encoder.conv_out.weight"] + new_checkpoint["encoder.conv_out.weight"] = vae_state_dict[ + "encoder.conv_out.weight" + ] new_checkpoint["encoder.conv_out.bias"] = vae_state_dict["encoder.conv_out.bias"] - new_checkpoint["encoder.conv_norm_out.weight"] = vae_state_dict["encoder.norm_out.weight"] - new_checkpoint["encoder.conv_norm_out.bias"] = vae_state_dict["encoder.norm_out.bias"] + new_checkpoint["encoder.conv_norm_out.weight"] = vae_state_dict[ + "encoder.norm_out.weight" + ] + new_checkpoint["encoder.conv_norm_out.bias"] = vae_state_dict[ + "encoder.norm_out.bias" + ] new_checkpoint["decoder.conv_in.weight"] = vae_state_dict["decoder.conv_in.weight"] new_checkpoint["decoder.conv_in.bias"] = vae_state_dict["decoder.conv_in.bias"] - new_checkpoint["decoder.conv_out.weight"] = vae_state_dict["decoder.conv_out.weight"] + new_checkpoint["decoder.conv_out.weight"] = vae_state_dict[ + "decoder.conv_out.weight" + ] new_checkpoint["decoder.conv_out.bias"] = vae_state_dict["decoder.conv_out.bias"] - new_checkpoint["decoder.conv_norm_out.weight"] = vae_state_dict["decoder.norm_out.weight"] - new_checkpoint["decoder.conv_norm_out.bias"] = vae_state_dict["decoder.norm_out.bias"] + new_checkpoint["decoder.conv_norm_out.weight"] = vae_state_dict[ + "decoder.norm_out.weight" + ] + new_checkpoint["decoder.conv_norm_out.bias"] = vae_state_dict[ + "decoder.norm_out.bias" + ] new_checkpoint["quant_conv.weight"] = vae_state_dict["quant_conv.weight"] new_checkpoint["quant_conv.bias"] = vae_state_dict["quant_conv.bias"] @@ -491,31 +612,55 @@ def convert_ldm_vae_checkpoint(checkpoint, config): new_checkpoint["post_quant_conv.bias"] = vae_state_dict["post_quant_conv.bias"] # Retrieves the keys for the encoder down blocks only - num_down_blocks = len({".".join(layer.split(".")[:3]) for layer in vae_state_dict if "encoder.down" in layer}) + num_down_blocks = len( + { + ".".join(layer.split(".")[:3]) + for layer in vae_state_dict + if "encoder.down" in layer + } + ) down_blocks = { - layer_id: [key for key in vae_state_dict if f"down.{layer_id}" in key] for layer_id in range(num_down_blocks) + layer_id: [key for key in vae_state_dict if f"down.{layer_id}" in key] + for layer_id in range(num_down_blocks) } # Retrieves the keys for the decoder up blocks only - num_up_blocks = len({".".join(layer.split(".")[:3]) for layer in vae_state_dict if "decoder.up" in layer}) + num_up_blocks = len( + { + ".".join(layer.split(".")[:3]) + for layer in vae_state_dict + if "decoder.up" in layer + } + ) up_blocks = { - layer_id: [key for key in vae_state_dict if f"up.{layer_id}" in key] for layer_id in range(num_up_blocks) + layer_id: [key for key in vae_state_dict if f"up.{layer_id}" in key] + for layer_id in range(num_up_blocks) } for i in range(num_down_blocks): - resnets = [key for key in down_blocks[i] if f"down.{i}" in key and f"down.{i}.downsample" not in key] + resnets = [ + key + for key in down_blocks[i] + if f"down.{i}" in key and f"down.{i}.downsample" not in key + ] if f"encoder.down.{i}.downsample.conv.weight" in vae_state_dict: - new_checkpoint[f"encoder.down_blocks.{i}.downsamplers.0.conv.weight"] = vae_state_dict.pop( - f"encoder.down.{i}.downsample.conv.weight" - ) - new_checkpoint[f"encoder.down_blocks.{i}.downsamplers.0.conv.bias"] = vae_state_dict.pop( - f"encoder.down.{i}.downsample.conv.bias" - ) + new_checkpoint[ + f"encoder.down_blocks.{i}.downsamplers.0.conv.weight" + ] = vae_state_dict.pop(f"encoder.down.{i}.downsample.conv.weight") + new_checkpoint[ + f"encoder.down_blocks.{i}.downsamplers.0.conv.bias" + ] = vae_state_dict.pop(f"encoder.down.{i}.downsample.conv.bias") paths = renew_vae_resnet_paths(resnets) meta_path = {"old": f"down.{i}.block", "new": f"down_blocks.{i}.resnets"} - assign_to_checkpoint(paths, new_checkpoint, vae_state_dict, additional_replacements=[meta_path], config=config) + assign_to_checkpoint( + paths, + new_checkpoint, + vae_state_dict, + additional_replacements=[meta_path], + config=config, + ) mid_resnets = [key for key in vae_state_dict if "encoder.mid.block" in key] num_mid_res_blocks = 2 @@ -524,31 +669,51 @@ def convert_ldm_vae_checkpoint(checkpoint, config): paths = renew_vae_resnet_paths(resnets) meta_path = {"old": f"mid.block_{i}", "new": f"mid_block.resnets.{i - 1}"} - assign_to_checkpoint(paths, new_checkpoint, vae_state_dict, additional_replacements=[meta_path], config=config) + assign_to_checkpoint( + paths, + new_checkpoint, + vae_state_dict, + additional_replacements=[meta_path], + config=config, + ) mid_attentions = [key for key in vae_state_dict if "encoder.mid.attn" in key] paths = renew_vae_attention_paths(mid_attentions) meta_path = {"old": "mid.attn_1", "new": "mid_block.attentions.0"} - assign_to_checkpoint(paths, new_checkpoint, vae_state_dict, additional_replacements=[meta_path], config=config) + assign_to_checkpoint( + paths, + new_checkpoint, + vae_state_dict, + additional_replacements=[meta_path], + config=config, + ) conv_attn_to_linear(new_checkpoint) for i in range(num_up_blocks): block_id = num_up_blocks - 1 - i resnets = [ - key for key in up_blocks[block_id] if f"up.{block_id}" in key and f"up.{block_id}.upsample" not in key + key + for key in up_blocks[block_id] + if f"up.{block_id}" in key and f"up.{block_id}.upsample" not in key ] if f"decoder.up.{block_id}.upsample.conv.weight" in vae_state_dict: - new_checkpoint[f"decoder.up_blocks.{i}.upsamplers.0.conv.weight"] = vae_state_dict[ - f"decoder.up.{block_id}.upsample.conv.weight" - ] - new_checkpoint[f"decoder.up_blocks.{i}.upsamplers.0.conv.bias"] = vae_state_dict[ - f"decoder.up.{block_id}.upsample.conv.bias" - ] + new_checkpoint[ + f"decoder.up_blocks.{i}.upsamplers.0.conv.weight" + ] = vae_state_dict[f"decoder.up.{block_id}.upsample.conv.weight"] + new_checkpoint[ + f"decoder.up_blocks.{i}.upsamplers.0.conv.bias" + ] = vae_state_dict[f"decoder.up.{block_id}.upsample.conv.bias"] paths = renew_vae_resnet_paths(resnets) meta_path = {"old": f"up.{block_id}.block", "new": f"up_blocks.{i}.resnets"} - assign_to_checkpoint(paths, new_checkpoint, vae_state_dict, additional_replacements=[meta_path], config=config) + assign_to_checkpoint( + paths, + new_checkpoint, + vae_state_dict, + additional_replacements=[meta_path], + config=config, + ) mid_resnets = [key for key in vae_state_dict if "decoder.mid.block" in key] num_mid_res_blocks = 2 @@ -557,12 +722,24 @@ def convert_ldm_vae_checkpoint(checkpoint, config): paths = renew_vae_resnet_paths(resnets) meta_path = {"old": f"mid.block_{i}", "new": f"mid_block.resnets.{i - 1}"} - assign_to_checkpoint(paths, new_checkpoint, vae_state_dict, additional_replacements=[meta_path], config=config) + assign_to_checkpoint( + paths, + new_checkpoint, + vae_state_dict, + additional_replacements=[meta_path], + config=config, + ) mid_attentions = [key for key in vae_state_dict if "decoder.mid.attn" in key] paths = renew_vae_attention_paths(mid_attentions) meta_path = {"old": "mid.attn_1", "new": "mid_block.attentions.0"} - assign_to_checkpoint(paths, new_checkpoint, vae_state_dict, additional_replacements=[meta_path], config=config) + assign_to_checkpoint( + paths, + new_checkpoint, + vae_state_dict, + additional_replacements=[meta_path], + config=config, + ) conv_attn_to_linear(new_checkpoint) return new_checkpoint @@ -604,7 +781,9 @@ def _copy_layers(hf_layers, pt_layers): # copy embeds hf_model.model.embed_tokens.weight = checkpoint.transformer.token_emb.weight - hf_model.model.embed_positions.weight.data = checkpoint.transformer.pos_emb.emb.weight + hf_model.model.embed_positions.weight.data = ( + checkpoint.transformer.pos_emb.emb.weight + ) # copy layer norm _copy_linear(hf_model.model.layer_norm, checkpoint.transformer.norm) @@ -626,8 +805,10 @@ def convert_ldm_clip_checkpoint(checkpoint): for key in keys: if key.startswith("cond_stage_model.transformer"): - text_model_dict[key[len("cond_stage_model.transformer.") :]] = checkpoint[key] - + text_model_dict[key[len("cond_stage_model.transformer.") :]] = checkpoint[ + key + ] + try: text_model.load_state_dict(text_model_dict) except RuntimeError: @@ -640,7 +821,11 @@ def convert_ldm_clip_checkpoint(checkpoint): parser = argparse.ArgumentParser() parser.add_argument( - "--checkpoint_path", default=None, type=str, required=True, help="Path to the checkpoint to convert." + "--checkpoint_path", + default=None, + type=str, + required=True, + help="Path to the checkpoint to convert.", ) # !wget https://raw.githubusercontent.com/CompVis/stable-diffusion/main/configs/stable-diffusion/v1-inference.yaml parser.add_argument( @@ -664,7 +849,13 @@ def convert_ldm_clip_checkpoint(checkpoint): " higher quality images for inference. Non-EMA weights are usually better to continue fine-tuning." ), ) - parser.add_argument("--dump_path", default=None, type=str, required=True, help="Path to the output model.") + parser.add_argument( + "--dump_path", + default=None, + type=str, + required=True, + help="Path to the output model.", + ) args = parser.parse_args() @@ -691,9 +882,13 @@ def convert_ldm_clip_checkpoint(checkpoint): skip_prk_steps=True, ) elif args.scheduler_type == "lms": - scheduler = LMSDiscreteScheduler(beta_start=beta_start, beta_end=beta_end, beta_schedule="scaled_linear") + scheduler = LMSDiscreteScheduler( + beta_start=beta_start, beta_end=beta_end, beta_schedule="scaled_linear" + ) elif args.scheduler_type == "euler": - scheduler = EulerDiscreteScheduler(beta_start=beta_start, beta_end=beta_end, beta_schedule="scaled_linear") + scheduler = EulerDiscreteScheduler( + beta_start=beta_start, beta_end=beta_end, beta_schedule="scaled_linear" + ) elif args.scheduler_type == "euler-ancestral": scheduler = EulerAncestralDiscreteScheduler( beta_start=beta_start, beta_end=beta_end, beta_schedule="scaled_linear" @@ -730,12 +925,18 @@ def convert_ldm_clip_checkpoint(checkpoint): vae.load_state_dict(converted_vae_checkpoint) # Convert the text model. - text_model_type = original_config.model.params.cond_stage_config.target.split(".")[-1] + text_model_type = original_config.model.params.cond_stage_config.target.split(".")[ + -1 + ] if text_model_type == "FrozenCLIPEmbedder": text_model = convert_ldm_clip_checkpoint(checkpoint) tokenizer = CLIPTokenizer.from_pretrained("openai/clip-vit-large-patch14") - safety_checker = StableDiffusionSafetyChecker.from_pretrained("CompVis/stable-diffusion-safety-checker") - feature_extractor = AutoFeatureExtractor.from_pretrained("CompVis/stable-diffusion-safety-checker") + safety_checker = StableDiffusionSafetyChecker.from_pretrained( + "CompVis/stable-diffusion-safety-checker" + ) + feature_extractor = AutoFeatureExtractor.from_pretrained( + "CompVis/stable-diffusion-safety-checker" + ) pipe = StableDiffusionPipeline( vae=vae, text_encoder=text_model, @@ -749,6 +950,12 @@ def convert_ldm_clip_checkpoint(checkpoint): text_config = create_ldm_bert_config(original_config) text_model = convert_ldm_bert_checkpoint(checkpoint, text_config) tokenizer = BertTokenizerFast.from_pretrained("bert-base-uncased") - pipe = LDMTextToImagePipeline(vqvae=vae, bert=text_model, tokenizer=tokenizer, unet=unet, scheduler=scheduler) + pipe = LDMTextToImagePipeline( + vqvae=vae, + bert=text_model, + tokenizer=tokenizer, + unet=unet, + scheduler=scheduler, + ) - pipe.save_pretrained(args.dump_path) \ No newline at end of file + pipe.save_pretrained(args.dump_path) diff --git a/scripts/custom_components/draggable_number_input/__init__.py b/scripts/custom_components/draggable_number_input/__init__.py index 5e79185b5..f36afe467 100644 --- a/scripts/custom_components/draggable_number_input/__init__.py +++ b/scripts/custom_components/draggable_number_input/__init__.py @@ -1,11 +1,14 @@ import os import streamlit.components.v1 as components -def load(pixel_per_step = 50): - parent_dir = os.path.dirname(os.path.abspath(__file__)) - file = os.path.join(parent_dir, "main.js") - with open(file) as f: - javascript_main = f.read() - javascript_main = javascript_main.replace("%%pixelPerStep%%",str(pixel_per_step)) - components.html(f"") \ No newline at end of file +def load(pixel_per_step=50): + parent_dir = os.path.dirname(os.path.abspath(__file__)) + file = os.path.join(parent_dir, "main.js") + + with open(file) as f: + javascript_main = f.read() + javascript_main = javascript_main.replace( + "%%pixelPerStep%%", str(pixel_per_step) + ) + components.html(f"") diff --git a/scripts/custom_components/draggable_number_input/main.js b/scripts/custom_components/draggable_number_input/main.js index 574d13318..33197ee9a 100644 --- a/scripts/custom_components/draggable_number_input/main.js +++ b/scripts/custom_components/draggable_number_input/main.js @@ -5,7 +5,7 @@ var parentDoc = window.parent.document var havePointerLock = 'pointerLockElement' in parentDoc || 'mozPointerLockElement' in parentDoc || 'webkitPointerLockElement' in parentDoc; - + // the pointer locking exit function parentDoc.exitPointerLock = parentDoc.exitPointerLock || parentDoc.mozExitPointerLock || parentDoc.webkitExitPointerLock; @@ -35,10 +35,10 @@ function Lock(field) var rect = field.getBoundingClientRect(); lockBox.style.left = (rect.left-2.5)+"px"; lockBox.style.top = (rect.top-2.5)+"px"; - + lockBox.style.width = (rect.width+2.5)+"px"; lockBox.style.height = (rect.height+5)+"px"; - + lockBox.requestPointerLock(); } @@ -47,7 +47,7 @@ function Unlock() parentDoc.exitPointerLock(); lockBox.style.left = "0px"; lockBox.style.top = "0px"; - + lockBox.style.width = "0px"; lockBox.style.height = "0px"; lockedField.focus(); @@ -73,29 +73,29 @@ parentDoc.addEventListener('mousedown', (e) => { // set to 0 if field is empty if(lockedField.value === '') lockedField.value = 0.0; - + // save current field value lockedValue = parseFloat(lockedField.value); - + if(lockedField.min === '' || lockedField.min === '-Infinity') lockedMin = -99999999.0; else lockedMin = parseFloat(lockedField.min); - + if(lockedField.max === '' || lockedField.max === 'Infinity') lockedMax = 99999999.0; else lockedMax = parseFloat(lockedField.max); - + if(lockedField.step === '' || lockedField.step === 'Infinity') lockedStep = 1.0; else lockedStep = parseFloat(lockedField.step); - + // lock pointer if available if(havePointerLock) Lock(lockedField); - + // add drag event parentDoc.addEventListener("mousemove", onDrag, false); } @@ -125,7 +125,7 @@ parentDoc.addEventListener('mouseup', (e) => { // release pointer lock if available if(havePointerLock) Unlock(); - + if(lockedField !== null && lockedField !== NaN) { // stop drag event @@ -171,7 +171,7 @@ if(!parentDoc.hasOwnProperty("dragableInitialized")) z-index: 1000; } `; - + // get parent document head var head = parentDoc.getElementsByTagName('head')[0]; // add style tag @@ -189,4 +189,3 @@ if(!parentDoc.hasOwnProperty("dragableInitialized")) // set flag so this only runs once parentDoc["dragableInitialized"] = true; } - diff --git a/scripts/custom_components/sygil_suggestions/__init__.py b/scripts/custom_components/sygil_suggestions/__init__.py index e25e1ac2f..5cdb9e5b2 100644 --- a/scripts/custom_components/sygil_suggestions/__init__.py +++ b/scripts/custom_components/sygil_suggestions/__init__.py @@ -1,5 +1,4 @@ import os -from collections import defaultdict import streamlit.components.v1 as components # where to save the downloaded key_phrases @@ -11,36 +10,38 @@ # the loaded key phrase json as text thumbnails_json = "" + def init(): - global key_phrases_json, thumbnails_json - with open(key_phrases_file) as f: - key_phrases_json = f.read() - with open(thumbnails_file) as f: - thumbnails_json = f.read() + global key_phrases_json, thumbnails_json + with open(key_phrases_file) as f: + key_phrases_json = f.read() + with open(thumbnails_file) as f: + thumbnails_json = f.read() + def suggestion_area(placeholder): - # get component path - parent_dir = os.path.dirname(os.path.abspath(__file__)) - # get file paths - javascript_file = os.path.join(parent_dir, "main.js") - stylesheet_file = os.path.join(parent_dir, "main.css") - parent_stylesheet_file = os.path.join(parent_dir, "parent.css") + # get component path + parent_dir = os.path.dirname(os.path.abspath(__file__)) + # get file paths + javascript_file = os.path.join(parent_dir, "main.js") + stylesheet_file = os.path.join(parent_dir, "main.css") + parent_stylesheet_file = os.path.join(parent_dir, "parent.css") - # load file texts - with open(javascript_file) as f: - javascript_main = f.read() - with open(stylesheet_file) as f: - stylesheet_main = f.read() - with open(parent_stylesheet_file) as f: - parent_stylesheet = f.read() + # load file texts + with open(javascript_file) as f: + javascript_main = f.read() + with open(stylesheet_file) as f: + stylesheet_main = f.read() + with open(parent_stylesheet_file) as f: + parent_stylesheet = f.read() - # add suggestion area div box - html = "
javascript failed
" - # add loaded style - html += f"" - # set default variables - html += f"" - # add main java script - html += f"\n" - # add component to site - components.html(html, width=None, height=None, scrolling=True) \ No newline at end of file + # add suggestion area div box + html = "
javascript failed
" + # add loaded style + html += f"" + # set default variables + html += f"" + # add main java script + html += f"\n" + # add component to site + components.html(html, width=None, height=None, scrolling=True) diff --git a/scripts/custom_components/sygil_suggestions/main.css b/scripts/custom_components/sygil_suggestions/main.css index c8729b427..ebb66d4dc 100644 --- a/scripts/custom_components/sygil_suggestions/main.css +++ b/scripts/custom_components/sygil_suggestions/main.css @@ -25,18 +25,18 @@ body /* Track */ ::-webkit-scrollbar-track { - background: rgb(10, 13, 19); + background: rgb(10, 13, 19); } - + /* Handle */ ::-webkit-scrollbar-thumb { - background: #6c6e72; + background: #6c6e72; border-radius: 3px; } /* Handle on hover */ ::-webkit-scrollbar-thumb:hover { - background: #6c6e72; + background: #6c6e72; } #scroll_area @@ -60,7 +60,7 @@ span border-radius: 0.25rem; font-size: 1rem; font-family: "Source Sans Pro", sans-serif; - + background-color: rgb(38, 39, 48); color: white; display: inline-block; @@ -78,4 +78,4 @@ span:hover { color: rgb(255,75,75); border-color: rgb(255,75,75); -} \ No newline at end of file +} diff --git a/scripts/custom_components/sygil_suggestions/main.js b/scripts/custom_components/sygil_suggestions/main.js index 982670235..68fbd7ce9 100644 --- a/scripts/custom_components/sygil_suggestions/main.js +++ b/scripts/custom_components/sygil_suggestions/main.js @@ -102,7 +102,7 @@ function UpdateSize() { // calculate maximum height var maxHeight = buttonHeight * maxHeightInButtons; - + var height = suggestionArea.lastChild.offsetTop + buttonHeight; // apply height to iframe frame.style.height = frameHeight.replace("{}", Math.min(height,maxHeight)+"px"); @@ -186,7 +186,7 @@ function OnKey(e) } function getCaretPosition(ctrl) { - // IE < 9 Support + // IE < 9 Support if (document.selection) { ctrl.focus(); var range = document.selection.createRange(); @@ -217,7 +217,7 @@ function setCaretPosition(ctrl, start, end) { ctrl.focus(); ctrl.setSelectionRange(start, end); } - // IE < 9 + // IE < 9 else if (ctrl.createTextRange) { var range = ctrl.createTextRange(); range.collapse(true); @@ -240,9 +240,9 @@ function ButtonUpdateContext(changeCategory) var pos = getCaretPosition(promptField).end; text = promptField.value.slice(0, pos); } - + activeContext = []; - + var parts = text.split(/[\.?!,]/); if(activeCategory == "Artists" && !isEmptyOrSpaces(parts[parts.length-1])) { @@ -262,7 +262,7 @@ function ButtonUpdateContext(changeCategory) { var parts = text.split(/[\.,!?;]/); parts = parts.reverse(); - + parts.forEach( part => { var words = part.split(" "); @@ -278,7 +278,7 @@ function ButtonUpdateContext(changeCategory) }); }); } - + if(activeContext.length == 0) { if(activeCategory == contextCategory) @@ -329,7 +329,7 @@ function PatternWalk(text, pattern) { var parts = text.split(/[\,!?;]/); var part = parts[parts.length - 1]; - + var indent = 0; var outPattern = ""; var requirement = "" @@ -391,7 +391,7 @@ function PatternWalk(text, pattern) else if(pattern[i] == "," || pattern[i] == "!" || pattern[i] == "?" || pattern[i] == ";" ) { let textToCheck = (text+outPattern).trim(); - + if(textToCheck.endsWith("and")) { outPattern += "{_}"; @@ -478,7 +478,7 @@ function PatternWalk(text, pattern) } var o = pattern.slice(i+1).search(/[^\w\s]/); var subpattern = pattern.slice(i+1,i+1+o); - + var index = part.lastIndexOf(subpattern); var subPatternIndex = subpattern.length; while(index == -1) @@ -488,7 +488,7 @@ function PatternWalk(text, pattern) patternFailed = true; break; } - + subPatternIndex--; var slice = subpattern.slice(0,subPatternIndex); index = part.lastIndexOf(slice); @@ -572,17 +572,17 @@ function InsertPhrase(phrase, pattern) } var insert = PatternWalk(text,pattern); insert = insert.replace('{}',phrase); - + let firstLetter = phrase.trim()[0]; - + if(firstLetter == "a" || firstLetter == "e" || firstLetter == "i" || firstLetter == "o" || firstLetter == "u") insert = insert.replace('{_}',"an"); else insert = insert.replace('{_}',"a"); - + insert = insert.replace(/{[^|]/,""); insert = insert.replace(/[^|]}/,""); - + var caret = (text+insert).indexOf("{|}"); insert = insert.replace('{|}',""); // inserting via execCommand is required, this triggers all native browser functionality as if the user wrote into the prompt field. @@ -595,7 +595,7 @@ function SelectPhrase(e) KeepFocus(e); var pattern = e.target.getAttribute("pattern"); var phrase = e.target.getAttribute("data"); - + InsertPhrase(phrase,pattern); } @@ -614,12 +614,12 @@ function ButtonConditions() conditionalButtons.forEach(entry => { let filtered = !CheckButtonCondition(entry.condition); - + if(entry.filterGroup != null) { entry.filterGroup.split(",").forEach( (group) => { - + if(activeFilters.includes(group.trim().toLowerCase())) { filtered = filtered || true; @@ -658,7 +658,7 @@ function ShowTooltip(text, target, image = "") element.innerText = text; if(image != "" && image != null && thumbnails[cleanedName] !== undefined) { - + var img = parentDoc.createElement('img'); img.src = GetThumbnailURL(cleanedName); element.appendChild(img) @@ -809,21 +809,21 @@ function BuildTriggerIndex() } }); } - + /*let words = entry["phrase"].split(" "); let wordCount = words.length; for(let e = 0; e < wordCount; e++) { let wordKey = WordToKey(words[e].replace(/[^a-zA-Z0-9 \._\-]/g, '').trim().toLowerCase()); - + if(wordKey.length < 2) continue; - + if(!wordMap.hasOwnProperty(wordKey)) { wordMap[wordKey] = []; } - + let entrySearchTags = entry["search_tags"].split(","); entrySearchTags.push(category); entrySearchTags.forEach( search_tag => @@ -862,7 +862,7 @@ function ShowMenu() // clear all buttons from menu ClearSuggestionArea(); HideTooltip(); - + // if no chategory is selected if(activeCategory == "") { @@ -890,14 +890,14 @@ function ShowMenu() { var entry = keyPhrases[word.category]["entries"][word.index]; var tempPattern = keyPhrases[word.category]["pattern"]; - + if(entry["pattern_override"] != "") { tempPattern = entry["pattern_override"]; } - + var button = AddButton(entry["phrase"], SelectPhrase, entry["description"], entry["phrase"],tempPattern, entry["phrase"]); - + ConditionalButton(entry, button); }); } @@ -908,19 +908,19 @@ function ShowMenu() { var entry = keyPhrases[trigger.category]["entries"][trigger.index]; var tempPattern = keyPhrases[trigger.category]["pattern"]; - + if(entry["pattern_override"] != "") { tempPattern = entry["pattern_override"]; } - + var button = AddButton(entry["phrase"], SelectPhrase, entry["description"], entry["phrase"],tempPattern, entry["phrase"]); - + ConditionalButton(entry, button); }); } }); - + ButtonConditions(); // change iframe size after buttons have been added UpdateSize(); @@ -938,9 +938,9 @@ function ShowMenu() { tempPattern = entry["pattern_override"]; } - + var button = AddButton(entry["phrase"], SelectPhrase, entry["description"], entry["phrase"],tempPattern, entry["phrase"]); - + ConditionalButton(entry, button); }); ButtonConditions(); @@ -955,14 +955,14 @@ parentDoc.addEventListener("click", (e) => // skip if this frame is not visible if(!isVisible(frame)) return; - + // if the iframes prompt field is not set, get it and set it if(promptField === null) { GetPromptField(); ButtonUpdateContext(true); } - + // get the field with focus var target = parentDoc.activeElement; @@ -1024,7 +1024,7 @@ BuildTriggerIndex(); if(!parentDoc.hasOwnProperty('keyPhraseSuggestionsInitialized')) { AppendStyle(parentDoc, "key-phrase-suggestions", parentCSS); - + var tooltip = parentDoc.createElement('div'); tooltip.id = "phrase-tooltip"; parentDoc.body.appendChild(tooltip); @@ -1032,10 +1032,10 @@ if(!parentDoc.hasOwnProperty('keyPhraseSuggestionsInitialized')) // set flag so this only runs once parentDoc["keyPhraseSuggestionsLoadedBlobs"] = {}; parentDoc["keyPhraseSuggestionsInitialized"] = true; - + var cssVars = getAllCSSVariableNames(); computedStyle = getComputedStyle(parentDoc.documentElement); - + parentDoc["keyPhraseSuggestionsCSSvariables"] = ":root{"; cssVars.forEach( (rule) => @@ -1045,4 +1045,4 @@ if(!parentDoc.hasOwnProperty('keyPhraseSuggestionsInitialized')) parentDoc["keyPhraseSuggestionsCSSvariables"] += "}"; } -AppendStyle(document, "variables", parentDoc["keyPhraseSuggestionsCSSvariables"]); \ No newline at end of file +AppendStyle(document, "variables", parentDoc["keyPhraseSuggestionsCSSvariables"]); diff --git a/scripts/custom_components/sygil_suggestions/parent.css b/scripts/custom_components/sygil_suggestions/parent.css index 6e2b2851d..073d61806 100644 --- a/scripts/custom_components/sygil_suggestions/parent.css +++ b/scripts/custom_components/sygil_suggestions/parent.css @@ -1,34 +1,34 @@ .suggestion-frame { position: absolute; - + /* make as small as possible */ margin: 0px; padding: 0px; min-height: 0px; line-height: 0; - + /* animate transitions of the height property */ -webkit-transition: height 1s; -moz-transition: height 1s; -ms-transition: height 1s; -o-transition: height 1s; transition: height 1s, border-bottom-width 1s; - + /* block selection */ user-select: none; -moz-user-select: none; -khtml-user-select: none; -webkit-user-select: none; -o-user-select: none; - + z-index: 700; - + outline: 1px solid rgba(250, 250, 250, 0.2); outline-offset: 0px; border-radius: 0.25rem; background: rgb(14, 17, 23); - + box-sizing: border-box; -moz-box-sizing: border-box; -webkit-box-sizing: border-box; @@ -50,7 +50,7 @@ font-size: 1rem; font-family: "Source Sans Pro", sans-serif; padding: 0.5rem; - + cursor: default; user-select: none; -moz-user-select: none; @@ -73,7 +73,7 @@ border-bottom-left-radius: 0.5rem; border-top-right-radius: 0.5rem; border-bottom-right-radius: 0.5rem; - + cursor: default; user-select: none; -moz-user-select: none; @@ -81,4 +81,4 @@ -webkit-user-select: none; -o-user-select: none; z-index: 1500; -} \ No newline at end of file +} diff --git a/scripts/diffusers_textual_inversion_2.py b/scripts/diffusers_textual_inversion_2.py index a59a34634..24bd56dee 100644 --- a/scripts/diffusers_textual_inversion_2.py +++ b/scripts/diffusers_textual_inversion_2.py @@ -12,15 +12,13 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . import argparse import itertools import math import os import random import datetime -from pathlib import Path -from typing import Optional import numpy as np import torch @@ -32,11 +30,15 @@ from accelerate import Accelerator from accelerate.logging import get_logger from accelerate.utils import set_seed -from diffusers import AutoencoderKL, DDPMScheduler, PNDMScheduler, LMSDiscreteScheduler, StableDiffusionPipeline, UNet2DConditionModel +from diffusers import ( + AutoencoderKL, + DDPMScheduler, + LMSDiscreteScheduler, + StableDiffusionPipeline, + UNet2DConditionModel, +) from diffusers.optimization import get_scheduler -from diffusers.pipelines.stable_diffusion import StableDiffusionSafetyChecker from pipelines.stable_diffusion.no_check import NoCheck -from huggingface_hub import HfFolder, Repository, whoami from PIL import Image from torchvision import transforms from tqdm.auto import tqdm @@ -44,7 +46,6 @@ from slugify import slugify import json import os -import sys logger = get_logger(__name__) @@ -64,7 +65,10 @@ def parse_args(): help="Pretrained tokenizer name or path if not the same as model_name", ) parser.add_argument( - "--train_data_dir", type=str, default=None, help="A folder containing the training data." + "--train_data_dir", + type=str, + default=None, + help="A folder containing the training data.", ) parser.add_argument( "--placeholder_token", @@ -73,17 +77,32 @@ def parse_args(): help="A token to use as a placeholder for the concept.", ) parser.add_argument( - "--initializer_token", type=str, default=None, help="A token to use as initializer word." + "--initializer_token", + type=str, + default=None, + help="A token to use as initializer word.", + ) + parser.add_argument( + "--learnable_property", + type=str, + default="object", + help="Choose between 'object' and 'style'", + ) + parser.add_argument( + "--repeats", + type=int, + default=100, + help="How many times to repeat the training data.", ) - parser.add_argument("--learnable_property", type=str, default="object", help="Choose between 'object' and 'style'") - parser.add_argument("--repeats", type=int, default=100, help="How many times to repeat the training data.") parser.add_argument( "--output_dir", type=str, default="text-inversion-model", help="The output directory where the model predictions and checkpoints will be written.", ) - parser.add_argument("--seed", type=int, default=None, help="A seed for reproducible training.") + parser.add_argument( + "--seed", type=int, default=None, help="A seed for reproducible training." + ) parser.add_argument( "--resolution", type=int, @@ -94,10 +113,15 @@ def parse_args(): ), ) parser.add_argument( - "--center_crop", action="store_true", help="Whether to center crop images before resizing to resolution" + "--center_crop", + action="store_true", + help="Whether to center crop images before resizing to resolution", ) parser.add_argument( - "--train_batch_size", type=int, default=1, help="Batch size (per device) for the training dataloader." + "--train_batch_size", + type=int, + default=1, + help="Batch size (per device) for the training dataloader.", ) parser.add_argument("--num_train_epochs", type=int, default=100) parser.add_argument( @@ -134,12 +158,32 @@ def parse_args(): ), ) parser.add_argument( - "--lr_warmup_steps", type=int, default=500, help="Number of steps for the warmup in the lr scheduler." + "--lr_warmup_steps", + type=int, + default=500, + help="Number of steps for the warmup in the lr scheduler.", + ) + parser.add_argument( + "--adam_beta1", + type=float, + default=0.9, + help="The beta1 parameter for the Adam optimizer.", + ) + parser.add_argument( + "--adam_beta2", + type=float, + default=0.999, + help="The beta2 parameter for the Adam optimizer.", + ) + parser.add_argument( + "--adam_weight_decay", type=float, default=1e-2, help="Weight decay to use." + ) + parser.add_argument( + "--adam_epsilon", + type=float, + default=1e-08, + help="Epsilon value for the Adam optimizer", ) - parser.add_argument("--adam_beta1", type=float, default=0.9, help="The beta1 parameter for the Adam optimizer.") - parser.add_argument("--adam_beta2", type=float, default=0.999, help="The beta2 parameter for the Adam optimizer.") - parser.add_argument("--adam_weight_decay", type=float, default=1e-2, help="Weight decay to use.") - parser.add_argument("--adam_epsilon", type=float, default=1e-08, help="Epsilon value for the Adam optimizer") parser.add_argument( "--mixed_precision", type=str, @@ -151,7 +195,12 @@ def parse_args(): "and an Nvidia Ampere GPU." ), ) - parser.add_argument("--local_rank", type=int, default=-1, help="For distributed training: local_rank") + parser.add_argument( + "--local_rank", + type=int, + default=-1, + help="For distributed training: local_rank", + ) parser.add_argument( "--checkpoint_frequency", type=int, @@ -194,28 +243,32 @@ def parse_args(): "--resume_from", type=str, default=None, - help="Path to a directory to resume training from (ie, logs/token_name/2022-09-22T23-36-27)" + help="Path to a directory to resume training from (ie, logs/token_name/2022-09-22T23-36-27)", ) parser.add_argument( "--resume_checkpoint", type=str, default=None, - help="Path to a specific checkpoint to resume training from (ie, logs/token_name/2022-09-22T23-36-27/checkpoints/something.bin)." + help="Path to a specific checkpoint to resume training from (ie, logs/token_name/2022-09-22T23-36-27/checkpoints/something.bin).", ) parser.add_argument( "--config", type=str, default=None, - help="Path to a JSON configuration file containing arguments for invoking this script. If resume_from is given, its resume.json takes priority over this." + help="Path to a JSON configuration file containing arguments for invoking this script. If resume_from is given, its resume.json takes priority over this.", ) args = parser.parse_args() if args.resume_from is not None: - with open(f"{args.resume_from}/resume.json", 'rt') as f: - args = parser.parse_args(namespace=argparse.Namespace(**json.load(f)["args"])) + with open(f"{args.resume_from}/resume.json", "rt") as f: + args = parser.parse_args( + namespace=argparse.Namespace(**json.load(f)["args"]) + ) elif args.config is not None: - with open(args.config, 'rt') as f: - args = parser.parse_args(namespace=argparse.Namespace(**json.load(f)["args"])) + with open(args.config, "rt") as f: + args = parser.parse_args( + namespace=argparse.Namespace(**json.load(f)["args"]) + ) env_local_rank = int(os.environ.get("LOCAL_RANK", -1)) if env_local_rank != -1 and env_local_rank != args.local_rank: @@ -304,9 +357,8 @@ def __init__( set="train", placeholder_token="*", center_crop=False, - templates=None + templates=None, ): - self.data_root = data_root self.tokenizer = tokenizer self.learnable_property = learnable_property @@ -314,7 +366,11 @@ def __init__( self.placeholder_token = placeholder_token self.center_crop = center_crop - self.image_paths = [os.path.join(self.data_root, file_path) for file_path in os.listdir(self.data_root) if file_path.lower().endswith(('.png', '.jpg', '.jpeg'))] + self.image_paths = [ + os.path.join(self.data_root, file_path) + for file_path in os.listdir(self.data_root) + if file_path.lower().endswith((".png", ".jpg", ".jpeg")) + ] self.num_images = len(self.image_paths) self._length = self.num_images @@ -331,13 +387,16 @@ def __init__( self.templates = templates self.cache = {} - self.tokenized_templates = [self.tokenizer( + self.tokenized_templates = [ + self.tokenizer( text.format(self.placeholder_token), padding="max_length", truncation=True, max_length=self.tokenizer.model_max_length, return_tensors="pt", - ).input_ids[0] for text in self.templates] + ).input_ids[0] + for text in self.templates + ] def __len__(self): return self._length @@ -356,11 +415,16 @@ def get_example(self, image_path, flipped): img = np.array(image).astype(np.uint8) if self.center_crop: crop = min(img.shape[0], img.shape[1]) - h, w, = ( + ( + h, + w, + ) = ( img.shape[0], img.shape[1], ) - img = img[(h - crop) // 2 : (h + crop) // 2, (w - crop) // 2 : (w + crop) // 2] + img = img[ + (h - crop) // 2 : (h + crop) // 2, (w - crop) // 2 : (w + crop) // 2 + ] image = Image.fromarray(img) image = image.resize((self.size, self.size), resample=self.interpolation) image = transforms.RandomHorizontalFlip(p=1 if flipped else 0)(image) @@ -384,12 +448,13 @@ def freeze_params(params): param.requires_grad = False -def save_resume_file(basepath, args, extra = {}): +def save_resume_file(basepath, args, extra={}): info = {"args": vars(args)} info["args"].update(extra) with open(f"{basepath}/resume.json", "w") as f: json.dump(info, f, indent=4) + class Checkpointer: def __init__( self, @@ -404,7 +469,7 @@ def __init__( random_sample_batches, sample_batch_size, stable_sample_batches, - seed + seed, ): self.accelerator = accelerator self.vae = vae @@ -430,10 +495,14 @@ def checkpoint(self, step, text_encoder, save_samples=True, path=None): unwrapped = self.accelerator.unwrap_model(text_encoder) # Save a checkpoint - learned_embeds = unwrapped.get_input_embeddings().weight[self.placeholder_token_id] - learned_embeds_dict = {self.placeholder_token: learned_embeds.detach().cpu()} - - filename = f"%s_%d.bin" % (slugify(self.placeholder_token), step) + learned_embeds = unwrapped.get_input_embeddings().weight[ + self.placeholder_token_id + ] + learned_embeds_dict = { + self.placeholder_token: learned_embeds.detach().cpu() + } + + filename = "%s_%d.bin" % (slugify(self.placeholder_token), step) if path is not None: torch.save(learned_embeds_dict, path) else: @@ -442,9 +511,17 @@ def checkpoint(self, step, text_encoder, save_samples=True, path=None): del unwrapped del learned_embeds - @torch.no_grad() - def save_samples(self, step, text_encoder, height, width, guidance_scale, eta, num_inference_steps): + def save_samples( + self, + step, + text_encoder, + height, + width, + guidance_scale, + eta, + num_inference_steps, + ): samples_path = f"{self.output_dir}/samples" os.makedirs(samples_path, exist_ok=True) checker = NoCheck() @@ -460,18 +537,32 @@ def save_samples(self, step, text_encoder, height, width, guidance_scale, eta, n beta_start=0.00085, beta_end=0.012, beta_schedule="scaled_linear" ), safety_checker=NoCheck(), - feature_extractor=CLIPFeatureExtractor.from_pretrained("openai/clip-vit-base-patch32"), + feature_extractor=CLIPFeatureExtractor.from_pretrained( + "openai/clip-vit-base-patch32" + ), ).to("cuda") pipeline.enable_attention_slicing() if self.stable_sample_batches > 0: stable_latents = torch.randn( - (self.sample_batch_size, pipeline.unet.in_channels, height // 8, width // 8), + ( + self.sample_batch_size, + pipeline.unet.in_channels, + height // 8, + width // 8, + ), device=pipeline.device, - generator=torch.Generator(device=pipeline.device).manual_seed(self.seed), + generator=torch.Generator(device=pipeline.device).manual_seed( + self.seed + ), ) - stable_prompts = [choice.format(self.placeholder_token) for choice in (self.templates * self.sample_batch_size)[:self.sample_batch_size]] + stable_prompts = [ + choice.format(self.placeholder_token) + for choice in (self.templates * self.sample_batch_size)[ + : self.sample_batch_size + ] + ] # Generate and save stable samples for i in range(0, self.stable_sample_batches): @@ -483,15 +574,22 @@ def save_samples(self, step, text_encoder, height, width, guidance_scale, eta, n guidance_scale=guidance_scale, eta=eta, num_inference_steps=num_inference_steps, - output_type='pil' + output_type="pil", )["sample"] for idx, im in enumerate(samples): - filename = f"stable_sample_%d_%d_step_%d.png" % (i+1, idx+1, step) + filename = "stable_sample_%d_%d_step_%d.png" % ( + i + 1, + idx + 1, + step, + ) im.save(f"{samples_path}/{filename}") del samples del stable_latents - prompts = [choice.format(self.placeholder_token) for choice in random.choices(self.templates, k=self.sample_batch_size)] + prompts = [ + choice.format(self.placeholder_token) + for choice in random.choices(self.templates, k=self.sample_batch_size) + ] # Generate and save random samples for i in range(0, self.random_sample_batches): samples = pipeline( @@ -501,10 +599,10 @@ def save_samples(self, step, text_encoder, height, width, guidance_scale, eta, n guidance_scale=guidance_scale, eta=eta, num_inference_steps=num_inference_steps, - output_type='pil' + output_type="pil", )["sample"] for idx, im in enumerate(samples): - filename = f"step_%d_sample_%d_%d.png" % (step, i+1, idx+1) + filename = "step_%d_sample_%d_%d.png" % (step, i + 1, idx + 1) im.save(f"{samples_path}/{filename}") del samples @@ -513,6 +611,7 @@ def save_samples(self, step, text_encoder, height, width, guidance_scale, eta, n del pipeline torch.cuda.empty_cache() + def main(): args = parse_args() @@ -520,7 +619,7 @@ def main(): if args.resume_from is not None: basepath = f"{args.resume_from}" print("Resuming state from %s" % args.resume_from) - with open(f"{basepath}/resume.json", 'r') as f: + with open(f"{basepath}/resume.json", "r") as f: state = json.load(f) global_step_offset = state["args"].get("global_step", 0) @@ -530,10 +629,9 @@ def main(): basepath = f"{args.output_dir}/{slugify(args.placeholder_token)}/{now}" os.makedirs(basepath, exist_ok=True) - accelerator = Accelerator( gradient_accumulation_steps=args.gradient_accumulation_steps, - mixed_precision=args.mixed_precision + mixed_precision=args.mixed_precision, ) # If passed along, set the training seed now. @@ -545,7 +643,7 @@ def main(): tokenizer = CLIPTokenizer.from_pretrained(args.tokenizer_name) elif args.pretrained_model_name_or_path: tokenizer = CLIPTokenizer.from_pretrained( - args.pretrained_model_name_or_path + '/tokenizer' + args.pretrained_model_name_or_path + "/tokenizer" ) # Add the placeholder token in tokenizer @@ -567,16 +665,20 @@ def main(): # Load models and create wrapper for stable diffusion text_encoder = CLIPTextModel.from_pretrained( - args.pretrained_model_name_or_path + '/text_encoder', + args.pretrained_model_name_or_path + "/text_encoder", ) vae = AutoencoderKL.from_pretrained( - args.pretrained_model_name_or_path + '/vae', + args.pretrained_model_name_or_path + "/vae", ) unet = UNet2DConditionModel.from_pretrained( - args.pretrained_model_name_or_path + '/unet', + args.pretrained_model_name_or_path + "/unet", ) - base_templates = imagenet_style_templates_small if args.learnable_property == "style" else imagenet_templates_small + base_templates = ( + imagenet_style_templates_small + if args.learnable_property == "style" + else imagenet_templates_small + ) if args.custom_templates: templates = args.custom_templates.split(";") else: @@ -592,7 +694,9 @@ def main(): token_embeds = text_encoder.get_input_embeddings().weight.data if args.resume_checkpoint is not None: - token_embeds[placeholder_token_id] = torch.load(args.resume_checkpoint)[args.placeholder_token] + token_embeds[placeholder_token_id] = torch.load(args.resume_checkpoint)[ + args.placeholder_token + ] else: token_embeds[placeholder_token_id] = token_embeds[initializer_token_id] @@ -619,12 +723,15 @@ def main(): sample_batch_size=args.sample_batch_size, random_sample_batches=args.random_sample_batches, stable_sample_batches=args.stable_sample_batches, - seed=args.seed + seed=args.seed, ) if args.scale_lr: args.learning_rate = ( - args.learning_rate * args.gradient_accumulation_steps * args.train_batch_size * accelerator.num_processes + args.learning_rate + * args.gradient_accumulation_steps + * args.train_batch_size + * accelerator.num_processes ) # Initialize the optimizer @@ -638,7 +745,11 @@ def main(): # TODO (patil-suraj): laod scheduler using args noise_scheduler = DDPMScheduler( - beta_start=0.00085, beta_end=0.012, beta_schedule="scaled_linear", num_train_timesteps=1000, tensor_format="pt" + beta_start=0.00085, + beta_end=0.012, + beta_schedule="scaled_linear", + num_train_timesteps=1000, + tensor_format="pt", ) train_dataset = TextualInversionDataset( @@ -650,13 +761,17 @@ def main(): learnable_property=args.learnable_property, center_crop=args.center_crop, set="train", - templates=templates + templates=templates, + ) + train_dataloader = torch.utils.data.DataLoader( + train_dataset, batch_size=args.train_batch_size, shuffle=True ) - train_dataloader = torch.utils.data.DataLoader(train_dataset, batch_size=args.train_batch_size, shuffle=True) # Scheduler and math around the number of training steps. overrode_max_train_steps = False - num_update_steps_per_epoch = math.ceil(len(train_dataloader) / args.gradient_accumulation_steps) + num_update_steps_per_epoch = math.ceil( + len(train_dataloader) / args.gradient_accumulation_steps + ) if args.max_train_steps is None: args.max_train_steps = args.num_train_epochs * num_update_steps_per_epoch overrode_max_train_steps = True @@ -681,7 +796,9 @@ def main(): unet.eval() # We need to recalculate our total training steps as the size of the training dataloader may have changed. - num_update_steps_per_epoch = math.ceil(len(train_dataloader) / args.gradient_accumulation_steps) + num_update_steps_per_epoch = math.ceil( + len(train_dataloader) / args.gradient_accumulation_steps + ) if overrode_max_train_steps: args.max_train_steps = args.num_train_epochs * num_update_steps_per_epoch # Afterwards we recalculate our number of training epochs @@ -693,17 +810,25 @@ def main(): accelerator.init_trackers("textual_inversion", config=vars(args)) # Train! - total_batch_size = args.train_batch_size * accelerator.num_processes * args.gradient_accumulation_steps + total_batch_size = ( + args.train_batch_size + * accelerator.num_processes + * args.gradient_accumulation_steps + ) logger.info("***** Running training *****") logger.info(f" Num examples = {len(train_dataset)}") logger.info(f" Num Epochs = {args.num_train_epochs}") logger.info(f" Instantaneous batch size per device = {args.train_batch_size}") - logger.info(f" Total train batch size (w. parallel, distributed & accumulation) = {total_batch_size}") + logger.info( + f" Total train batch size (w. parallel, distributed & accumulation) = {total_batch_size}" + ) logger.info(f" Gradient Accumulation steps = {args.gradient_accumulation_steps}") logger.info(f" Total optimization steps = {args.max_train_steps}") # Only show the progress bar once on each machine. - progress_bar = tqdm(range(args.max_train_steps), disable=not accelerator.is_local_main_process) + progress_bar = tqdm( + range(args.max_train_steps), disable=not accelerator.is_local_main_process + ) progress_bar.set_description("Steps") global_step = 0 encoded_pixel_values_cache = {} @@ -716,14 +841,24 @@ def main(): # Convert images to latent space key = "|".join(batch["key"]) if encoded_pixel_values_cache.get(key, None) is None: - encoded_pixel_values_cache[key] = vae.encode(batch["pixel_values"]).latent_dist - latents = encoded_pixel_values_cache[key].sample().detach().half() * 0.18215 + encoded_pixel_values_cache[key] = vae.encode( + batch["pixel_values"] + ).latent_dist + latents = ( + encoded_pixel_values_cache[key].sample().detach().half() + * 0.18215 + ) # Sample noise that we'll add to the latents noise = torch.randn(latents.shape).to(latents.device) bsz = latents.shape[0] # Sample a random timestep for each image - timesteps = torch.randint(0, noise_scheduler.num_train_timesteps, (bsz,), device=latents.device).long() + timesteps = torch.randint( + 0, + noise_scheduler.num_train_timesteps, + (bsz,), + device=latents.device, + ).long() # Add noise to the latents according to the noise magnitude at each timestep # (this is the forward diffusion process) @@ -733,9 +868,15 @@ def main(): encoder_hidden_states = text_encoder(batch["input_ids"])[0] # Predict the noise residual - noise_pred = unet(noisy_latents, timesteps, encoder_hidden_states).sample - - loss = F.mse_loss(noise_pred, noise, reduction="none").mean([1, 2, 3]).mean() + noise_pred = unet( + noisy_latents, timesteps, encoder_hidden_states + ).sample + + loss = ( + F.mse_loss(noise_pred, noise, reduction="none") + .mean([1, 2, 3]) + .mean() + ) accelerator.backward(loss) # Zero out the gradients for all token embeddings except the newly added @@ -745,8 +886,12 @@ def main(): else: grads = text_encoder.get_input_embeddings().weight.grad # Get the index for tokens that we want to zero the grads for - index_grads_to_zero = torch.arange(len(tokenizer)) != placeholder_token_id - grads.data[index_grads_to_zero, :] = grads.data[index_grads_to_zero, :].fill_(0) + index_grads_to_zero = ( + torch.arange(len(tokenizer)) != placeholder_token_id + ) + grads.data[index_grads_to_zero, :] = grads.data[ + index_grads_to_zero, : + ].fill_(0) optimizer.step() lr_scheduler.step() @@ -757,20 +902,38 @@ def main(): progress_bar.update(1) global_step += 1 - if global_step % args.checkpoint_frequency == 0 and global_step > 0 and accelerator.is_main_process: - checkpointer.checkpoint(global_step + global_step_offset, text_encoder) - save_resume_file(basepath, args, { - "global_step": global_step + global_step_offset, - "resume_checkpoint": f"{basepath}/checkpoints/last.bin" - }) + if ( + global_step % args.checkpoint_frequency == 0 + and global_step > 0 + and accelerator.is_main_process + ): + checkpointer.checkpoint( + global_step + global_step_offset, text_encoder + ) + save_resume_file( + basepath, + args, + { + "global_step": global_step + global_step_offset, + "resume_checkpoint": f"{basepath}/checkpoints/last.bin", + }, + ) checkpointer.save_samples( global_step + global_step_offset, text_encoder, - args.resolution, args.resolution, 7.5, 0.0, args.sample_steps) - - logs = {"loss": loss.detach().item(), "lr": lr_scheduler.get_last_lr()[0]} + args.resolution, + args.resolution, + 7.5, + 0.0, + args.sample_steps, + ) + + logs = { + "loss": loss.detach().item(), + "lr": lr_scheduler.get_last_lr()[0], + } progress_bar.set_postfix(**logs) - #accelerator.log(logs, step=global_step) + # accelerator.log(logs, step=global_step) if global_step >= args.max_train_steps: break @@ -783,13 +946,17 @@ def main(): checkpointer.checkpoint( global_step + global_step_offset, text_encoder, - path=f"{basepath}/learned_embeds.bin" + path=f"{basepath}/learned_embeds.bin", ) - save_resume_file(basepath, args, { - "global_step": global_step + global_step_offset, - "resume_checkpoint": f"{basepath}/checkpoints/last.bin" - }) + save_resume_file( + basepath, + args, + { + "global_step": global_step + global_step_offset, + "resume_checkpoint": f"{basepath}/checkpoints/last.bin", + }, + ) accelerator.end_training() @@ -797,11 +964,16 @@ def main(): if accelerator.is_main_process: print("Interrupted, saving checkpoint and resume state...") checkpointer.checkpoint(global_step + global_step_offset, text_encoder) - save_resume_file(basepath, args, { - "global_step": global_step + global_step_offset, - "resume_checkpoint": f"{basepath}/checkpoints/last.bin" - }) + save_resume_file( + basepath, + args, + { + "global_step": global_step + global_step_offset, + "resume_checkpoint": f"{basepath}/checkpoints/last.bin", + }, + ) quit() + if __name__ == "__main__": main() diff --git a/scripts/home.py b/scripts/home.py index b970474e0..3932f6eb6 100644 --- a/scripts/home.py +++ b/scripts/home.py @@ -12,7 +12,7 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . # base webui import and utils. from webui_streamlit import st from sd_utils import * @@ -20,212 +20,244 @@ # streamlit imports -#other imports +# other imports -# Temp imports +# Temp imports # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- import os from PIL import Image try: - # this silences the annoying "Some weights of the model checkpoint were not used when initializing..." message at start. - from transformers import logging + # this silences the annoying "Some weights of the model checkpoint were not used when initializing..." message at start. + from transformers import logging - logging.set_verbosity_error() + logging.set_verbosity_error() except: - pass + pass + + +class plugin_info: + plugname = "home" + description = "Home" + isTab = True + displayPriority = 0 -class plugin_info(): - plugname = "home" - description = "Home" - isTab = True - displayPriority = 0 def getLatestGeneratedImagesFromPath(): - #get the latest images from the generated images folder - #get the path to the generated images folder - generatedImagesPath = os.path.join(os.getcwd(),'outputs') - #get all the files from the folders and subfolders - files = [] - #get the latest 10 images from the output folder without walking the subfolders - for r, d, f in os.walk(generatedImagesPath): - for file in f: - if '.png' in file: - files.append(os.path.join(r, file)) - #sort the files by date - files.sort(reverse=True, key=os.path.getmtime) - latest = files[:90] - latest.reverse() - - # reverse the list so the latest images are first and truncate to - # a reasonable number of images, 10 pages worth - return [Image.open(f) for f in latest] + # get the latest images from the generated images folder + # get the path to the generated images folder + generatedImagesPath = os.path.join(os.getcwd(), "outputs") + # get all the files from the folders and subfolders + files = [] + # get the latest 10 images from the output folder without walking the subfolders + for r, d, f in os.walk(generatedImagesPath): + for file in f: + if ".png" in file: + files.append(os.path.join(r, file)) + # sort the files by date + files.sort(reverse=True, key=os.path.getmtime) + latest = files[:90] + latest.reverse() + + # reverse the list so the latest images are first and truncate to + # a reasonable number of images, 10 pages worth + return [Image.open(f) for f in latest] + def get_images_from_lexica(): - #scrape images from lexica.art - #get the html from the page - #get the html with cookies and javascript - apiEndpoint = r'https://lexica.art/api/trpc/prompts.infinitePrompts?batch=1&input=%7B%220%22%3A%7B%22json%22%3A%7B%22limit%22%3A10%2C%22text%22%3A%22%22%2C%22cursor%22%3A10%7D%7D%7D' - #REST API call - # - from requests_html import HTMLSession - session = HTMLSession() - - response = session.get(apiEndpoint) - #req = requests.Session() - #req.headers['user-agent'] = 'Mozilla/5.0 (X11; Linux x86_64) AppleWebKit/537.36 (KHTML, like Gecko) Chrome/96.0.4664.45 Safari/537.36' - #response = req.get(apiEndpoint) - print(response.status_code) - print(response.text) - #get the json from the response - #json = response.json() - #get the prompts from the json - print(response) - #session = requests.Session() - #parseEndpointJson = session.get(apiEndpoint,headers=headers,verify=False) - #print(parseEndpointJson) - #print('test2') - #page = requests.get("https://lexica.art/", headers={'User-Agent': 'Mozilla/5.0'}) - #parse the html - #soup = BeautifulSoup(page.content, 'html.parser') - #find all the images - #print(soup) - #images = soup.find_all('alt-image') - #create a list to store the image urls - image_urls = [] - #loop through the images - for image in images: - #get the url - image_url = image['src'] - #add it to the list - image_urls.append('http://www.lexica.art/'+image_url) - #return the list - print(image_urls) - return image_urls + # scrape images from lexica.art + # get the html from the page + # get the html with cookies and javascript + apiEndpoint = r"https://lexica.art/api/trpc/prompts.infinitePrompts?batch=1&input=%7B%220%22%3A%7B%22json%22%3A%7B%22limit%22%3A10%2C%22text%22%3A%22%22%2C%22cursor%22%3A10%7D%7D%7D" + # REST API call + # + from requests_html import HTMLSession + + session = HTMLSession() + + response = session.get(apiEndpoint) + # req = requests.Session() + # req.headers['user-agent'] = 'Mozilla/5.0 (X11; Linux x86_64) AppleWebKit/537.36 (KHTML, like Gecko) Chrome/96.0.4664.45 Safari/537.36' + # response = req.get(apiEndpoint) + print(response.status_code) + print(response.text) + # get the json from the response + # json = response.json() + # get the prompts from the json + print(response) + # session = requests.Session() + # parseEndpointJson = session.get(apiEndpoint,headers=headers,verify=False) + # print(parseEndpointJson) + # print('test2') + # page = requests.get("https://lexica.art/", headers={'User-Agent': 'Mozilla/5.0'}) + # parse the html + # soup = BeautifulSoup(page.content, 'html.parser') + # find all the images + # print(soup) + # images = soup.find_all('alt-image') + # create a list to store the image urls + image_urls = [] + # loop through the images + for image in images: + # get the url + image_url = image["src"] + # add it to the list + image_urls.append("http://www.lexica.art/" + image_url) + # return the list + print(image_urls) + return image_urls + def layout(): - #streamlit home page layout - #center the title - st.markdown("

Welcome, let's make some 🎨

", unsafe_allow_html=True) - #make a gallery of images - #st.markdown("

Gallery

", unsafe_allow_html=True) - #create a gallery of images using columns - #col1, col2, col3 = st.columns(3) - #load the images - #create 3 columns - # create a tab for the gallery - #st.markdown("

Gallery

", unsafe_allow_html=True) - #st.markdown("

Gallery

", unsafe_allow_html=True) - - history_tab, discover_tabs = st.tabs(["History","Discover"]) - - latestImages = getLatestGeneratedImagesFromPath() - st.session_state['latestImages'] = latestImages - - with history_tab: - ##--------------------------------------------------------- - ## image slideshow test - ## Number of entries per screen - #slideshow_N = 9 - #slideshow_page_number = 0 - #slideshow_last_page = len(latestImages) // slideshow_N - - ## Add a next button and a previous button - - #slideshow_prev, slideshow_image_col , slideshow_next = st.columns([1, 10, 1]) - - #with slideshow_image_col: - #slideshow_image = st.empty() - - #slideshow_image.image(st.session_state['latestImages'][0]) - - #current_image = 0 - - #if slideshow_next.button("Next", key=1): - ##print (current_image+1) - #current_image = current_image+1 - #slideshow_image.image(st.session_state['latestImages'][current_image+1]) - #if slideshow_prev.button("Previous", key=0): - ##print ([current_image-1]) - #current_image = current_image-1 - #slideshow_image.image(st.session_state['latestImages'][current_image - 1]) - - - #--------------------------------------------------------- - - # image gallery - # Number of entries per screen - gallery_N = 9 - if not "galleryPage" in st.session_state: - st.session_state["galleryPage"] = 0 - gallery_last_page = len(latestImages) // gallery_N - - # Add a next button and a previous button - - gallery_prev, gallery_refresh, gallery_pagination , gallery_next = st.columns([2, 2, 8, 1]) - - # the pagination doesnt work for now so its better to disable the buttons. - - if gallery_refresh.button("Refresh", key=4): - st.session_state["galleryPage"] = 0 - - if gallery_next.button("Next", key=3): - - if st.session_state["galleryPage"] + 1 > gallery_last_page: - st.session_state["galleryPage"] = 0 - else: - st.session_state["galleryPage"] += 1 - - if gallery_prev.button("Previous", key=2): - - if st.session_state["galleryPage"] - 1 < 0: - st.session_state["galleryPage"] = gallery_last_page - else: - st.session_state["galleryPage"] -= 1 - - print(st.session_state["galleryPage"]) - # Get start and end indices of the next page of the dataframe - gallery_start_idx = st.session_state["galleryPage"] * gallery_N - gallery_end_idx = (1 + st.session_state["galleryPage"]) * gallery_N - - #--------------------------------------------------------- - - placeholder = st.empty() - - #populate the 3 images per column - with placeholder.container(): - col1, col2, col3 = st.columns(3) - col1_cont = st.container() - col2_cont = st.container() - col3_cont = st.container() - - print (len(st.session_state['latestImages'])) - images = list(reversed(st.session_state['latestImages']))[gallery_start_idx:(gallery_start_idx+gallery_N)] - - with col1_cont: - with col1: - [st.image(images[index]) for index in [0, 3, 6] if index < len(images)] - with col2_cont: - with col2: - [st.image(images[index]) for index in [1, 4, 7] if index < len(images)] - with col3_cont: - with col3: - [st.image(images[index]) for index in [2, 5, 8] if index < len(images)] - - - st.session_state['historyTab'] = [history_tab,col1,col2,col3,placeholder,col1_cont,col2_cont,col3_cont] - - with discover_tabs: - st.markdown("

Soon :)

", unsafe_allow_html=True) - - #display the images - #add a button to the gallery - #st.markdown("

Try it out

", unsafe_allow_html=True) - #create a button to the gallery - #if st.button("Try it out"): - #if the button is clicked, go to the gallery - #st.experimental_rerun() + # streamlit home page layout + # center the title + st.markdown( + "

Welcome, let's make some 🎨

", + unsafe_allow_html=True, + ) + # make a gallery of images + # st.markdown("

Gallery

", unsafe_allow_html=True) + # create a gallery of images using columns + # col1, col2, col3 = st.columns(3) + # load the images + # create 3 columns + # create a tab for the gallery + # st.markdown("

Gallery

", unsafe_allow_html=True) + # st.markdown("

Gallery

", unsafe_allow_html=True) + + history_tab, discover_tabs = st.tabs(["History", "Discover"]) + + latestImages = getLatestGeneratedImagesFromPath() + st.session_state["latestImages"] = latestImages + + with history_tab: + ##--------------------------------------------------------- + ## image slideshow test + ## Number of entries per screen + # slideshow_N = 9 + # slideshow_page_number = 0 + # slideshow_last_page = len(latestImages) // slideshow_N + + ## Add a next button and a previous button + + # slideshow_prev, slideshow_image_col , slideshow_next = st.columns([1, 10, 1]) + + # with slideshow_image_col: + # slideshow_image = st.empty() + + # slideshow_image.image(st.session_state['latestImages'][0]) + + # current_image = 0 + + # if slideshow_next.button("Next", key=1): + ##print (current_image+1) + # current_image = current_image+1 + # slideshow_image.image(st.session_state['latestImages'][current_image+1]) + # if slideshow_prev.button("Previous", key=0): + ##print ([current_image-1]) + # current_image = current_image-1 + # slideshow_image.image(st.session_state['latestImages'][current_image - 1]) + + # --------------------------------------------------------- + + # image gallery + # Number of entries per screen + gallery_N = 9 + if "galleryPage" not in st.session_state: + st.session_state["galleryPage"] = 0 + gallery_last_page = len(latestImages) // gallery_N + + # Add a next button and a previous button + + gallery_prev, gallery_refresh, gallery_pagination, gallery_next = st.columns( + [2, 2, 8, 1] + ) + + # the pagination doesnt work for now so its better to disable the buttons. + + if gallery_refresh.button("Refresh", key=4): + st.session_state["galleryPage"] = 0 + + if gallery_next.button("Next", key=3): + if st.session_state["galleryPage"] + 1 > gallery_last_page: + st.session_state["galleryPage"] = 0 + else: + st.session_state["galleryPage"] += 1 + + if gallery_prev.button("Previous", key=2): + if st.session_state["galleryPage"] - 1 < 0: + st.session_state["galleryPage"] = gallery_last_page + else: + st.session_state["galleryPage"] -= 1 + + print(st.session_state["galleryPage"]) + # Get start and end indices of the next page of the dataframe + gallery_start_idx = st.session_state["galleryPage"] * gallery_N + (1 + st.session_state["galleryPage"]) * gallery_N + + # --------------------------------------------------------- + + placeholder = st.empty() + + # populate the 3 images per column + with placeholder.container(): + col1, col2, col3 = st.columns(3) + col1_cont = st.container() + col2_cont = st.container() + col3_cont = st.container() + + print(len(st.session_state["latestImages"])) + images = list(reversed(st.session_state["latestImages"]))[ + gallery_start_idx : (gallery_start_idx + gallery_N) + ] + + with col1_cont: + with col1: + [ + st.image(images[index]) + for index in [0, 3, 6] + if index < len(images) + ] + with col2_cont: + with col2: + [ + st.image(images[index]) + for index in [1, 4, 7] + if index < len(images) + ] + with col3_cont: + with col3: + [ + st.image(images[index]) + for index in [2, 5, 8] + if index < len(images) + ] + + st.session_state["historyTab"] = [ + history_tab, + col1, + col2, + col3, + placeholder, + col1_cont, + col2_cont, + col3_cont, + ] + + with discover_tabs: + st.markdown( + "

Soon :)

", + unsafe_allow_html=True, + ) + + # display the images + # add a button to the gallery + # st.markdown("

Try it out

", unsafe_allow_html=True) + # create a button to the gallery + # if st.button("Try it out"): + # if the button is clicked, go to the gallery + # st.experimental_rerun() diff --git a/scripts/hydrus_api/__init__.py b/scripts/hydrus_api/__init__.py index 63cdf02b8..30748bbed 100644 --- a/scripts/hydrus_api/__init__.py +++ b/scripts/hydrus_api/__init__.py @@ -220,9 +220,9 @@ class Client: def __init__( self, - access_key = None, + access_key=None, api_url: str = DEFAULT_API_URL, - session = None, + session=None, ): """ See https://hydrusnetwork.github.io/hydrus/help/client_api.html for documentation. @@ -234,7 +234,9 @@ def __init__( def _api_request(self, method: str, path: str, **kwargs: T.Any): if self.access_key is not None: - kwargs.setdefault("headers", {}).update({"Hydrus-Client-API-Access-Key": self.access_key}) + kwargs.setdefault("headers", {}).update( + {"Hydrus-Client-API-Access-Key": self.access_key} + ) # Make sure we use our custom JSONEncoder that can serialize all objects that implement the iterable or mapping # protocol @@ -278,7 +280,10 @@ def request_new_permissions(self, name, permissions): response = self._api_request( "GET", self._REQUEST_NEW_PERMISSIONS_PATH, - params={"name": name, "basic_permissions": json.dumps(permissions, cls=JSONEncoder)}, + params={ + "name": name, + "basic_permissions": json.dumps(permissions, cls=JSONEncoder), + }, ) return response.json()["access_key"] @@ -296,7 +301,9 @@ def get_services(self): def add_file(self, path_or_file: T.Union[str, os.PathLike, BinaryFileLike]): if isinstance(path_or_file, (str, os.PathLike)): - response = self._api_request("POST", self._ADD_FILE_PATH, json={"path": os.fspath(path_or_file)}) + response = self._api_request( + "POST", self._ADD_FILE_PATH, json={"path": os.fspath(path_or_file)} + ) else: response = self._api_request( "POST", @@ -309,16 +316,18 @@ def add_file(self, path_or_file: T.Union[str, os.PathLike, BinaryFileLike]): def delete_files( self, - hashes = None, - file_ids = None, - file_service_name = None, - file_service_key = None, - reason = None + hashes=None, + file_ids=None, + file_service_name=None, + file_service_key=None, + reason=None, ): if hashes is None and file_ids is None: raise ValueError("At least one of hashes, file_ids is required") if file_service_name is not None and file_service_key is not None: - raise ValueError("Exactly one of file_service_name, file_service_key is required") + raise ValueError( + "Exactly one of file_service_name, file_service_key is required" + ) payload: dict[str, T.Any] = {} if hashes is not None: @@ -336,15 +345,17 @@ def delete_files( def undelete_files( self, - hashes = None, - file_ids = None, - file_service_name = None, - file_service_key = None, + hashes=None, + file_ids=None, + file_service_name=None, + file_service_key=None, ): if hashes is None and file_ids is None: raise ValueError("At least one of hashes, file_ids is required") if file_service_name is not None and file_service_key is not None: - raise ValueError("Exactly one of file_service_name, file_service_key is required") + raise ValueError( + "Exactly one of file_service_name, file_service_key is required" + ) payload: dict[str, T.Any] = {} if hashes is not None: @@ -358,11 +369,7 @@ def undelete_files( self._api_request("POST", self._UNDELETE_FILES_PATH, json=payload) - def archive_files( - self, - hashes = None, - file_ids = None - ): + def archive_files(self, hashes=None, file_ids=None): if hashes is None and file_ids is None: raise ValueError("At least one of hashes, file_ids is required") @@ -374,11 +381,7 @@ def archive_files( self._api_request("POST", self._ARCHIVE_FILES_PATH, json=payload) - def unarchive_files( - self, - hashes = None, - file_ids = None - ): + def unarchive_files(self, hashes=None, file_ids=None): if hashes is None and file_ids is None: raise ValueError("At least one of hashes, file_ids is required") @@ -390,18 +393,19 @@ def unarchive_files( self._api_request("POST", self._UNARCHIVE_FILES_PATH, json=payload) - def clean_tags(self, tags ): - response = self._api_request("GET", self._CLEAN_TAGS_PATH, params={"tags": json.dumps(tags, cls=JSONEncoder)}) + def clean_tags(self, tags): + response = self._api_request( + "GET", + self._CLEAN_TAGS_PATH, + params={"tags": json.dumps(tags, cls=JSONEncoder)}, + ) return response.json()["tags"] - def search_tags( - self, - search: str, - tag_service_key = None, - tag_service_name = None - ): + def search_tags(self, search: str, tag_service_key=None, tag_service_name=None): if tag_service_name is not None and tag_service_key is not None: - raise ValueError("Exactly one of tag_service_name, tag_service_key is required") + raise ValueError( + "Exactly one of tag_service_name, tag_service_key is required" + ) payload: dict[str, T.Any] = {"search": search} if tag_service_key is not None: @@ -414,12 +418,12 @@ def search_tags( def add_tags( self, - hashes = None, - file_ids = None, - service_names_to_tags = None, - service_keys_to_tags = None, - service_names_to_actions_to_tags = None, - service_keys_to_actions_to_tags = None, + hashes=None, + file_ids=None, + service_names_to_tags=None, + service_keys_to_tags=None, + service_names_to_actions_to_tags=None, + service_keys_to_actions_to_tags=None, ): if hashes is None and file_ids is None: raise ValueError("At least one of hashes, file_ids is required") @@ -444,32 +448,40 @@ def add_tags( if service_keys_to_tags is not None: payload["service_keys_to_tags"] = service_keys_to_tags if service_names_to_actions_to_tags is not None: - payload["service_names_to_actions_to_tags"] = service_names_to_actions_to_tags + payload[ + "service_names_to_actions_to_tags" + ] = service_names_to_actions_to_tags if service_keys_to_actions_to_tags is not None: payload["service_keys_to_actions_to_tags"] = service_keys_to_actions_to_tags self._api_request("POST", self._ADD_TAGS_PATH, json=payload) def get_url_files(self, url: str): - response = self._api_request("GET", self._GET_URL_FILES_PATH, params={"url": url}) + response = self._api_request( + "GET", self._GET_URL_FILES_PATH, params={"url": url} + ) return response.json() def get_url_info(self, url: str): - response = self._api_request("GET", self._GET_URL_INFO_PATH, params={"url": url}) + response = self._api_request( + "GET", self._GET_URL_INFO_PATH, params={"url": url} + ) return response.json() def add_url( self, url: str, - destination_page_key = None, - destination_page_name = None, - show_destination_page = None, - service_names_to_additional_tags = None, - service_keys_to_additional_tags = None, - filterable_tags = None, + destination_page_key=None, + destination_page_name=None, + show_destination_page=None, + service_names_to_additional_tags=None, + service_keys_to_additional_tags=None, + filterable_tags=None, ): if destination_page_key is not None and destination_page_name is not None: - raise ValueError("Exactly one of destination_page_key, destination_page_name is required") + raise ValueError( + "Exactly one of destination_page_key, destination_page_name is required" + ) payload: dict[str, T.Any] = {"url": url} if destination_page_key is not None: @@ -479,7 +491,9 @@ def add_url( if show_destination_page is not None: payload["show_destination_page"] = show_destination_page if service_names_to_additional_tags is not None: - payload["service_names_to_additional_tags"] = service_names_to_additional_tags + payload[ + "service_names_to_additional_tags" + ] = service_names_to_additional_tags if service_keys_to_additional_tags is not None: payload["service_keys_to_additional_tags"] = service_keys_to_additional_tags if filterable_tags is not None: @@ -490,10 +504,10 @@ def add_url( def associate_url( self, - hashes = None, - file_ids = None, - urls_to_add = None, - urls_to_delete = None, + hashes=None, + file_ids=None, + urls_to_add=None, + urls_to_delete=None, ): if hashes is None and file_ids is None: raise ValueError("At least one of hashes, file_ids is required") @@ -514,8 +528,10 @@ def associate_url( self._api_request("POST", self._ASSOCIATE_URL_PATH, json=payload) - def set_notes(self, notes , hash_= None, file_id = None): - if (hash_ is None and file_id is None) or (hash_ is not None and file_id is not None): + def set_notes(self, notes, hash_=None, file_id=None): + if (hash_ is None and file_id is None) or ( + hash_ is not None and file_id is not None + ): raise ValueError("Exactly one of hash_, file_id is required") payload: dict[str, T.Any] = {"notes": notes} @@ -526,13 +542,10 @@ def set_notes(self, notes , hash_= None, file_id = None): self._api_request("POST", self._SET_NOTES_PATH, json=payload) - def delete_notes( - self, - note_names , - hash_ = None, - file_id = None - ): - if (hash_ is None and file_id is None) or (hash_ is not None and file_id is not None): + def delete_notes(self, note_names, hash_=None, file_id=None): + if (hash_ is None and file_id is None) or ( + hash_ is not None and file_id is not None + ): raise ValueError("Exactly one of hash_, file_id is required") payload: dict[str, T.Any] = {"note_names": note_names} @@ -544,20 +557,24 @@ def delete_notes( self._api_request("POST", self._DELETE_NOTES_PATH, json=payload) def get_cookies(self, domain: str): - response = self._api_request("GET", self._GET_COOKIES_PATH, params={"domain": domain}) + response = self._api_request( + "GET", self._GET_COOKIES_PATH, params={"domain": domain} + ) return response.json()["cookies"] - def set_cookies(self, cookies ): + def set_cookies(self, cookies): self._api_request("POST", self._SET_COOKIES_PATH, json={"cookies": cookies}) def set_user_agent(self, user_agent: str): - self._api_request("POST", self._SET_USER_AGENT_PATH, json={"user-agent": user_agent}) + self._api_request( + "POST", self._SET_USER_AGENT_PATH, json={"user-agent": user_agent} + ) def get_pages(self): response = self._api_request("GET", self._GET_PAGES_PATH) return response.json()["pages"] - def get_page_info(self, page_key: str, simple = None): + def get_page_info(self, page_key: str, simple=None): parameters = {"page_key": page_key} if simple is not None: parameters["simple"] = json.dumps(simple, cls=JSONEncoder) @@ -565,12 +582,7 @@ def get_page_info(self, page_key: str, simple = None): response = self._api_request("GET", self._GET_PAGE_INFO_PATH, params=parameters) return response.json()["page_info"] - def add_files_to_page( - self, - page_key: str, - file_ids = None, - hashes = None - ): + def add_files_to_page(self, page_key: str, file_ids=None, hashes=None): if file_ids is None and hashes is None: raise ValueError("At least one of file_ids, hashes is required") @@ -588,20 +600,26 @@ def focus_page(self, page_key: str): def search_files( self, tags, - file_service_name = None, - file_service_key = None, - tag_service_name = None, - tag_service_key = None, - file_sort_type = None, - file_sort_asc = None, - return_hashes = None, + file_service_name=None, + file_service_key=None, + tag_service_name=None, + tag_service_key=None, + file_sort_type=None, + file_sort_asc=None, + return_hashes=None, ): if file_service_name is not None and file_service_key is not None: - raise ValueError("Exactly one of file_service_name, file_service_key is required") + raise ValueError( + "Exactly one of file_service_name, file_service_key is required" + ) if tag_service_name is not None and tag_service_key is not None: - raise ValueError("Exactly one of tag_service_name, tag_service_key is required") + raise ValueError( + "Exactly one of tag_service_name, tag_service_key is required" + ) - parameters: dict[str, T.Union[str, int]] = {"tags": json.dumps(tags, cls=JSONEncoder)} + parameters: dict[str, T.Union[str, int]] = { + "tags": json.dumps(tags, cls=JSONEncoder) + } if file_service_name is not None: parameters["file_service_name"] = file_service_name if file_service_key is not None: @@ -624,14 +642,14 @@ def search_files( def get_file_metadata( self, - hashes = None, - file_ids = None, - create_new_file_ids = None, - only_return_identifiers = None, - only_return_basic_information = None, - detailed_url_information = None, - hide_service_name_tags = None, - include_notes = None + hashes=None, + file_ids=None, + create_new_file_ids=None, + only_return_identifiers=None, + only_return_basic_information=None, + detailed_url_information=None, + hide_service_name_tags=None, + include_notes=None, ): if hashes is None and file_ids is None: raise ValueError("At least one of hashes, file_ids is required") @@ -643,23 +661,37 @@ def get_file_metadata( parameters["file_ids"] = json.dumps(file_ids, cls=JSONEncoder) if create_new_file_ids is not None: - parameters["create_new_file_ids"] = json.dumps(create_new_file_ids, cls=JSONEncoder) + parameters["create_new_file_ids"] = json.dumps( + create_new_file_ids, cls=JSONEncoder + ) if only_return_identifiers is not None: - parameters["only_return_identifiers"] = json.dumps(only_return_identifiers, cls=JSONEncoder) + parameters["only_return_identifiers"] = json.dumps( + only_return_identifiers, cls=JSONEncoder + ) if only_return_basic_information is not None: - parameters["only_return_basic_information"] = json.dumps(only_return_basic_information, cls=JSONEncoder) + parameters["only_return_basic_information"] = json.dumps( + only_return_basic_information, cls=JSONEncoder + ) if detailed_url_information is not None: - parameters["detailed_url_information"] = json.dumps(detailed_url_information, cls=JSONEncoder) + parameters["detailed_url_information"] = json.dumps( + detailed_url_information, cls=JSONEncoder + ) if hide_service_name_tags is not None: - parameters["hide_service_name_tags"] = json.dumps(hide_service_name_tags, cls=JSONEncoder) + parameters["hide_service_name_tags"] = json.dumps( + hide_service_name_tags, cls=JSONEncoder + ) if include_notes is not None: parameters["include_notes"] = json.dumps(include_notes, cls=JSONEncoder) - response = self._api_request("GET", self._GET_FILE_METADATA_PATH, params=parameters) + response = self._api_request( + "GET", self._GET_FILE_METADATA_PATH, params=parameters + ) return response.json()["metadata"] - def get_file(self, hash_ = None, file_id = None): - if (hash_ is None and file_id is None) or (hash_ is not None and file_id is not None): + def get_file(self, hash_=None, file_id=None): + if (hash_ is None and file_id is None) or ( + hash_ is not None and file_id is not None + ): raise ValueError("Exactly one of hash_, file_id is required") parameters: dict[str, T.Union[str, int]] = {} @@ -668,10 +700,14 @@ def get_file(self, hash_ = None, file_id = None): if file_id is not None: parameters["file_id"] = file_id - return self._api_request("GET", self._GET_FILE_PATH, params=parameters, stream=True) + return self._api_request( + "GET", self._GET_FILE_PATH, params=parameters, stream=True + ) - def get_thumbnail(self, hash_ = None, file_id = None): - if (hash_ is None and file_id is None) or (hash_ is not None and file_id is not None): + def get_thumbnail(self, hash_=None, file_id=None): + if (hash_ is None and file_id is None) or ( + hash_ is not None and file_id is not None + ): raise ValueError("Exactly one of hash_, file_id is required") parameters: dict[str, T.Union[str, int]] = {} @@ -680,7 +716,9 @@ def get_thumbnail(self, hash_ = None, file_id = None): if file_id is not None: parameters["file_id"] = file_id - return self._api_request("GET", self._GET_THUMBNAIL_PATH, params=parameters, stream=True) + return self._api_request( + "GET", self._GET_THUMBNAIL_PATH, params=parameters, stream=True + ) def lock_database(self): self._api_request("POST", self._LOCK_DATABASE_PATH) @@ -694,9 +732,9 @@ def get_mr_bones(self): def add_and_tag_files( self, paths_or_files, - tags , - service_names = None, - service_keys = None, + tags, + service_names=None, + service_keys=None, ): """Convenience method to add and tag multiple files at the same time. @@ -718,8 +756,14 @@ def add_and_tag_files( if result["status"] != ImportStatus.FAILED: hashes.add(result["hash"]) - service_names_to_tags = {name: tags for name in service_names} if service_names is not None else None - service_keys_to_tags = {key: tags for key in service_keys} if service_keys is not None else None + service_names_to_tags = ( + {name: tags for name in service_names} + if service_names is not None + else None + ) + service_keys_to_tags = ( + {key: tags for key in service_keys} if service_keys is not None else None + ) # Ignore type, we know that hashes only contains strings self.add_tags(hashes, service_names_to_tags=service_names_to_tags, service_keys_to_tags=service_keys_to_tags) # type: ignore return results diff --git a/scripts/hydrus_api/utils.py b/scripts/hydrus_api/utils.py index f6aea2a2a..34a4c6d24 100644 --- a/scripts/hydrus_api/utils.py +++ b/scripts/hydrus_api/utils.py @@ -29,10 +29,16 @@ def read(self) -> str: def verify_permissions( - client: Client, permissions: abc.Iterable[T.Union[int, Permission]], exact: bool = False + client: Client, + permissions: abc.Iterable[T.Union[int, Permission]], + exact: bool = False, ) -> bool: granted_permissions = set(client.verify_access_key()["basic_permissions"]) - return granted_permissions == set(permissions) if exact else granted_permissions.issuperset(permissions) + return ( + granted_permissions == set(permissions) + if exact + else granted_permissions.issuperset(permissions) + ) def cli_request_api_key( @@ -48,7 +54,9 @@ def cli_request_api_key( 'request". Then press enter to continue...' ) access_key = Client(api_url=api_url).request_new_permissions(name, permissions) - input("Press OK and then apply in the Hydrus client dialog. Then press enter to continue...") + input( + "Press OK and then apply in the Hydrus client dialog. Then press enter to continue..." + ) client = Client(access_key, api_url) if verify and not verify_permissions(client, permissions, exact): @@ -62,7 +70,9 @@ def cli_request_api_key( return access_key -def parse_hydrus_metadata(text: str) -> collections.defaultdict[T.Optional[str], set[str]]: +def parse_hydrus_metadata( + text: str, +) -> collections.defaultdict[T.Optional[str], set[str]]: namespaces = collections.defaultdict(set) for line in (line.strip() for line in text.splitlines()): if not line: @@ -87,7 +97,9 @@ def parse_hydrus_metadata_file( # Useful for splitting up requests to get_file_metadata() -def yield_chunks(sequence: T.Sequence[X], chunk_size: int, offset: int = 0) -> T.Generator[T.Sequence[X], None, None]: +def yield_chunks( + sequence: T.Sequence[X], chunk_size: int, offset: int = 0 +) -> T.Generator[T.Sequence[X], None, None]: while offset < len(sequence): yield sequence[offset : offset + chunk_size] offset += chunk_size diff --git a/scripts/img2img.py b/scripts/img2img.py index bfdbf8672..b1426f9dd 100644 --- a/scripts/img2img.py +++ b/scripts/img2img.py @@ -14,16 +14,32 @@ # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # base webui import and utils. -from sd_utils import st, server_state, no_rerun, \ - generation_callback, process_images, KDiffusionSampler, \ - custom_models_available, RealESRGAN_available, GFPGAN_available, \ - LDSR_available, load_models, hc, seed_to_int, logger, \ - resize_image, get_matched_noise, CFGMaskedDenoiser, ImageFilter, set_page_title +from sd_utils import ( + st, + server_state, + no_rerun, + generation_callback, + process_images, + KDiffusionSampler, + custom_models_available, + RealESRGAN_available, + GFPGAN_available, + LDSR_available, + load_models, + hc, + seed_to_int, + logger, + resize_image, + get_matched_noise, + CFGMaskedDenoiser, + ImageFilter, + set_page_title, +) # streamlit imports from streamlit.runtime.scriptrunner import StopException -#other imports +# other imports import cv2 from PIL import Image, ImageOps import torch @@ -43,710 +59,1041 @@ # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- sygil_suggestions.init() try: - # this silences the annoying "Some weights of the model checkpoint were not used when initializing..." message at start. - from transformers import logging + # this silences the annoying "Some weights of the model checkpoint were not used when initializing..." message at start. + from transformers import logging - logging.set_verbosity_error() + logging.set_verbosity_error() except: - pass - -def img2img(prompt: str = '', init_info: any = None, init_info_mask: any = None, mask_mode: int = 0, mask_blur_strength: int = 3, - mask_restore: bool = False, ddim_steps: int = 50, sampler_name: str = 'DDIM', - n_iter: int = 1, cfg_scale: float = 7.5, denoising_strength: float = 0.8, - seed: int = -1, noise_mode: int = 0, find_noise_steps: str = "", height: int = 512, width: int = 512, resize_mode: int = 0, fp = None, - variant_amount: float = 0.0, variant_seed: int = None, ddim_eta:float = 0.0, - write_info_files:bool = True, separate_prompts:bool = False, normalize_prompt_weights:bool = True, - save_individual_images: bool = True, save_grid: bool = True, group_by_prompt: bool = True, - save_as_jpg: bool = True, use_GFPGAN: bool = True, GFPGAN_model: str = 'GFPGANv1.4', - use_RealESRGAN: bool = True, RealESRGAN_model: str = "RealESRGAN_x4plus_anime_6B", - use_LDSR: bool = True, LDSR_model: str = "model", - loopback: bool = False, - random_seed_loopback: bool = False - ): - - outpath = st.session_state['defaults'].general.outdir_img2img - seed = seed_to_int(seed) - - batch_size = 1 - - if sampler_name == 'PLMS': - sampler = PLMSSampler(server_state["model"]) - elif sampler_name == 'DDIM': - sampler = DDIMSampler(server_state["model"]) - elif sampler_name == 'k_dpm_2_a': - sampler = KDiffusionSampler(server_state["model"],'dpm_2_ancestral') - elif sampler_name == 'k_dpm_2': - sampler = KDiffusionSampler(server_state["model"],'dpm_2') - elif sampler_name == 'k_dpmpp_2m': - sampler = KDiffusionSampler(server_state["model"],'dpmpp_2m') - elif sampler_name == 'k_euler_a': - sampler = KDiffusionSampler(server_state["model"],'euler_ancestral') - elif sampler_name == 'k_euler': - sampler = KDiffusionSampler(server_state["model"],'euler') - elif sampler_name == 'k_heun': - sampler = KDiffusionSampler(server_state["model"],'heun') - elif sampler_name == 'k_lms': - sampler = KDiffusionSampler(server_state["model"],'lms') - else: - raise Exception("Unknown sampler: " + sampler_name) - - def process_init_mask(init_mask: Image): - if init_mask.mode == "RGBA": - init_mask = init_mask.convert('RGBA') - background = Image.new('RGBA', init_mask.size, (0, 0, 0)) - init_mask = Image.alpha_composite(background, init_mask) - init_mask = init_mask.convert('RGB') - return init_mask - - init_img = init_info - init_mask = None - if mask_mode == 0: - if init_info_mask: - init_mask = process_init_mask(init_info_mask) - elif mask_mode == 1: - if init_info_mask: - init_mask = process_init_mask(init_info_mask) - init_mask = ImageOps.invert(init_mask) - elif mask_mode == 2: - init_img_transparency = init_img.split()[-1].convert('L')#.point(lambda x: 255 if x > 0 else 0, mode='1') - init_mask = init_img_transparency - init_mask = init_mask.convert("RGB") - init_mask = resize_image(resize_mode, init_mask, width, height) - init_mask = init_mask.convert("RGB") - - assert 0. <= denoising_strength <= 1., 'can only work with strength in [0.0, 1.0]' - t_enc = int(denoising_strength * ddim_steps) - - if init_mask is not None and (noise_mode == 2 or noise_mode == 3) and init_img is not None: - noise_q = 0.99 - color_variation = 0.0 - mask_blend_factor = 1.0 - - np_init = (np.asarray(init_img.convert("RGB"))/255.0).astype(np.float64) # annoyingly complex mask fixing - np_mask_rgb = 1. - (np.asarray(ImageOps.invert(init_mask).convert("RGB"))/255.0).astype(np.float64) - np_mask_rgb -= np.min(np_mask_rgb) - np_mask_rgb /= np.max(np_mask_rgb) - np_mask_rgb = 1. - np_mask_rgb - np_mask_rgb_hardened = 1. - (np_mask_rgb < 0.99).astype(np.float64) - blurred = skimage.filters.gaussian(np_mask_rgb_hardened[:], sigma=16., channel_axis=2, truncate=32.) - blurred2 = skimage.filters.gaussian(np_mask_rgb_hardened[:], sigma=16., channel_axis=2, truncate=32.) - #np_mask_rgb_dilated = np_mask_rgb + blurred # fixup mask todo: derive magic constants - #np_mask_rgb = np_mask_rgb + blurred - np_mask_rgb_dilated = np.clip((np_mask_rgb + blurred2) * 0.7071, 0., 1.) - np_mask_rgb = np.clip((np_mask_rgb + blurred) * 0.7071, 0., 1.) - - noise_rgb = get_matched_noise(np_init, np_mask_rgb, noise_q, color_variation) - blend_mask_rgb = np.clip(np_mask_rgb_dilated,0.,1.) ** (mask_blend_factor) - noised = noise_rgb[:] - blend_mask_rgb **= (2.) - noised = np_init[:] * (1. - blend_mask_rgb) + noised * blend_mask_rgb - - np_mask_grey = np.sum(np_mask_rgb, axis=2)/3. - ref_mask = np_mask_grey < 1e-3 - - all_mask = np.ones((height, width), dtype=bool) - noised[all_mask,:] = skimage.exposure.match_histograms(noised[all_mask,:]**1., noised[ref_mask,:], channel_axis=1) - - init_img = Image.fromarray(np.clip(noised * 255., 0., 255.).astype(np.uint8), mode="RGB") - st.session_state["editor_image"].image(init_img) # debug - - def init(): - image = init_img.convert('RGB') - image = np.array(image).astype(np.float32) / 255.0 - image = image[None].transpose(0, 3, 1, 2) - image = torch.from_numpy(image) - - mask_channel = None - if init_mask: - alpha = resize_image(resize_mode, init_mask, width // 8, height // 8) - mask_channel = alpha.split()[-1] - - mask = None - if mask_channel is not None: - mask = np.array(mask_channel).astype(np.float32) / 255.0 - mask = (1 - mask) - mask = np.tile(mask, (4, 1, 1)) - mask = mask[None].transpose(0, 1, 2, 3) - mask = torch.from_numpy(mask).to(server_state["device"]) - - if st.session_state['defaults'].general.optimized: - server_state["modelFS"].to(server_state["device"] ) - - init_image = 2. * image - 1. - init_image = init_image.to(server_state["device"]) - init_latent = (server_state["model"] if not st.session_state['defaults'].general.optimized else server_state["modelFS"]).get_first_stage_encoding((server_state["model"] if not st.session_state['defaults'].general.optimized else server_state["modelFS"]).encode_first_stage(init_image)) # move to latent space - - if st.session_state['defaults'].general.optimized: - mem = torch.cuda.memory_allocated()/1e6 - server_state["modelFS"].to("cpu") - while(torch.cuda.memory_allocated()/1e6 >= mem): - time.sleep(1) - - return init_latent, mask, - - def sample(init_data, x, conditioning, unconditional_conditioning, sampler_name): - t_enc_steps = t_enc - obliterate = False - if ddim_steps == t_enc_steps: - t_enc_steps = t_enc_steps - 1 - obliterate = True - - if sampler_name != 'DDIM': - x0, z_mask = init_data - - sigmas = sampler.model_wrap.get_sigmas(ddim_steps) - noise = x * sigmas[ddim_steps - t_enc_steps - 1] - - xi = x0 + noise - - # Obliterate masked image - if z_mask is not None and obliterate: - random = torch.randn(z_mask.shape, device=xi.device) - xi = (z_mask * noise) + ((1-z_mask) * xi) - - sigma_sched = sigmas[ddim_steps - t_enc_steps - 1:] - model_wrap_cfg = CFGMaskedDenoiser(sampler.model_wrap) - samples_ddim = K.sampling.__dict__[f'sample_{sampler.get_sampler_name()}'](model_wrap_cfg, xi, sigma_sched, - extra_args={'cond': conditioning, 'uncond': unconditional_conditioning, - 'cond_scale': cfg_scale, 'mask': z_mask, 'x0': x0, 'xi': xi}, disable=False, - callback=generation_callback if not server_state["bridge"] else None) - else: - - x0, z_mask = init_data - - sampler.make_schedule(ddim_num_steps=ddim_steps, ddim_eta=0.0, verbose=False) - z_enc = sampler.stochastic_encode(x0, torch.tensor([t_enc_steps]*batch_size).to(server_state["device"] )) - - # Obliterate masked image - if z_mask is not None and obliterate: - random = torch.randn(z_mask.shape, device=z_enc.device) - z_enc = (z_mask * random) + ((1-z_mask) * z_enc) - - # decode it - samples_ddim = sampler.decode(z_enc, conditioning, t_enc_steps, - unconditional_guidance_scale=cfg_scale, - unconditional_conditioning=unconditional_conditioning, - z_mask=z_mask, x0=x0) - return samples_ddim - - - - if loopback: - output_images, info = None, None - history = [] - initial_seed = None - - do_color_correction = False - try: - from skimage import exposure - do_color_correction = True - except: - logger.error("Install scikit-image to perform color correction on loopback") - - for i in range(n_iter): - if do_color_correction and i == 0: - correction_target = cv2.cvtColor(np.asarray(init_img.copy()), cv2.COLOR_RGB2LAB) - - # RealESRGAN can only run on the final iteration - is_final_iteration = i == n_iter - 1 - - output_images, seed, info, stats = process_images( - outpath=outpath, - func_init=init, - func_sample=sample, - prompt=prompt, - seed=seed, - sampler_name=sampler_name, - save_grid=save_grid, - batch_size=1, - n_iter=1, - steps=ddim_steps, - cfg_scale=cfg_scale, - width=width, - height=height, - prompt_matrix=separate_prompts, - use_GFPGAN=use_GFPGAN, - GFPGAN_model=GFPGAN_model, - use_RealESRGAN=use_RealESRGAN and is_final_iteration, # Forcefully disable upscaling when using loopback - realesrgan_model_name=RealESRGAN_model, - use_LDSR=use_LDSR, - LDSR_model_name=LDSR_model, - normalize_prompt_weights=normalize_prompt_weights, - save_individual_images=save_individual_images, - init_img=init_img, - init_mask=init_mask, - mask_blur_strength=mask_blur_strength, - mask_restore=mask_restore, - denoising_strength=denoising_strength, - noise_mode=noise_mode, - find_noise_steps=find_noise_steps, - resize_mode=resize_mode, - uses_loopback=loopback, - uses_random_seed_loopback=random_seed_loopback, - sort_samples=group_by_prompt, - write_info_files=write_info_files, - jpg_sample=save_as_jpg - ) - - if initial_seed is None: - initial_seed = seed - - input_image = init_img - init_img = output_images[0] - - if do_color_correction and correction_target is not None: - init_img = Image.fromarray(cv2.cvtColor(exposure.match_histograms( - cv2.cvtColor( - np.asarray(init_img), - cv2.COLOR_RGB2LAB - ), - correction_target, - channel_axis=2 - ), cv2.COLOR_LAB2RGB).astype("uint8")) - if mask_restore is True and init_mask is not None: - color_mask = init_mask.filter(ImageFilter.GaussianBlur(mask_blur_strength)) - color_mask = color_mask.convert('L') - source_image = input_image.convert('RGB') - target_image = init_img.convert('RGB') - - init_img = Image.composite(source_image, target_image, color_mask) - - if not random_seed_loopback: - seed = seed + 1 - else: - seed = seed_to_int(None) - - denoising_strength = max(denoising_strength * 0.95, 0.1) - history.append(init_img) - - output_images = history - seed = initial_seed - - else: - output_images, seed, info, stats = process_images( - outpath=outpath, - func_init=init, - func_sample=sample, - prompt=prompt, - seed=seed, - sampler_name=sampler_name, - save_grid=save_grid, - batch_size=batch_size, - n_iter=n_iter, - steps=ddim_steps, - cfg_scale=cfg_scale, - width=width, - height=height, - prompt_matrix=separate_prompts, - use_GFPGAN=use_GFPGAN, - GFPGAN_model=GFPGAN_model, - use_RealESRGAN=use_RealESRGAN, - realesrgan_model_name=RealESRGAN_model, - use_LDSR=use_LDSR, - LDSR_model_name=LDSR_model, - normalize_prompt_weights=normalize_prompt_weights, - save_individual_images=save_individual_images, - init_img=init_img, - init_mask=init_mask, - mask_blur_strength=mask_blur_strength, - denoising_strength=denoising_strength, - noise_mode=noise_mode, - find_noise_steps=find_noise_steps, - mask_restore=mask_restore, - resize_mode=resize_mode, - uses_loopback=loopback, - sort_samples=group_by_prompt, - write_info_files=write_info_files, - jpg_sample=save_as_jpg - ) - - del sampler - - return output_images, seed, info, stats + pass + + +def img2img( + prompt: str = "", + init_info: any = None, + init_info_mask: any = None, + mask_mode: int = 0, + mask_blur_strength: int = 3, + mask_restore: bool = False, + ddim_steps: int = 50, + sampler_name: str = "DDIM", + n_iter: int = 1, + cfg_scale: float = 7.5, + denoising_strength: float = 0.8, + seed: int = -1, + noise_mode: int = 0, + find_noise_steps: str = "", + height: int = 512, + width: int = 512, + resize_mode: int = 0, + fp=None, + variant_amount: float = 0.0, + variant_seed: int = None, + ddim_eta: float = 0.0, + write_info_files: bool = True, + separate_prompts: bool = False, + normalize_prompt_weights: bool = True, + save_individual_images: bool = True, + save_grid: bool = True, + group_by_prompt: bool = True, + save_as_jpg: bool = True, + use_GFPGAN: bool = True, + GFPGAN_model: str = "GFPGANv1.4", + use_RealESRGAN: bool = True, + RealESRGAN_model: str = "RealESRGAN_x4plus_anime_6B", + use_LDSR: bool = True, + LDSR_model: str = "model", + loopback: bool = False, + random_seed_loopback: bool = False, +): + outpath = st.session_state["defaults"].general.outdir_img2img + seed = seed_to_int(seed) + + batch_size = 1 + + if sampler_name == "PLMS": + sampler = PLMSSampler(server_state["model"]) + elif sampler_name == "DDIM": + sampler = DDIMSampler(server_state["model"]) + elif sampler_name == "k_dpm_2_a": + sampler = KDiffusionSampler(server_state["model"], "dpm_2_ancestral") + elif sampler_name == "k_dpm_2": + sampler = KDiffusionSampler(server_state["model"], "dpm_2") + elif sampler_name == "k_dpmpp_2m": + sampler = KDiffusionSampler(server_state["model"], "dpmpp_2m") + elif sampler_name == "k_euler_a": + sampler = KDiffusionSampler(server_state["model"], "euler_ancestral") + elif sampler_name == "k_euler": + sampler = KDiffusionSampler(server_state["model"], "euler") + elif sampler_name == "k_heun": + sampler = KDiffusionSampler(server_state["model"], "heun") + elif sampler_name == "k_lms": + sampler = KDiffusionSampler(server_state["model"], "lms") + else: + raise Exception("Unknown sampler: " + sampler_name) + + def process_init_mask(init_mask: Image): + if init_mask.mode == "RGBA": + init_mask = init_mask.convert("RGBA") + background = Image.new("RGBA", init_mask.size, (0, 0, 0)) + init_mask = Image.alpha_composite(background, init_mask) + init_mask = init_mask.convert("RGB") + return init_mask + + init_img = init_info + init_mask = None + if mask_mode == 0: + if init_info_mask: + init_mask = process_init_mask(init_info_mask) + elif mask_mode == 1: + if init_info_mask: + init_mask = process_init_mask(init_info_mask) + init_mask = ImageOps.invert(init_mask) + elif mask_mode == 2: + init_img_transparency = init_img.split()[-1].convert( + "L" + ) # .point(lambda x: 255 if x > 0 else 0, mode='1') + init_mask = init_img_transparency + init_mask = init_mask.convert("RGB") + init_mask = resize_image(resize_mode, init_mask, width, height) + init_mask = init_mask.convert("RGB") + + assert 0.0 <= denoising_strength <= 1.0, "can only work with strength in [0.0, 1.0]" + t_enc = int(denoising_strength * ddim_steps) + + if ( + init_mask is not None + and (noise_mode == 2 or noise_mode == 3) + and init_img is not None + ): + noise_q = 0.99 + color_variation = 0.0 + mask_blend_factor = 1.0 + + np_init = (np.asarray(init_img.convert("RGB")) / 255.0).astype( + np.float64 + ) # annoyingly complex mask fixing + np_mask_rgb = 1.0 - ( + np.asarray(ImageOps.invert(init_mask).convert("RGB")) / 255.0 + ).astype(np.float64) + np_mask_rgb -= np.min(np_mask_rgb) + np_mask_rgb /= np.max(np_mask_rgb) + np_mask_rgb = 1.0 - np_mask_rgb + np_mask_rgb_hardened = 1.0 - (np_mask_rgb < 0.99).astype(np.float64) + blurred = skimage.filters.gaussian( + np_mask_rgb_hardened[:], sigma=16.0, channel_axis=2, truncate=32.0 + ) + blurred2 = skimage.filters.gaussian( + np_mask_rgb_hardened[:], sigma=16.0, channel_axis=2, truncate=32.0 + ) + # np_mask_rgb_dilated = np_mask_rgb + blurred # fixup mask todo: derive magic constants + # np_mask_rgb = np_mask_rgb + blurred + np_mask_rgb_dilated = np.clip((np_mask_rgb + blurred2) * 0.7071, 0.0, 1.0) + np_mask_rgb = np.clip((np_mask_rgb + blurred) * 0.7071, 0.0, 1.0) + + noise_rgb = get_matched_noise(np_init, np_mask_rgb, noise_q, color_variation) + blend_mask_rgb = np.clip(np_mask_rgb_dilated, 0.0, 1.0) ** (mask_blend_factor) + noised = noise_rgb[:] + blend_mask_rgb **= 2.0 + noised = np_init[:] * (1.0 - blend_mask_rgb) + noised * blend_mask_rgb + + np_mask_grey = np.sum(np_mask_rgb, axis=2) / 3.0 + ref_mask = np_mask_grey < 1e-3 + + all_mask = np.ones((height, width), dtype=bool) + noised[all_mask, :] = skimage.exposure.match_histograms( + noised[all_mask, :] ** 1.0, noised[ref_mask, :], channel_axis=1 + ) + + init_img = Image.fromarray( + np.clip(noised * 255.0, 0.0, 255.0).astype(np.uint8), mode="RGB" + ) + st.session_state["editor_image"].image(init_img) # debug + + def init(): + image = init_img.convert("RGB") + image = np.array(image).astype(np.float32) / 255.0 + image = image[None].transpose(0, 3, 1, 2) + image = torch.from_numpy(image) + + mask_channel = None + if init_mask: + alpha = resize_image(resize_mode, init_mask, width // 8, height // 8) + mask_channel = alpha.split()[-1] + + mask = None + if mask_channel is not None: + mask = np.array(mask_channel).astype(np.float32) / 255.0 + mask = 1 - mask + mask = np.tile(mask, (4, 1, 1)) + mask = mask[None].transpose(0, 1, 2, 3) + mask = torch.from_numpy(mask).to(server_state["device"]) + + if st.session_state["defaults"].general.optimized: + server_state["modelFS"].to(server_state["device"]) + + init_image = 2.0 * image - 1.0 + init_image = init_image.to(server_state["device"]) + init_latent = ( + server_state["model"] + if not st.session_state["defaults"].general.optimized + else server_state["modelFS"] + ).get_first_stage_encoding( + ( + server_state["model"] + if not st.session_state["defaults"].general.optimized + else server_state["modelFS"] + ).encode_first_stage(init_image) + ) # move to latent space + + if st.session_state["defaults"].general.optimized: + mem = torch.cuda.memory_allocated() / 1e6 + server_state["modelFS"].to("cpu") + while torch.cuda.memory_allocated() / 1e6 >= mem: + time.sleep(1) + + return ( + init_latent, + mask, + ) + + def sample(init_data, x, conditioning, unconditional_conditioning, sampler_name): + t_enc_steps = t_enc + obliterate = False + if ddim_steps == t_enc_steps: + t_enc_steps = t_enc_steps - 1 + obliterate = True + + if sampler_name != "DDIM": + x0, z_mask = init_data + + sigmas = sampler.model_wrap.get_sigmas(ddim_steps) + noise = x * sigmas[ddim_steps - t_enc_steps - 1] + + xi = x0 + noise + + # Obliterate masked image + if z_mask is not None and obliterate: + random = torch.randn(z_mask.shape, device=xi.device) + xi = (z_mask * noise) + ((1 - z_mask) * xi) + + sigma_sched = sigmas[ddim_steps - t_enc_steps - 1 :] + model_wrap_cfg = CFGMaskedDenoiser(sampler.model_wrap) + samples_ddim = K.sampling.__dict__[f"sample_{sampler.get_sampler_name()}"]( + model_wrap_cfg, + xi, + sigma_sched, + extra_args={ + "cond": conditioning, + "uncond": unconditional_conditioning, + "cond_scale": cfg_scale, + "mask": z_mask, + "x0": x0, + "xi": xi, + }, + disable=False, + callback=generation_callback if not server_state["bridge"] else None, + ) + else: + x0, z_mask = init_data + + sampler.make_schedule( + ddim_num_steps=ddim_steps, ddim_eta=0.0, verbose=False + ) + z_enc = sampler.stochastic_encode( + x0, torch.tensor([t_enc_steps] * batch_size).to(server_state["device"]) + ) + + # Obliterate masked image + if z_mask is not None and obliterate: + random = torch.randn(z_mask.shape, device=z_enc.device) + z_enc = (z_mask * random) + ((1 - z_mask) * z_enc) + + # decode it + samples_ddim = sampler.decode( + z_enc, + conditioning, + t_enc_steps, + unconditional_guidance_scale=cfg_scale, + unconditional_conditioning=unconditional_conditioning, + z_mask=z_mask, + x0=x0, + ) + return samples_ddim + + if loopback: + output_images, info = None, None + history = [] + initial_seed = None + + do_color_correction = False + try: + from skimage import exposure + + do_color_correction = True + except: + logger.error("Install scikit-image to perform color correction on loopback") + + for i in range(n_iter): + if do_color_correction and i == 0: + correction_target = cv2.cvtColor( + np.asarray(init_img.copy()), cv2.COLOR_RGB2LAB + ) + + # RealESRGAN can only run on the final iteration + is_final_iteration = i == n_iter - 1 + + output_images, seed, info, stats = process_images( + outpath=outpath, + func_init=init, + func_sample=sample, + prompt=prompt, + seed=seed, + sampler_name=sampler_name, + save_grid=save_grid, + batch_size=1, + n_iter=1, + steps=ddim_steps, + cfg_scale=cfg_scale, + width=width, + height=height, + prompt_matrix=separate_prompts, + use_GFPGAN=use_GFPGAN, + GFPGAN_model=GFPGAN_model, + use_RealESRGAN=use_RealESRGAN + and is_final_iteration, # Forcefully disable upscaling when using loopback + realesrgan_model_name=RealESRGAN_model, + use_LDSR=use_LDSR, + LDSR_model_name=LDSR_model, + normalize_prompt_weights=normalize_prompt_weights, + save_individual_images=save_individual_images, + init_img=init_img, + init_mask=init_mask, + mask_blur_strength=mask_blur_strength, + mask_restore=mask_restore, + denoising_strength=denoising_strength, + noise_mode=noise_mode, + find_noise_steps=find_noise_steps, + resize_mode=resize_mode, + uses_loopback=loopback, + uses_random_seed_loopback=random_seed_loopback, + sort_samples=group_by_prompt, + write_info_files=write_info_files, + jpg_sample=save_as_jpg, + ) + + if initial_seed is None: + initial_seed = seed + + input_image = init_img + init_img = output_images[0] + + if do_color_correction and correction_target is not None: + init_img = Image.fromarray( + cv2.cvtColor( + exposure.match_histograms( + cv2.cvtColor(np.asarray(init_img), cv2.COLOR_RGB2LAB), + correction_target, + channel_axis=2, + ), + cv2.COLOR_LAB2RGB, + ).astype("uint8") + ) + if mask_restore is True and init_mask is not None: + color_mask = init_mask.filter( + ImageFilter.GaussianBlur(mask_blur_strength) + ) + color_mask = color_mask.convert("L") + source_image = input_image.convert("RGB") + target_image = init_img.convert("RGB") + + init_img = Image.composite(source_image, target_image, color_mask) + + if not random_seed_loopback: + seed = seed + 1 + else: + seed = seed_to_int(None) + + denoising_strength = max(denoising_strength * 0.95, 0.1) + history.append(init_img) + + output_images = history + seed = initial_seed + + else: + output_images, seed, info, stats = process_images( + outpath=outpath, + func_init=init, + func_sample=sample, + prompt=prompt, + seed=seed, + sampler_name=sampler_name, + save_grid=save_grid, + batch_size=batch_size, + n_iter=n_iter, + steps=ddim_steps, + cfg_scale=cfg_scale, + width=width, + height=height, + prompt_matrix=separate_prompts, + use_GFPGAN=use_GFPGAN, + GFPGAN_model=GFPGAN_model, + use_RealESRGAN=use_RealESRGAN, + realesrgan_model_name=RealESRGAN_model, + use_LDSR=use_LDSR, + LDSR_model_name=LDSR_model, + normalize_prompt_weights=normalize_prompt_weights, + save_individual_images=save_individual_images, + init_img=init_img, + init_mask=init_mask, + mask_blur_strength=mask_blur_strength, + denoising_strength=denoising_strength, + noise_mode=noise_mode, + find_noise_steps=find_noise_steps, + mask_restore=mask_restore, + resize_mode=resize_mode, + uses_loopback=loopback, + sort_samples=group_by_prompt, + write_info_files=write_info_files, + jpg_sample=save_as_jpg, + ) + + del sampler + + return output_images, seed, info, stats + # def layout(): - with st.form("img2img-inputs"): - st.session_state["generation_mode"] = "img2img" - - img2img_input_col, img2img_generate_col = st.columns([10,1]) - with img2img_input_col: - #prompt = st.text_area("Input Text","") - placeholder = "A corgi wearing a top hat as an oil painting." - prompt = st.text_area("Input Text","", placeholder=placeholder, height=54) - - if "defaults" in st.session_state: - if st.session_state["defaults"].general.enable_suggestions: - sygil_suggestions.suggestion_area(placeholder) - - if "defaults" in st.session_state: - if st.session_state['defaults'].admin.global_negative_prompt: - prompt += f"### {st.session_state['defaults'].admin.global_negative_prompt}" - - # Every form must have a submit button, the extra blank spaces is a temp way to align it with the input field. Needs to be done in CSS or some other way. - img2img_generate_col.write("") - img2img_generate_col.write("") - generate_button = img2img_generate_col.form_submit_button("Generate") - - - # creating the page layout using columns - col1_img2img_layout, col2_img2img_layout, col3_img2img_layout = st.columns([2,4,4], gap="medium") - - with col1_img2img_layout: - # If we have custom models available on the "models/custom" - #folder then we show a menu to select which model we want to use, otherwise we use the main model for SD - custom_models_available() - if server_state["CustomModel_available"]: - st.session_state["custom_model"] = st.selectbox("Custom Model:", server_state["custom_models"], - index=server_state["custom_models"].index(st.session_state['defaults'].general.default_model), - help="Select the model you want to use. This option is only available if you have custom models \ + with st.form("img2img-inputs"): + st.session_state["generation_mode"] = "img2img" + + img2img_input_col, img2img_generate_col = st.columns([10, 1]) + with img2img_input_col: + # prompt = st.text_area("Input Text","") + placeholder = "A corgi wearing a top hat as an oil painting." + prompt = st.text_area("Input Text", "", placeholder=placeholder, height=54) + + if "defaults" in st.session_state: + if st.session_state["defaults"].general.enable_suggestions: + sygil_suggestions.suggestion_area(placeholder) + + if "defaults" in st.session_state: + if st.session_state["defaults"].admin.global_negative_prompt: + prompt += f"### {st.session_state['defaults'].admin.global_negative_prompt}" + + # Every form must have a submit button, the extra blank spaces is a temp way to align it with the input field. Needs to be done in CSS or some other way. + img2img_generate_col.write("") + img2img_generate_col.write("") + generate_button = img2img_generate_col.form_submit_button("Generate") + + # creating the page layout using columns + col1_img2img_layout, col2_img2img_layout, col3_img2img_layout = st.columns( + [2, 4, 4], gap="medium" + ) + + with col1_img2img_layout: + # If we have custom models available on the "models/custom" + # folder then we show a menu to select which model we want to use, otherwise we use the main model for SD + custom_models_available() + if server_state["CustomModel_available"]: + st.session_state["custom_model"] = st.selectbox( + "Custom Model:", + server_state["custom_models"], + index=server_state["custom_models"].index( + st.session_state["defaults"].general.default_model + ), + help="Select the model you want to use. This option is only available if you have custom models \ on your 'models/custom' folder. The model name that will be shown here is the same as the name\ the file for the model has on said folder, it is recommended to give the .ckpt file a name that \ - will make it easier for you to distinguish it from other models. Default: Stable Diffusion v1.5") - else: - st.session_state["custom_model"] = "Stable Diffusion v1.5" - - - st.session_state["sampling_steps"] = st.number_input("Sampling Steps", value=st.session_state['defaults'].img2img.sampling_steps.value, - min_value=st.session_state['defaults'].img2img.sampling_steps.min_value, - step=st.session_state['defaults'].img2img.sampling_steps.step) - - sampler_name_list = ["k_lms", "k_euler", "k_euler_a", "k_dpm_2", "k_dpm_2_a", "k_dpmpp_2m", "k_heun", "PLMS", "DDIM"] - st.session_state["sampler_name"] = st.selectbox("Sampling method",sampler_name_list, - index=sampler_name_list.index(st.session_state['defaults'].img2img.sampler_name), help="Sampling method to use.") - - width = st.slider("Width:", min_value=st.session_state['defaults'].img2img.width.min_value, max_value=st.session_state['defaults'].img2img.width.max_value, - value=st.session_state['defaults'].img2img.width.value, step=st.session_state['defaults'].img2img.width.step) - height = st.slider("Height:", min_value=st.session_state['defaults'].img2img.height.min_value, max_value=st.session_state['defaults'].img2img.height.max_value, - value=st.session_state['defaults'].img2img.height.value, step=st.session_state['defaults'].img2img.height.step) - seed = st.text_input("Seed:", value=st.session_state['defaults'].img2img.seed, help=" The seed to use, if left blank a random seed will be generated.") - - cfg_scale = st.number_input("CFG (Classifier Free Guidance Scale):", min_value=st.session_state['defaults'].img2img.cfg_scale.min_value, - value=st.session_state['defaults'].img2img.cfg_scale.value, - step=st.session_state['defaults'].img2img.cfg_scale.step, - help="How strongly the image should follow the prompt.") - - st.session_state["denoising_strength"] = st.slider("Denoising Strength:", value=st.session_state['defaults'].img2img.denoising_strength.value, - min_value=st.session_state['defaults'].img2img.denoising_strength.min_value, - max_value=st.session_state['defaults'].img2img.denoising_strength.max_value, - step=st.session_state['defaults'].img2img.denoising_strength.step) - - - mask_expander = st.empty() - with mask_expander.expander("Inpainting/Outpainting"): - mask_mode_list = ["Outpainting", "Inpainting", "Image alpha"] - mask_mode = st.selectbox("Painting Mode", mask_mode_list, index=st.session_state["defaults"].img2img.mask_mode, - help="Select how you want your image to be masked/painted.\"Inpainting\" modifies the image where the mask is white.\n\ - \"Inverted mask\" modifies the image where the mask is black. \"Image alpha\" modifies the image where the image is transparent." - ) - mask_mode = mask_mode_list.index(mask_mode) - - - noise_mode_list = ["Seed", "Find Noise", "Matched Noise", "Find+Matched Noise"] - noise_mode = st.selectbox("Noise Mode", noise_mode_list, index=noise_mode_list.index(st.session_state['defaults'].img2img.noise_mode), help="") - #noise_mode = noise_mode_list.index(noise_mode) - find_noise_steps = st.number_input("Find Noise Steps", value=st.session_state['defaults'].img2img.find_noise_steps.value, - min_value=st.session_state['defaults'].img2img.find_noise_steps.min_value, - step=st.session_state['defaults'].img2img.find_noise_steps.step) - - # Specify canvas parameters in application - drawing_mode = st.selectbox( - "Drawing tool:", - ( - "freedraw", - "transform", - #"line", - "rect", - "circle", - #"polygon", - ), - ) - - stroke_width = st.slider("Stroke width: ", 1, 100, 50) - stroke_color = st.color_picker("Stroke color hex: ", value="#EEEEEE") - bg_color = st.color_picker("Background color hex: ", "#7B6E6E") - - display_toolbar = st.checkbox("Display toolbar", True) - #realtime_update = st.checkbox("Update in realtime", True) - - with st.expander("Batch Options"): - st.session_state["batch_count"] = st.number_input("Batch count.", value=st.session_state['defaults'].img2img.batch_count.value, - help="How many iterations or batches of images to generate in total.") - - st.session_state["batch_size"] = st.number_input("Batch size", value=st.session_state.defaults.img2img.batch_size.value, - help="How many images are at once in a batch.\ + will make it easier for you to distinguish it from other models. Default: Stable Diffusion v1.5", + ) + else: + st.session_state["custom_model"] = "Stable Diffusion v1.5" + + st.session_state["sampling_steps"] = st.number_input( + "Sampling Steps", + value=st.session_state["defaults"].img2img.sampling_steps.value, + min_value=st.session_state["defaults"].img2img.sampling_steps.min_value, + step=st.session_state["defaults"].img2img.sampling_steps.step, + ) + + sampler_name_list = [ + "k_lms", + "k_euler", + "k_euler_a", + "k_dpm_2", + "k_dpm_2_a", + "k_dpmpp_2m", + "k_heun", + "PLMS", + "DDIM", + ] + st.session_state["sampler_name"] = st.selectbox( + "Sampling method", + sampler_name_list, + index=sampler_name_list.index( + st.session_state["defaults"].img2img.sampler_name + ), + help="Sampling method to use.", + ) + + width = st.slider( + "Width:", + min_value=st.session_state["defaults"].img2img.width.min_value, + max_value=st.session_state["defaults"].img2img.width.max_value, + value=st.session_state["defaults"].img2img.width.value, + step=st.session_state["defaults"].img2img.width.step, + ) + height = st.slider( + "Height:", + min_value=st.session_state["defaults"].img2img.height.min_value, + max_value=st.session_state["defaults"].img2img.height.max_value, + value=st.session_state["defaults"].img2img.height.value, + step=st.session_state["defaults"].img2img.height.step, + ) + seed = st.text_input( + "Seed:", + value=st.session_state["defaults"].img2img.seed, + help=" The seed to use, if left blank a random seed will be generated.", + ) + + cfg_scale = st.number_input( + "CFG (Classifier Free Guidance Scale):", + min_value=st.session_state["defaults"].img2img.cfg_scale.min_value, + value=st.session_state["defaults"].img2img.cfg_scale.value, + step=st.session_state["defaults"].img2img.cfg_scale.step, + help="How strongly the image should follow the prompt.", + ) + + st.session_state["denoising_strength"] = st.slider( + "Denoising Strength:", + value=st.session_state["defaults"].img2img.denoising_strength.value, + min_value=st.session_state[ + "defaults" + ].img2img.denoising_strength.min_value, + max_value=st.session_state[ + "defaults" + ].img2img.denoising_strength.max_value, + step=st.session_state["defaults"].img2img.denoising_strength.step, + ) + + mask_expander = st.empty() + with mask_expander.expander("Inpainting/Outpainting"): + mask_mode_list = ["Outpainting", "Inpainting", "Image alpha"] + mask_mode = st.selectbox( + "Painting Mode", + mask_mode_list, + index=st.session_state["defaults"].img2img.mask_mode, + help='Select how you want your image to be masked/painted."Inpainting" modifies the image where the mask is white.\n\ + "Inverted mask" modifies the image where the mask is black. "Image alpha" modifies the image where the image is transparent.', + ) + mask_mode = mask_mode_list.index(mask_mode) + + noise_mode_list = [ + "Seed", + "Find Noise", + "Matched Noise", + "Find+Matched Noise", + ] + noise_mode = st.selectbox( + "Noise Mode", + noise_mode_list, + index=noise_mode_list.index( + st.session_state["defaults"].img2img.noise_mode + ), + help="", + ) + # noise_mode = noise_mode_list.index(noise_mode) + find_noise_steps = st.number_input( + "Find Noise Steps", + value=st.session_state["defaults"].img2img.find_noise_steps.value, + min_value=st.session_state[ + "defaults" + ].img2img.find_noise_steps.min_value, + step=st.session_state["defaults"].img2img.find_noise_steps.step, + ) + + # Specify canvas parameters in application + drawing_mode = st.selectbox( + "Drawing tool:", + ( + "freedraw", + "transform", + # "line", + "rect", + "circle", + # "polygon", + ), + ) + + stroke_width = st.slider("Stroke width: ", 1, 100, 50) + stroke_color = st.color_picker("Stroke color hex: ", value="#EEEEEE") + bg_color = st.color_picker("Background color hex: ", "#7B6E6E") + + display_toolbar = st.checkbox("Display toolbar", True) + # realtime_update = st.checkbox("Update in realtime", True) + + with st.expander("Batch Options"): + st.session_state["batch_count"] = st.number_input( + "Batch count.", + value=st.session_state["defaults"].img2img.batch_count.value, + help="How many iterations or batches of images to generate in total.", + ) + + st.session_state["batch_size"] = st.number_input( + "Batch size", + value=st.session_state.defaults.img2img.batch_size.value, + help="How many images are at once in a batch.\ It increases the VRAM usage a lot but if you have enough VRAM it can reduce the time it takes to finish generation as more images are generated at once.\ - Default: 1") - - with st.expander("Preview Settings"): - st.session_state["update_preview"] = st.session_state["defaults"].general.update_preview - st.session_state["update_preview_frequency"] = st.number_input("Update Image Preview Frequency", - min_value=0, - value=st.session_state['defaults'].img2img.update_preview_frequency, - help="Frequency in steps at which the the preview image is updated. By default the frequency \ - is set to 1 step.") - # - with st.expander("Advanced"): - with st.expander("Output Settings"): - separate_prompts = st.checkbox("Create Prompt Matrix.", value=st.session_state['defaults'].img2img.separate_prompts, - help="Separate multiple prompts using the `|` character, and get all combinations of them.") - normalize_prompt_weights = st.checkbox("Normalize Prompt Weights.", value=st.session_state['defaults'].img2img.normalize_prompt_weights, - help="Ensure the sum of all weights add up to 1.0") - loopback = st.checkbox("Loopback.", value=st.session_state['defaults'].img2img.loopback, help="Use images from previous batch when creating next batch.") - random_seed_loopback = st.checkbox("Random loopback seed.", value=st.session_state['defaults'].img2img.random_seed_loopback, help="Random loopback seed") - img2img_mask_restore = st.checkbox("Only modify regenerated parts of image", - value=st.session_state['defaults'].img2img.mask_restore, - help="Enable to restore the unmasked parts of the image with the input, may not blend as well but preserves detail") - save_individual_images = st.checkbox("Save individual images.", value=st.session_state['defaults'].img2img.save_individual_images, - help="Save each image generated before any filter or enhancement is applied.") - save_grid = st.checkbox("Save grid",value=st.session_state['defaults'].img2img.save_grid, help="Save a grid with all the images generated into a single image.") - group_by_prompt = st.checkbox("Group results by prompt", value=st.session_state['defaults'].img2img.group_by_prompt, - help="Saves all the images with the same prompt into the same folder. \ - When using a prompt matrix each prompt combination will have its own folder.") - write_info_files = st.checkbox("Write Info file", value=st.session_state['defaults'].img2img.write_info_files, - help="Save a file next to the image with informartion about the generation.") - save_as_jpg = st.checkbox("Save samples as jpg", value=st.session_state['defaults'].img2img.save_as_jpg, help="Saves the images as jpg instead of png.") - - # - # check if GFPGAN, RealESRGAN and LDSR are available. - if "GFPGAN_available" not in st.session_state: - GFPGAN_available() - - if "RealESRGAN_available" not in st.session_state: - RealESRGAN_available() - - if "LDSR_available" not in st.session_state: - LDSR_available() - - if st.session_state["GFPGAN_available"] or st.session_state["RealESRGAN_available"] or st.session_state["LDSR_available"]: - with st.expander("Post-Processing"): - face_restoration_tab, upscaling_tab = st.tabs(["Face Restoration", "Upscaling"]) - with face_restoration_tab: - # GFPGAN used for face restoration - if st.session_state["GFPGAN_available"]: - #with st.expander("Face Restoration"): - #if st.session_state["GFPGAN_available"]: - #with st.expander("GFPGAN"): - st.session_state["use_GFPGAN"] = st.checkbox("Use GFPGAN", value=st.session_state['defaults'].img2img.use_GFPGAN, - help="Uses the GFPGAN model to improve faces after the generation.\ + Default: 1", + ) + + with st.expander("Preview Settings"): + st.session_state["update_preview"] = st.session_state[ + "defaults" + ].general.update_preview + st.session_state["update_preview_frequency"] = st.number_input( + "Update Image Preview Frequency", + min_value=0, + value=st.session_state["defaults"].img2img.update_preview_frequency, + help="Frequency in steps at which the the preview image is updated. By default the frequency \ + is set to 1 step.", + ) + # + with st.expander("Advanced"): + with st.expander("Output Settings"): + separate_prompts = st.checkbox( + "Create Prompt Matrix.", + value=st.session_state["defaults"].img2img.separate_prompts, + help="Separate multiple prompts using the `|` character, and get all combinations of them.", + ) + normalize_prompt_weights = st.checkbox( + "Normalize Prompt Weights.", + value=st.session_state[ + "defaults" + ].img2img.normalize_prompt_weights, + help="Ensure the sum of all weights add up to 1.0", + ) + loopback = st.checkbox( + "Loopback.", + value=st.session_state["defaults"].img2img.loopback, + help="Use images from previous batch when creating next batch.", + ) + st.checkbox( + "Random loopback seed.", + value=st.session_state["defaults"].img2img.random_seed_loopback, + help="Random loopback seed", + ) + img2img_mask_restore = st.checkbox( + "Only modify regenerated parts of image", + value=st.session_state["defaults"].img2img.mask_restore, + help="Enable to restore the unmasked parts of the image with the input, may not blend as well but preserves detail", + ) + save_individual_images = st.checkbox( + "Save individual images.", + value=st.session_state[ + "defaults" + ].img2img.save_individual_images, + help="Save each image generated before any filter or enhancement is applied.", + ) + save_grid = st.checkbox( + "Save grid", + value=st.session_state["defaults"].img2img.save_grid, + help="Save a grid with all the images generated into a single image.", + ) + group_by_prompt = st.checkbox( + "Group results by prompt", + value=st.session_state["defaults"].img2img.group_by_prompt, + help="Saves all the images with the same prompt into the same folder. \ + When using a prompt matrix each prompt combination will have its own folder.", + ) + write_info_files = st.checkbox( + "Write Info file", + value=st.session_state["defaults"].img2img.write_info_files, + help="Save a file next to the image with informartion about the generation.", + ) + save_as_jpg = st.checkbox( + "Save samples as jpg", + value=st.session_state["defaults"].img2img.save_as_jpg, + help="Saves the images as jpg instead of png.", + ) + + # + # check if GFPGAN, RealESRGAN and LDSR are available. + if "GFPGAN_available" not in st.session_state: + GFPGAN_available() + + if "RealESRGAN_available" not in st.session_state: + RealESRGAN_available() + + if "LDSR_available" not in st.session_state: + LDSR_available() + + if ( + st.session_state["GFPGAN_available"] + or st.session_state["RealESRGAN_available"] + or st.session_state["LDSR_available"] + ): + with st.expander("Post-Processing"): + face_restoration_tab, upscaling_tab = st.tabs( + ["Face Restoration", "Upscaling"] + ) + with face_restoration_tab: + # GFPGAN used for face restoration + if st.session_state["GFPGAN_available"]: + # with st.expander("Face Restoration"): + # if st.session_state["GFPGAN_available"]: + # with st.expander("GFPGAN"): + st.session_state["use_GFPGAN"] = st.checkbox( + "Use GFPGAN", + value=st.session_state[ + "defaults" + ].img2img.use_GFPGAN, + help="Uses the GFPGAN model to improve faces after the generation.\ This greatly improve the quality and consistency of faces but uses\ - extra VRAM. Disable if you need the extra VRAM.") - - st.session_state["GFPGAN_model"] = st.selectbox("GFPGAN model", st.session_state["GFPGAN_models"], - index=st.session_state["GFPGAN_models"].index(st.session_state['defaults'].general.GFPGAN_model)) - - #st.session_state["GFPGAN_strenght"] = st.slider("Effect Strenght", min_value=1, max_value=100, value=1, step=1, help='') - - else: - st.session_state["use_GFPGAN"] = False - - with upscaling_tab: - st.session_state['us_upscaling'] = st.checkbox("Use Upscaling", value=st.session_state['defaults'].img2img.use_upscaling) - - # RealESRGAN and LDSR used for upscaling. - if st.session_state["RealESRGAN_available"] or st.session_state["LDSR_available"]: - - upscaling_method_list = [] - if st.session_state["RealESRGAN_available"]: - upscaling_method_list.append("RealESRGAN") - if st.session_state["LDSR_available"]: - upscaling_method_list.append("LDSR") - - st.session_state["upscaling_method"] = st.selectbox("Upscaling Method", upscaling_method_list, - index=upscaling_method_list.index(st.session_state['defaults'].general.upscaling_method) - if st.session_state['defaults'].general.upscaling_method in upscaling_method_list - else 0) - - if st.session_state["RealESRGAN_available"]: - with st.expander("RealESRGAN"): - if st.session_state["upscaling_method"] == "RealESRGAN" and st.session_state['us_upscaling']: - st.session_state["use_RealESRGAN"] = True - else: - st.session_state["use_RealESRGAN"] = False - - st.session_state["RealESRGAN_model"] = st.selectbox("RealESRGAN model", st.session_state["RealESRGAN_models"], - index=st.session_state["RealESRGAN_models"].index(st.session_state['defaults'].general.RealESRGAN_model)) - else: - st.session_state["use_RealESRGAN"] = False - st.session_state["RealESRGAN_model"] = "RealESRGAN_x4plus" - - - # - if st.session_state["LDSR_available"]: - with st.expander("LDSR"): - if st.session_state["upscaling_method"] == "LDSR" and st.session_state['us_upscaling']: - st.session_state["use_LDSR"] = True - else: - st.session_state["use_LDSR"] = False - - st.session_state["LDSR_model"] = st.selectbox("LDSR model", st.session_state["LDSR_models"], - index=st.session_state["LDSR_models"].index(st.session_state['defaults'].general.LDSR_model)) - - st.session_state["ldsr_sampling_steps"] = st.number_input("Sampling Steps", value=st.session_state['defaults'].img2img.LDSR_config.sampling_steps, - help="") - - st.session_state["preDownScale"] = st.number_input("PreDownScale", value=st.session_state['defaults'].img2img.LDSR_config.preDownScale, - help="") - - st.session_state["postDownScale"] = st.number_input("postDownScale", value=st.session_state['defaults'].img2img.LDSR_config.postDownScale, - help="") - - downsample_method_list = ['Nearest', 'Lanczos'] - st.session_state["downsample_method"] = st.selectbox("Downsample Method", downsample_method_list, - index=downsample_method_list.index(st.session_state['defaults'].img2img.LDSR_config.downsample_method)) - - else: - st.session_state["use_LDSR"] = False - st.session_state["LDSR_model"] = "model" - - with st.expander("Variant"): - variant_amount = st.slider("Variant Amount:", value=st.session_state['defaults'].img2img.variant_amount, min_value=0.0, max_value=1.0, step=0.01) - variant_seed = st.text_input("Variant Seed:", value=st.session_state['defaults'].img2img.variant_seed, - help="The seed to use when generating a variant, if left blank a random seed will be generated.") - - - with col2_img2img_layout: - editor_tab = st.tabs(["Editor"]) - - editor_image = st.empty() - st.session_state["editor_image"] = editor_image - - st.form_submit_button("Refresh") - - #if "canvas" not in st.session_state: - st.session_state["canvas"] = st.empty() - - masked_image_holder = st.empty() - image_holder = st.empty() - - uploaded_images = st.file_uploader( - "Upload Image", accept_multiple_files=False, type=["png", "jpg", "jpeg", "webp", 'jfif'], - help="Upload an image which will be used for the image to image generation.", - ) - if uploaded_images: - image = Image.open(uploaded_images).convert('RGB') - new_img = image.resize((width, height)) - #image_holder.image(new_img) - - #mask_holder = st.empty() - - #uploaded_masks = st.file_uploader( - #"Upload Mask", accept_multiple_files=False, type=["png", "jpg", "jpeg", "webp", 'jfif'], - #help="Upload an mask image which will be used for masking the image to image generation.", - #) - - # - # Create a canvas component - with st.session_state["canvas"]: - st.session_state["uploaded_masks"] = st_canvas( - fill_color="rgba(255, 165, 0, 0.3)", # Fixed fill color with some opacity - stroke_width=stroke_width, - stroke_color=stroke_color, - background_color=bg_color, - background_image=image if uploaded_images else None, - update_streamlit=True, - width=width, - height=height, - drawing_mode=drawing_mode, - initial_drawing=st.session_state["uploaded_masks"].json_data if "uploaded_masks" in st.session_state else None, - display_toolbar= display_toolbar, - key="full_app", - ) - - #try: - ##print (type(st.session_state["uploaded_masks"])) - #if st.session_state["uploaded_masks"] != None: - #mask_expander.expander("Mask", expanded=True) - #mask = Image.fromarray(st.session_state["uploaded_masks"].image_data) - - #st.image(mask) - - #if mask.mode == "RGBA": - #mask = mask.convert('RGBA') - #background = Image.new('RGBA', mask.size, (0, 0, 0)) - #mask = Image.alpha_composite(background, mask) - #mask = mask.resize((width, height)) - #except AttributeError: - #pass - - with col3_img2img_layout: - result_tab = st.tabs(["Result"]) - - # create an empty container for the image, progress bar, etc so we can update it later and use session_state to hold them globally. - preview_image = st.empty() - st.session_state["preview_image"] = preview_image - - #st.session_state["loading"] = st.empty() - - st.session_state["progress_bar_text"] = st.empty() - st.session_state["progress_bar"] = st.empty() - - message = st.empty() - - #if uploaded_images: - #image = Image.open(uploaded_images).convert('RGB') - ##img_array = np.array(image) # if you want to pass it to OpenCV - #new_img = image.resize((width, height)) - #st.image(new_img, use_column_width=True) - - - if generate_button: - #print("Loading models") - # load the models when we hit the generate button for the first time, it wont be loaded after that so dont worry. - with col3_img2img_layout: - with no_rerun: - with hc.HyLoader('Loading Models...', hc.Loaders.standard_loaders,index=[0]): - load_models(use_LDSR=st.session_state["use_LDSR"], LDSR_model=st.session_state["LDSR_model"], - use_GFPGAN=st.session_state["use_GFPGAN"], GFPGAN_model=st.session_state["GFPGAN_model"] , - use_RealESRGAN=st.session_state["use_RealESRGAN"], RealESRGAN_model=st.session_state["RealESRGAN_model"], - CustomModel_available=server_state["CustomModel_available"], custom_model=st.session_state["custom_model"]) - - if uploaded_images: - #image = Image.fromarray(image).convert('RGBA') - #new_img = image.resize((width, height)) - ###img_array = np.array(image) # if you want to pass it to OpenCV - #image_holder.image(new_img) - new_mask = None - - if st.session_state["uploaded_masks"]: - mask = Image.fromarray(st.session_state["uploaded_masks"].image_data) - new_mask = mask.resize((width, height)) - - #masked_image_holder.image(new_mask) - try: - output_images, seed, info, stats = img2img(prompt=prompt, init_info=new_img, init_info_mask=new_mask, mask_mode=mask_mode, - mask_restore=img2img_mask_restore, ddim_steps=st.session_state["sampling_steps"], - sampler_name=st.session_state["sampler_name"], n_iter=st.session_state["batch_count"], - cfg_scale=cfg_scale, denoising_strength=st.session_state["denoising_strength"], variant_seed=variant_seed, - seed=seed, noise_mode=noise_mode, find_noise_steps=find_noise_steps, width=width, - height=height, variant_amount=variant_amount, - ddim_eta=st.session_state.defaults.img2img.ddim_eta, write_info_files=write_info_files, - separate_prompts=separate_prompts, normalize_prompt_weights=normalize_prompt_weights, - save_individual_images=save_individual_images, save_grid=save_grid, - group_by_prompt=group_by_prompt, save_as_jpg=save_as_jpg, use_GFPGAN=st.session_state["use_GFPGAN"], - GFPGAN_model=st.session_state["GFPGAN_model"], - use_RealESRGAN=st.session_state["use_RealESRGAN"], RealESRGAN_model=st.session_state["RealESRGAN_model"], - use_LDSR=st.session_state["use_LDSR"], LDSR_model=st.session_state["LDSR_model"], - loopback=loopback - ) - - #show a message when the generation is complete. - message.success('Render Complete: ' + info + '; Stats: ' + stats, icon="✅") - - except (StopException, - #KeyError - ): - logger.info(f"Received Streamlit StopException") - # reset the page title so the percent doesnt stay on it confusing the user. - set_page_title(f"Stable Diffusion Playground") - - # this will render all the images at the end of the generation but its better if its moved to a second tab inside col2 and shown as a gallery. - # use the current col2 first tab to show the preview_img and update it as its generated. - #preview_image.image(output_images, width=750) - -#on import run init + extra VRAM. Disable if you need the extra VRAM.", + ) + + st.session_state["GFPGAN_model"] = st.selectbox( + "GFPGAN model", + st.session_state["GFPGAN_models"], + index=st.session_state["GFPGAN_models"].index( + st.session_state[ + "defaults" + ].general.GFPGAN_model + ), + ) + + # st.session_state["GFPGAN_strenght"] = st.slider("Effect Strenght", min_value=1, max_value=100, value=1, step=1, help='') + + else: + st.session_state["use_GFPGAN"] = False + + with upscaling_tab: + st.session_state["us_upscaling"] = st.checkbox( + "Use Upscaling", + value=st.session_state[ + "defaults" + ].img2img.use_upscaling, + ) + + # RealESRGAN and LDSR used for upscaling. + if ( + st.session_state["RealESRGAN_available"] + or st.session_state["LDSR_available"] + ): + upscaling_method_list = [] + if st.session_state["RealESRGAN_available"]: + upscaling_method_list.append("RealESRGAN") + if st.session_state["LDSR_available"]: + upscaling_method_list.append("LDSR") + + st.session_state["upscaling_method"] = st.selectbox( + "Upscaling Method", + upscaling_method_list, + index=upscaling_method_list.index( + st.session_state[ + "defaults" + ].general.upscaling_method + ) + if st.session_state[ + "defaults" + ].general.upscaling_method + in upscaling_method_list + else 0, + ) + + if st.session_state["RealESRGAN_available"]: + with st.expander("RealESRGAN"): + if ( + st.session_state["upscaling_method"] + == "RealESRGAN" + and st.session_state["us_upscaling"] + ): + st.session_state["use_RealESRGAN"] = True + else: + st.session_state["use_RealESRGAN"] = False + + st.session_state[ + "RealESRGAN_model" + ] = st.selectbox( + "RealESRGAN model", + st.session_state["RealESRGAN_models"], + index=st.session_state[ + "RealESRGAN_models" + ].index( + st.session_state[ + "defaults" + ].general.RealESRGAN_model + ), + ) + else: + st.session_state["use_RealESRGAN"] = False + st.session_state[ + "RealESRGAN_model" + ] = "RealESRGAN_x4plus" + + # + if st.session_state["LDSR_available"]: + with st.expander("LDSR"): + if ( + st.session_state["upscaling_method"] + == "LDSR" + and st.session_state["us_upscaling"] + ): + st.session_state["use_LDSR"] = True + else: + st.session_state["use_LDSR"] = False + + st.session_state["LDSR_model"] = st.selectbox( + "LDSR model", + st.session_state["LDSR_models"], + index=st.session_state["LDSR_models"].index( + st.session_state[ + "defaults" + ].general.LDSR_model + ), + ) + + st.session_state[ + "ldsr_sampling_steps" + ] = st.number_input( + "Sampling Steps", + value=st.session_state[ + "defaults" + ].img2img.LDSR_config.sampling_steps, + help="", + ) + + st.session_state[ + "preDownScale" + ] = st.number_input( + "PreDownScale", + value=st.session_state[ + "defaults" + ].img2img.LDSR_config.preDownScale, + help="", + ) + + st.session_state[ + "postDownScale" + ] = st.number_input( + "postDownScale", + value=st.session_state[ + "defaults" + ].img2img.LDSR_config.postDownScale, + help="", + ) + + downsample_method_list = ["Nearest", "Lanczos"] + st.session_state[ + "downsample_method" + ] = st.selectbox( + "Downsample Method", + downsample_method_list, + index=downsample_method_list.index( + st.session_state[ + "defaults" + ].img2img.LDSR_config.downsample_method + ), + ) + + else: + st.session_state["use_LDSR"] = False + st.session_state["LDSR_model"] = "model" + + with st.expander("Variant"): + variant_amount = st.slider( + "Variant Amount:", + value=st.session_state["defaults"].img2img.variant_amount, + min_value=0.0, + max_value=1.0, + step=0.01, + ) + variant_seed = st.text_input( + "Variant Seed:", + value=st.session_state["defaults"].img2img.variant_seed, + help="The seed to use when generating a variant, if left blank a random seed will be generated.", + ) + + with col2_img2img_layout: + st.tabs(["Editor"]) + + editor_image = st.empty() + st.session_state["editor_image"] = editor_image + + st.form_submit_button("Refresh") + + # if "canvas" not in st.session_state: + st.session_state["canvas"] = st.empty() + + st.empty() + st.empty() + + uploaded_images = st.file_uploader( + "Upload Image", + accept_multiple_files=False, + type=["png", "jpg", "jpeg", "webp", "jfif"], + help="Upload an image which will be used for the image to image generation.", + ) + if uploaded_images: + image = Image.open(uploaded_images).convert("RGB") + new_img = image.resize((width, height)) + # image_holder.image(new_img) + + # mask_holder = st.empty() + + # uploaded_masks = st.file_uploader( + # "Upload Mask", accept_multiple_files=False, type=["png", "jpg", "jpeg", "webp", 'jfif'], + # help="Upload an mask image which will be used for masking the image to image generation.", + # ) + + # + # Create a canvas component + with st.session_state["canvas"]: + st.session_state["uploaded_masks"] = st_canvas( + fill_color="rgba(255, 165, 0, 0.3)", # Fixed fill color with some opacity + stroke_width=stroke_width, + stroke_color=stroke_color, + background_color=bg_color, + background_image=image if uploaded_images else None, + update_streamlit=True, + width=width, + height=height, + drawing_mode=drawing_mode, + initial_drawing=st.session_state["uploaded_masks"].json_data + if "uploaded_masks" in st.session_state + else None, + display_toolbar=display_toolbar, + key="full_app", + ) + + # try: + ##print (type(st.session_state["uploaded_masks"])) + # if st.session_state["uploaded_masks"] != None: + # mask_expander.expander("Mask", expanded=True) + # mask = Image.fromarray(st.session_state["uploaded_masks"].image_data) + + # st.image(mask) + + # if mask.mode == "RGBA": + # mask = mask.convert('RGBA') + # background = Image.new('RGBA', mask.size, (0, 0, 0)) + # mask = Image.alpha_composite(background, mask) + # mask = mask.resize((width, height)) + # except AttributeError: + # pass + + with col3_img2img_layout: + st.tabs(["Result"]) + + # create an empty container for the image, progress bar, etc so we can update it later and use session_state to hold them globally. + preview_image = st.empty() + st.session_state["preview_image"] = preview_image + + # st.session_state["loading"] = st.empty() + + st.session_state["progress_bar_text"] = st.empty() + st.session_state["progress_bar"] = st.empty() + + message = st.empty() + + # if uploaded_images: + # image = Image.open(uploaded_images).convert('RGB') + ##img_array = np.array(image) # if you want to pass it to OpenCV + # new_img = image.resize((width, height)) + # st.image(new_img, use_column_width=True) + + if generate_button: + # print("Loading models") + # load the models when we hit the generate button for the first time, it wont be loaded after that so dont worry. + with col3_img2img_layout: + with no_rerun: + with hc.HyLoader( + "Loading Models...", hc.Loaders.standard_loaders, index=[0] + ): + load_models( + use_LDSR=st.session_state["use_LDSR"], + LDSR_model=st.session_state["LDSR_model"], + use_GFPGAN=st.session_state["use_GFPGAN"], + GFPGAN_model=st.session_state["GFPGAN_model"], + use_RealESRGAN=st.session_state["use_RealESRGAN"], + RealESRGAN_model=st.session_state["RealESRGAN_model"], + CustomModel_available=server_state["CustomModel_available"], + custom_model=st.session_state["custom_model"], + ) + + if uploaded_images: + # image = Image.fromarray(image).convert('RGBA') + # new_img = image.resize((width, height)) + ###img_array = np.array(image) # if you want to pass it to OpenCV + # image_holder.image(new_img) + new_mask = None + + if st.session_state["uploaded_masks"]: + mask = Image.fromarray( + st.session_state["uploaded_masks"].image_data + ) + new_mask = mask.resize((width, height)) + + # masked_image_holder.image(new_mask) + try: + output_images, seed, info, stats = img2img( + prompt=prompt, + init_info=new_img, + init_info_mask=new_mask, + mask_mode=mask_mode, + mask_restore=img2img_mask_restore, + ddim_steps=st.session_state["sampling_steps"], + sampler_name=st.session_state["sampler_name"], + n_iter=st.session_state["batch_count"], + cfg_scale=cfg_scale, + denoising_strength=st.session_state["denoising_strength"], + variant_seed=variant_seed, + seed=seed, + noise_mode=noise_mode, + find_noise_steps=find_noise_steps, + width=width, + height=height, + variant_amount=variant_amount, + ddim_eta=st.session_state.defaults.img2img.ddim_eta, + write_info_files=write_info_files, + separate_prompts=separate_prompts, + normalize_prompt_weights=normalize_prompt_weights, + save_individual_images=save_individual_images, + save_grid=save_grid, + group_by_prompt=group_by_prompt, + save_as_jpg=save_as_jpg, + use_GFPGAN=st.session_state["use_GFPGAN"], + GFPGAN_model=st.session_state["GFPGAN_model"], + use_RealESRGAN=st.session_state["use_RealESRGAN"], + RealESRGAN_model=st.session_state["RealESRGAN_model"], + use_LDSR=st.session_state["use_LDSR"], + LDSR_model=st.session_state["LDSR_model"], + loopback=loopback, + ) + + # show a message when the generation is complete. + message.success( + "Render Complete: " + info + "; Stats: " + stats, icon="✅" + ) + + except ( + StopException, + # KeyError + ): + logger.info("Received Streamlit StopException") + # reset the page title so the percent doesnt stay on it confusing the user. + set_page_title("Stable Diffusion Playground") + + # this will render all the images at the end of the generation but its better if its moved to a second tab inside col2 and shown as a gallery. + # use the current col2 first tab to show the preview_img and update it as its generated. + # preview_image.image(output_images, width=750) + + +# on import run init diff --git a/scripts/img2txt.py b/scripts/img2txt.py index 1268ebfba..e9e4a96c5 100644 --- a/scripts/img2txt.py +++ b/scripts/img2txt.py @@ -39,7 +39,6 @@ # streamlit imports # streamlit components section -import streamlit_nested_layout # other imports @@ -48,34 +47,43 @@ import gc import os import pandas as pd -#import requests + +# import requests import torch from PIL import Image from torchvision import transforms from torchvision.transforms.functional import InterpolationMode from ldm.models.blip import blip_decoder -#import hashlib + +# import hashlib # end of imports # --------------------------------------------------------------------------------------------------------------- -device = torch.device('cuda:0' if torch.cuda.is_available() else 'cpu') +device = torch.device("cuda:0" if torch.cuda.is_available() else "cpu") blip_image_eval_size = 512 st.session_state["log"] = [] + def load_blip_model(): logger.info("Loading BLIP Model") if "log" not in st.session_state: st.session_state["log"] = [] st.session_state["log"].append("Loading BLIP Model") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) if "blip_model" not in server_state: - with server_state_lock['blip_model']: - server_state["blip_model"] = blip_decoder(pretrained="models/blip/model__base_caption.pth", - image_size=blip_image_eval_size, vit='base', med_config="configs/blip/med_config.json") + with server_state_lock["blip_model"]: + server_state["blip_model"] = blip_decoder( + pretrained="models/blip/model__base_caption.pth", + image_size=blip_image_eval_size, + vit="base", + med_config="configs/blip/med_config.json", + ) server_state["blip_model"] = server_state["blip_model"].eval() @@ -83,33 +91,47 @@ def load_blip_model(): logger.info("BLIP Model Loaded") st.session_state["log"].append("BLIP Model Loaded") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) else: logger.info("BLIP Model already loaded") st.session_state["log"].append("BLIP Model already loaded") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) def generate_caption(pil_image): - load_blip_model() - gpu_image = transforms.Compose([ # type: ignore - transforms.Resize((blip_image_eval_size, blip_image_eval_size), interpolation=InterpolationMode.BICUBIC), # type: ignore - transforms.ToTensor(), # type: ignore - transforms.Normalize((0.48145466, 0.4578275, 0.40821073), (0.26862954, 0.26130258, 0.27577711)) # type: ignore - ])(pil_image).unsqueeze(0).to(device).half() + gpu_image = ( + transforms.Compose( + [ # type: ignore + transforms.Resize((blip_image_eval_size, blip_image_eval_size), interpolation=InterpolationMode.BICUBIC), # type: ignore + transforms.ToTensor(), # type: ignore + transforms.Normalize((0.48145466, 0.4578275, 0.40821073), (0.26862954, 0.26130258, 0.27577711)), # type: ignore + ] + )(pil_image) + .unsqueeze(0) + .to(device) + .half() + ) with torch.no_grad(): - caption = server_state["blip_model"].generate(gpu_image, sample=False, num_beams=3, max_length=20, min_length=5) + caption = server_state["blip_model"].generate( + gpu_image, sample=False, num_beams=3, max_length=20, min_length=5 + ) return caption[0] + def load_list(filename): - with open(filename, 'r', encoding='utf-8', errors='replace') as f: + with open(filename, "r", encoding="utf-8", errors="replace") as f: items = [line.strip() for line in f.readlines()] return items + def rank(model, image_features, text_array, top_count=1): top_count = min(top_count, len(text_array)) text_tokens = clip.tokenize([text for text in text_array]).cuda() @@ -119,11 +141,16 @@ def rank(model, image_features, text_array, top_count=1): similarity = torch.zeros((1, len(text_array))).to(device) for i in range(image_features.shape[0]): - similarity += (100.0 * image_features[i].unsqueeze(0) @ text_features.T).softmax(dim=-1) + similarity += ( + 100.0 * image_features[i].unsqueeze(0) @ text_features.T + ).softmax(dim=-1) similarity /= image_features.shape[0] top_probs, top_labels = similarity.cpu().topk(top_count, dim=-1) - return [(text_array[top_labels[0][i].numpy()], (top_probs[0][i].numpy()*100)) for i in range(top_count)] + return [ + (text_array[top_labels[0][i].numpy()], (top_probs[0][i].numpy() * 100)) + for i in range(top_count) + ] def clear_cuda(): @@ -131,21 +158,31 @@ def clear_cuda(): gc.collect() -def batch_rank(model, image_features, text_array, batch_size=st.session_state["defaults"].img2txt.batch_size): +def batch_rank( + model, + image_features, + text_array, + batch_size=st.session_state["defaults"].img2txt.batch_size, +): batch_size = min(batch_size, len(text_array)) batch_count = int(len(text_array) / batch_size) - batches = [text_array[i*batch_size:(i+1)*batch_size] for i in range(batch_count)] + batches = [ + text_array[i * batch_size : (i + 1) * batch_size] for i in range(batch_count) + ] ranks = [] for batch in batches: ranks += rank(model, image_features, batch) return ranks + def interrogate(image, models): load_blip_model() logger.info("Generating Caption") st.session_state["log"].append("Generating Caption") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) caption = generate_caption(image) if st.session_state["defaults"].general.optimized: @@ -154,24 +191,30 @@ def interrogate(image, models): logger.info("Caption Generated") st.session_state["log"].append("Caption Generated") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) if len(models) == 0: logger.info(f"\n\n{caption}") return table = [] - bests = [[('', 0)]]*7 + bests = [[("", 0)]] * 7 logger.info("Ranking Text") st.session_state["log"].append("Ranking Text") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) for model_name in models: - with torch.no_grad(), torch.autocast('cuda', dtype=torch.float16): + with torch.no_grad(), torch.autocast("cuda", dtype=torch.float16): logger.info(f"Interrogating with {model_name}...") st.session_state["log"].append(f"Interrogating with {model_name}...") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) if model_name not in server_state["clip_models"]: if not st.session_state["defaults"].img2txt.keep_all_models_loaded: @@ -183,21 +226,42 @@ def interrogate(image, models): del server_state["clip_models"][model] del server_state["preprocesses"][model] clear_cuda() - if model_name == 'ViT-H-14': - server_state["clip_models"][model_name], _, server_state["preprocesses"][model_name] = \ - open_clip.create_model_and_transforms(model_name, pretrained='laion2b_s32b_b79k', cache_dir='models/clip') - elif model_name == 'ViT-g-14': - server_state["clip_models"][model_name], _, server_state["preprocesses"][model_name] = \ - open_clip.create_model_and_transforms(model_name, pretrained='laion2b_s12b_b42k', cache_dir='models/clip') + if model_name == "ViT-H-14": + ( + server_state["clip_models"][model_name], + _, + server_state["preprocesses"][model_name], + ) = open_clip.create_model_and_transforms( + model_name, + pretrained="laion2b_s32b_b79k", + cache_dir="models/clip", + ) + elif model_name == "ViT-g-14": + ( + server_state["clip_models"][model_name], + _, + server_state["preprocesses"][model_name], + ) = open_clip.create_model_and_transforms( + model_name, + pretrained="laion2b_s12b_b42k", + cache_dir="models/clip", + ) else: - server_state["clip_models"][model_name], server_state["preprocesses"][model_name] = \ - clip.load(model_name, device=device, download_root='models/clip') - server_state["clip_models"][model_name] = server_state["clip_models"][model_name].cuda().eval() + ( + server_state["clip_models"][model_name], + server_state["preprocesses"][model_name], + ) = clip.load( + model_name, device=device, download_root="models/clip" + ) + server_state["clip_models"][model_name] = ( + server_state["clip_models"][model_name].cuda().eval() + ) images = server_state["preprocesses"][model_name](image).unsqueeze(0).cuda() - - image_features = server_state["clip_models"][model_name].encode_image(images).float() + image_features = ( + server_state["clip_models"][model_name].encode_image(images).float() + ) image_features /= image_features.norm(dim=-1, keepdim=True) @@ -205,15 +269,57 @@ def interrogate(image, models): clear_cuda() ranks = [] - ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["mediums"])) - ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, ["by "+artist for artist in server_state["artists"]])) - ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["trending_list"])) - ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["movements"])) - ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["flavors"])) - #ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["domains"])) - #ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["subreddits"])) - ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["techniques"])) - ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["tags"])) + ranks.append( + batch_rank( + server_state["clip_models"][model_name], + image_features, + server_state["mediums"], + ) + ) + ranks.append( + batch_rank( + server_state["clip_models"][model_name], + image_features, + ["by " + artist for artist in server_state["artists"]], + ) + ) + ranks.append( + batch_rank( + server_state["clip_models"][model_name], + image_features, + server_state["trending_list"], + ) + ) + ranks.append( + batch_rank( + server_state["clip_models"][model_name], + image_features, + server_state["movements"], + ) + ) + ranks.append( + batch_rank( + server_state["clip_models"][model_name], + image_features, + server_state["flavors"], + ) + ) + # ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["domains"])) + # ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["subreddits"])) + ranks.append( + batch_rank( + server_state["clip_models"][model_name], + image_features, + server_state["techniques"], + ) + ) + ranks.append( + batch_rank( + server_state["clip_models"][model_name], + image_features, + server_state["tags"], + ) + ) # ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["genres"])) # ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["styles"])) @@ -223,8 +329,8 @@ def interrogate(image, models): # ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["themes"])) # ranks.append(batch_rank(server_state["clip_models"][model_name], image_features, server_state["keywords"])) - #print (bests) - #print (ranks) + # print (bests) + # print (ranks) for i in range(len(ranks)): confidence_sum = 0 @@ -241,9 +347,9 @@ def interrogate(image, models): row = [model_name] for r in ranks: - row.append(', '.join([f"{x[0]} ({x[1]:0.1f}%)" for x in r])) + row.append(", ".join([f"{x[0]} ({x[1]:0.1f}%)" for x in r])) - #for rank in ranks: + # for rank in ranks: # rank.sort(key=lambda x: x[1], reverse=True) # row.append(f'{rank[0][0]} {rank[0][1]:.2f}%') @@ -253,82 +359,103 @@ def interrogate(image, models): del server_state["clip_models"][model_name] gc.collect() - st.session_state["prediction_table"][st.session_state["processed_image_count"]].dataframe(pd.DataFrame( - table, columns=["Model", "Medium", "Artist", "Trending", "Movement", "Flavors", "Techniques", "Tags"])) + st.session_state["prediction_table"][ + st.session_state["processed_image_count"] + ].dataframe( + pd.DataFrame( + table, + columns=[ + "Model", + "Medium", + "Artist", + "Trending", + "Movement", + "Flavors", + "Techniques", + "Tags", + ], + ) + ) medium = bests[0][0][0] artist = bests[1][0][0] trending = bests[2][0][0] movement = bests[3][0][0] flavors = bests[4][0][0] - #domains = bests[5][0][0] - #subreddits = bests[6][0][0] + # domains = bests[5][0][0] + # subreddits = bests[6][0][0] techniques = bests[5][0][0] tags = bests[6][0][0] - if caption.startswith(medium): st.session_state["text_result"][st.session_state["processed_image_count"]].code( - f"\n\n{caption} {artist}, {trending}, {movement}, {techniques}, {flavors}, {tags}", language="") + f"\n\n{caption} {artist}, {trending}, {movement}, {techniques}, {flavors}, {tags}", + language="", + ) else: st.session_state["text_result"][st.session_state["processed_image_count"]].code( - f"\n\n{caption}, {medium} {artist}, {trending}, {movement}, {techniques}, {flavors}, {tags}", language="") + f"\n\n{caption}, {medium} {artist}, {trending}, {movement}, {techniques}, {flavors}, {tags}", + language="", + ) logger.info("Finished Interrogating.") st.session_state["log"].append("Finished Interrogating.") - st.session_state["log_message"].code('\n'.join(st.session_state["log"]), language='') + st.session_state["log_message"].code( + "\n".join(st.session_state["log"]), language="" + ) def img2txt(): models = [] if st.session_state["ViT-L/14"]: - models.append('ViT-L/14') + models.append("ViT-L/14") if st.session_state["ViT-H-14"]: - models.append('ViT-H-14') + models.append("ViT-H-14") if st.session_state["ViT-g-14"]: - models.append('ViT-g-14') + models.append("ViT-g-14") if st.session_state["ViTB32"]: - models.append('ViT-B/32') - if st.session_state['ViTB16']: - models.append('ViT-B/16') + models.append("ViT-B/32") + if st.session_state["ViTB16"]: + models.append("ViT-B/16") if st.session_state["ViTL14_336px"]: - models.append('ViT-L/14@336px') + models.append("ViT-L/14@336px") if st.session_state["RN101"]: - models.append('RN101') + models.append("RN101") if st.session_state["RN50"]: - models.append('RN50') + models.append("RN50") if st.session_state["RN50x4"]: - models.append('RN50x4') + models.append("RN50x4") if st.session_state["RN50x16"]: - models.append('RN50x16') + models.append("RN50x16") if st.session_state["RN50x64"]: - models.append('RN50x64') + models.append("RN50x64") # if str(image_path_or_url).startswith('http://') or str(image_path_or_url).startswith('https://'): - #image = Image.open(requests.get(image_path_or_url, stream=True).raw).convert('RGB') + # image = Image.open(requests.get(image_path_or_url, stream=True).raw).convert('RGB') # else: - #image = Image.open(image_path_or_url).convert('RGB') + # image = Image.open(image_path_or_url).convert('RGB') - #thumb = st.session_state["uploaded_image"].image.copy() - #thumb.thumbnail([blip_image_eval_size, blip_image_eval_size]) + # thumb = st.session_state["uploaded_image"].image.copy() + # thumb.thumbnail([blip_image_eval_size, blip_image_eval_size]) # display(thumb) st.session_state["processed_image_count"] = 0 for i in range(len(st.session_state["uploaded_image"])): - interrogate(st.session_state["uploaded_image"][i].pil_image, models=models) # increase counter. st.session_state["processed_image_count"] += 1 + + # def layout(): - #set_page_title("Image-to-Text - Stable Diffusion WebUI") - #st.info("Under Construction. :construction_worker:") + # set_page_title("Image-to-Text - Stable Diffusion WebUI") + # st.info("Under Construction. :construction_worker:") # if "clip_models" not in server_state: server_state["clip_models"] = {} @@ -336,29 +463,47 @@ def layout(): server_state["preprocesses"] = {} data_path = "data/" if "artists" not in server_state: - server_state["artists"] = load_list(os.path.join(data_path, 'img2txt', 'artists.txt')) + server_state["artists"] = load_list( + os.path.join(data_path, "img2txt", "artists.txt") + ) if "flavors" not in server_state: - server_state["flavors"] = random.choices(load_list(os.path.join(data_path, 'img2txt', 'flavors.txt')), k=2000) + server_state["flavors"] = random.choices( + load_list(os.path.join(data_path, "img2txt", "flavors.txt")), k=2000 + ) if "mediums" not in server_state: - server_state["mediums"] = load_list(os.path.join(data_path, 'img2txt', 'mediums.txt')) + server_state["mediums"] = load_list( + os.path.join(data_path, "img2txt", "mediums.txt") + ) if "movements" not in server_state: - server_state["movements"] = load_list(os.path.join(data_path, 'img2txt', 'movements.txt')) + server_state["movements"] = load_list( + os.path.join(data_path, "img2txt", "movements.txt") + ) if "sites" not in server_state: - server_state["sites"] = load_list(os.path.join(data_path, 'img2txt', 'sites.txt')) - #server_state["domains"] = load_list(os.path.join(data_path, 'img2txt', 'domains.txt')) - #server_state["subreddits"] = load_list(os.path.join(data_path, 'img2txt', 'subreddits.txt')) + server_state["sites"] = load_list( + os.path.join(data_path, "img2txt", "sites.txt") + ) + # server_state["domains"] = load_list(os.path.join(data_path, 'img2txt', 'domains.txt')) + # server_state["subreddits"] = load_list(os.path.join(data_path, 'img2txt', 'subreddits.txt')) if "techniques" not in server_state: - server_state["techniques"] = load_list(os.path.join(data_path, 'img2txt', 'techniques.txt')) + server_state["techniques"] = load_list( + os.path.join(data_path, "img2txt", "techniques.txt") + ) if "tags" not in server_state: - server_state["tags"] = load_list(os.path.join(data_path, 'img2txt', 'tags.txt')) - #server_state["genres"] = load_list(os.path.join(data_path, 'img2txt', 'genres.txt')) + server_state["tags"] = load_list(os.path.join(data_path, "img2txt", "tags.txt")) + # server_state["genres"] = load_list(os.path.join(data_path, 'img2txt', 'genres.txt')) # server_state["styles"] = load_list(os.path.join(data_path, 'img2txt', 'styles.txt')) # server_state["subjects"] = load_list(os.path.join(data_path, 'img2txt', 'subjects.txt')) if "trending_list" not in server_state: server_state["trending_list"] = [site for site in server_state["sites"]] - server_state["trending_list"].extend(["trending on "+site for site in server_state["sites"]]) - server_state["trending_list"].extend(["featured on "+site for site in server_state["sites"]]) - server_state["trending_list"].extend([site+" contest winner" for site in server_state["sites"]]) + server_state["trending_list"].extend( + ["trending on " + site for site in server_state["sites"]] + ) + server_state["trending_list"].extend( + ["featured on " + site for site in server_state["sites"]] + ) + server_state["trending_list"].extend( + [site + " contest winner" for site in server_state["sites"]] + ) with st.form("img2txt-inputs"): st.session_state["generation_mode"] = "img2txt" @@ -367,42 +512,71 @@ def layout(): col1, col2 = st.columns([1, 4], gap="large") with col1: - st.session_state["uploaded_image"] = st.file_uploader('Input Image', type=['png', 'jpg', 'jpeg', 'jfif', 'webp'], accept_multiple_files=True) + st.session_state["uploaded_image"] = st.file_uploader( + "Input Image", + type=["png", "jpg", "jpeg", "jfif", "webp"], + accept_multiple_files=True, + ) with st.expander("CLIP models", expanded=True): - st.session_state["ViT-L/14"] = st.checkbox("ViT-L/14", value=True, help="ViT-L/14 model.") - st.session_state["ViT-H-14"] = st.checkbox("ViT-H-14", value=False, help="ViT-H-14 model.") - st.session_state["ViT-g-14"] = st.checkbox("ViT-g-14", value=False, help="ViT-g-14 model.") - - + st.session_state["ViT-L/14"] = st.checkbox( + "ViT-L/14", value=True, help="ViT-L/14 model." + ) + st.session_state["ViT-H-14"] = st.checkbox( + "ViT-H-14", value=False, help="ViT-H-14 model." + ) + st.session_state["ViT-g-14"] = st.checkbox( + "ViT-g-14", value=False, help="ViT-g-14 model." + ) with st.expander("Others"): - st.info("For DiscoDiffusion and JAX enable all the same models here as you intend to use when generating your images.") - - st.session_state["ViTL14_336px"] = st.checkbox("ViTL14_336px", value=False, help="ViTL14_336px model.") - st.session_state["ViTB16"] = st.checkbox("ViTB16", value=False, help="ViTB16 model.") - st.session_state["ViTB32"] = st.checkbox("ViTB32", value=False, help="ViTB32 model.") - st.session_state["RN50"] = st.checkbox("RN50", value=False, help="RN50 model.") - st.session_state["RN50x4"] = st.checkbox("RN50x4", value=False, help="RN50x4 model.") - st.session_state["RN50x16"] = st.checkbox("RN50x16", value=False, help="RN50x16 model.") - st.session_state["RN50x64"] = st.checkbox("RN50x64", value=False, help="RN50x64 model.") - st.session_state["RN101"] = st.checkbox("RN101", value=False, help="RN101 model.") + st.info( + "For DiscoDiffusion and JAX enable all the same models here as you intend to use when generating your images." + ) + + st.session_state["ViTL14_336px"] = st.checkbox( + "ViTL14_336px", value=False, help="ViTL14_336px model." + ) + st.session_state["ViTB16"] = st.checkbox( + "ViTB16", value=False, help="ViTB16 model." + ) + st.session_state["ViTB32"] = st.checkbox( + "ViTB32", value=False, help="ViTB32 model." + ) + st.session_state["RN50"] = st.checkbox( + "RN50", value=False, help="RN50 model." + ) + st.session_state["RN50x4"] = st.checkbox( + "RN50x4", value=False, help="RN50x4 model." + ) + st.session_state["RN50x16"] = st.checkbox( + "RN50x16", value=False, help="RN50x16 model." + ) + st.session_state["RN50x64"] = st.checkbox( + "RN50x64", value=False, help="RN50x64 model." + ) + st.session_state["RN101"] = st.checkbox( + "RN101", value=False, help="RN101 model." + ) # # st.subheader("Logs:") st.session_state["log_message"] = st.empty() - st.session_state["log_message"].code('', language="") + st.session_state["log_message"].code("", language="") with col2: st.subheader("Image") - image_col1, image_col2 = st.columns([10,25]) + image_col1, image_col2 = st.columns([10, 25]) with image_col1: - refresh = st.form_submit_button("Update Preview Image", help='Refresh the image preview to show your uploaded image instead of the default placeholder.') + st.form_submit_button( + "Update Preview Image", + help="Refresh the image preview to show your uploaded image instead of the default placeholder.", + ) if st.session_state["uploaded_image"]: - #print (type(st.session_state["uploaded_image"])) + # print (type(st.session_state["uploaded_image"])) # if len(st.session_state["uploaded_image"]) == 1: st.session_state["input_image_preview"] = [] st.session_state["input_image_preview_container"] = [] @@ -413,19 +587,31 @@ def layout(): st.session_state["input_image_preview_container"].append(i) st.session_state["input_image_preview_container"][i] = st.empty() - with st.session_state["input_image_preview_container"][i].container(): + with st.session_state["input_image_preview_container"][ + i + ].container(): col1_output, col2_output = st.columns([2, 10], gap="medium") with col1_output: st.session_state["input_image_preview"].append(i) st.session_state["input_image_preview"][i] = st.empty() - st.session_state["uploaded_image"][i].pil_image = Image.open(st.session_state["uploaded_image"][i]).convert('RGB') - - st.session_state["input_image_preview"][i].image(st.session_state["uploaded_image"][i].pil_image, use_column_width=True, clamp=True) - - with st.session_state["input_image_preview_container"][i].container(): - + st.session_state["uploaded_image"][ + i + ].pil_image = Image.open( + st.session_state["uploaded_image"][i] + ).convert( + "RGB" + ) + + st.session_state["input_image_preview"][i].image( + st.session_state["uploaded_image"][i].pil_image, + use_column_width=True, + clamp=True, + ) + + with st.session_state["input_image_preview_container"][ + i + ].container(): with col2_output: - st.session_state["prediction_table"].append(i) st.session_state["prediction_table"][i] = st.empty() st.session_state["prediction_table"][i].table() @@ -435,7 +621,7 @@ def layout(): st.session_state["text_result"][i].code("", language="") else: - #st.session_state["input_image_preview"].code('', language="") + # st.session_state["input_image_preview"].code('', language="") st.image("images/streamlit/img2txt_placeholder.png", clamp=True) with image_col2: @@ -443,7 +629,10 @@ def layout(): # Every form must have a submit button, the extra blank spaces is a temp way to align it with the input field. Needs to be done in CSS or some other way. # generate_col1.title("") # generate_col1.title("") - generate_button = st.form_submit_button("Generate!", help="Start interrogating the images to generate a prompt from each of the selected images") + generate_button = st.form_submit_button( + "Generate!", + help="Start interrogating the images to generate a prompt from each of the selected images", + ) if generate_button: # if model, pipe, RealESRGAN or GFPGAN is in st.session_state remove the model and pipe form session_state so that they are reloaded. @@ -451,7 +640,10 @@ def layout(): del server_state["model"] if "pipe" in server_state and st.session_state["defaults"].general.optimized: del server_state["pipe"] - if "RealESRGAN" in server_state and st.session_state["defaults"].general.optimized: + if ( + "RealESRGAN" in server_state + and st.session_state["defaults"].general.optimized + ): del server_state["RealESRGAN"] if "GFPGAN" in server_state and st.session_state["defaults"].general.optimized: del server_state["GFPGAN"] diff --git a/scripts/imglab.py b/scripts/imglab.py index f837c673b..9d849c374 100644 --- a/scripts/imglab.py +++ b/scripts/imglab.py @@ -12,164 +12,180 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . # base webui import and utils. from sd_utils import * -#home plugin +# home plugin import os from PIL import Image -#from bs4 import BeautifulSoup + +# from bs4 import BeautifulSoup from streamlit.runtime.in_memory_file_manager import in_memory_file_manager from streamlit.elements import image as STImage -# Temp imports +# Temp imports # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- try: - # this silences the annoying "Some weights of the model checkpoint were not used when initializing..." message at start. - from transformers import logging + # this silences the annoying "Some weights of the model checkpoint were not used when initializing..." message at start. + from transformers import logging - logging.set_verbosity_error() + logging.set_verbosity_error() except: - pass + pass + + +class plugin_info: + plugname = "imglab" + description = "Image Lab" + isTab = True + displayPriority = 3 -class plugin_info(): - plugname = "imglab" - description = "Image Lab" - isTab = True - displayPriority = 3 def getLatestGeneratedImagesFromPath(): - #get the latest images from the generated images folder - #get the path to the generated images folder - generatedImagesPath = os.path.join(os.getcwd(),'outputs') - #get all the files from the folders and subfolders - files = [] - #get the laest 10 images from the output folder without walking the subfolders - for r, d, f in os.walk(generatedImagesPath): - for file in f: - if '.png' in file: - files.append(os.path.join(r, file)) - #sort the files by date - files.sort(key=os.path.getmtime) - #reverse the list so the latest images are first - for f in files: - img = Image.open(f) - files[files.index(f)] = img - #get the latest 10 files - #get all the files with the .png or .jpg extension - #sort files by date - #get the latest 10 files - latestFiles = files[-10:] - #reverse the list - latestFiles.reverse() - return latestFiles + # get the latest images from the generated images folder + # get the path to the generated images folder + generatedImagesPath = os.path.join(os.getcwd(), "outputs") + # get all the files from the folders and subfolders + files = [] + # get the laest 10 images from the output folder without walking the subfolders + for r, d, f in os.walk(generatedImagesPath): + for file in f: + if ".png" in file: + files.append(os.path.join(r, file)) + # sort the files by date + files.sort(key=os.path.getmtime) + # reverse the list so the latest images are first + for f in files: + img = Image.open(f) + files[files.index(f)] = img + # get the latest 10 files + # get all the files with the .png or .jpg extension + # sort files by date + # get the latest 10 files + latestFiles = files[-10:] + # reverse the list + latestFiles.reverse() + return latestFiles + def getImagesFromLexica(): - #scrape images from lexica.art - #get the html from the page - #get the html with cookies and javascript - apiEndpoint = r'https://lexica.art/api/trpc/prompts.infinitePrompts?batch=1&input=%7B%220%22%3A%7B%22json%22%3A%7B%22limit%22%3A10%2C%22text%22%3A%22%22%2C%22cursor%22%3A10%7D%7D%7D' - #REST API call - # - from requests_html import HTMLSession - session = HTMLSession() - - response = session.get(apiEndpoint) - #req = requests.Session() - #req.headers['user-agent'] = 'Mozilla/5.0 (X11; Linux x86_64) AppleWebKit/537.36 (KHTML, like Gecko) Chrome/96.0.4664.45 Safari/537.36' - #response = req.get(apiEndpoint) - print(response.status_code) - print(response.text) - #get the json from the response - #json = response.json() - #get the prompts from the json - print(response) - #session = requests.Session() - #parseEndpointJson = session.get(apiEndpoint,headers=headers,verify=False) - #print(parseEndpointJson) - #print('test2') - #page = requests.get("https://lexica.art/", headers={'User-Agent': 'Mozilla/5.0'}) - #parse the html - #soup = BeautifulSoup(page.content, 'html.parser') - #find all the images - #print(soup) - #images = soup.find_all('alt-image') - #create a list to store the image urls - image_urls = [] - #loop through the images - for image in images: - #get the url - image_url = image['src'] - #add it to the list - image_urls.append('http://www.lexica.art/'+image_url) - #return the list - print(image_urls) - return image_urls + # scrape images from lexica.art + # get the html from the page + # get the html with cookies and javascript + apiEndpoint = r"https://lexica.art/api/trpc/prompts.infinitePrompts?batch=1&input=%7B%220%22%3A%7B%22json%22%3A%7B%22limit%22%3A10%2C%22text%22%3A%22%22%2C%22cursor%22%3A10%7D%7D%7D" + # REST API call + # + from requests_html import HTMLSession + + session = HTMLSession() + + response = session.get(apiEndpoint) + # req = requests.Session() + # req.headers['user-agent'] = 'Mozilla/5.0 (X11; Linux x86_64) AppleWebKit/537.36 (KHTML, like Gecko) Chrome/96.0.4664.45 Safari/537.36' + # response = req.get(apiEndpoint) + print(response.status_code) + print(response.text) + # get the json from the response + # json = response.json() + # get the prompts from the json + print(response) + # session = requests.Session() + # parseEndpointJson = session.get(apiEndpoint,headers=headers,verify=False) + # print(parseEndpointJson) + # print('test2') + # page = requests.get("https://lexica.art/", headers={'User-Agent': 'Mozilla/5.0'}) + # parse the html + # soup = BeautifulSoup(page.content, 'html.parser') + # find all the images + # print(soup) + # images = soup.find_all('alt-image') + # create a list to store the image urls + image_urls = [] + # loop through the images + for image in images: + # get the url + image_url = image["src"] + # add it to the list + image_urls.append("http://www.lexica.art/" + image_url) + # return the list + print(image_urls) + return image_urls + + def changeImage(): - #change the image in the image holder - #check if the file is not empty - if len(st.session_state['uploaded_file']) > 0: - #read the file - print('test2') - uploaded = st.session_state['uploaded_file'][0].read() - #show the image in the image holder - st.session_state['previewImg'].empty() - st.session_state['previewImg'].image(uploaded,use_column_width=True) + # change the image in the image holder + # check if the file is not empty + if len(st.session_state["uploaded_file"]) > 0: + # read the file + print("test2") + uploaded = st.session_state["uploaded_file"][0].read() + # show the image in the image holder + st.session_state["previewImg"].empty() + st.session_state["previewImg"].image(uploaded, use_column_width=True) + + def createHTMLGallery(images): - html3 = """ + html3 = """ " + return html3 - col1, col2 = st.columns(2) - with col1: - st.session_state['uploaded_file'] = st.file_uploader("Choose an image or images", type=["png", "jpg", "jpeg", "webp"],accept_multiple_files=True,on_change=changeImage) - if 'previewImg' not in st.session_state: - st.session_state['previewImg'] = st.empty() - else: - if len(st.session_state['uploaded_file']) > 0: - st.session_state['previewImg'].empty() - st.session_state['previewImg'].image(st.session_state['uploaded_file'][0],use_column_width=True) - else: - st.session_state['previewImg'] = st.empty() +def layout(): + col1, col2 = st.columns(2) + with col1: + st.session_state["uploaded_file"] = st.file_uploader( + "Choose an image or images", + type=["png", "jpg", "jpeg", "webp"], + accept_multiple_files=True, + on_change=changeImage, + ) + if "previewImg" not in st.session_state: + st.session_state["previewImg"] = st.empty() + else: + if len(st.session_state["uploaded_file"]) > 0: + st.session_state["previewImg"].empty() + st.session_state["previewImg"].image( + st.session_state["uploaded_file"][0], use_column_width=True + ) + else: + st.session_state["previewImg"] = st.empty() diff --git a/scripts/logger.py b/scripts/logger.py index 622d3dc60..a5d13d3f7 100644 --- a/scripts/logger.py +++ b/scripts/logger.py @@ -9,6 +9,7 @@ verbosity = 20 quiet = 0 + def set_logger_verbosity(count): global verbosity # The count comes reversed. So count = 0 means minimum verbosity @@ -16,41 +17,51 @@ def set_logger_verbosity(count): # So the more count we have, the lowe we drop the versbosity maximum verbosity = 20 - (count * 10) + def quiesce_logger(count): global quiet # The bigger the count, the more silent we want our logger quiet = count * 10 + def is_stdout_log(record): if record["level"].name not in STDOUT_LEVELS: - return(False) + return False if record["level"].no < verbosity + quiet: - return(False) - return(True) + return False + return True + def is_init_log(record): if record["level"].name not in INIT_LEVELS: - return(False) + return False if record["level"].no < verbosity + quiet: - return(False) - return(True) + return False + return True + def is_msg_log(record): if record["level"].name not in MESSAGE_LEVELS: - return(False) + return False if record["level"].no < verbosity + quiet: - return(False) - return(True) + return False + return True + def is_stderr_log(record): if record["level"].name in STDOUT_LEVELS + INIT_LEVELS + MESSAGE_LEVELS: - return(False) + return False if record["level"].no < verbosity + quiet: - return(False) - return(True) + return False + return True + def test_logger(): - logger.generation("This is a generation message\nIt is typically multiline\nThee Lines".encode("unicode_escape").decode("utf-8")) + logger.generation( + "This is a generation message\nIt is typically multiline\nThee Lines".encode( + "unicode_escape" + ).decode("utf-8") + ) logger.prompt("This is a prompt message") logger.debug("Debug Message") logger.info("Info Message") @@ -94,12 +105,40 @@ def test_logger(): config = { "handlers": [ - {"sink": sys.stderr, "format": logfmt, "colorize":True, "filter": is_stderr_log}, - {"sink": sys.stdout, "format": genfmt, "level": "PROMPT", "colorize":True, "filter": is_stdout_log}, - {"sink": sys.stdout, "format": initfmt, "level": "INIT", "colorize":True, "filter": is_init_log}, - {"sink": sys.stdout, "format": msgfmt, "level": "MESSAGE", "colorize":True, "filter": is_msg_log} + { + "sink": sys.stderr, + "format": logfmt, + "colorize": True, + "filter": is_stderr_log, + }, + { + "sink": sys.stdout, + "format": genfmt, + "level": "PROMPT", + "colorize": True, + "filter": is_stdout_log, + }, + { + "sink": sys.stdout, + "format": initfmt, + "level": "INIT", + "colorize": True, + "filter": is_init_log, + }, + { + "sink": sys.stdout, + "format": msgfmt, + "level": "MESSAGE", + "colorize": True, + "filter": is_msg_log, + }, ], } logger.configure(**config) -logger.add("logs/log_{time:MM-DD-YYYY!UTC}.log", rotation="8 MB", compression="zip", level='INFO') # Once the file is too old, it's rotated +logger.add( + "logs/log_{time:MM-DD-YYYY!UTC}.log", + rotation="8 MB", + compression="zip", + level="INFO", +) # Once the file is too old, it's rotated diff --git a/scripts/merge.py b/scripts/merge.py index c2fe9a139..a198f52e8 100644 --- a/scripts/merge.py +++ b/scripts/merge.py @@ -1,12 +1,11 @@ import torch -import sys import tkinter as tk window = tk.Tk() window.title(string="Model Merger") -tk.Label(text = "Model Merger",font=("Arial",25)).pack() -tk.Label(text = "GUI by antrobot1234").pack() +tk.Label(text="Model Merger", font=("Arial", 25)).pack() +tk.Label(text="GUI by antrobot1234").pack() frame1 = tk.Frame() frame2 = tk.Frame() @@ -15,60 +14,64 @@ frameSlider = tk.Frame() frameButton = tk.Frame() -tk.Label(frame1,text = "File 1:").pack(side="left") -file1text = tk.Entry(frame1,width=40) +tk.Label(frame1, text="File 1:").pack(side="left") +file1text = tk.Entry(frame1, width=40) file1text.pack(side="left") -tk.Label(frame2,text = "File 2:").pack(side="left") -file2text = tk.Entry(frame2,width=40) +tk.Label(frame2, text="File 2:").pack(side="left") +file2text = tk.Entry(frame2, width=40) file2text.pack(side="left") -tk.Label(frame3,text = "File Out:").pack(side="left") -fileOtext = tk.Entry(frame3,width=38) +tk.Label(frame3, text="File Out:").pack(side="left") +fileOtext = tk.Entry(frame3, width=38) fileOtext.pack(side="left") -tk.Label(frameSlider,text = "Weight of file 1").pack(side="left") -scale = tk.Scale(frameSlider,from_=0, to=100,orient="horizontal",tickinterval=10,length=450) +tk.Label(frameSlider, text="Weight of file 1").pack(side="left") +scale = tk.Scale( + frameSlider, from_=0, to=100, orient="horizontal", tickinterval=10, length=450 +) scale.pack(side="left") +goButton = tk.Button(frameButton, text="RUN", height=2, width=20, bg="green") -goButton = tk.Button(frameButton,text="RUN",height=2,width=20,bg="green") -def merge(file1,file2,out,a): - alpha = (a)/100 - if not(file1.endswith(".ckpt")): + +def merge(file1, file2, out, a): + alpha = (a) / 100 + if not (file1.endswith(".ckpt")): file1 += ".ckpt" - if not(file2.endswith(".ckpt")): + if not (file2.endswith(".ckpt")): file2 += ".ckpt" - if not(out.endswith(".ckpt")): + if not (out.endswith(".ckpt")): out += ".ckpt" - #Load Models + # Load Models model_0 = torch.load(file1) model_1 = torch.load(file2) - theta_0 = model_0['state_dict'] - theta_1 = model_1['state_dict'] + theta_0 = model_0["state_dict"] + theta_1 = model_1["state_dict"] for key in theta_0.keys(): - if 'model' in key and key in theta_1: - theta_0[key] = (alpha) * theta_0[key] + (1-alpha) * theta_1[key] + if "model" in key and key in theta_1: + theta_0[key] = (alpha) * theta_0[key] + (1 - alpha) * theta_1[key] - goButton.config(bg="red",text="RUNNING...\n(STAGE 2)") + goButton.config(bg="red", text="RUNNING...\n(STAGE 2)") window.update() for key in theta_1.keys(): - if 'model' in key and key not in theta_0: + if "model" in key and key not in theta_0: theta_0[key] = theta_1[key] torch.save(model_0, out) - + def handleClick(event): - goButton.config(bg="red",text="RUNNING...\n(STAGE 1)") + goButton.config(bg="red", text="RUNNING...\n(STAGE 1)") window.update() - merge(file1text.get(),file2text.get(),fileOtext.get(),scale.get()) - goButton.config(bg="green",text="RUN") - + merge(file1text.get(), file2text.get(), fileOtext.get(), scale.get()) + goButton.config(bg="green", text="RUN") + + goButton.pack() -goButton.bind("",handleClick) +goButton.bind("", handleClick) frame1.pack() diff --git a/scripts/modeldownload.py b/scripts/modeldownload.py index fb723e4ce..af80bc2b6 100644 --- a/scripts/modeldownload.py +++ b/scripts/modeldownload.py @@ -12,43 +12,57 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . import os import os.path as op + def updateModels(): - if op.exists('models/ldm/stable-diffusion-v1/model.ckpt'): + if op.exists("models/ldm/stable-diffusion-v1/model.ckpt"): pass else: - os.system('wget https://www.googleapis.com/storage/v1/b/aai-blog-files/o/sd-v1-4.ckpt?alt=media -o models/ldm/stable-diffusion-v1/model.ckpt') + os.system( + "wget https://www.googleapis.com/storage/v1/b/aai-blog-files/o/sd-v1-4.ckpt?alt=media -o models/ldm/stable-diffusion-v1/model.ckpt" + ) # os.rename('models/ldm/stable-diffusion-v1/sd-v1-4.ckpt?alt=media','models/ldm/stable-diffusion-v1/model.ckpt') # os.system('wget https://cdn-lfs.huggingface.co/repos/ab/41/ab41ccb635cd5bd124c8eac1b5796b4f64049c9453c4e50d51819468ca69ceb8/14749efc0ae8ef0329391ad4436feb781b402f4fece4883c7ad8d10556d8a36a?response-content-disposition=attachment%3B%20filename%3D%22modelfull.ckpt%22 -o models/ldm/stable-diffusion-v1/model.ckpt') # os.rename('models/ldm/stable-diffusion-v1/modelfull.ckpt','models/ldm/stable-diffusion-v1/model.ckpt') - - if op.exists('models/realesrgan/RealESRGAN_x4plus.pth') and op.exists('models/realesrgan/RealESRGAN_x4plus_anime_6B.pth'): + + if op.exists("models/realesrgan/RealESRGAN_x4plus.pth") and op.exists( + "models/realesrgan/RealESRGAN_x4plus_anime_6B.pth" + ): pass else: - os.system('wget https://github.com/xinntao/Real-ESRGAN/releases/download/v0.1.0/RealESRGAN_x4plus.pth -P models/realesrgan') - os.system('wget https://github.com/xinntao/Real-ESRGAN/releases/download/v0.2.2.4/RealESRGAN_x4plus_anime_6B.pth -P models/realesrgan') - - if op.exists('models/gfpgan/GFPGANv1.3.pth'): - pass + os.system( + "wget https://github.com/xinntao/Real-ESRGAN/releases/download/v0.1.0/RealESRGAN_x4plus.pth -P models/realesrgan" + ) + os.system( + "wget https://github.com/xinntao/Real-ESRGAN/releases/download/v0.2.2.4/RealESRGAN_x4plus_anime_6B.pth -P models/realesrgan" + ) + + if op.exists("models/gfpgan/GFPGANv1.3.pth"): + pass else: - os.system('wget https://github.com/TencentARC/GFPGAN/releases/download/v1.3.0/GFPGANv1.3.pth -P models/gfpgan') - - if op.exists('models/ldsr'): + os.system( + "wget https://github.com/TencentARC/GFPGAN/releases/download/v1.3.0/GFPGANv1.3.pth -P models/gfpgan" + ) + + if op.exists("models/ldsr"): pass else: - os.system('git clone https://github.com/devilismyfriend/latent-diffusion.git') - os.system('mv latent-diffusion models/ldsr') - - if op.exists('models/ldsr/model.ckpt'): + os.system("git clone https://github.com/devilismyfriend/latent-diffusion.git") + os.system("mv latent-diffusion models/ldsr") + + if op.exists("models/ldsr/model.ckpt"): pass else: - os.mkdir('models/ldsr/experiments') - os.mkdir('models/ldsr') - os.system('wget https://heibox.uni-heidelberg.de/f/31a76b13ea27482981b4/?dl=1 -o models/ldsr/project.yaml') + os.mkdir("models/ldsr/experiments") + os.mkdir("models/ldsr") + os.system( + "wget https://heibox.uni-heidelberg.de/f/31a76b13ea27482981b4/?dl=1 -o models/ldsr/project.yaml" + ) # os.rename('models/ldsr/index.html?dl=1', 'models/ldsr/project.yaml') - os.system('wget https://heibox.uni-heidelberg.de/f/578df07c8fc04ffbadf3/?dl=1 -o models/ldsr/model.ckpt') + os.system( + "wget https://heibox.uni-heidelberg.de/f/578df07c8fc04ffbadf3/?dl=1 -o models/ldsr/model.ckpt" + ) # os.rename('models/ldsr/index.html?dl=1', 'models/ldsr/model.ckpt') - \ No newline at end of file diff --git a/scripts/perlin.py b/scripts/perlin.py index 327a99483..68b5a39a4 100644 --- a/scripts/perlin.py +++ b/scripts/perlin.py @@ -1,5 +1,6 @@ import numpy as np + def perlin(x, y, seed=0): # permutation table np.random.seed(seed) @@ -22,27 +23,30 @@ def perlin(x, y, seed=0): x2 = lerp(n01, n11, u) # FIX1: I was using n10 instead of n01 return lerp(x1, x2, v) # FIX2: I also had to reverse x1 and x2 here + def lerp(a, b, x): "linear interpolation" return a + x * (b - a) + def fade(t): "6t^5 - 15t^4 + 10t^3" return 6 * t**5 - 15 * t**4 + 10 * t**3 + def gradient(h, x, y): "grad converts h to the right gradient vector and return the dot product with (x,y)" vectors = np.array([[0, 1], [0, -1], [1, 0], [-1, 0]]) g = vectors[h % 4] return g[:, :, 0] * x + g[:, :, 1] * y + lin = np.linspace(0, 5, 100, endpoint=False) x, y = np.meshgrid(lin, lin) - -def perlinNoise(height,width,octavesx=5,octavesy=5,seed=None): - linx = np.linspace(0,octavesx,width,endpoint=False) - liny = np.linspace(0,octavesy,height,endpoint=False) - x,y = np.meshgrid(linx,liny) - return perlin(x,y,seed=seed) \ No newline at end of file +def perlinNoise(height, width, octavesx=5, octavesy=5, seed=None): + linx = np.linspace(0, octavesx, width, endpoint=False) + liny = np.linspace(0, octavesy, height, endpoint=False) + x, y = np.meshgrid(linx, liny) + return perlin(x, y, seed=seed) diff --git a/scripts/pipelines/stable_diffusion/no_check.py b/scripts/pipelines/stable_diffusion/no_check.py index d5fa9cbee..23315f235 100644 --- a/scripts/pipelines/stable_diffusion/no_check.py +++ b/scripts/pipelines/stable_diffusion/no_check.py @@ -1,11 +1,13 @@ from diffusers import ModelMixin import torch + class NoCheck(ModelMixin): """Can be used in place of safety checker. Use responsibly and at your own risk.""" + def __init__(self): super().__init__() - self.register_parameter(name='asdf', param=torch.nn.Parameter(torch.randn(3))) + self.register_parameter(name="asdf", param=torch.nn.Parameter(torch.randn(3))) def forward(self, images=None, **kwargs): return images, [False] diff --git a/scripts/post_processing.py b/scripts/post_processing.py index 2f3d3c40c..2b5926b57 100644 --- a/scripts/post_processing.py +++ b/scripts/post_processing.py @@ -14,18 +14,27 @@ # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # base webui import and utils. -#from sd_utils import * -from sd_utils import st, server_state, torch_gc, \ - RealESRGAN_available, GFPGAN_available, \ - LDSR_available, load_models, logger, load_GFPGAN, load_RealESRGAN, \ - load_LDSR +# from sd_utils import * +from sd_utils import ( + st, + server_state, + torch_gc, + RealESRGAN_available, + GFPGAN_available, + LDSR_available, + load_models, + logger, + load_GFPGAN, + load_RealESRGAN, + load_LDSR, +) # streamlit imports -#streamlit components section +# streamlit components section import hydralit_components as hc -#other imports +# other imports import os from PIL import Image import torch @@ -33,145 +42,336 @@ # Temp imports # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- -def post_process(use_GFPGAN=True, GFPGAN_model='', use_RealESRGAN=False, realesrgan_model_name="", use_LDSR=False, LDSR_model_name=""): +def post_process( + use_GFPGAN=True, + GFPGAN_model="", + use_RealESRGAN=False, + realesrgan_model_name="", + use_LDSR=False, + LDSR_model_name="", +): for i in range(len(st.session_state["uploaded_image"])): - #st.session_state["uploaded_image"][i].pil_image - - if use_GFPGAN and server_state["GFPGAN"] is not None and not use_RealESRGAN and not use_LDSR: + # st.session_state["uploaded_image"][i].pil_image + + if ( + use_GFPGAN + and server_state["GFPGAN"] is not None + and not use_RealESRGAN + and not use_LDSR + ): if "progress_bar_text" in st.session_state: - st.session_state["progress_bar_text"].text("Running GFPGAN on image %d of %d..." % (i+1, len(st.session_state["uploaded_image"]))) + st.session_state["progress_bar_text"].text( + "Running GFPGAN on image %d of %d..." + % (i + 1, len(st.session_state["uploaded_image"])) + ) if "progress_bar" in st.session_state: st.session_state["progress_bar"].progress( - int(100 * float(i+1 if i+1 < len(st.session_state["uploaded_image"]) else len(st.session_state["uploaded_image"]))/float(len(st.session_state["uploaded_image"])))) + int( + 100 + * float( + i + 1 + if i + 1 < len(st.session_state["uploaded_image"]) + else len(st.session_state["uploaded_image"]) + ) + / float(len(st.session_state["uploaded_image"])) + ) + ) if server_state["GFPGAN"].name != GFPGAN_model: - load_models(use_LDSR=use_LDSR, LDSR_model=LDSR_model_name, use_GFPGAN=use_GFPGAN, use_RealESRGAN=use_RealESRGAN, RealESRGAN_model=realesrgan_model_name) + load_models( + use_LDSR=use_LDSR, + LDSR_model=LDSR_model_name, + use_GFPGAN=use_GFPGAN, + use_RealESRGAN=use_RealESRGAN, + RealESRGAN_model=realesrgan_model_name, + ) torch_gc() - with torch.autocast('cuda'): - cropped_faces, restored_faces, restored_img = server_state["GFPGAN"].enhance(st.session_state["uploaded_image"][i].pil_image, has_aligned=False, only_center_face=False, paste_back=True) - - gfpgan_sample = restored_img[:,:,::-1] + with torch.autocast("cuda"): + cropped_faces, restored_faces, restored_img = server_state[ + "GFPGAN" + ].enhance( + st.session_state["uploaded_image"][i].pil_image, + has_aligned=False, + only_center_face=False, + paste_back=True, + ) + + gfpgan_sample = restored_img[:, :, ::-1] gfpgan_image = Image.fromarray(gfpgan_sample) - #if st.session_state["GFPGAN_strenght"]: - #gfpgan_sample = Image.blend(image, gfpgan_image, st.session_state["GFPGAN_strenght"]) + # if st.session_state["GFPGAN_strenght"]: + # gfpgan_sample = Image.blend(image, gfpgan_image, st.session_state["GFPGAN_strenght"]) - gfpgan_filename = st.session_state["uploaded_image"][i].name.split('.')[0] + '-gfpgan' + gfpgan_filename = ( + st.session_state["uploaded_image"][i].name.split(".")[0] + "-gfpgan" + ) - gfpgan_image.save(os.path.join(st.session_state["defaults"].post_processing.outdir_post_processing, f"{gfpgan_filename}.png")) + gfpgan_image.save( + os.path.join( + st.session_state["defaults"].post_processing.outdir_post_processing, + f"{gfpgan_filename}.png", + ) + ) # - elif use_RealESRGAN and server_state["RealESRGAN"] is not None and not use_GFPGAN: + elif ( + use_RealESRGAN and server_state["RealESRGAN"] is not None and not use_GFPGAN + ): if "progress_bar_text" in st.session_state: - st.session_state["progress_bar_text"].text("Running RealESRGAN on image %d of %d..." % (i+1, len(st.session_state["uploaded_image"]))) + st.session_state["progress_bar_text"].text( + "Running RealESRGAN on image %d of %d..." + % (i + 1, len(st.session_state["uploaded_image"])) + ) if "progress_bar" in st.session_state: st.session_state["progress_bar"].progress( - int(100 * float(i+1 if i+1 < len(st.session_state["uploaded_image"]) else len(st.session_state["uploaded_image"]))/float(len(st.session_state["uploaded_image"])))) + int( + 100 + * float( + i + 1 + if i + 1 < len(st.session_state["uploaded_image"]) + else len(st.session_state["uploaded_image"]) + ) + / float(len(st.session_state["uploaded_image"])) + ) + ) torch_gc() if server_state["RealESRGAN"].model.name != realesrgan_model_name: - #try_loading_RealESRGAN(realesrgan_model_name) - load_models(use_GFPGAN=use_GFPGAN, use_RealESRGAN=use_RealESRGAN, RealESRGAN_model=realesrgan_model_name) - - output, img_mode = server_state["RealESRGAN"].enhance(st.session_state["uploaded_image"][i].pil_image) - esrgan_filename = st.session_state["uploaded_image"][i].name.split('.')[0] + '-esrgan4x' - esrgan_sample = output[:,:,::-1] + # try_loading_RealESRGAN(realesrgan_model_name) + load_models( + use_GFPGAN=use_GFPGAN, + use_RealESRGAN=use_RealESRGAN, + RealESRGAN_model=realesrgan_model_name, + ) + + output, img_mode = server_state["RealESRGAN"].enhance( + st.session_state["uploaded_image"][i].pil_image + ) + esrgan_filename = ( + st.session_state["uploaded_image"][i].name.split(".")[0] + "-esrgan4x" + ) + esrgan_sample = output[:, :, ::-1] esrgan_image = Image.fromarray(esrgan_sample) - esrgan_image.save(os.path.join(st.session_state["defaults"].post_processing.outdir_post_processing, f"{esrgan_filename}.png")) + esrgan_image.save( + os.path.join( + st.session_state["defaults"].post_processing.outdir_post_processing, + f"{esrgan_filename}.png", + ) + ) # elif use_LDSR and "LDSR" in server_state and not use_GFPGAN: - logger.info ("Running LDSR on image %d of %d..." % (i+1, len(st.session_state["uploaded_image"]))) + logger.info( + "Running LDSR on image %d of %d..." + % (i + 1, len(st.session_state["uploaded_image"])) + ) if "progress_bar_text" in st.session_state: - st.session_state["progress_bar_text"].text("Running LDSR on image %d of %d..." % (i+1, len(st.session_state["uploaded_image"]))) + st.session_state["progress_bar_text"].text( + "Running LDSR on image %d of %d..." + % (i + 1, len(st.session_state["uploaded_image"])) + ) if "progress_bar" in st.session_state: st.session_state["progress_bar"].progress( - int(100 * float(i+1 if i+1 < len(st.session_state["uploaded_image"]) else len(st.session_state["uploaded_image"]))/float(len(st.session_state["uploaded_image"])))) + int( + 100 + * float( + i + 1 + if i + 1 < len(st.session_state["uploaded_image"]) + else len(st.session_state["uploaded_image"]) + ) + / float(len(st.session_state["uploaded_image"])) + ) + ) torch_gc() if server_state["LDSR"].name != LDSR_model_name: - #try_loading_RealESRGAN(realesrgan_model_name) - load_models(use_LDSR=use_LDSR, LDSR_model=LDSR_model_name, use_GFPGAN=use_GFPGAN, use_RealESRGAN=use_RealESRGAN, RealESRGAN_model=realesrgan_model_name) - - result = server_state["LDSR"].superResolution(st.session_state["uploaded_image"][i].pil_image, ddimSteps = st.session_state["ldsr_sampling_steps"], - preDownScale = st.session_state["preDownScale"], postDownScale = st.session_state["postDownScale"], - downsample_method=st.session_state["downsample_method"]) - - ldsr_filename = st.session_state["uploaded_image"][i].name.split('.')[0] + '-ldsr4x' - - result.save(os.path.join(st.session_state["defaults"].post_processing.outdir_post_processing, f"{ldsr_filename}.png")) + # try_loading_RealESRGAN(realesrgan_model_name) + load_models( + use_LDSR=use_LDSR, + LDSR_model=LDSR_model_name, + use_GFPGAN=use_GFPGAN, + use_RealESRGAN=use_RealESRGAN, + RealESRGAN_model=realesrgan_model_name, + ) + + result = server_state["LDSR"].superResolution( + st.session_state["uploaded_image"][i].pil_image, + ddimSteps=st.session_state["ldsr_sampling_steps"], + preDownScale=st.session_state["preDownScale"], + postDownScale=st.session_state["postDownScale"], + downsample_method=st.session_state["downsample_method"], + ) + + ldsr_filename = ( + st.session_state["uploaded_image"][i].name.split(".")[0] + "-ldsr4x" + ) + + result.save( + os.path.join( + st.session_state["defaults"].post_processing.outdir_post_processing, + f"{ldsr_filename}.png", + ) + ) # - elif use_LDSR and "LDSR" in server_state and use_GFPGAN and "GFPGAN" in server_state: - logger.info ("Running GFPGAN+LDSR on image %d of %d..." % (i+1, len(st.session_state["uploaded_image"]))) + elif ( + use_LDSR + and "LDSR" in server_state + and use_GFPGAN + and "GFPGAN" in server_state + ): + logger.info( + "Running GFPGAN+LDSR on image %d of %d..." + % (i + 1, len(st.session_state["uploaded_image"])) + ) if "progress_bar_text" in st.session_state: - st.session_state["progress_bar_text"].text("Running GFPGAN+LDSR on image %d of %d..." % (i+1, len(st.session_state["uploaded_image"]))) + st.session_state["progress_bar_text"].text( + "Running GFPGAN+LDSR on image %d of %d..." + % (i + 1, len(st.session_state["uploaded_image"])) + ) if "progress_bar" in st.session_state: st.session_state["progress_bar"].progress( - int(100 * float(i+1 if i+1 < len(st.session_state["uploaded_image"]) else len(st.session_state["uploaded_image"]))/float(len(st.session_state["uploaded_image"])))) + int( + 100 + * float( + i + 1 + if i + 1 < len(st.session_state["uploaded_image"]) + else len(st.session_state["uploaded_image"]) + ) + / float(len(st.session_state["uploaded_image"])) + ) + ) if server_state["GFPGAN"].name != GFPGAN_model: - load_models(use_LDSR=use_LDSR, LDSR_model=LDSR_model_name, use_GFPGAN=use_GFPGAN, use_RealESRGAN=use_RealESRGAN, RealESRGAN_model=realesrgan_model_name) + load_models( + use_LDSR=use_LDSR, + LDSR_model=LDSR_model_name, + use_GFPGAN=use_GFPGAN, + use_RealESRGAN=use_RealESRGAN, + RealESRGAN_model=realesrgan_model_name, + ) torch_gc() - cropped_faces, restored_faces, restored_img = server_state["GFPGAN"].enhance(st.session_state["uploaded_image"][i].pil_image, has_aligned=False, only_center_face=False, paste_back=True) - - gfpgan_sample = restored_img[:,:,::-1] + cropped_faces, restored_faces, restored_img = server_state[ + "GFPGAN" + ].enhance( + st.session_state["uploaded_image"][i].pil_image, + has_aligned=False, + only_center_face=False, + paste_back=True, + ) + + gfpgan_sample = restored_img[:, :, ::-1] gfpgan_image = Image.fromarray(gfpgan_sample) if server_state["LDSR"].name != LDSR_model_name: - #try_loading_RealESRGAN(realesrgan_model_name) - load_models(use_LDSR=use_LDSR, LDSR_model=LDSR_model_name, use_GFPGAN=use_GFPGAN, use_RealESRGAN=use_RealESRGAN, RealESRGAN_model=realesrgan_model_name) - - #LDSR.superResolution(gfpgan_image, ddimSteps=100, preDownScale='None', postDownScale='None', downsample_method="Lanczos") - result = server_state["LDSR"].superResolution(gfpgan_image, ddimSteps = st.session_state["ldsr_sampling_steps"], - preDownScale = st.session_state["preDownScale"], postDownScale = st.session_state["postDownScale"], - downsample_method=st.session_state["downsample_method"]) - - ldsr_filename = st.session_state["uploaded_image"][i].name.split('.')[0] + '-gfpgan-ldsr2x' - - result.save(os.path.join(st.session_state["defaults"].post_processing.outdir_post_processing, f"{ldsr_filename}.png")) - - elif use_RealESRGAN and server_state["RealESRGAN"] is not None and use_GFPGAN and server_state["GFPGAN"] is not None: + # try_loading_RealESRGAN(realesrgan_model_name) + load_models( + use_LDSR=use_LDSR, + LDSR_model=LDSR_model_name, + use_GFPGAN=use_GFPGAN, + use_RealESRGAN=use_RealESRGAN, + RealESRGAN_model=realesrgan_model_name, + ) + + # LDSR.superResolution(gfpgan_image, ddimSteps=100, preDownScale='None', postDownScale='None', downsample_method="Lanczos") + result = server_state["LDSR"].superResolution( + gfpgan_image, + ddimSteps=st.session_state["ldsr_sampling_steps"], + preDownScale=st.session_state["preDownScale"], + postDownScale=st.session_state["postDownScale"], + downsample_method=st.session_state["downsample_method"], + ) + + ldsr_filename = ( + st.session_state["uploaded_image"][i].name.split(".")[0] + + "-gfpgan-ldsr2x" + ) + + result.save( + os.path.join( + st.session_state["defaults"].post_processing.outdir_post_processing, + f"{ldsr_filename}.png", + ) + ) + + elif ( + use_RealESRGAN + and server_state["RealESRGAN"] is not None + and use_GFPGAN + and server_state["GFPGAN"] is not None + ): if "progress_bar_text" in st.session_state: - st.session_state["progress_bar_text"].text("Running GFPGAN+RealESRGAN on image %d of %d..." % (i+1, len(st.session_state["uploaded_image"]))) + st.session_state["progress_bar_text"].text( + "Running GFPGAN+RealESRGAN on image %d of %d..." + % (i + 1, len(st.session_state["uploaded_image"])) + ) if "progress_bar" in st.session_state: st.session_state["progress_bar"].progress( - int(100 * float(i+1 if i+1 < len(st.session_state["uploaded_image"]) else len(st.session_state["uploaded_image"]))/float(len(st.session_state["uploaded_image"])))) + int( + 100 + * float( + i + 1 + if i + 1 < len(st.session_state["uploaded_image"]) + else len(st.session_state["uploaded_image"]) + ) + / float(len(st.session_state["uploaded_image"])) + ) + ) torch_gc() - cropped_faces, restored_faces, restored_img = server_state["GFPGAN"].enhance(st.session_state["uploaded_image"][i].pil_image, has_aligned=False, only_center_face=False, paste_back=True) - gfpgan_sample = restored_img[:,:,::-1] + cropped_faces, restored_faces, restored_img = server_state[ + "GFPGAN" + ].enhance( + st.session_state["uploaded_image"][i].pil_image, + has_aligned=False, + only_center_face=False, + paste_back=True, + ) + gfpgan_sample = restored_img[:, :, ::-1] if server_state["RealESRGAN"].model.name != realesrgan_model_name: - #try_loading_RealESRGAN(realesrgan_model_name) - load_models(use_GFPGAN=use_GFPGAN, use_RealESRGAN=use_RealESRGAN, RealESRGAN_model=realesrgan_model_name) - - output, img_mode = server_state["RealESRGAN"].enhance(gfpgan_sample[:,:,::-1]) - gfpgan_esrgan_filename = st.session_state["uploaded_image"][i].name.split('.')[0] + '-gfpgan-esrgan4x' - gfpgan_esrgan_sample = output[:,:,::-1] + # try_loading_RealESRGAN(realesrgan_model_name) + load_models( + use_GFPGAN=use_GFPGAN, + use_RealESRGAN=use_RealESRGAN, + RealESRGAN_model=realesrgan_model_name, + ) + + output, img_mode = server_state["RealESRGAN"].enhance( + gfpgan_sample[:, :, ::-1] + ) + gfpgan_esrgan_filename = ( + st.session_state["uploaded_image"][i].name.split(".")[0] + + "-gfpgan-esrgan4x" + ) + gfpgan_esrgan_sample = output[:, :, ::-1] gfpgan_esrgan_image = Image.fromarray(gfpgan_esrgan_sample) - gfpgan_esrgan_image.save(os.path.join(st.session_state["defaults"].post_processing.outdir_post_processing, f"{gfpgan_esrgan_filename}.png")) - + gfpgan_esrgan_image.save( + os.path.join( + st.session_state["defaults"].post_processing.outdir_post_processing, + f"{gfpgan_esrgan_filename}.png", + ) + ) def layout(): - #st.info("Under Construction. :construction_worker:") + # st.info("Under Construction. :construction_worker:") st.session_state["progress_bar_text"] = st.empty() - #st.session_state["progress_bar_text"].info("Nothing but crickets here, try generating something first.") + # st.session_state["progress_bar_text"].info("Nothing but crickets here, try generating something first.") st.session_state["progress_bar"] = st.empty() @@ -180,120 +380,199 @@ def layout(): col1, col2 = st.columns([1, 4], gap="medium") with col1: - st.session_state["uploaded_image"] = st.file_uploader('Input Image', type=['png', 'jpg', 'jpeg', 'jfif', 'webp'], accept_multiple_files=True) - + st.session_state["uploaded_image"] = st.file_uploader( + "Input Image", + type=["png", "jpg", "jpeg", "jfif", "webp"], + accept_multiple_files=True, + ) # check if GFPGAN, RealESRGAN and LDSR are available. - #if "GFPGAN_available" not in st.session_state: + # if "GFPGAN_available" not in st.session_state: GFPGAN_available() - #if "RealESRGAN_available" not in st.session_state: + # if "RealESRGAN_available" not in st.session_state: RealESRGAN_available() - #if "LDSR_available" not in st.session_state: + # if "LDSR_available" not in st.session_state: LDSR_available() - if st.session_state["GFPGAN_available"] or st.session_state["RealESRGAN_available"] or st.session_state["LDSR_available"]: - face_restoration_tab, upscaling_tab = st.tabs(["Face Restoration", "Upscaling"]) + if ( + st.session_state["GFPGAN_available"] + or st.session_state["RealESRGAN_available"] + or st.session_state["LDSR_available"] + ): + face_restoration_tab, upscaling_tab = st.tabs( + ["Face Restoration", "Upscaling"] + ) with face_restoration_tab: # GFPGAN used for face restoration if st.session_state["GFPGAN_available"]: - #with st.expander("Face Restoration"): - #if st.session_state["GFPGAN_available"]: - #with st.expander("GFPGAN"): - st.session_state["use_GFPGAN"] = st.checkbox("Use GFPGAN", value=st.session_state['defaults'].txt2img.use_GFPGAN, - help="Uses the GFPGAN model to improve faces after the generation.\ + # with st.expander("Face Restoration"): + # if st.session_state["GFPGAN_available"]: + # with st.expander("GFPGAN"): + st.session_state["use_GFPGAN"] = st.checkbox( + "Use GFPGAN", + value=st.session_state["defaults"].txt2img.use_GFPGAN, + help="Uses the GFPGAN model to improve faces after the generation.\ This greatly improve the quality and consistency of faces but uses\ - extra VRAM. Disable if you need the extra VRAM.") + extra VRAM. Disable if you need the extra VRAM.", + ) - st.session_state["GFPGAN_model"] = st.selectbox("GFPGAN model", st.session_state["GFPGAN_models"], - index=st.session_state["GFPGAN_models"].index(st.session_state['defaults'].general.GFPGAN_model)) + st.session_state["GFPGAN_model"] = st.selectbox( + "GFPGAN model", + st.session_state["GFPGAN_models"], + index=st.session_state["GFPGAN_models"].index( + st.session_state["defaults"].general.GFPGAN_model + ), + ) - #st.session_state["GFPGAN_strenght"] = st.slider("Effect Strenght", min_value=1, max_value=100, value=1, step=1, help='') + # st.session_state["GFPGAN_strenght"] = st.slider("Effect Strenght", min_value=1, max_value=100, value=1, step=1, help='') else: st.session_state["use_GFPGAN"] = False with upscaling_tab: - st.session_state['use_upscaling'] = st.checkbox("Use Upscaling", value=st.session_state['defaults'].txt2img.use_upscaling) + st.session_state["use_upscaling"] = st.checkbox( + "Use Upscaling", + value=st.session_state["defaults"].txt2img.use_upscaling, + ) # RealESRGAN and LDSR used for upscaling. - if st.session_state["RealESRGAN_available"] or st.session_state["LDSR_available"]: - + if ( + st.session_state["RealESRGAN_available"] + or st.session_state["LDSR_available"] + ): upscaling_method_list = [] if st.session_state["RealESRGAN_available"]: upscaling_method_list.append("RealESRGAN") if st.session_state["LDSR_available"]: upscaling_method_list.append("LDSR") - #print (st.session_state["RealESRGAN_available"]) - st.session_state["upscaling_method"] = st.selectbox("Upscaling Method", upscaling_method_list, - index=upscaling_method_list.index(st.session_state['defaults'].general.upscaling_method) - if st.session_state['defaults'].general.upscaling_method in upscaling_method_list - else 0) + # print (st.session_state["RealESRGAN_available"]) + st.session_state["upscaling_method"] = st.selectbox( + "Upscaling Method", + upscaling_method_list, + index=upscaling_method_list.index( + st.session_state["defaults"].general.upscaling_method + ) + if st.session_state["defaults"].general.upscaling_method + in upscaling_method_list + else 0, + ) if st.session_state["RealESRGAN_available"]: with st.expander("RealESRGAN"): - if st.session_state["upscaling_method"] == "RealESRGAN" and st.session_state['use_upscaling']: + if ( + st.session_state["upscaling_method"] == "RealESRGAN" + and st.session_state["use_upscaling"] + ): st.session_state["use_RealESRGAN"] = True else: st.session_state["use_RealESRGAN"] = False - st.session_state["RealESRGAN_model"] = st.selectbox("RealESRGAN model", st.session_state["RealESRGAN_models"], - index=st.session_state["RealESRGAN_models"].index(st.session_state['defaults'].general.RealESRGAN_model)) + st.session_state["RealESRGAN_model"] = st.selectbox( + "RealESRGAN model", + st.session_state["RealESRGAN_models"], + index=st.session_state["RealESRGAN_models"].index( + st.session_state[ + "defaults" + ].general.RealESRGAN_model + ), + ) else: st.session_state["use_RealESRGAN"] = False st.session_state["RealESRGAN_model"] = "RealESRGAN_x4plus" - # if st.session_state["LDSR_available"]: with st.expander("LDSR"): - if st.session_state["upscaling_method"] == "LDSR" and st.session_state['use_upscaling']: + if ( + st.session_state["upscaling_method"] == "LDSR" + and st.session_state["use_upscaling"] + ): st.session_state["use_LDSR"] = True else: st.session_state["use_LDSR"] = False - st.session_state["LDSR_model"] = st.selectbox("LDSR model", st.session_state["LDSR_models"], - index=st.session_state["LDSR_models"].index(st.session_state['defaults'].general.LDSR_model)) - - st.session_state["ldsr_sampling_steps"] = st.number_input("Sampling Steps", value=st.session_state['defaults'].txt2img.LDSR_config.sampling_steps, - help="") - - st.session_state["preDownScale"] = st.number_input("PreDownScale", value=st.session_state['defaults'].txt2img.LDSR_config.preDownScale, - help="") - - st.session_state["postDownScale"] = st.number_input("postDownScale", value=st.session_state['defaults'].txt2img.LDSR_config.postDownScale, - help="") - - downsample_method_list = ['Nearest', 'Lanczos'] - st.session_state["downsample_method"] = st.selectbox("Downsample Method", downsample_method_list, - index=downsample_method_list.index(st.session_state['defaults'].txt2img.LDSR_config.downsample_method)) + st.session_state["LDSR_model"] = st.selectbox( + "LDSR model", + st.session_state["LDSR_models"], + index=st.session_state["LDSR_models"].index( + st.session_state["defaults"].general.LDSR_model + ), + ) + + st.session_state[ + "ldsr_sampling_steps" + ] = st.number_input( + "Sampling Steps", + value=st.session_state[ + "defaults" + ].txt2img.LDSR_config.sampling_steps, + help="", + ) + + st.session_state["preDownScale"] = st.number_input( + "PreDownScale", + value=st.session_state[ + "defaults" + ].txt2img.LDSR_config.preDownScale, + help="", + ) + + st.session_state["postDownScale"] = st.number_input( + "postDownScale", + value=st.session_state[ + "defaults" + ].txt2img.LDSR_config.postDownScale, + help="", + ) + + downsample_method_list = ["Nearest", "Lanczos"] + st.session_state["downsample_method"] = st.selectbox( + "Downsample Method", + downsample_method_list, + index=downsample_method_list.index( + st.session_state[ + "defaults" + ].txt2img.LDSR_config.downsample_method + ), + ) else: st.session_state["use_LDSR"] = False st.session_state["LDSR_model"] = "model" - #process = st.form_submit_button("Process Images", help="") + # process = st.form_submit_button("Process Images", help="") # with st.expander("Output Settings", True): - #st.session_state['defaults'].post_processing.save_original_images = st.checkbox("Save input images.", value=st.session_state['defaults'].post_processing.save_original_images, - #help="Save each original/input image next to the Post Processed image. " - #"This might be helpful for comparing the before and after images.") - - st.session_state['defaults'].post_processing.outdir_post_processing = st.text_input("Output Dir",value=st.session_state['defaults'].post_processing.outdir_post_processing, - help="Folder where the images will be saved after post processing.") + # st.session_state['defaults'].post_processing.save_original_images = st.checkbox("Save input images.", value=st.session_state['defaults'].post_processing.save_original_images, + # help="Save each original/input image next to the Post Processed image. " + # "This might be helpful for comparing the before and after images.") + + st.session_state[ + "defaults" + ].post_processing.outdir_post_processing = st.text_input( + "Output Dir", + value=st.session_state[ + "defaults" + ].post_processing.outdir_post_processing, + help="Folder where the images will be saved after post processing.", + ) with col2: st.subheader("Image") image_col1, image_col2, image_col3 = st.columns([2, 2, 2], gap="small") with image_col1: - refresh = st.form_submit_button("Refresh", help='Refresh the image preview to show your uploaded image.') + st.form_submit_button( + "Refresh", + help="Refresh the image preview to show your uploaded image.", + ) if st.session_state["uploaded_image"]: - #print (type(st.session_state["uploaded_image"])) + # print (type(st.session_state["uploaded_image"])) # if len(st.session_state["uploaded_image"]) == 1: st.session_state["input_image_preview"] = [] st.session_state["input_image_caption"] = [] @@ -307,54 +586,74 @@ def layout(): st.session_state["input_image_preview_container"].append(i) st.session_state["input_image_preview_container"][i] = st.empty() - with st.session_state["input_image_preview_container"][i].container(): - col1_output, col2_output, col3_output = st.columns([2, 2, 2], gap="medium") + with st.session_state["input_image_preview_container"][ + i + ].container(): + col1_output, col2_output, col3_output = st.columns( + [2, 2, 2], gap="medium" + ) with col1_output: st.session_state["output_image_caption"].append(i) st.session_state["output_image_caption"][i] = st.empty() - #st.session_state["output_image_caption"][i] = st.session_state["uploaded_image"][i].name + # st.session_state["output_image_caption"][i] = st.session_state["uploaded_image"][i].name st.session_state["input_image_caption"].append(i) st.session_state["input_image_caption"][i] = st.empty() - #st.session_state["input_image_caption"][i].caption(") + # st.session_state["input_image_caption"][i].caption(") st.session_state["input_image_preview"].append(i) st.session_state["input_image_preview"][i] = st.empty() - st.session_state["uploaded_image"][i].pil_image = Image.open(st.session_state["uploaded_image"][i]).convert('RGB') - - st.session_state["input_image_preview"][i].image(st.session_state["uploaded_image"][i].pil_image, use_column_width=True, clamp=True) + st.session_state["uploaded_image"][ + i + ].pil_image = Image.open( + st.session_state["uploaded_image"][i] + ).convert( + "RGB" + ) + + st.session_state["input_image_preview"][i].image( + st.session_state["uploaded_image"][i].pil_image, + use_column_width=True, + clamp=True, + ) with col2_output: st.session_state["output_image_preview"].append(i) st.session_state["output_image_preview"][i] = st.empty() - st.session_state["output_image_preview"][i].image(st.session_state["uploaded_image"][i].pil_image, use_column_width=True, clamp=True) - - with st.session_state["input_image_preview_container"][i].container(): + st.session_state["output_image_preview"][i].image( + st.session_state["uploaded_image"][i].pil_image, + use_column_width=True, + clamp=True, + ) + with st.session_state["input_image_preview_container"][ + i + ].container(): with col3_output: - - #st.session_state["prediction_table"].append(i) - #st.session_state["prediction_table"][i] = st.empty() - #st.session_state["prediction_table"][i].table(pd.DataFrame(columns=["Model", "Filename", "Progress"])) + # st.session_state["prediction_table"].append(i) + # st.session_state["prediction_table"][i] = st.empty() + # st.session_state["prediction_table"][i].table(pd.DataFrame(columns=["Model", "Filename", "Progress"])) st.session_state["text_result"].append(i) st.session_state["text_result"][i] = st.empty() st.session_state["text_result"][i].code("", language="") - #else: - ##st.session_state["input_image_preview"].code('', language="") - #st.image("images/streamlit/img2txt_placeholder.png", clamp=True) + # else: + ##st.session_state["input_image_preview"].code('', language="") + # st.image("images/streamlit/img2txt_placeholder.png", clamp=True) with image_col3: # Every form must have a submit button, the extra blank spaces is a temp way to align it with the input field. Needs to be done in CSS or some other way. process = st.form_submit_button("Process Images!") if process: - with hc.HyLoader('Loading Models...', hc.Loaders.standard_loaders,index=[0]): - #load_models(use_LDSR=st.session_state["use_LDSR"], LDSR_model=st.session_state["LDSR_model"], - #use_GFPGAN=st.session_state["use_GFPGAN"], GFPGAN_model=st.session_state["GFPGAN_model"] , - #use_RealESRGAN=st.session_state["use_RealESRGAN"], RealESRGAN_model=st.session_state["RealESRGAN_model"]) + with hc.HyLoader( + "Loading Models...", hc.Loaders.standard_loaders, index=[0] + ): + # load_models(use_LDSR=st.session_state["use_LDSR"], LDSR_model=st.session_state["LDSR_model"], + # use_GFPGAN=st.session_state["use_GFPGAN"], GFPGAN_model=st.session_state["GFPGAN_model"] , + # use_RealESRGAN=st.session_state["use_RealESRGAN"], RealESRGAN_model=st.session_state["RealESRGAN_model"]) if st.session_state["use_GFPGAN"]: load_GFPGAN(model_name=st.session_state["GFPGAN_model"]) @@ -365,6 +664,11 @@ def layout(): if st.session_state["use_LDSR"]: load_LDSR(st.session_state["LDSR_model"]) - post_process(use_GFPGAN=st.session_state["use_GFPGAN"], GFPGAN_model=st.session_state["GFPGAN_model"], - use_RealESRGAN=st.session_state["use_RealESRGAN"], realesrgan_model_name=st.session_state["RealESRGAN_model"], - use_LDSR=st.session_state["use_LDSR"], LDSR_model_name=st.session_state["LDSR_model"]) \ No newline at end of file + post_process( + use_GFPGAN=st.session_state["use_GFPGAN"], + GFPGAN_model=st.session_state["GFPGAN_model"], + use_RealESRGAN=st.session_state["use_RealESRGAN"], + realesrgan_model_name=st.session_state["RealESRGAN_model"], + use_LDSR=st.session_state["use_LDSR"], + LDSR_model_name=st.session_state["LDSR_model"], + ) diff --git a/scripts/prune-ckpt.py b/scripts/prune-ckpt.py index 9b2be66bc..52701ab01 100644 --- a/scripts/prune-ckpt.py +++ b/scripts/prune-ckpt.py @@ -1,14 +1,14 @@ import os import torch import argparse -import glob -parser = argparse.ArgumentParser(description='Pruning') -parser.add_argument('--ckpt', type=str, default=None, help='path to model ckpt') +parser = argparse.ArgumentParser(description="Pruning") +parser.add_argument("--ckpt", type=str, default=None, help="path to model ckpt") args = parser.parse_args() ckpt = args.ckpt + def prune_it(p, keep_only_ema=False): print(f"prunin' in path: {p}") size_initial = os.path.getsize(p) @@ -25,34 +25,47 @@ def prune_it(p, keep_only_ema=False): if keep_only_ema: sd = nsd["state_dict"].copy() # infer ema keys - ema_keys = {k: "model_ema." + k[6:].replace(".", ".") for k in sd.keys() if k.startswith("model.")} + ema_keys = { + k: "model_ema." + k[6:].replace(".", ".") + for k in sd.keys() + if k.startswith("model.") + } new_sd = dict() for k in sd: if k in ema_keys: new_sd[k] = sd[ema_keys[k]].half() - elif not k.startswith("model_ema.") or k in ["model_ema.num_updates", "model_ema.decay"]: + elif not k.startswith("model_ema.") or k in [ + "model_ema.num_updates", + "model_ema.decay", + ]: new_sd[k] = sd[k].half() assert len(new_sd) == len(sd) - len(ema_keys) nsd["state_dict"] = new_sd else: - sd = nsd['state_dict'].copy() + sd = nsd["state_dict"].copy() new_sd = dict() for k in sd: new_sd[k] = sd[k].half() - nsd['state_dict'] = new_sd + nsd["state_dict"] = new_sd - fn = f"{os.path.splitext(p)[0]}-pruned.ckpt" if not keep_only_ema else f"{os.path.splitext(p)[0]}-ema-pruned.ckpt" + fn = ( + f"{os.path.splitext(p)[0]}-pruned.ckpt" + if not keep_only_ema + else f"{os.path.splitext(p)[0]}-ema-pruned.ckpt" + ) print(f"saving pruned checkpoint at: {fn}") torch.save(nsd, fn) newsize = os.path.getsize(fn) - MSG = f"New ckpt size: {newsize*1e-9:.2f} GB. " + \ - f"Saved {(size_initial - newsize)*1e-9:.2f} GB by removing optimizer states" + MSG = ( + f"New ckpt size: {newsize*1e-9:.2f} GB. " + + f"Saved {(size_initial - newsize)*1e-9:.2f} GB by removing optimizer states" + ) if keep_only_ema: MSG += " and non-EMA weights" print(MSG) if __name__ == "__main__": - prune_it(ckpt) \ No newline at end of file + prune_it(ckpt) diff --git a/scripts/relauncher.py b/scripts/relauncher.py index 8aec45d9a..98ccc866d 100644 --- a/scripts/relauncher.py +++ b/scripts/relauncher.py @@ -12,7 +12,7 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . import os, time, argparse # USER CHANGABLE ARGUMENTS @@ -40,40 +40,56 @@ additional_arguments = "" parser = argparse.ArgumentParser(formatter_class=argparse.ArgumentDefaultsHelpFormatter) -parser.add_argument('-v', '--verbosity', action='count', default=0, help="The default logging level is ERROR or higher. This value increases the amount of logging seen in your screen") -parser.add_argument('-n', '--horde_name', action="store", required=False, type=str, help="The server name for the Horde. It will be shown to the world and there can be only one.") -parser.add_argument('--bridge', action="store_true", required=False, default=False, help="When specified, start the stable horde bridge instead of the webui.") +parser.add_argument( + "-v", + "--verbosity", + action="count", + default=0, + help="The default logging level is ERROR or higher. This value increases the amount of logging seen in your screen", +) +parser.add_argument( + "-n", + "--horde_name", + action="store", + required=False, + type=str, + help="The server name for the Horde. It will be shown to the world and there can be only one.", +) +parser.add_argument( + "--bridge", + action="store_true", + required=False, + default=False, + help="When specified, start the stable horde bridge instead of the webui.", +) args = parser.parse_args() if args.bridge: - additional_arguments += f' --bridge' + additional_arguments += " --bridge" if args.horde_name: additional_arguments += f' --horde_name "{args.horde_name}"' if args.verbosity: for iter in range(args.verbosity): - additional_arguments += ' -v' + additional_arguments += " -v" print(f"Additional args: {additional_arguments}") - - - # BEGIN RELAUNCHER PYTHON CODE common_arguments = "" -if extra_models_cpu == True: +if extra_models_cpu is True: common_arguments += "--extra-models-cpu " -if optimized_turbo == True: +if optimized_turbo is True: common_arguments += "--optimized-turbo " -if optimized == True: +if optimized is True: common_arguments += "--optimized " -if tiling == True: +if tiling is True: common_arguments += "--tiling " -if share == True: +if share is True: common_arguments += "--share " -if open_in_browser == True: +if open_in_browser is True: inbrowser_argument = "--inbrowser " else: inbrowser_argument = "" @@ -81,17 +97,19 @@ n = 0 while True: if n == 0: - print('Relauncher: Launching...') - os.system(f"python scripts/webui.py {common_arguments} {inbrowser_argument} {additional_arguments}") - + print("Relauncher: Launching...") + os.system( + f"python scripts/webui.py {common_arguments} {inbrowser_argument} {additional_arguments}" + ) + else: - print(f'\tRelaunch count: {n}') - print('Relauncher: Launching...') + print(f"\tRelaunch count: {n}") + print("Relauncher: Launching...") os.system(f"python scripts/webui.py {common_arguments} {additional_arguments}") - + n += 1 if n > 100: - print ('Too many relaunch attempts. Aborting...') + print("Too many relaunch attempts. Aborting...") break - print('Relauncher: Process is ending. Relaunching in 1s...') + print("Relauncher: Process is ending. Relaunching in 1s...") time.sleep(1) diff --git a/scripts/scn2img.py b/scripts/scn2img.py index 55837ee36..60c7ffe90 100644 --- a/scripts/scn2img.py +++ b/scripts/scn2img.py @@ -1,47 +1,57 @@ - -import argparse, os, sys, glob, re, time +import argparse, os, sys, re, time import collections import yaml import math import random -from typing import List, Union, Dict, Callable, Any, Optional, Type, Tuple +from typing import List, Union, Dict, Callable, Type, Tuple import numba import numpy as np import cv2 -from PIL import Image, ImageFont, ImageDraw, ImageFilter, ImageOps, ImageChops, ImageColor +from PIL import Image, ImageFilter, ImageChops import torch from frontend.job_manager import JobInfo from frontend.image_metadata import ImageMetadata -scn2img_cache = { - "seed": None, - "cache": {} -} +scn2img_cache = {"seed": None, "cache": {}} monocular_depth_estimation = None -def try_loading_monocular_depth_estimation(monocular_depth_estimation_dir = "./src/monocular-depth-estimation/"): + + +def try_loading_monocular_depth_estimation( + monocular_depth_estimation_dir="./src/monocular-depth-estimation/", +): global monocular_depth_estimation if os.path.exists(monocular_depth_estimation_dir): import tensorflow as tf - gpus = tf.config.experimental.list_physical_devices('GPU') + + gpus = tf.config.experimental.list_physical_devices("GPU") if gpus: # Restrict TensorFlow to only allocate 1GB of memory on the first GPU try: tf.config.experimental.set_virtual_device_configuration( gpus[0], - [tf.config.experimental.VirtualDeviceConfiguration(memory_limit=1024)] + [ + tf.config.experimental.VirtualDeviceConfiguration( + memory_limit=1024 + ) + ], ) except Exception: import traceback - print("Exception during tf.config.experimental.set_virtual_device_configuration:", file=sys.stderr) + + print( + "Exception during tf.config.experimental.set_virtual_device_configuration:", + file=sys.stderr, + ) print(traceback.format_exc(), file=sys.stderr) try: from tensorflow.keras.layers import Layer, InputSpec import tensorflow.keras + # from huggingface_hub import from_pretrained_keras # https://stackoverflow.com/a/63631510/798588 @@ -51,79 +61,116 @@ def normalize_data_format(value): if value is None: value = tensorflow.keras.backend.image_data_format() data_format = value.lower() - if data_format not in {'channels_first', 'channels_last'}: - raise ValueError('The `data_format` argument must be one of ' - '"channels_first", "channels_last". Received: ' + - str(value)) + if data_format not in {"channels_first", "channels_last"}: + raise ValueError( + "The `data_format` argument must be one of " + '"channels_first", "channels_last". Received: ' + str(value) + ) return data_format - class BilinearUpSampling2D(Layer): def __init__(self, size=(2, 2), data_format=None, **kwargs): super(BilinearUpSampling2D, self).__init__(**kwargs) self.data_format = normalize_data_format(data_format) - self.size = conv_utils.normalize_tuple(size, 2, 'size') + self.size = conv_utils.normalize_tuple(size, 2, "size") self.input_spec = InputSpec(ndim=4) def compute_output_shape(self, input_shape): - if self.data_format == 'channels_first': - height = self.size[0] * input_shape[2] if input_shape[2] is not None else None - width = self.size[1] * input_shape[3] if input_shape[3] is not None else None - return (input_shape[0], - input_shape[1], - height, - width) - elif self.data_format == 'channels_last': - height = self.size[0] * input_shape[1] if input_shape[1] is not None else None - width = self.size[1] * input_shape[2] if input_shape[2] is not None else None - return (input_shape[0], - height, - width, - input_shape[3]) + if self.data_format == "channels_first": + height = ( + self.size[0] * input_shape[2] + if input_shape[2] is not None + else None + ) + width = ( + self.size[1] * input_shape[3] + if input_shape[3] is not None + else None + ) + return (input_shape[0], input_shape[1], height, width) + elif self.data_format == "channels_last": + height = ( + self.size[0] * input_shape[1] + if input_shape[1] is not None + else None + ) + width = ( + self.size[1] * input_shape[2] + if input_shape[2] is not None + else None + ) + return (input_shape[0], height, width, input_shape[3]) def call(self, inputs): input_shape = tensorflow.keras.backend.shape(inputs) - if self.data_format == 'channels_first': - height = self.size[0] * input_shape[2] if input_shape[2] is not None else None - width = self.size[1] * input_shape[3] if input_shape[3] is not None else None - elif self.data_format == 'channels_last': - height = self.size[0] * input_shape[1] if input_shape[1] is not None else None - width = self.size[1] * input_shape[2] if input_shape[2] is not None else None + if self.data_format == "channels_first": + height = ( + self.size[0] * input_shape[2] + if input_shape[2] is not None + else None + ) + width = ( + self.size[1] * input_shape[3] + if input_shape[3] is not None + else None + ) + elif self.data_format == "channels_last": + height = ( + self.size[0] * input_shape[1] + if input_shape[1] is not None + else None + ) + width = ( + self.size[1] * input_shape[2] + if input_shape[2] is not None + else None + ) - return tf.image.resize(inputs, [height, width], method=tf.image.ResizeMethod.BILINEAR) + return tf.image.resize( + inputs, [height, width], method=tf.image.ResizeMethod.BILINEAR + ) def get_config(self): - config = {'size': self.size, 'data_format': self.data_format} + config = {"size": self.size, "data_format": self.data_format} base_config = super(BilinearUpSampling2D, self).get_config() return dict(list(base_config.items()) + list(config.items())) - custom_objects = {'BilinearUpSampling2D': BilinearUpSampling2D, 'depth_loss_function': None} + custom_objects = { + "BilinearUpSampling2D": BilinearUpSampling2D, + "depth_loss_function": None, + } monocular_depth_estimation = tf.keras.models.load_model( monocular_depth_estimation_dir, - custom_objects=custom_objects, - compile=False + custom_objects=custom_objects, + compile=False, ) # todo: load model from pretrained keras into user .cache folder like transformers lib is doing it. - # + # # custom_objects = {'BilinearUpSampling2D': BilinearUpSampling2D, 'depth_loss_function': None} # custom_objects = {'depth_loss_function': None} # monocular_depth_estimation = from_pretrained_keras( - # "keras-io/monocular-depth-estimation", - # custom_objects=custom_objects, compile=False + # "keras-io/monocular-depth-estimation", + # custom_objects=custom_objects, compile=False # ) # monocular_depth_estimation = from_pretrained_keras("keras-io/monocular-depth-estimation") - print('monocular_depth_estimation loaded') + print("monocular_depth_estimation loaded") except Exception: import traceback + print("Error loading monocular_depth_estimation:", file=sys.stderr) - print(traceback.format_exc(), file=sys.stderr) + print(traceback.format_exc(), file=sys.stderr) else: - print(f"monocular_depth_estimation not found at path, please make sure you have cloned \n the repository https://huggingface.co/keras-io/monocular-depth-estimation to {monocular_depth_estimation_dir}") + print( + f"monocular_depth_estimation not found at path, please make sure you have cloned \n the repository https://huggingface.co/keras-io/monocular-depth-estimation to {monocular_depth_estimation_dir}" + ) + midas_depth_estimation = None midas_transforms = None midas_transform = None -def try_loading_midas_depth_estimation(use_large_model = True): + + +def try_loading_midas_depth_estimation(use_large_model=True): global midas_depth_estimation global midas_transforms global midas_transform @@ -132,7 +179,7 @@ def try_loading_midas_depth_estimation(use_large_model = True): midas_depth_estimation = torch.hub.load("intel-isl/MiDaS", "MiDaS") else: midas_depth_estimation = torch.hub.load("intel-isl/MiDaS", "MiDaS_small") - + device = "cpu" midas_depth_estimation.to(device) @@ -144,8 +191,10 @@ def try_loading_midas_depth_estimation(use_large_model = True): midas_transform = midas_transforms.small_transform except Exception: import traceback + print("Error loading midas_depth_estimation:", file=sys.stderr) - print(traceback.format_exc(), file=sys.stderr) + print(traceback.format_exc(), file=sys.stderr) + def try_many(fs, *args, **kwargs): for f in fs: @@ -155,128 +204,158 @@ def try_many(fs, *args, **kwargs): pass raise Exception("") + def scn2img_define_args(): parse_arg = {} - parse_arg["str"] = lambda x: str(x) - parse_arg["int"] = int - parse_arg["float"] = float - parse_arg["bool"] = lambda s: (s.strip()==str(bool(s))) - parse_arg["tuple"] = lambda s: tuple(s.split(",")), - parse_arg["int_tuple"] = lambda s: tuple(map(int,s.split(","))) - parse_arg["float_tuple"] = lambda s: tuple(map(float,s.split(","))) - parse_arg["degrees"] = lambda s: float(s) * math.pi / 180 - parse_arg["color"] = lambda s: try_many([parse_arg["int_tuple"], parse_arg["str"]], s) - parse_arg["anything"] = lambda s:try_many([ - parse_arg["int_tuple"], - parse_arg["float_tuple"], - parse_arg["int"], - parse_arg["float"], - parse_arg["tuple"], - parse_arg["color"], - parse_arg["str"], - ],s) + parse_arg["str"] = lambda x: str(x) + parse_arg["int"] = int + parse_arg["float"] = float + parse_arg["bool"] = lambda s: (s.strip() == str(bool(s))) + parse_arg["tuple"] = (lambda s: tuple(s.split(",")),) + parse_arg["int_tuple"] = lambda s: tuple(map(int, s.split(","))) + parse_arg["float_tuple"] = lambda s: tuple(map(float, s.split(","))) + parse_arg["degrees"] = lambda s: float(s) * math.pi / 180 + parse_arg["color"] = lambda s: try_many( + [parse_arg["int_tuple"], parse_arg["str"]], s + ) + parse_arg["anything"] = lambda s: try_many( + [ + parse_arg["int_tuple"], + parse_arg["float_tuple"], + parse_arg["int"], + parse_arg["float"], + parse_arg["tuple"], + parse_arg["color"], + parse_arg["str"], + ], + s, + ) function_args = { "img2img": { - "prompt" : "str", - "image_editor_mode" : "str", - "mask_mode" : "int", - "mask_blur_strength" : "float", - "mask_restore" : "bool", - "ddim_steps" : "int", - "sampler_name" : "str", - "toggles" : "int_tuple", + "prompt": "str", + "image_editor_mode": "str", + "mask_mode": "int", + "mask_blur_strength": "float", + "mask_restore": "bool", + "ddim_steps": "int", + "sampler_name": "str", + "toggles": "int_tuple", "realesrgan_model_name": "str", - "n_iter" : "int", - "cfg_scale" : "float", - "denoising_strength" : "float", - "seed" : "int", - "height" : "int", - "width" : "int", - "resize_mode" : "int", - "denoising_strength" : "float", + "n_iter": "int", + "cfg_scale": "float", + "denoising_strength": "float", + "seed": "int", + "height": "int", + "width": "int", + "resize_mode": "int", }, "txt2img": { - "prompt" : "str", - "ddim_steps" : "int", - "sampler_name" : "str", - "toggles" : "int_tuple", - "realesrgan_model_name" : "str", - "ddim_eta" : "float", - "n_iter" : "int", - "batch_size" : "int", - "cfg_scale" : "float", - "seed" : "int", - "height" : "int", - "width" : "int", - "variant_amount" : "float", - "variant_seed" : "int", + "prompt": "str", + "ddim_steps": "int", + "sampler_name": "str", + "toggles": "int_tuple", + "realesrgan_model_name": "str", + "ddim_eta": "float", + "n_iter": "int", + "batch_size": "int", + "cfg_scale": "float", + "seed": "int", + "height": "int", + "width": "int", + "variant_amount": "float", + "variant_seed": "int", }, "render_img2img": { - "select" : "int", + "select": "int", "variation": "int", }, "render_txt2img": { - "select" : "int", + "select": "int", "variation": "int", }, "image": { - "size" : "int_tuple", - "crop" : "int_tuple", - "position" : "float_tuple", - "resize" : "int_tuple", - "rotation" : "degrees", - "color" : "color", - "blend" : "str", + "size": "int_tuple", + "crop": "int_tuple", + "position": "float_tuple", + "resize": "int_tuple", + "rotation": "degrees", + "color": "color", + "blend": "str", }, "render_mask": { - "mask_value" : "int", - "mask_by_color" : "color", - "mask_by_color_space" : "str", - "mask_by_color_threshold" : "int", - "mask_by_color_at" : "int_tuple", - "mask_is_depth" : "bool", - "mask_depth" : "bool", - "mask_depth_normalize" : "bool", - "mask_depth_model" : "int", - "mask_depth_min" : "float", - "mask_depth_max" : "float", - "mask_depth_invert" : "bool", - "mask_open" : "int", - "mask_close" : "int", - "mask_blur" : "float", - "mask_grow" : "int", - "mask_shrink" : "int", - "mask_invert" : "bool", + "mask_value": "int", + "mask_by_color": "color", + "mask_by_color_space": "str", + "mask_by_color_threshold": "int", + "mask_by_color_at": "int_tuple", + "mask_is_depth": "bool", + "mask_depth": "bool", + "mask_depth_normalize": "bool", + "mask_depth_model": "int", + "mask_depth_min": "float", + "mask_depth_max": "float", + "mask_depth_invert": "bool", + "mask_open": "int", + "mask_close": "int", + "mask_blur": "float", + "mask_grow": "int", + "mask_shrink": "int", + "mask_invert": "bool", }, "render_3d": { - "transform3d" : "bool", - "transform3d_depth_model" : "int", - "transform3d_depth_near" : "float", - "transform3d_depth_scale" : "float", - "transform3d_from_hfov" : "degrees", - "transform3d_from_pose" : "float_tuple", - "transform3d_to_hfov" : "degrees", - "transform3d_to_pose" : "float_tuple", - "transform3d_min_mask" : "int", - "transform3d_max_mask" : "int", - "transform3d_mask_invert" : "bool", - "transform3d_inpaint" : "bool", - "transform3d_inpaint_radius" : "int", - "transform3d_inpaint_method" : "int", - "transform3d_inpaint_restore_mask" : "bool", + "transform3d": "bool", + "transform3d_depth_model": "int", + "transform3d_depth_near": "float", + "transform3d_depth_scale": "float", + "transform3d_from_hfov": "degrees", + "transform3d_from_pose": "float_tuple", + "transform3d_to_hfov": "degrees", + "transform3d_to_pose": "float_tuple", + "transform3d_min_mask": "int", + "transform3d_max_mask": "int", + "transform3d_mask_invert": "bool", + "transform3d_inpaint": "bool", + "transform3d_inpaint_radius": "int", + "transform3d_inpaint_method": "int", + "transform3d_inpaint_restore_mask": "bool", }, "object": { "initial_seed": "int", - } + }, } function_args_ext = { "image": ["object", "image", "render_mask", "render_3d"], - "img2img": ["object", "render_img2img", "img2img", "image", "render_mask", "render_3d"], - "txt2img": ["object", "render_txt2img", "txt2img", "image", "render_mask", "render_3d"], + "img2img": [ + "object", + "render_img2img", + "img2img", + "image", + "render_mask", + "render_3d", + ], + "txt2img": [ + "object", + "render_txt2img", + "txt2img", + "image", + "render_mask", + "render_3d", + ], } return parse_arg, function_args, function_args_ext -def get_scn2img(MemUsageMonitor:Type, save_sample:Callable, get_next_sequence_number:Callable, seed_to_int:Callable, txt2img: Callable, txt2img_defaults: Dict, img2img: Callable, img2img_defaults: Dict, opt: argparse.Namespace = None): + +def get_scn2img( + MemUsageMonitor: Type, + save_sample: Callable, + get_next_sequence_number: Callable, + seed_to_int: Callable, + txt2img: Callable, + txt2img_defaults: Dict, + img2img: Callable, + img2img_defaults: Dict, + opt: argparse.Namespace = None, +): opt = opt or argparse.Namespace() def next_seed(s): @@ -285,20 +364,27 @@ def next_seed(s): class SeedGenerator: def __init__(self, seed): self._seed = seed_to_int(seed) + def next_seed(self): seed = self._seed self._seed = next_seed(self._seed) return seed + def peek_seed(self): return self._seed - def scn2img(prompt: str, toggles: List[int], seed: Union[int, str, None], fp = None, job_info: JobInfo = None): + def scn2img( + prompt: str, + toggles: List[int], + seed: Union[int, str, None], + fp=None, + job_info: JobInfo = None, + ): global scn2img_cache outpath = opt.outdir_scn2img or opt.outdir or "outputs/scn2img-samples" - err = False seed = seed_to_int(seed) - prompt = prompt or '' + prompt = prompt or "" clear_cache = 0 in toggles output_intermediates = 1 in toggles skip_save = 2 not in toggles @@ -314,57 +400,63 @@ def scn2img(prompt: str, toggles: List[int], seed: Union[int, str, None], fp = N comments = [] print_log_lvl = 2 + def gen_log_lines(*args, **kwargs): yield (" ".join(map(str, args))) - for k,v in kwargs.items(): + for k, v in kwargs.items(): yield (f"{k} = {v}") + def log(*args, **kwargs): lines = gen_log_lines(*args, **kwargs) for line in lines: comments.append(line) + def log_lvl(lvl, *args, **kwargs): - if (lvl <= print_log_lvl): + if lvl <= print_log_lvl: lines = gen_log_lines(*args, **kwargs) print("\n".join(lines)) log(*args, **kwargs) + def log_trace(*args, **kwargs): - log_lvl(5,"[TRACE]", *args, **kwargs) + log_lvl(5, "[TRACE]", *args, **kwargs) + def log_debug(*args, **kwargs): - log_lvl(4,"[DEBUG]", *args, **kwargs) + log_lvl(4, "[DEBUG]", *args, **kwargs) + def log_info(*args, **kwargs): - log_lvl(3,"[INFO]", *args, **kwargs) + log_lvl(3, "[INFO]", *args, **kwargs) + def log_warn(*args, **kwargs): - log_lvl(2,"[WARN]", *args, **kwargs) + log_lvl(2, "[WARN]", *args, **kwargs) + def log_err(*args, **kwargs): - log_lvl(1,"[ERROR]", *args, **kwargs) + log_lvl(1, "[ERROR]", *args, **kwargs) + def log_exception(*args, **kwargs): - log_lvl(0,"[EXCEPTION]", *args, **kwargs) + log_lvl(0, "[EXCEPTION]", *args, **kwargs) import traceback - log_lvl(0,traceback.format_exc()) + + log_lvl(0, traceback.format_exc()) # cache = scn2img_cache["cache"] log_info("scn2img_cache") log_info(list(scn2img_cache["cache"].keys())) def is_seed_invalid(s): - result = ( - (type(s) != int) - or (s == "") - or (s is None) - ) + result = (type(s) != int) or (s == "") or (s is None) return result - + def is_seed_valid(s): - result = not is_seed_invalid(s) + result = not is_seed_invalid(s) return result def vary_seed(s, v): s = int(s) v = int(v) - if v == 0: + if v == 0: return s else: - return next_seed(s+v) + return next_seed(s + v) if job_info: output_images = job_info.images @@ -378,10 +470,13 @@ def __init__(self, func, title, args, depth, children): self.args = args or collections.OrderedDict() self.depth = depth self.children = children or [] + def __len__(self): return len(self.children) + def __iter__(self): return iter(self.children) + def __getitem__(self, key): if type(key) == int: return self.children[key] @@ -389,18 +484,22 @@ def __getitem__(self, key): return self.args[str(key)] else: return None + def __setitem__(self, key, value): if type(key) == int: self.children[key] = value else: self.args[str(key)] = value + def __contains__(self, key): if type(key) == int: return key < len(self.children) else: return str(key) in self.args + def __str__(self): return repr(self) + def __repr__(self): args = collections.OrderedDict() if len(self.title) > 0: @@ -408,46 +507,68 @@ def __repr__(self): args.update(self.args) if len(self.children) > 0: args["children"] = self.children - args = ", ".join(map(lambda kv: f"{str(kv[0])} = {repr(kv[1])}", args.items())) + args = ", ".join( + map(lambda kv: f"{str(kv[0])} = {repr(kv[1])}", args.items()) + ) return f"{self.func}({args})" - def cache_hash(self, seed=None, exclude_args=None, exclude_child_args=None, extra=None, child_extra=None): + + def cache_hash( + self, + seed=None, + exclude_args=None, + exclude_child_args=None, + extra=None, + child_extra=None, + ): exclude_args = exclude_args or set() exclude_args = set(exclude_args) exclude_child_args = exclude_child_args or set() exclude_child_args = set(exclude_child_args) if None not in exclude_args: exclude_args.add(None) - return hash(( - hash(seed), - hash(extra), - hash(self.func), - hash(tuple([ - (k,v) for k,v in self.args.items() - if k not in exclude_args - ])), - hash(tuple([ - c.cache_hash( - seed = seed, - exclude_args = exclude_child_args, - exclude_child_args = exclude_child_args, - extra = child_extra, - child_extra = child_extra - ) - for c in self.children - ])) - )) - - + return hash( + ( + hash(seed), + hash(extra), + hash(self.func), + hash( + tuple( + [ + (k, v) + for k, v in self.args.items() + if k not in exclude_args + ] + ) + ), + hash( + tuple( + [ + c.cache_hash( + seed=seed, + exclude_args=exclude_child_args, + exclude_child_args=exclude_child_args, + extra=child_extra, + child_extra=child_extra, + ) + for c in self.children + ] + ) + ), + ) + ) parse_arg, function_args, function_args_ext = scn2img_define_args() # log_debug("function_args", function_args) def parse_scene(prompt, log): - - parse_inline_comment = re.compile(r'(?m)//.+?$') #(?m): $ also matches at before \n - parse_multiline_comment = re.compile(r'(?s)(^|[^/])/\*.+?\*/') #(?s): . matches \n - parse_attr = re.compile(r'^\s*([\w_][\d\w_]*)\s*[:=\s]\s*(.+)\s*$') - parse_heading = re.compile(r'^\s*(#+)([<]?)([>]?)\s*(.*)$') # + parse_inline_comment = re.compile( + r"(?m)//.+?$" + ) # (?m): $ also matches at before \n + parse_multiline_comment = re.compile( + r"(?s)(^|[^/])/\*.+?\*/" + ) # (?s): . matches \n + parse_attr = re.compile(r"^\s*([\w_][\d\w_]*)\s*[:=\s]\s*(.+)\s*$") + parse_heading = re.compile(r"^\s*(#+)([<]?)([>]?)\s*(.*)$") # class Section: def __init__(self, depth=0, title="", content=None, children=None): @@ -457,37 +578,38 @@ def __init__(self, depth=0, title="", content=None, children=None): self.content = content or collections.OrderedDict() self.children = children or [] self.func = None + def __repr__(self): return str(self) + def __str__(self): return "\n".join( - [("#"*self.depth) + " " + self.title] + [("#" * self.depth) + " " + self.title] + [f"func={self.func}"] - + [f"{k}={v}" for k,v in self.content.items()] + + [f"{k}={v}" for k, v in self.content.items()] + list(map(str, self.children)) ) - + def strip_inline_comments(txt): while True: - txt,replaced = parse_inline_comment.subn("", txt) + txt, replaced = parse_inline_comment.subn("", txt) if replaced == 0: break return txt - + def strip_multiline_comments(txt): while True: - txt,replaced = parse_multiline_comment.subn("\1", txt) + txt, replaced = parse_multiline_comment.subn("\1", txt) if replaced == 0: break return txt - + def strip_comments(txt): txt = strip_multiline_comments(txt) txt = strip_inline_comments(txt) return txt def parse_content(lines): - content = collections.OrderedDict() for line in lines: # line = strip_inline_comments(line) @@ -498,8 +620,8 @@ def parse_content(lines): else: attr = m.group(1) value = m.group(2) - - is_multi_value = (attr is None) + + is_multi_value = attr is None if is_multi_value and attr in content: content[attr].append(value) elif is_multi_value and attr not in content: @@ -507,14 +629,14 @@ def parse_content(lines): elif attr not in content: content[attr] = value else: - log.append(f"Warn: value for attr {attr} already exists. ignoring {line}.") - + log.append( + f"Warn: value for attr {attr} already exists. ignoring {line}." + ) + return content - + def parse_sections(lines): - sections = [] current_section = Section() - stack = [] bump_depth = 0 for line in lines: m = parse_heading.match(line) @@ -524,8 +646,7 @@ def parse_sections(lines): current_section.content = parse_content(current_section.lines) yield current_section current_section = Section( - depth = len(m.group(1)) + bump_depth, - title = m.group(3) + depth=len(m.group(1)) + bump_depth, title=m.group(3) ) # sections after this will have their depth bumped by number matched '>'. # this allows deep trees while avoiding growing number of '#' by @@ -535,36 +656,37 @@ def parse_sections(lines): current_section.content = parse_content(current_section.lines) yield current_section - + def to_trees(sections): stack = [] roots = [] + def insert_section(section): - assert(len(stack) == section.depth) + assert len(stack) == section.depth if section.depth == 0: roots.append(section) - if len(stack) > 0: - parent = stack[len(stack)-1] + if len(stack) > 0: + parent = stack[len(stack) - 1] parent.children.append(section) stack.append(section) for section in sections: - last_depth = len(stack)-1 - + last_depth = len(stack) - 1 + is_child = section.depth > last_depth is_sibling = section.depth == last_depth is_parental_sibling = section.depth < last_depth if is_child: - for d in range(last_depth+1, section.depth, 1): - intermediate = Section(depth = d) + for d in range(last_depth + 1, section.depth, 1): + intermediate = Section(depth=d) insert_section(intermediate) - + elif is_sibling or is_parental_sibling: - stack = stack[:section.depth] - + stack = stack[: section.depth] + insert_section(section) return roots - + def to_scene(trees, depth=0): if depth == 0: return SceneObject( @@ -577,39 +699,44 @@ def to_scene(trees, depth=0): func="scene", title="", args=None, - depth=depth+1, - children=[to_scene(tree, depth+2)] + depth=depth + 1, + children=[to_scene(tree, depth + 2)], ) for tree in trees - ] + ], ) else: - assert(type(trees) == Section) + assert type(trees) == Section section = trees has_prompt = "prompt" in section.content has_color = "color" in section.content has_childs = len(section.children) > 0 has_input_img = has_childs or has_color func = ( - "img2img" if (has_input_img and has_prompt) else - "txt2img" if (has_prompt) else - "image" - ) + "img2img" + if (has_input_img and has_prompt) + else "txt2img" + if (has_prompt) + else "image" + ) return SceneObject( func=func, title=section.title, args=section.content, depth=depth, children=[ - to_scene(child, depth+1) - for child in section.children - ] + to_scene(child, depth + 1) for child in section.children + ], ) - + def parse_scene_args(scene): - image_func_args = function_args["image"] - scene_func_args = function_args[scene.func] if scene.func in function_args else {} - extends = function_args_ext[scene.func] if scene.func in function_args_ext else [] + function_args["image"] + function_args[scene.func] if scene.func in function_args else {} + extends = ( + function_args_ext[scene.func] + if scene.func in function_args_ext + else [] + ) for arg in scene.args.keys(): arg_type = "anything" for ext in extends: @@ -625,7 +752,7 @@ def parse_scene_args(scene): for child in scene.children: parse_scene_args(child) return scene - + prompt = strip_comments(prompt) lines = prompt.split("\n") sections = parse_sections(lines) @@ -633,7 +760,7 @@ def parse_scene_args(scene): trees = to_trees(sections) scene = to_scene(trees) parse_scene_args(scene) - + return scene def save_sample_scn2img(img, obj, name, seed): @@ -644,20 +771,43 @@ def save_sample_scn2img(img, obj, name, seed): filename = f"{base_count:05}-" + filename filename = filename.replace("[SEED]", str(seed)) wrapped = SceneObject( - func=name, - title=obj.title, - args={"seed":seed}, - depth=obj.depth-1, - children=[obj] + func=name, + title=obj.title, + args={"seed": seed}, + depth=obj.depth - 1, + children=[obj], + ) + info_dict = {"prompt": prompt, "scene_object": str(wrapped), "seed": seed} + metadata = ImageMetadata( + prompt=info_dict["scene_object"], + seed=seed, + width=img.size[0], + height=img.size[0], ) - info_dict = { - "prompt": prompt, - "scene_object": str(wrapped), - "seed": seed - } - metadata = ImageMetadata(prompt=info_dict["scene_object"], seed=seed, width=img.size[0], height=img.size[0]) ImageMetadata.set_on_image(img, metadata) - save_sample(img, outpath, filename, jpg_sample, None, None, None, None, None, False, None, None, None, None, None, None, None, None, None, False, False) + save_sample( + img, + outpath, + filename, + jpg_sample, + None, + None, + None, + None, + None, + False, + None, + None, + None, + None, + None, + None, + None, + None, + None, + False, + False, + ) if write_info_files: filename_i = os.path.join(outpath, filename) with open(f"{filename_i}.yaml", "w", encoding="utf8") as f: @@ -668,40 +818,43 @@ def save_sample_scn2img(img, obj, name, seed): yaml.dump(info_dict, log_file, allow_unicode=True, width=10000) log_file.write(" \n") - def render_scene(output_images, scene, seeds): def pose(pos, rotation, center): cs, sn = math.cos(rotation), math.sin(rotation) return x, y, cs, sn, cy, c - def pose_mat3(pos=(0,0), rotation=0, center=(0,0)): - x, y = pos or (0,0) + def pose_mat3(pos=(0, 0), rotation=0, center=(0, 0)): + x, y = pos or (0, 0) cs, sn = math.cos(rotation), math.sin(rotation) - cx, cy = center or (0,0) - return ( - np.array([ # coordinates in parent coordinates - [1,0,x], - [0,1,y], - [0,0,1], - ]) @ np.array([ # rotated coordinates with center in origin - [cs,-sn,-cx], - [+sn,cs,-cy], - [0,0,1], - ]) # coordinates in pose - ) + cx, cy = center or (0, 0) + return np.array( + [ # coordinates in parent coordinates + [1, 0, x], + [0, 1, y], + [0, 0, 1], + ] + ) @ np.array( + [ # rotated coordinates with center in origin + [cs, -sn, -cx], + [+sn, cs, -cy], + [0, 0, 1], + ] + ) # coordinates in pose def get_rect(img): w, h = img.size - return np.array([ - [0, 0], # TL - [0, h], # BL - [w, h], # BR - [w, 0], # TR - ]) + return np.array( + [ + [0, 0], # TL + [0, h], # BL + [w, h], # BR + [w, 0], # TR + ] + ) def transform_points(mat3, pts): - rot = mat3[:2,:2] - pos = mat3[:2,2] + rot = mat3[:2, :2] + pos = mat3[:2, 2] # return rot @ pts.T + pos return pts @ rot.T + pos @@ -709,28 +862,51 @@ def create_image(size, color=None): # log_debug("") # log_debug("Creating image...", size = type(size), color = color) # log_debug("") - if size is None: return None - if color is None: color = (0,0,0,0) - return Image.new("RGBA", size, color) + if size is None: + return None + if color is None: + color = (0, 0, 0, 0) + return Image.new("RGBA", size, color) def resize_image(img, size, crop=None): - if img is None: return None - if size is None: + if img is None: + return None + if size is None: return img if (crop is None) else img.crop(box=crop) # resize_is_upscaling = (size[0] > img.size[0]) or (size[1] > img.size[1]) # todo: upscale with realesrgan return img.resize(size, box=crop) - + def blend_image_at(dst, img, pos, rotation, center, blend_mode): - if img is None: + if img is None: return dst - assert(blend_mode.lower() in ["alpha","mask","add","add_modulo","darker","difference","lighter","logical_and","logical_or","logical_xor","multiply","soft_light","hard_light","overlay","screen","subtract","subtract_modulo"]) + assert blend_mode.lower() in [ + "alpha", + "mask", + "add", + "add_modulo", + "darker", + "difference", + "lighter", + "logical_and", + "logical_or", + "logical_xor", + "multiply", + "soft_light", + "hard_light", + "overlay", + "screen", + "subtract", + "subtract_modulo", + ] blend_mode = blend_mode.lower() # log_debug(f"blend_image_at({dst}, {img}, {pos}, {rotation}, {center})") - center = center or (img.size[0]*0.5, img.size[1]*0.5) - pos = pos or ((dst.size[0]*0.5, dst.size[1]*0.5) if dst is not None else None) + center = center or (img.size[0] * 0.5, img.size[1] * 0.5) + pos = pos or ( + (dst.size[0] * 0.5, dst.size[1] * 0.5) if dst is not None else None + ) - tf = pose_mat3((0,0), rotation) + tf = pose_mat3((0, 0), rotation) rect_points = get_rect(img) - center rect_points = transform_points(tf, rect_points) min_x = min([p[0] for p in rect_points]) @@ -744,14 +920,11 @@ def blend_image_at(dst, img, pos, rotation, center, blend_mode): # default values for pos if pos is None and dst is not None: # center img in dst - pos = ( - dst.size[0]*0.5, - dst.size[0]*0.5 - ) + pos = (dst.size[0] * 0.5, dst.size[0] * 0.5) elif pos is None and dst is None: # dst is None, choose pos so that it shows whole img pos = (-min_x, -min_y) - + min_x += pos[0] min_y += pos[1] max_x += pos[0] @@ -759,9 +932,9 @@ def blend_image_at(dst, img, pos, rotation, center, blend_mode): if rotation != 0: img = img.rotate( - angle = -rotation * (180 / math.pi), - expand = True, - fillcolor = (0,0,0,0) + angle=-rotation * (180 / math.pi), + expand=True, + fillcolor=(0, 0, 0, 0), ) if (dst is None) and (img.size == new_size): @@ -770,7 +943,7 @@ def blend_image_at(dst, img, pos, rotation, center, blend_mode): return dst else: - if (dst is None): + if dst is None: dst = create_image(new_size) dx = int(min_x) dy = int(min_y) @@ -779,16 +952,16 @@ def blend_image_at(dst, img, pos, rotation, center, blend_mode): dx = max(0, dx) dy = max(0, dy) # log_debug(f"dest=({dx},{dy}), source=({sx},{sy})") - if blend_mode in ["alpha","mask"]: - dst.alpha_composite(img, dest=(dx,dy), source=(sx,sy)) + if blend_mode in ["alpha", "mask"]: + dst.alpha_composite(img, dest=(dx, dy), source=(sx, sy)) else: - w,h = img.size - img_crop = img.crop(box=(sx,sy,w-1,h-1)) - w,h = img_crop.size - dst_crop = dst.crop(box=(dx,dy,dx+w,dy+h)) + w, h = img.size + img_crop = img.crop(box=(sx, sy, w - 1, h - 1)) + w, h = img_crop.size + dst_crop = dst.crop(box=(dx, dy, dx + w, dy + h)) blend_func = getattr(ImageChops, blend_mode) blended = blend_func(dst_crop, img_crop) - dst.paste(blended,box=(dx,dy)) + dst.paste(blended, box=(dx, dy)) return dst def blend_objects(seeds, dst, objects): @@ -798,17 +971,20 @@ def blend_objects(seeds, dst, objects): for obj in reversed(objects): img = render_object(seeds, obj) # if img is None: - # log_debug("") - # log_debug(f"img is None after render_object in blend_objects({dst}, {objects})") - # log_debug("") + # log_debug("") + # log_debug(f"img is None after render_object in blend_objects({dst}, {objects})") + # log_debug("") try: dst = blend_image_at( - dst = dst, - img = img, - pos = obj["pos"] or obj["position"] or None, - rotation = obj["rotation"] or obj["rotate"] or obj["angle"] or 0, - center = obj["center"] or None, - blend_mode = obj["blend"] if "blend" in obj else "alpha", + dst=dst, + img=img, + pos=obj["pos"] or obj["position"] or None, + rotation=obj["rotation"] + or obj["rotate"] + or obj["angle"] + or 0, + center=obj["center"] or None, + blend_mode=obj["blend"] if "blend" in obj else "alpha", ) except Exception as e: # log_debug("") @@ -822,13 +998,13 @@ def blend_objects(seeds, dst, objects): dst = dst.copy() return dst - def render_mask(seeds, obj, img, input_mask = None): - if img is None and input_mask is None: return img + def render_mask(seeds, obj, img, input_mask=None): + if img is None and input_mask is None: + return img mask = ( img.getchannel("A") - if img is not None - and input_mask is None + if img is not None and input_mask is None else None ) changed_mask = False @@ -836,30 +1012,32 @@ def render_mask(seeds, obj, img, input_mask = None): def combine_masks(old_mask, new_mask, mode): return new_mask - combine_mode = 1 - if input_mask is not None: mask = input_mask changed_mask = True if "mask_value" in obj: new_value = obj["mask_value"] - mask.paste( new_value, mask.getbbox() ) + mask.paste(new_value, mask.getbbox()) changed_mask = True - if ("mask_by_color" in obj or "mask_by_color_at" in obj) and img is not None: + if ( + "mask_by_color" in obj or "mask_by_color_at" in obj + ) and img is not None: img_arr = np.asarray(img.convert("RGB")) color = obj["mask_by_color"] color_at = obj["mask_by_color_at"] or None if color_at is not None: - num_points = int(math.floor(len(color_at)/2)) + num_points = int(math.floor(len(color_at) / 2)) points = [ - (color_at[k*2],color_at[k*2+1]) + (color_at[k * 2], color_at[k * 2 + 1]) for k in range(num_points) ] if len(points) > 0: - colors = np.array([img_arr[y,x] for x,y in points]) - color = tuple(np.round(colors.mean(axis=0)).astype(np.uint8).flatten()) + colors = np.array([img_arr[y, x] for x, y in points]) + color = tuple( + np.round(colors.mean(axis=0)).astype(np.uint8).flatten() + ) colorspace = obj["mask_by_color_space"] or "LAB" threshold = obj["mask_by_color_threshold"] or 15 colorspace = colorspace.upper() @@ -875,13 +1053,13 @@ def combine_masks(old_mask, new_mask, mode): "XYZ": cv2.COLOR_RGB2XYZ, "YCrCb": cv2.COLOR_RGB2YCrCb, } - rgb = Image.new("RGB", size=(1,1), color=color) + rgb = Image.new("RGB", size=(1, 1), color=color) rgb_arr = np.asarray(rgb) cvt_arr = cv2.cvtColor(rgb_arr, cvts[colorspace]) img_arr = cv2.cvtColor(img_arr, cvts[colorspace]) - reference_color = cvt_arr[0,0] + reference_color = cvt_arr[0, 0] img_arr = img_arr.astype(np.float32) - dist = np.max(np.abs(img_arr - reference_color),axis=2) + dist = np.max(np.abs(img_arr - reference_color), axis=2) mask_arr = (dist < threshold).astype(np.uint8) * 255 mask = Image.fromarray(mask_arr) changed_mask = True @@ -890,11 +1068,26 @@ def combine_masks(old_mask, new_mask, mode): mask_depth_min = obj["mask_depth_min"] or 0.2 mask_depth_max = obj["mask_depth_max"] or 0.8 mask_depth_invert = bool(obj["mask_depth_invert"]) or False - mask_is_depth = obj["mask_is_depth"] if "mask_is_depth" in obj else False - mask_depth_normalize = obj["mask_depth_normalize"] if "mask_depth_normalize" in obj else True - mask_depth_model = int(obj["mask_depth_model"]) if "mask_depth_model" in obj else 1 + mask_is_depth = ( + obj["mask_is_depth"] if "mask_is_depth" in obj else False + ) + mask_depth_normalize = ( + obj["mask_depth_normalize"] + if "mask_depth_normalize" in obj + else True + ) + mask_depth_model = ( + int(obj["mask_depth_model"]) if "mask_depth_model" in obj else 1 + ) depth = run_depth_estimation(img, mask_depth_model) - res = run_depth_filter(depth, mask_depth_min, mask_depth_max, mask_depth_invert, mask_depth_normalize, mask_is_depth) + res = run_depth_filter( + depth, + mask_depth_min, + mask_depth_max, + mask_depth_invert, + mask_depth_normalize, + mask_is_depth, + ) if res is not None: mask = res.resize(img.size) changed_mask = True @@ -927,7 +1120,7 @@ def combine_masks(old_mask, new_mask, mode): if changed_mask and img is not None and mask is not None: img.putalpha(mask) - + if img is not None: return img else: @@ -937,7 +1130,8 @@ def combine_masks(old_mask, new_mask, mode): output_image_set = set() def output_img(img): - if img is None: return + if img is None: + return img_id = id(img) if img_id in output_image_set: return img @@ -952,43 +1146,115 @@ def render_intermediate(img, obj, name, seed): return img def render_3d(img, obj): - if img is None: + if img is None: return img - if obj["transform3d"] == True: + if obj["transform3d"] is True: d2r = math.pi / 180.0 - depth_model = obj["transform3d_depth_model"] if "transform3d_depth_model" in obj else 1 - depth_near = obj["transform3d_depth_near"] if "transform3d_depth_near" in obj else 0.1 - depth_scale = obj["transform3d_depth_scale"] if "transform3d_depth_scale" in obj else 1.0 - from_hfov = obj["transform3d_from_hfov"] if "transform3d_from_hfov" in obj else (45*d2r) - from_pose = obj["transform3d_from_pose"] if "transform3d_from_pose" in obj else (0,0,0, 0,0,0) - to_hfov = obj["transform3d_to_hfov"] if "transform3d_to_hfov" in obj else (45*d2r) - to_pose = obj["transform3d_to_pose"] if "transform3d_to_pose" in obj else (0,0,0, 0,0,0) - min_mask = obj["transform3d_min_mask"] if "transform3d_min_mask" in obj else 128 - max_mask = obj["transform3d_max_mask"] if "transform3d_max_mask" in obj else 255 - mask_invert = obj["transform3d_mask_invert"] if "transform3d_mask_invert" in obj else False - inpaint = obj["transform3d_inpaint"] if "transform3d_inpaint" in obj else True - inpaint_radius = obj["transform3d_inpaint_radius"] if "transform3d_inpaint_radius" in obj else 5 - inpaint_method = obj["transform3d_inpaint_method"] if "transform3d_inpaint_method" in obj else 0 - inpaint_rmask = obj["transform3d_inpaint_restore_mask"] if "transform3d_inpaint_restore_mask" in obj else False + depth_model = ( + obj["transform3d_depth_model"] + if "transform3d_depth_model" in obj + else 1 + ) + depth_near = ( + obj["transform3d_depth_near"] + if "transform3d_depth_near" in obj + else 0.1 + ) + depth_scale = ( + obj["transform3d_depth_scale"] + if "transform3d_depth_scale" in obj + else 1.0 + ) + from_hfov = ( + obj["transform3d_from_hfov"] + if "transform3d_from_hfov" in obj + else (45 * d2r) + ) + from_pose = ( + obj["transform3d_from_pose"] + if "transform3d_from_pose" in obj + else (0, 0, 0, 0, 0, 0) + ) + to_hfov = ( + obj["transform3d_to_hfov"] + if "transform3d_to_hfov" in obj + else (45 * d2r) + ) + to_pose = ( + obj["transform3d_to_pose"] + if "transform3d_to_pose" in obj + else (0, 0, 0, 0, 0, 0) + ) + min_mask = ( + obj["transform3d_min_mask"] + if "transform3d_min_mask" in obj + else 128 + ) + max_mask = ( + obj["transform3d_max_mask"] + if "transform3d_max_mask" in obj + else 255 + ) + mask_invert = ( + obj["transform3d_mask_invert"] + if "transform3d_mask_invert" in obj + else False + ) + inpaint = ( + obj["transform3d_inpaint"] + if "transform3d_inpaint" in obj + else True + ) + inpaint_radius = ( + obj["transform3d_inpaint_radius"] + if "transform3d_inpaint_radius" in obj + else 5 + ) + inpaint_method = ( + obj["transform3d_inpaint_method"] + if "transform3d_inpaint_method" in obj + else 0 + ) + inpaint_rmask = ( + obj["transform3d_inpaint_restore_mask"] + if "transform3d_inpaint_restore_mask" in obj + else False + ) from_pose = list(from_pose) to_pose = list(to_pose) - while len(from_pose) < 6: from_pose.append(0) - while len(to_pose) < 6: to_pose.append(0) + while len(from_pose) < 6: + from_pose.append(0) + while len(to_pose) < 6: + to_pose.append(0) from_pos, from_rpy = from_pose[:3], from_pose[3:6] to_pos, to_rpy = to_pose[:3], to_pose[3:6] hfov0_rad, hfov1_rad = from_hfov, to_hfov - tf_world_cam0 = pose3d_rpy(*from_pos, *(deg*d2r for deg in from_rpy)) - tf_world_cam1 = pose3d_rpy(*to_pos, *(deg*d2r for deg in to_rpy)) + tf_world_cam0 = pose3d_rpy( + *from_pos, *(deg * d2r for deg in from_rpy) + ) + tf_world_cam1 = pose3d_rpy(*to_pos, *(deg * d2r for deg in to_rpy)) depth = run_depth_estimation(img, depth_model) - img = run_transform_image_3d_simple(img, depth, depth_near, depth_scale, hfov0_rad, tf_world_cam0, hfov1_rad, tf_world_cam1, min_mask, max_mask, mask_invert) + img = run_transform_image_3d_simple( + img, + depth, + depth_near, + depth_scale, + hfov0_rad, + tf_world_cam0, + hfov1_rad, + tf_world_cam1, + min_mask, + max_mask, + mask_invert, + ) if inpaint: mask = img.getchannel("A") img_inpainted = cv2.inpaint( - np.asarray(img.convert("RGB")), - 255-np.asarray(mask), + np.asarray(img.convert("RGB")), + 255 - np.asarray(mask), inpaint_radius, - [cv2.INPAINT_TELEA, cv2.INPAINT_NS][inpaint_method] + [cv2.INPAINT_TELEA, cv2.INPAINT_NS][inpaint_method], ) img = Image.fromarray(img_inpainted).convert("RGBA") if inpaint_rmask: @@ -998,11 +1264,7 @@ def render_3d(img, obj): def render_image(seeds, obj): start_seed = seeds.peek_seed() img = create_image(obj["size"], obj["color"]) - img = blend_objects( - seeds, - img, - obj.children - ) + img = blend_objects(seeds, img, obj.children) img = render_mask(seeds, obj, img) img = resize_image(img, obj["resize"], obj["crop"]) # if img is None: log_warn(f"result of render_image({obj}) is None") @@ -1015,10 +1277,10 @@ def prepare_img2img_kwargs(seeds, obj, img): img2img_kwargs = {} # img2img_kwargs.update(img2img_defaults) func_args = function_args["img2img"] - for k,v in img2img_defaults.items(): + for k, v in img2img_defaults.items(): if k in func_args: img2img_kwargs[k] = v - + if "mask_mode" in img2img_kwargs: img2img_kwargs["mask_mode"] = 1 - img2img_kwargs["mask_mode"] @@ -1026,14 +1288,14 @@ def prepare_img2img_kwargs(seeds, obj, img): img2img_kwargs["width"] = obj["size"][0] img2img_kwargs["height"] = obj["size"][1] - for k,v in func_args.items(): + for k, v in func_args.items(): if k in obj: img2img_kwargs[k] = obj[k] if "toggles" in img2img_kwargs: img2img_kwargs["toggles"] = list(img2img_kwargs["toggles"]) - assert("seed" in img2img_kwargs) + assert "seed" in img2img_kwargs if "seed" in img2img_kwargs: s = img2img_kwargs["seed"] if is_seed_valid(s): @@ -1051,7 +1313,7 @@ def prepare_img2img_kwargs(seeds, obj, img): ns = vary_seed(s, v) log_info(f"Using seed variation {v}: {ns}") img2img_kwargs["seed"] = ns - + img2img_kwargs["job_info"] = job_info # img2img_kwargs["job_info"] = None img2img_kwargs["fp"] = fp @@ -1059,7 +1321,7 @@ def prepare_img2img_kwargs(seeds, obj, img): if img2img_kwargs["image_editor_mode"] == "Mask": img2img_kwargs["init_info_mask"] = { "image": img.convert("RGB").convert("RGBA"), - "mask": img.getchannel("A") + "mask": img.getchannel("A"), } # render_intermediate(img2img_kwargs["init_info_mask"]["mask"].convert("RGBA"), obj, "img2img_init_info_mask", start_seed) log_info("img2img_kwargs") @@ -1072,7 +1334,7 @@ def prepare_txt2img_kwargs(seeds, obj): txt2img_kwargs = {} # txt2img_kwargs.update(txt2img_defaults) func_args = function_args["txt2img"] - for k,v in txt2img_defaults.items(): + for k, v in txt2img_defaults.items(): if k in func_args: txt2img_kwargs[k] = v @@ -1080,14 +1342,14 @@ def prepare_txt2img_kwargs(seeds, obj): txt2img_kwargs["width"] = obj["size"][0] txt2img_kwargs["height"] = obj["size"][1] - for k,v in func_args.items(): + for k, v in func_args.items(): if k in obj: txt2img_kwargs[k] = obj[k] if "toggles" in txt2img_kwargs: txt2img_kwargs["toggles"] = list(txt2img_kwargs["toggles"]) - assert("seed" in txt2img_kwargs) + assert "seed" in txt2img_kwargs if "seed" in txt2img_kwargs: s = txt2img_kwargs["seed"] if is_seed_valid(s): @@ -1114,18 +1376,17 @@ def prepare_txt2img_kwargs(seeds, obj): log_info(txt2img_kwargs) return txt2img_kwargs - + def render_img2img(seeds, obj): start_seed = seeds.peek_seed() global scn2img_cache if obj["size"] is None: - obj["size"] = (img2img_defaults["width"], img2img_defaults["height"]) + obj["size"] = ( + img2img_defaults["width"], + img2img_defaults["height"], + ) img = create_image(obj["size"], obj["color"]) - img = blend_objects( - seeds, - img, - obj.children - ) + img = blend_objects(seeds, img, obj.children) img = render_mask(seeds, obj, img) img = render_intermediate(img, obj, "render_img2img_input", start_seed) @@ -1135,27 +1396,26 @@ def render_img2img(seeds, obj): # obj_hash = hash(str((img2img_kwargs["seed"],obj))) obj_hash = obj.cache_hash( - seed = img2img_kwargs["seed"], - exclude_args = {"select", "pos", "rotation"} + seed=img2img_kwargs["seed"], + exclude_args={"select", "pos", "rotation"}, ) if obj_hash not in scn2img_cache["cache"]: - if job_info: count_images_before = len(job_info.images) - outputs, seed, info, stats = img2img( - **img2img_kwargs - ) - if job_info: + if job_info: + count_images_before = len(job_info.images) + outputs, seed, info, stats = img2img(**img2img_kwargs) + if job_info: # img2img will output into job_info.images. # we want to cache only the new images. # extract new images and remove them from job_info.images. - assert(job_info.images == outputs) + assert job_info.images == outputs outputs = job_info.images[count_images_before:] outputs = [img.convert("RGBA") for img in outputs] num_new = len(outputs) # use images.pop so that images list is modified inplace and stays the same object. - for k in range(num_new): + for k in range(num_new): job_info.images.pop() scn2img_cache["cache"][obj_hash] = outputs, seed, info, stats - + outputs, seed, info, stats = scn2img_cache["cache"][obj_hash] for img in outputs: @@ -1174,7 +1434,8 @@ def render_img2img(seeds, obj): # img = render_mask(seeds, obj, img) img = resize_image(img, obj["resize"], obj["crop"]) - if img is None: log_warn(f"result of render_img2img({obj}) is None") + if img is None: + log_warn(f"result of render_img2img({obj}) is None") img = render_3d(img, obj) img = render_intermediate(img, obj, "render_img2img", start_seed) return img @@ -1189,27 +1450,26 @@ def render_txt2img(seeds, obj): # obj_hash = hash(str((txt2img_kwargs["seed"],obj))) obj_hash = obj.cache_hash( - seed = txt2img_kwargs["seed"], - exclude_args = {"select", "pos", "rotation"} + seed=txt2img_kwargs["seed"], + exclude_args={"select", "pos", "rotation"}, ) if obj_hash not in scn2img_cache["cache"]: - if job_info: count_images_before = len(job_info.images) - outputs, seed, info, stats = txt2img( - **txt2img_kwargs - ) - if job_info: + if job_info: + count_images_before = len(job_info.images) + outputs, seed, info, stats = txt2img(**txt2img_kwargs) + if job_info: # txt2img will output into job_info.images. # we want to cache only the new images. # extract new images and remove them from job_info.images. - assert(job_info.images == outputs) + assert job_info.images == outputs outputs = job_info.images[count_images_before:] outputs = [img.convert("RGBA") for img in outputs] num_new = len(outputs) # use images.pop so that images list is modified inplace and stays the same object. - for k in range(num_new): + for k in range(num_new): job_info.images.pop() scn2img_cache["cache"][obj_hash] = outputs, seed, info, stats - + outputs, seed, info, stats = scn2img_cache["cache"][obj_hash] for img in outputs: @@ -1222,12 +1482,13 @@ def render_txt2img(seeds, obj): select = obj["select"] or 0 img = outputs[select] else: - # no outputs, so we use None + # no outputs, so we use None img = None img = render_mask(seeds, obj, img) img = resize_image(img, obj["resize"], obj["crop"]) - if img is None: log_warn(f"result of render_txt2img({obj}) is None") + if img is None: + log_warn(f"result of render_txt2img({obj}) is None") img = render_3d(img, obj) img = render_intermediate(img, obj, "render_txt2img", start_seed) return img @@ -1241,7 +1502,7 @@ def render_object(seeds, obj): seeds = SeedGenerator(obj["initial_seed"]) if obj.func == "scene": - assert(len(obj.children) == 1) + assert len(obj.children) == 1 return render_object(seeds, obj.children[0]) elif obj.func == "image": return render_image(seeds, obj) @@ -1271,7 +1532,7 @@ def render_scn2img(seeds, obj): # used by children in deterministic order. # # This also applies elsewhere. - for child in obj.children: + for child in obj.children: result.append(render_object(seeds, child)) else: result.append(render_object(seeds, obj)) @@ -1290,13 +1551,11 @@ def render_scn2img(seeds, obj): # we need to save them now save_sample_scn2img(img, scene, "render_scene", start_seed) - return output_images - start_time = time.time() - mem_mon = MemUsageMonitor('MemMon') + mem_mon = MemUsageMonitor("MemMon") mem_mon.start() used_kwargs = [] @@ -1312,8 +1571,7 @@ def render_scn2img(seeds, obj): # comments.append(str(scene)) mem_max_used, mem_total = mem_mon.read_and_stop() - time_diff = time.time()-start_time - + time_diff = time.time() - start_time output_infos = [] output_infos.append(("initial_seed", seed)) @@ -1323,12 +1581,16 @@ def render_scn2img(seeds, obj): output_infos.append("\n") output_infos.append(("", func)) output_infos.append(kwargs["prompt"]) - for arg,value in kwargs.items(): - if arg in excluded_args: continue - if value is None: continue - if type(value) == dict: continue - if type(value) == Image: continue - output_infos.append((arg,value)) + for arg, value in kwargs.items(): + if arg in excluded_args: + continue + if value is None: + continue + if type(value) == dict: + continue + if type(value) == Image: + continue + output_infos.append((arg, value)) full_string = "" entities = [] @@ -1336,34 +1598,34 @@ def render_scn2img(seeds, obj): if type(output_info) == str: full_string += output_info else: - assert(type(output_info) is tuple) - k,v = output_info + assert type(output_info) is tuple + k, v = output_info label = f" {k}:" if len(k) > 0 else "" entity = { - 'entity': str(v), - 'start': len(full_string), - 'end': len(full_string) + len(label), + "entity": str(v), + "start": len(full_string), + "end": len(full_string) + len(label), } entities.append(entity) full_string += label - info = { - 'text': full_string, - 'entities': entities - } + info = {"text": full_string, "entities": entities} num_prompts = 1 - stats = " ".join([ - f"Took { round(time_diff, 2) }s total ({ round(time_diff/(num_prompts),2) }s per image)", - f"Peak memory usage: { -(mem_max_used // -1_048_576) } MiB / { -(mem_total // -1_048_576) } MiB / { round(mem_max_used/mem_total*100, 3) }%", - ]) - + stats = " ".join( + [ + f"Took { round(time_diff, 2) }s total ({ round(time_diff/(num_prompts),2) }s per image)", + f"Peak memory usage: { -(mem_max_used // -1_048_576) } MiB / { -(mem_total // -1_048_576) } MiB / { round(mem_max_used/mem_total*100, 3) }%", + ] + ) return output_images, seed, info, stats, repr(scene) - return scn2img -def run_monocular_depth_estimation_multi(images, minDepth=10, maxDepth=1000, batch_size=2): + +def run_monocular_depth_estimation_multi( + images, minDepth=10, maxDepth=1000, batch_size=2 +): # https://huggingface.co/keras-io/monocular-depth-estimation # https://huggingface.co/spaces/atsantiago/Monocular_Depth_Filter global monocular_depth_estimation @@ -1379,8 +1641,8 @@ def run_monocular_depth_estimation_multi(images, minDepth=10, maxDepth=1000, bat for image in images: # print("image", image) # print("type(image)", type(image)) - #if type(image) is Image: - # image = np.asarray(image.convert("RGB")) + # if type(image) is Image: + # image = np.asarray(image.convert("RGB")) try: image = image.convert("RGB") image = image.resize((640, 480)) @@ -1393,9 +1655,12 @@ def run_monocular_depth_estimation_multi(images, minDepth=10, maxDepth=1000, bat images = loaded_images # Support multiple RGB(A)s, one RGB(A) image, even grayscale - if len(images.shape) < 3: images = np.stack((images, images, images), axis=2) - if len(images.shape) < 4: images = images.reshape((1, images.shape[0], images.shape[1], images.shape[2])) - if images.shape[3] > 3: images = images[:,:,:,:3] + if len(images.shape) < 3: + images = np.stack((images, images, images), axis=2) + if len(images.shape) < 4: + images = images.reshape((1, images.shape[0], images.shape[1], images.shape[2])) + if images.shape[3] > 3: + images = images[:, :, :, :3] # Compute predictions predictions = monocular_depth_estimation.predict(images, batch_size=batch_size) @@ -1406,29 +1671,68 @@ def depth_norm(x, maxDepth): # Put in expected range # print("Max Depth:", np.amax(predictions), maxDepth) # print("Min Depth:", np.amin(predictions), minDepth) - depths = np.clip(depth_norm(predictions, maxDepth=maxDepth), minDepth, maxDepth) / maxDepth + depths = ( + np.clip(depth_norm(predictions, maxDepth=maxDepth), minDepth, maxDepth) + / maxDepth + ) return depths + def run_monocular_depth_estimation_single(image, minDepth=10, maxDepth=1000): - depth = run_monocular_depth_estimation_multi([image], minDepth, maxDepth)[0][:,:,0] + depth = run_monocular_depth_estimation_multi([image], minDepth, maxDepth)[0][ + :, :, 0 + ] return depth -def run_Monocular_Depth_Filter_multi(images, filter_min_depth:float, filter_max_depth:float, invert:bool, normalize_depth:bool, mask_is_depth:bool, **kwargs): + +def run_Monocular_Depth_Filter_multi( + images, + filter_min_depth: float, + filter_max_depth: float, + invert: bool, + normalize_depth: bool, + mask_is_depth: bool, + **kwargs, +): # https://huggingface.co/spaces/atsantiago/Monocular_Depth_Filter depths = run_monocular_depth_estimation_multi(images, **kwargs) - if depths is None: + if depths is None: return None - n,h,w,c = depths.shape + n, h, w, c = depths.shape # print("run_Monocular_Depth_Filter n,h,w,c", n,h,w,c) outputs = [] for k in range(n): - depth = depths[k][:,:,0] - mask = run_depth_filter(depth, filter_min_depth, filter_max_depth, invert, normalize_depth, mask_is_depth) + depth = depths[k][:, :, 0] + mask = run_depth_filter( + depth, + filter_min_depth, + filter_max_depth, + invert, + normalize_depth, + mask_is_depth, + ) outputs.append(mask) return outputs -def run_Monocular_Depth_Filter_single(image, filter_min_depth:float, filter_max_depth:float, invert:bool, normalize_depth:bool, mask_is_depth:bool, **kwargs): - depths = run_Monocular_Depth_Filter_multi([image], filter_min_depth, filter_max_depth, invert, normalize_depth, mask_is_depth, **kwargs) + +def run_Monocular_Depth_Filter_single( + image, + filter_min_depth: float, + filter_max_depth: float, + invert: bool, + normalize_depth: bool, + mask_is_depth: bool, + **kwargs, +): + depths = run_Monocular_Depth_Filter_multi( + [image], + filter_min_depth, + filter_max_depth, + invert, + normalize_depth, + mask_is_depth, + **kwargs, + ) return depths[0] @@ -1443,7 +1747,7 @@ def run_midas_depth_estimation(image): return None image = image.convert("RGB") - image = np.asarray(image) + image = np.asarray(image) device = "cpu" input_batch = midas_transform(image).to(device) @@ -1461,13 +1765,35 @@ def run_midas_depth_estimation(image): depth = 1 - output / np.max(output) return depth -def run_midas_depth_filter(image, filter_min_depth:float, filter_max_depth:float, invert:bool, normalize_depth:bool, mask_is_depth:bool): + +def run_midas_depth_filter( + image, + filter_min_depth: float, + filter_max_depth: float, + invert: bool, + normalize_depth: bool, + mask_is_depth: bool, +): depth = run_midas_depth_estimation(image) - return run_depth_filter(depth, filter_min_depth, filter_max_depth, invert, normalize_depth, mask_is_depth) + return run_depth_filter( + depth, + filter_min_depth, + filter_max_depth, + invert, + normalize_depth, + mask_is_depth, + ) -def run_depth_filter(depth: np.ndarray, filter_min_depth:float, filter_max_depth:float, invert:bool, normalize_depth:bool, mask_is_depth:bool): +def run_depth_filter( + depth: np.ndarray, + filter_min_depth: float, + filter_max_depth: float, + invert: bool, + normalize_depth: bool, + mask_is_depth: bool, +): if depth is None: return None @@ -1476,54 +1802,89 @@ def run_depth_filter(depth: np.ndarray, filter_min_depth:float, filter_max_depth depth = depth / np.max(depth) if mask_is_depth: - depth = (depth - filter_min_depth) * (1.0/(filter_max_depth - filter_min_depth)) + depth = (depth - filter_min_depth) * ( + 1.0 / (filter_max_depth - filter_min_depth) + ) depth[depth < 0] = 0 depth[depth > 1] = 1 - mask = (depth*255).astype(np.uint8) + mask = (depth * 255).astype(np.uint8) else: - filt_arr_min = (depth > filter_min_depth) - filt_arr_max = (depth < filter_max_depth) + filt_arr_min = depth > filter_min_depth + filt_arr_max = depth < filter_max_depth mask = np.logical_and(filt_arr_min, filt_arr_max).astype(np.uint8) * 255 if invert: - mask = 255-mask + mask = 255 - mask - mask = Image.fromarray(mask,"L") + mask = Image.fromarray(mask, "L") return mask -def run_depth_estimation(image:Image, model_idx:int): - funcs_depth_estimation = [run_monocular_depth_estimation_single, run_midas_depth_estimation] + +def run_depth_estimation(image: Image, model_idx: int): + funcs_depth_estimation = [ + run_monocular_depth_estimation_single, + run_midas_depth_estimation, + ] func_depth_estimation = funcs_depth_estimation[model_idx] depth = func_depth_estimation(image) return depth + @numba.jit -def depth_reprojection(xyz:np.ndarray, depth:np.ndarray, depth_scale:float, fx:float, fy:float, cx:float, cy:float): - h,w = depth.shape[:2] +def depth_reprojection( + xyz: np.ndarray, + depth: np.ndarray, + depth_scale: float, + fx: float, + fy: float, + cx: float, + cy: float, +): + h, w = depth.shape[:2] for v in range(h): - y = fy*(v - cy) + y = fy * (v - cy) for u in range(w): - x = fx*(u - cx) - z = depth[v,u] * depth_scale - xyz[v,u,0] = x*z - xyz[v,u,1] = y*z - xyz[v,u,2] = z + x = fx * (u - cx) + z = depth[v, u] * depth_scale + xyz[v, u, 0] = x * z + xyz[v, u, 1] = y * z + xyz[v, u, 2] = z + -def run_3d_estimation(depth:np.ndarray, depth_scale:float=1, hfov_rad:float=60*math.pi/180): +def run_3d_estimation( + depth: np.ndarray, depth_scale: float = 1, hfov_rad: float = 60 * math.pi / 180 +): pass - h,w = depth.shape[:2] - cam_info = CameraInfo((h,w), hfov_rad) + h, w = depth.shape[:2] + cam_info = CameraInfo((h, w), hfov_rad) xyz = np.empty(shape=(h, w, 3), dtype=np.float32) - depth_reprojection(xyz, depth, depth_scale, cam_info.fx, cam_info.fy, cam_info.cx, cam_info.cy) + depth_reprojection( + xyz, depth, depth_scale, cam_info.fx, cam_info.fy, cam_info.cx, cam_info.cy + ) return xyz + @numba.jit -def transform_image_3d(img_out:np.ndarray, img_in:np.ndarray, depth:np.ndarray, depth_near:float, depth_scale:float, - fx0:float, fy0:float, cx0:float, cy0:float, - fx1:float, fy1:float, cx1:float, cy1:float, - rot_cam1_cam0: np.ndarray, offset_cam1_cam0: np.ndarray, - min_mask:int, max_mask:int): +def transform_image_3d( + img_out: np.ndarray, + img_in: np.ndarray, + depth: np.ndarray, + depth_near: float, + depth_scale: float, + fx0: float, + fy0: float, + cx0: float, + cy0: float, + fx1: float, + fy1: float, + cx1: float, + cy1: float, + rot_cam1_cam0: np.ndarray, + offset_cam1_cam0: np.ndarray, + min_mask: int, + max_mask: int, +): # assert(img_in.shape[2] == 4) # assert(img_out.shape[2] == 4) # assert(len(depth.shape) == 2) @@ -1531,55 +1892,66 @@ def transform_image_3d(img_out:np.ndarray, img_in:np.ndarray, depth:np.ndarray, # pos_cam0 : 3d pixel position in cam0 coordinate system # pos_cam1 : 3d pixel position in cam1 coordinate system # (u1,v1) : 2d pixel position in img_out - m00 = rot_cam1_cam0[0,0] - m01 = rot_cam1_cam0[0,1] - m02 = rot_cam1_cam0[0,2] - m10 = rot_cam1_cam0[1,0] - m11 = rot_cam1_cam0[1,1] - m12 = rot_cam1_cam0[1,2] - m20 = rot_cam1_cam0[2,0] - m21 = rot_cam1_cam0[2,1] - m22 = rot_cam1_cam0[2,2] + m00 = rot_cam1_cam0[0, 0] + m01 = rot_cam1_cam0[0, 1] + m02 = rot_cam1_cam0[0, 2] + m10 = rot_cam1_cam0[1, 0] + m11 = rot_cam1_cam0[1, 1] + m12 = rot_cam1_cam0[1, 2] + m20 = rot_cam1_cam0[2, 0] + m21 = rot_cam1_cam0[2, 1] + m22 = rot_cam1_cam0[2, 2] h0 = int(depth.shape[0]) w0 = int(depth.shape[1]) h1 = int(img_out.shape[0]) w1 = int(img_out.shape[1]) for v0 in range(h0): - y0_ = fy0*(v0 - cy0) + y0_ = fy0 * (v0 - cy0) for u0 in range(w0): - r,g,b,a = img_in[v0,u0] + r, g, b, a = img_in[v0, u0] # img_out[v0,u0,0] = r # img_out[v0,u0,1] = g # img_out[v0,u0,2] = b # img_out[v0,u0,3] = a # continue # if not (min_mask <= a <= max_mask): continue - x0_ = fx0*(u0 - cx0) - z0 = depth_near + depth[v0,u0] * depth_scale + x0_ = fx0 * (u0 - cx0) + z0 = depth_near + depth[v0, u0] * depth_scale x0 = x0_ * z0 y0 = y0_ * z0 - x1 = offset_cam1_cam0[0] + m00*x0 + m01*y0 + m02*z0 - y1 = offset_cam1_cam0[1] + m10*x0 + m11*y0 + m12*z0 - z1 = offset_cam1_cam0[2] + m20*x0 + m21*y0 + m22*z0 + x1 = offset_cam1_cam0[0] + m00 * x0 + m01 * y0 + m02 * z0 + y1 = offset_cam1_cam0[1] + m10 * x0 + m11 * y0 + m12 * z0 + z1 = offset_cam1_cam0[2] + m20 * x0 + m21 * y0 + m22 * z0 # pos_cam0 = (x0*z0,y0*z0,z0) # pos_cam1 = offset_cam1_cam0 + rot_cam1_cam0 @ pos_cam0 # x1,y1,z1 = pos_cam1 - if z1 <= 0: continue - u1 = int(0.5 + (x1/(z1*fx1))+cx1) - v1 = int(0.5 + (y1/(z1*fy1))+cy1) - if u1 < 0: u1 = 0 - if u1 >= w1: u1 = w1-1 - if v1 < 0: v1 = 0 - if v1 >= h1: v1 = h1-1 + if z1 <= 0: + continue + u1 = int(0.5 + (x1 / (z1 * fx1)) + cx1) + v1 = int(0.5 + (y1 / (z1 * fy1)) + cy1) + if u1 < 0: + u1 = 0 + if u1 >= w1: + u1 = w1 - 1 + if v1 < 0: + v1 = 0 + if v1 >= h1: + v1 = h1 - 1 # if not (0 <= u1 < w1): continue # if not (0 <= v1 < h1): continue - img_out[v1,u1,0] = r - img_out[v1,u1,1] = g - img_out[v1,u1,2] = b - img_out[v1,u1,3] = a + img_out[v1, u1, 0] = r + img_out[v1, u1, 1] = g + img_out[v1, u1, 2] = b + img_out[v1, u1, 3] = a + class CameraInfo: - def __init__(self, image_size:Tuple[int,int], hfov_rad:float=60*math.pi/180, pose:np.ndarray=None): + def __init__( + self, + image_size: Tuple[int, int], + hfov_rad: float = 60 * math.pi / 180, + pose: np.ndarray = None, + ): self.width = image_size[0] self.height = image_size[1] self.aspect_ratio = self.width * (1.0 / self.height) @@ -1587,24 +1959,36 @@ def __init__(self, image_size:Tuple[int,int], hfov_rad:float=60*math.pi/180, pos self.vfov_rad = self.hfov_rad / self.aspect_ratio half_width = self.width * 0.5 half_height = self.width * 0.5 - self.fx = math.tan(self.hfov_rad*0.5) / half_width - self.fy = math.tan(self.vfov_rad*0.5) / half_height + self.fx = math.tan(self.hfov_rad * 0.5) / half_width + self.fy = math.tan(self.vfov_rad * 0.5) / half_height self.cx = half_width self.cy = half_height self.pose = pose if pose is not None else np.eye(4) - assert(self.pose.shape==(4,4)) - -def run_transform_image_3d(image:Image, depth:np.ndarray, depth_near:float, depth_scale:float, from_caminfo: CameraInfo, to_caminfo: CameraInfo, min_mask:int, max_mask:int, mask_invert:bool): - if image is None: return None - h,w = image.size + assert self.pose.shape == (4, 4) + + +def run_transform_image_3d( + image: Image, + depth: np.ndarray, + depth_near: float, + depth_scale: float, + from_caminfo: CameraInfo, + to_caminfo: CameraInfo, + min_mask: int, + max_mask: int, + mask_invert: bool, +): + if image is None: + return None + h, w = image.size image_in = np.asarray(image.convert("RGBA")) - image_out = np.zeros(shape=(h,w,4),dtype=np.uint8) + image_out = np.zeros(shape=(h, w, 4), dtype=np.uint8) tf_world_cam0 = from_caminfo.pose tf_world_cam1 = to_caminfo.pose tf_cam1_world = affine_inv(tf_world_cam1) tf_cam1_cam0 = tf_cam1_world @ tf_world_cam0 - rot_cam1_cam0 = tf_cam1_cam0[:3,:3] - offset_cam1_cam0 = tf_cam1_cam0[:3,3] + rot_cam1_cam0 = tf_cam1_cam0[:3, :3] + offset_cam1_cam0 = tf_cam1_cam0[:3, 3] # print("depth_scale", depth_scale) # print("from_caminfo.fx", from_caminfo.fx) # print("from_caminfo.fy", from_caminfo.fy) @@ -1618,91 +2002,142 @@ def run_transform_image_3d(image:Image, depth:np.ndarray, depth_near:float, dept # print("offset_cam1_cam0", offset_cam1_cam0) # print("min_mask", min_mask) # print("max_mask", max_mask) - + transform_image_3d( - image_out, image_in, depth, depth_near, depth_scale, - from_caminfo.fx, from_caminfo.fy, from_caminfo.cx, from_caminfo.cy, - to_caminfo.fx, to_caminfo.fy, to_caminfo.cx, to_caminfo.cy, - rot_cam1_cam0, offset_cam1_cam0, - min_mask, max_mask + image_out, + image_in, + depth, + depth_near, + depth_scale, + from_caminfo.fx, + from_caminfo.fy, + from_caminfo.cx, + from_caminfo.cy, + to_caminfo.fx, + to_caminfo.fy, + to_caminfo.cx, + to_caminfo.cy, + rot_cam1_cam0, + offset_cam1_cam0, + min_mask, + max_mask, ) if mask_invert: - image_out[:,:,3] = 255 - image_out[:,:,3] - return Image.fromarray(image_out,"RGBA") - -def run_transform_image_3d_simple(image:Image, depth:np.ndarray, depth_near:float, depth_scale:float, - hfov0_rad:float, tf_world_cam0: np.ndarray, - hfov1_rad:float, tf_world_cam1: np.ndarray, - min_mask:int, max_mask:int, mask_invert:bool): + image_out[:, :, 3] = 255 - image_out[:, :, 3] + return Image.fromarray(image_out, "RGBA") + + +def run_transform_image_3d_simple( + image: Image, + depth: np.ndarray, + depth_near: float, + depth_scale: float, + hfov0_rad: float, + tf_world_cam0: np.ndarray, + hfov1_rad: float, + tf_world_cam1: np.ndarray, + min_mask: int, + max_mask: int, + mask_invert: bool, +): from_caminfo = CameraInfo(image.size, hfov0_rad, tf_world_cam0) to_caminfo = CameraInfo(image.size, hfov1_rad, tf_world_cam1) - return run_transform_image_3d(image, depth, depth_near, depth_scale, from_caminfo, to_caminfo, min_mask, max_mask, mask_invert) + return run_transform_image_3d( + image, + depth, + depth_near, + depth_scale, + from_caminfo, + to_caminfo, + min_mask, + max_mask, + mask_invert, + ) + + +def translation3d(x, y, z): + return np.array( + [ + [1, 0, 0, x], + [0, 1, 0, y], + [0, 0, 1, z], + [0, 0, 0, 1], + ] + ) -def translation3d(x,y,z): - return np.array([ - [1,0,0,x], - [0,1,0,y], - [0,0,1,z], - [0,0,0,1], - ]) def rotation3d_x(angle): - cs,sn = math.cos(angle), math.sin(angle) - return np.array([ - [1,0,0,0], - [0,cs,-sn,0], - [0,+sn,cs,0], - [0,0,0,1], - ]) + cs, sn = math.cos(angle), math.sin(angle) + return np.array( + [ + [1, 0, 0, 0], + [0, cs, -sn, 0], + [0, +sn, cs, 0], + [0, 0, 0, 1], + ] + ) + + def rotation3d_y(angle): - cs,sn = math.cos(angle), math.sin(angle) - return np.array([ - [cs,0,+sn,0], - [0,1,0,0], - [-sn,0,cs,0], - [0,0,0,1], - ]) + cs, sn = math.cos(angle), math.sin(angle) + return np.array( + [ + [cs, 0, +sn, 0], + [0, 1, 0, 0], + [-sn, 0, cs, 0], + [0, 0, 0, 1], + ] + ) + + def rotation3d_z(angle): - cs,sn = math.cos(angle), math.sin(angle) - return np.array([ - [cs,-sn,0,0], - [+sn,cs,0,0], - [0,0,1,0], - [0,0,0,1], - ]) + cs, sn = math.cos(angle), math.sin(angle) + return np.array( + [ + [cs, -sn, 0, 0], + [+sn, cs, 0, 0], + [0, 0, 1, 0], + [0, 0, 0, 1], + ] + ) + def rotation3d_rpy(roll, pitch, yaw): # Diebel, J. (2006). Representing attitude: Euler angles, unit quaternions, and rotation vectors. Matrix, 58(15-16), 1-35. # (the paper uses inverse transformations to ours, i.e. transformations from world to body) - # euler-1-2-3 scheme - + # euler-1-2-3 scheme + # transforms from body to world return rotation3d_z(yaw) @ rotation3d_y(pitch) @ rotation3d_x(roll) + def rpy_from_rotation3d(mat): # Diebel, J. (2006). Representing attitude: Euler angles, unit quaternions, and rotation vectors. Matrix, 58(15-16), 1-35. # (the paper uses inverse transformations to ours, i.e. transformations from world to body) - # euler-1-2-3 scheme + # euler-1-2-3 scheme matT = mat.T - roll = np.arctan2(matT[1,2], matT[2,2]) - pitch = -np.arcsin(matT[0,2]) - yaw = np.arctan2(matT[0,1], matT[0,0]) + roll = np.arctan2(matT[1, 2], matT[2, 2]) + pitch = -np.arcsin(matT[0, 2]) + yaw = np.arctan2(matT[0, 1], matT[0, 0]) + + return np.array([roll, pitch, yaw]) - return np.array([roll,pitch,yaw]) def affine_inv(mat44): - rot=mat44[:3,:3] - trans=mat44[:3,3] - inv_rot=rot.T - inv_trans=-inv_rot@trans + rot = mat44[:3, :3] + trans = mat44[:3, 3] + inv_rot = rot.T + inv_trans = -inv_rot @ trans return pose3d(inv_rot, inv_trans) + def pose3d(rotation, translation): - mat44 = np.zeros(shape=(4,4),dtype=rotation.dtype) - mat44[:3,:3] = rotation - mat44[:3,3] = translation + mat44 = np.zeros(shape=(4, 4), dtype=rotation.dtype) + mat44[:3, :3] = rotation + mat44[:3, 3] = translation return mat44 + def pose3d_rpy(x, y, z, roll, pitch, yaw): """returns transformation matrix which transforms from pose to world""" - return translation3d(x,y,z) @ rotation3d_rpy(roll, pitch, yaw) + return translation3d(x, y, z) @ rotation3d_rpy(roll, pitch, yaw) diff --git a/scripts/sd_concept_library.py b/scripts/sd_concept_library.py index f8c121785..4b9a51aa4 100644 --- a/scripts/sd_concept_library.py +++ b/scripts/sd_concept_library.py @@ -18,243 +18,303 @@ # streamlit imports import streamlit.components.v1 as components -#other imports + +# other imports import os, math from PIL import Image # Temp imports -#from basicsr.utils.registry import ARCH_REGISTRY +# from basicsr.utils.registry import ARCH_REGISTRY # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- # Init Vuejs component _component_func = components.declare_component( - "sd-concepts-browser", "./frontend/dists/concept-browser/dist") + "sd-concepts-browser", "./frontend/dists/concept-browser/dist" +) def sdConceptsBrowser(concepts, key=None): - component_value = _component_func(concepts=concepts, key=key, default="") - return component_value + component_value = _component_func(concepts=concepts, key=key, default="") + return component_value @st.experimental_memo(persist="disk", show_spinner=False, suppress_st_warning=True) def getConceptsFromPath(page, conceptPerPage, searchText=""): - #print("getConceptsFromPath", "page:", page, "conceptPerPage:", conceptPerPage, "searchText:", searchText) - # get the path where the concepts are stored - path = os.path.join( - os.getcwd(), st.session_state['defaults'].general.sd_concepts_library_folder) - acceptedExtensions = ('jpeg', 'jpg', "png") - concepts = [] - - if os.path.exists(path): - # List all folders (concepts) in the path - folders = [f for f in os.listdir( - path) if os.path.isdir(os.path.join(path, f))] - filteredFolders = folders - - # Filter the folders by the search text - if searchText != "": - filteredFolders = [ - f for f in folders if searchText.lower() in f.lower()] - else: - filteredFolders = [] - - conceptIndex = 1 - for folder in filteredFolders: - # handle pagination - if conceptIndex > (page * conceptPerPage): - continue - if conceptIndex <= ((page - 1) * conceptPerPage): - conceptIndex += 1 - continue - - concept = { - "name": folder, - "token": "<" + folder + ">", - "images": [], - "type": "" - } - - # type of concept is inside type_of_concept.txt - typePath = os.path.join(path, folder, "type_of_concept.txt") - binFile = os.path.join(path, folder, "learned_embeds.bin") - - # Continue if the concept is not valid or the download has failed (no type_of_concept.txt or no binFile) - if not os.path.exists(typePath) or not os.path.exists(binFile): - continue - - with open(typePath, "r") as f: - concept["type"] = f.read() - - # List all files in the concept/concept_images folder - files = [f for f in os.listdir(os.path.join(path, folder, "concept_images")) if os.path.isfile( - os.path.join(path, folder, "concept_images", f))] - # Retrieve only the 4 first images - for file in files: - - # Skip if we already have 4 images - if len(concept["images"]) >= 4: - break - - if file.endswith(acceptedExtensions): - try: - # Add a copy of the image to avoid file locking - originalImage = Image.open(os.path.join( - path, folder, "concept_images", file)) - - # Maintain the aspect ratio (max 200x200) - resizedImage = originalImage.copy() - resizedImage.thumbnail((200, 200), Image.Resampling.LANCZOS) - - # concept["images"].append(resizedImage) - - concept["images"].append(imageToBase64(resizedImage)) - # Close original image - originalImage.close() - except: - print("Error while loading image", file, "in concept", folder, "(The file may be corrupted). Skipping it.") - - concepts.append(concept) - conceptIndex += 1 - # print all concepts name - #print("Results:", [c["name"] for c in concepts]) - return concepts - -@st.cache(persist=True, allow_output_mutation=True, show_spinner=False, suppress_st_warning=True) + # print("getConceptsFromPath", "page:", page, "conceptPerPage:", conceptPerPage, "searchText:", searchText) + # get the path where the concepts are stored + path = os.path.join( + os.getcwd(), st.session_state["defaults"].general.sd_concepts_library_folder + ) + acceptedExtensions = ("jpeg", "jpg", "png") + concepts = [] + + if os.path.exists(path): + # List all folders (concepts) in the path + folders = [f for f in os.listdir(path) if os.path.isdir(os.path.join(path, f))] + filteredFolders = folders + + # Filter the folders by the search text + if searchText != "": + filteredFolders = [f for f in folders if searchText.lower() in f.lower()] + else: + filteredFolders = [] + + conceptIndex = 1 + for folder in filteredFolders: + # handle pagination + if conceptIndex > (page * conceptPerPage): + continue + if conceptIndex <= ((page - 1) * conceptPerPage): + conceptIndex += 1 + continue + + concept = { + "name": folder, + "token": "<" + folder + ">", + "images": [], + "type": "", + } + + # type of concept is inside type_of_concept.txt + typePath = os.path.join(path, folder, "type_of_concept.txt") + binFile = os.path.join(path, folder, "learned_embeds.bin") + + # Continue if the concept is not valid or the download has failed (no type_of_concept.txt or no binFile) + if not os.path.exists(typePath) or not os.path.exists(binFile): + continue + + with open(typePath, "r") as f: + concept["type"] = f.read() + + # List all files in the concept/concept_images folder + files = [ + f + for f in os.listdir(os.path.join(path, folder, "concept_images")) + if os.path.isfile(os.path.join(path, folder, "concept_images", f)) + ] + # Retrieve only the 4 first images + for file in files: + # Skip if we already have 4 images + if len(concept["images"]) >= 4: + break + + if file.endswith(acceptedExtensions): + try: + # Add a copy of the image to avoid file locking + originalImage = Image.open( + os.path.join(path, folder, "concept_images", file) + ) + + # Maintain the aspect ratio (max 200x200) + resizedImage = originalImage.copy() + resizedImage.thumbnail((200, 200), Image.Resampling.LANCZOS) + + # concept["images"].append(resizedImage) + + concept["images"].append(imageToBase64(resizedImage)) + # Close original image + originalImage.close() + except: + print( + "Error while loading image", + file, + "in concept", + folder, + "(The file may be corrupted). Skipping it.", + ) + + concepts.append(concept) + conceptIndex += 1 + # print all concepts name + # print("Results:", [c["name"] for c in concepts]) + return concepts + + +@st.cache( + persist=True, + allow_output_mutation=True, + show_spinner=False, + suppress_st_warning=True, +) def imageToBase64(image): - import io - import base64 - buffered = io.BytesIO() - image.save(buffered, format="PNG") - img_str = base64.b64encode(buffered.getvalue()).decode("utf-8") - return img_str + import io + import base64 + + buffered = io.BytesIO() + image.save(buffered, format="PNG") + img_str = base64.b64encode(buffered.getvalue()).decode("utf-8") + return img_str @st.experimental_memo(persist="disk", show_spinner=False, suppress_st_warning=True) def getTotalNumberOfConcepts(searchText=""): - # get the path where the concepts are stored - path = os.path.join( - os.getcwd(), st.session_state['defaults'].general.sd_concepts_library_folder) - concepts = [] - - if os.path.exists(path): - # List all folders (concepts) in the path - folders = [f for f in os.listdir( - path) if os.path.isdir(os.path.join(path, f))] - filteredFolders = folders + # get the path where the concepts are stored + path = os.path.join( + os.getcwd(), st.session_state["defaults"].general.sd_concepts_library_folder + ) - # Filter the folders by the search text - if searchText != "": - filteredFolders = [ - f for f in folders if searchText.lower() in f.lower()] - else: - filteredFolders = [] - return len(filteredFolders) + if os.path.exists(path): + # List all folders (concepts) in the path + folders = [f for f in os.listdir(path) if os.path.isdir(os.path.join(path, f))] + filteredFolders = folders + # Filter the folders by the search text + if searchText != "": + filteredFolders = [f for f in folders if searchText.lower() in f.lower()] + else: + filteredFolders = [] + return len(filteredFolders) def layout(): - # 2 tabs, one for Concept Library and one for the Download Manager - tab_library, tab_downloader = st.tabs(["Library", "Download Manager"]) - - # Concept Library - with tab_library: - downloaded_concepts_count = getTotalNumberOfConcepts() - concepts_per_page = st.session_state["defaults"].concepts_library.concepts_per_page - - if not "results" in st.session_state: - st.session_state["results"] = getConceptsFromPath(1, concepts_per_page, "") - - # Pagination controls - if not "cl_current_page" in st.session_state: - st.session_state["cl_current_page"] = 1 - - # Search - if not 'cl_search_text' in st.session_state: - st.session_state["cl_search_text"] = "" - - if not 'cl_search_results_count' in st.session_state: - st.session_state["cl_search_results_count"] = downloaded_concepts_count - - # Search bar - _search_col, _refresh_col = st.columns([10, 2]) - with _search_col: - search_text_input = st.text_input("Search", "", placeholder=f'Search for a concept ({downloaded_concepts_count} available)', label_visibility="hidden") - if search_text_input != st.session_state["cl_search_text"]: - # Search text has changed - st.session_state["cl_search_text"] = search_text_input - st.session_state["cl_current_page"] = 1 - st.session_state["cl_search_results_count"] = getTotalNumberOfConcepts(st.session_state["cl_search_text"]) - st.session_state["results"] = getConceptsFromPath(1, concepts_per_page, st.session_state["cl_search_text"]) - - with _refresh_col: - # Super weird fix to align the refresh button with the search bar ( Please streamlit, add css support.. ) - _refresh_col.write("") - _refresh_col.write("") - if st.button("Refresh concepts", key="refresh_concepts", help="Refresh the concepts folders. Use this if you have added new concepts manually or deleted some."): - getTotalNumberOfConcepts.clear() - getConceptsFromPath.clear() - st.experimental_rerun() - - - # Show results - results_empty = st.empty() - - # Pagination - pagination_empty = st.empty() - - # Layouts - with pagination_empty: - with st.container(): - if len(st.session_state["results"]) > 0: - last_page = math.ceil(st.session_state["cl_search_results_count"] / concepts_per_page) - _1, _2, _3, _4, _previous_page, _current_page, _next_page, _9, _10, _11, _12 = st.columns([1,1,1,1,1,2,1,1,1,1,1]) - - # Previous page - with _previous_page: - if st.button("Previous", key="cl_previous_page"): - st.session_state["cl_current_page"] -= 1 - if st.session_state["cl_current_page"] <= 0: - st.session_state["cl_current_page"] = last_page - st.session_state["results"] = getConceptsFromPath(st.session_state["cl_current_page"], concepts_per_page, st.session_state["cl_search_text"]) - - # Current page - with _current_page: - _current_page_container = st.empty() - - # Next page - with _next_page: - if st.button("Next", key="cl_next_page"): - st.session_state["cl_current_page"] += 1 - if st.session_state["cl_current_page"] > last_page: - st.session_state["cl_current_page"] = 1 - st.session_state["results"] = getConceptsFromPath(st.session_state["cl_current_page"], concepts_per_page, st.session_state["cl_search_text"]) - - # Current page - with _current_page_container: - st.markdown(f'

Page {st.session_state["cl_current_page"]} of {last_page}

', unsafe_allow_html=True) - # st.write(f"Page {st.session_state['cl_current_page']} of {last_page}", key="cl_current_page") - - with results_empty: - with st.container(): - if downloaded_concepts_count == 0: - st.write("You don't have any concepts in your library ") - st.markdown("To add concepts to your library, download some from the [sd-concepts-library](https://github.com/Sygil-Dev/sd-concepts-library) \ - repository and save the content of `sd-concepts-library` into ```./models/custom/sd-concepts-library``` or just create your own concepts :wink:.", unsafe_allow_html=False) - else: - if len(st.session_state["results"]) == 0: - st.write("No concept found in the library matching your search: " + st.session_state["cl_search_text"]) - else: - # display number of results - if st.session_state["cl_search_text"]: - st.write(f"Found {st.session_state['cl_search_results_count']} {'concepts' if st.session_state['cl_search_results_count'] > 1 else 'concept' } matching your search") - sdConceptsBrowser(st.session_state['results'], key="results") - - - with tab_downloader: - st.write("Not implemented yet") - - return False + # 2 tabs, one for Concept Library and one for the Download Manager + tab_library, tab_downloader = st.tabs(["Library", "Download Manager"]) + + # Concept Library + with tab_library: + downloaded_concepts_count = getTotalNumberOfConcepts() + concepts_per_page = st.session_state[ + "defaults" + ].concepts_library.concepts_per_page + + if "results" not in st.session_state: + st.session_state["results"] = getConceptsFromPath(1, concepts_per_page, "") + + # Pagination controls + if "cl_current_page" not in st.session_state: + st.session_state["cl_current_page"] = 1 + + # Search + if "cl_search_text" not in st.session_state: + st.session_state["cl_search_text"] = "" + + if "cl_search_results_count" not in st.session_state: + st.session_state["cl_search_results_count"] = downloaded_concepts_count + + # Search bar + _search_col, _refresh_col = st.columns([10, 2]) + with _search_col: + search_text_input = st.text_input( + "Search", + "", + placeholder=f"Search for a concept ({downloaded_concepts_count} available)", + label_visibility="hidden", + ) + if search_text_input != st.session_state["cl_search_text"]: + # Search text has changed + st.session_state["cl_search_text"] = search_text_input + st.session_state["cl_current_page"] = 1 + st.session_state["cl_search_results_count"] = getTotalNumberOfConcepts( + st.session_state["cl_search_text"] + ) + st.session_state["results"] = getConceptsFromPath( + 1, concepts_per_page, st.session_state["cl_search_text"] + ) + + with _refresh_col: + # Super weird fix to align the refresh button with the search bar ( Please streamlit, add css support.. ) + _refresh_col.write("") + _refresh_col.write("") + if st.button( + "Refresh concepts", + key="refresh_concepts", + help="Refresh the concepts folders. Use this if you have added new concepts manually or deleted some.", + ): + getTotalNumberOfConcepts.clear() + getConceptsFromPath.clear() + st.experimental_rerun() + + # Show results + results_empty = st.empty() + + # Pagination + pagination_empty = st.empty() + + # Layouts + with pagination_empty: + with st.container(): + if len(st.session_state["results"]) > 0: + last_page = math.ceil( + st.session_state["cl_search_results_count"] / concepts_per_page + ) + ( + _1, + _2, + _3, + _4, + _previous_page, + _current_page, + _next_page, + _9, + _10, + _11, + _12, + ) = st.columns([1, 1, 1, 1, 1, 2, 1, 1, 1, 1, 1]) + + # Previous page + with _previous_page: + if st.button("Previous", key="cl_previous_page"): + st.session_state["cl_current_page"] -= 1 + if st.session_state["cl_current_page"] <= 0: + st.session_state["cl_current_page"] = last_page + st.session_state["results"] = getConceptsFromPath( + st.session_state["cl_current_page"], + concepts_per_page, + st.session_state["cl_search_text"], + ) + + # Current page + with _current_page: + _current_page_container = st.empty() + + # Next page + with _next_page: + if st.button("Next", key="cl_next_page"): + st.session_state["cl_current_page"] += 1 + if st.session_state["cl_current_page"] > last_page: + st.session_state["cl_current_page"] = 1 + st.session_state["results"] = getConceptsFromPath( + st.session_state["cl_current_page"], + concepts_per_page, + st.session_state["cl_search_text"], + ) + + # Current page + with _current_page_container: + st.markdown( + f'

Page {st.session_state["cl_current_page"]} of {last_page}

', + unsafe_allow_html=True, + ) + # st.write(f"Page {st.session_state['cl_current_page']} of {last_page}", key="cl_current_page") + + with results_empty: + with st.container(): + if downloaded_concepts_count == 0: + st.write("You don't have any concepts in your library ") + st.markdown( + "To add concepts to your library, download some from the [sd-concepts-library](https://github.com/Sygil-Dev/sd-concepts-library) \ + repository and save the content of `sd-concepts-library` into ```./models/custom/sd-concepts-library``` or just create your own concepts :wink:.", + unsafe_allow_html=False, + ) + else: + if len(st.session_state["results"]) == 0: + st.write( + "No concept found in the library matching your search: " + + st.session_state["cl_search_text"] + ) + else: + # display number of results + if st.session_state["cl_search_text"]: + st.write( + f"Found {st.session_state['cl_search_results_count']} {'concepts' if st.session_state['cl_search_results_count'] > 1 else 'concept' } matching your search" + ) + sdConceptsBrowser(st.session_state["results"], key="results") + + with tab_downloader: + st.write("Not implemented yet") + + return False diff --git a/scripts/sd_concepts_library_downloader.py b/scripts/sd_concepts_library_downloader.py index 3d68be58e..367fcb998 100644 --- a/scripts/sd_concepts_library_downloader.py +++ b/scripts/sd_concepts_library_downloader.py @@ -12,42 +12,63 @@ # GNU Affero General Public License for more details. # You should have received a copy of the GNU Affero General Public License -# along with this program. If not, see . +# along with this program. If not, see . import os, subprocess, shutil from huggingface_hub import HfApi from git import Repo, RemoteProgress + class CloneProgress(RemoteProgress): - def update(self, op_code, cur_count, max_count=None, message=''): - if message: - print(message) + def update(self, op_code, cur_count, max_count=None, message=""): + if message: + print(message) + + api = HfApi() models_list = api.list_models(author="sd-concepts-library", sort="likes", direction=-1) models = [] -print ("Downloading the sd concept library from the huggingface site.") +print("Downloading the sd concept library from the huggingface site.") for model in models_list: - model_content = {} - model_id = model.modelId - url = f"https://huggingface.co/{model_id}" - try: - if not os.path.exists(os.path.join("../models/custom", model_id)): - subprocess.run(['git', 'lfs', 'install'], stdout=subprocess.DEVNULL) - Repo.clone_from(url, os.path.join("../models/custom", model_id), progress=CloneProgress()) - #else: - #repo = Repo(os.path.join("../models/custom", model_id)) - #repo.git.stash('save') - #repo.git.pull() - - subprocess.run(['git', 'lfs', 'uninstall'], stdout=subprocess.DEVNULL) # uninstall LFS - os.remove(os.path.join("../models/custom", model_id, '.gitattributes')) if os.path.exists(os.path.join("../models/custom", model_id, '.gitattributes')) else None # remove the .gitattributes so files don't use LFS - subprocess.run(['rm', '-rf', os.path.join("../models/custom", model_id,'.git')]) if os.path.exists(os.path.join("../models/custom", model_id, '.git')) else None # remove all the .git folders as we dont need them. - # get the folder size and delete it if its larger than 100mb - size = 0 - for ele in os.scandir(os.path.join("../models/custom", model_id)): # get folder size - size+=os.stat(ele).st_size - if size > 100000000: # if the folder is larger than 100mb delete it. - shutil.rmtree(os.path.join("../models/custom", model_id), ignore_errors=True) - except: - pass + model_content = {} + model_id = model.modelId + url = f"https://huggingface.co/{model_id}" + try: + if not os.path.exists(os.path.join("../models/custom", model_id)): + subprocess.run(["git", "lfs", "install"], stdout=subprocess.DEVNULL) + Repo.clone_from( + url, + os.path.join("../models/custom", model_id), + progress=CloneProgress(), + ) + # else: + # repo = Repo(os.path.join("../models/custom", model_id)) + # repo.git.stash('save') + # repo.git.pull() + + subprocess.run( + ["git", "lfs", "uninstall"], stdout=subprocess.DEVNULL + ) # uninstall LFS + os.remove( + os.path.join("../models/custom", model_id, ".gitattributes") + ) if os.path.exists( + os.path.join("../models/custom", model_id, ".gitattributes") + ) else None # remove the .gitattributes so files don't use LFS + subprocess.run( + ["rm", "-rf", os.path.join("../models/custom", model_id, ".git")] + ) if os.path.exists( + os.path.join("../models/custom", model_id, ".git") + ) else None # remove all the .git folders as we dont need them. + # get the folder size and delete it if its larger than 100mb + size = 0 + for ele in os.scandir( + os.path.join("../models/custom", model_id) + ): # get folder size + size += os.stat(ele).st_size + if size > 100000000: # if the folder is larger than 100mb delete it. + shutil.rmtree( + os.path.join("../models/custom", model_id), ignore_errors=True + ) + except: + pass diff --git a/scripts/sd_utils/__init__.py b/scripts/sd_utils/__init__.py index bd3dc6c18..6f28a36c8 100644 --- a/scripts/sd_utils/__init__.py +++ b/scripts/sd_utils/__init__.py @@ -14,28 +14,27 @@ # You should have received a copy of the GNU Affero General Public License # along with this program. If not, see . # base webui import and utils. -#from webui_streamlit import st +# from webui_streamlit import st import hydralit as st # streamlit imports from streamlit.runtime.scriptrunner import StopException -#from streamlit.runtime.scriptrunner import script_run_context -#streamlit components section -from streamlit_server_state import server_state, server_state_lock, no_rerun -import hydralit_components as hc -from hydralit import HydraHeadApp -import streamlit_nested_layout -#from streamlitextras.threader import lock, trigger_rerun, \ - #streamlit_thread, get_thread, \ - #last_trigger_time +# from streamlit.runtime.scriptrunner import script_run_context -#other imports +# streamlit components section +from streamlit_server_state import server_state, server_state_lock + +# from streamlitextras.threader import lock, trigger_rerun, \ +# streamlit_thread, get_thread, \ +# last_trigger_time + +# other imports import warnings import json -import base64, cv2 +import cv2 import os, sys, re, random, datetime, time, math, toml import gc from PIL import Image, ImageFont, ImageDraw, ImageFilter @@ -44,7 +43,7 @@ import torch from torchdiffeq import odeint import k_diffusion as K -import math, requests +import math import mimetypes import numpy as np import pynvml @@ -67,30 +66,33 @@ from tqdm import trange from ldm.models.diffusion.ddim import DDIMSampler from ldm.util import ismap -#from abc import ABC, abstractmethod -from io import BytesIO + +# from abc import ABC, abstractmethod from packaging import version from pathlib import Path from huggingface_hub import hf_hub_download import shutup -#import librosa -from logger import logger, set_logger_verbosity, quiesce_logger -#from loguru import logger +# import librosa +from logger import logger + +# from loguru import logger try: from realesrgan import RealESRGANer from basicsr.archs.rrdbnet_arch import RRDBNet -except ImportError as e: - logger.error("You tried to import realesrgan without having it installed properly. To install Real-ESRGAN, run:\n\n" - "pip install realesrgan") +except ImportError: + logger.error( + "You tried to import realesrgan without having it installed properly. To install Real-ESRGAN, run:\n\n" + "pip install realesrgan" + ) # Temp imports -#from basicsr.utils.registry import ARCH_REGISTRY +# from basicsr.utils.registry import ARCH_REGISTRY # end of imports -#--------------------------------------------------------------------------------------------------------------- +# --------------------------------------------------------------------------------------------------------------- # remove all the annoying python warnings. shutup.please() @@ -118,89 +120,107 @@ # this is a fix for Windows users. Without it, javascript files will be served with text/html content-type and the bowser will not show any UI mimetypes.init() -mimetypes.add_type('application/javascript', '.js') +mimetypes.add_type("application/javascript", ".js") # some of those options should not be changed at all because they would break the model, so I removed them from options. opt_C = 4 opt_f = 8 # The model manager loads and unloads the SD models and has features to download them or find their location -#model_manager = ModelManager() +# model_manager = ModelManager() + def load_configs(): - if not "defaults" in st.session_state: + if "defaults" not in st.session_state: st.session_state["defaults"] = {} st.session_state["defaults"] = OmegaConf.load("configs/webui/webui_streamlit.yaml") - if (os.path.exists("configs/webui/userconfig_streamlit.yaml")): + if os.path.exists("configs/webui/userconfig_streamlit.yaml"): user_defaults = OmegaConf.load("configs/webui/userconfig_streamlit.yaml") if "version" in user_defaults.general: - if version.parse(user_defaults.general.version) < version.parse(st.session_state["defaults"].general.version): - logger.error("The version of the user config file is older than the version on the defaults config file. " - "This means there were big changes we made on the config." - "We are removing this file and recreating it from the defaults in order to make sure things work properly.") + if version.parse(user_defaults.general.version) < version.parse( + st.session_state["defaults"].general.version + ): + logger.error( + "The version of the user config file is older than the version on the defaults config file. " + "This means there were big changes we made on the config." + "We are removing this file and recreating it from the defaults in order to make sure things work properly." + ) os.remove("configs/webui/userconfig_streamlit.yaml") st.experimental_rerun() else: - logger.error("The version of the user config file is older than the version on the defaults config file. " - "This means there were big changes we made on the config." - "We are removing this file and recreating it from the defaults in order to make sure things work properly.") + logger.error( + "The version of the user config file is older than the version on the defaults config file. " + "This means there were big changes we made on the config." + "We are removing this file and recreating it from the defaults in order to make sure things work properly." + ) os.remove("configs/webui/userconfig_streamlit.yaml") st.experimental_rerun() try: - st.session_state["defaults"] = OmegaConf.merge(st.session_state["defaults"], user_defaults) + st.session_state["defaults"] = OmegaConf.merge( + st.session_state["defaults"], user_defaults + ) except KeyError: st.experimental_rerun() else: - OmegaConf.save(config=st.session_state.defaults, f="configs/webui/userconfig_streamlit.yaml") + OmegaConf.save( + config=st.session_state.defaults, + f="configs/webui/userconfig_streamlit.yaml", + ) loaded = OmegaConf.load("configs/webui/userconfig_streamlit.yaml") assert st.session_state.defaults == loaded - if (os.path.exists(".streamlit/config.toml")): + if os.path.exists(".streamlit/config.toml"): st.session_state["streamlit_config"] = toml.load(".streamlit/config.toml") if st.session_state["defaults"].daisi_app.running_on_daisi_io: if os.path.exists("scripts/modeldownload.py"): import modeldownload + modeldownload.updateModels() if "keep_all_models_loaded" in st.session_state.defaults.general: with server_state_lock["keep_all_models_loaded"]: - server_state["keep_all_models_loaded"] = st.session_state["defaults"].general.keep_all_models_loaded + server_state["keep_all_models_loaded"] = st.session_state[ + "defaults" + ].general.keep_all_models_loaded else: st.session_state["defaults"].general.keep_all_models_loaded = False with server_state_lock["keep_all_models_loaded"]: - server_state["keep_all_models_loaded"] = st.session_state["defaults"].general.keep_all_models_loaded + server_state["keep_all_models_loaded"] = st.session_state[ + "defaults" + ].general.keep_all_models_loaded + load_configs() # -#if st.session_state["defaults"].debug.enable_hydralit: - #navbar_theme = {'txc_inactive': '#FFFFFF','menu_background':'#0e1117','txc_active':'black','option_active':'red'} - #app = st.HydraApp(title='Stable Diffusion WebUI', favicon="", use_cookie_cache=False, sidebar_state="expanded", layout="wide", navbar_theme=navbar_theme, - #hide_streamlit_markers=False, allow_url_nav=True , clear_cross_app_sessions=False, use_loader=False) -#else: - #app = None +# if st.session_state["defaults"].debug.enable_hydralit: +# navbar_theme = {'txc_inactive': '#FFFFFF','menu_background':'#0e1117','txc_active':'black','option_active':'red'} +# app = st.HydraApp(title='Stable Diffusion WebUI', favicon="", use_cookie_cache=False, sidebar_state="expanded", layout="wide", navbar_theme=navbar_theme, +# hide_streamlit_markers=False, allow_url_nav=True , clear_cross_app_sessions=False, use_loader=False) +# else: +# app = None # grid_format = st.session_state["defaults"].general.save_format grid_lossless = False grid_quality = st.session_state["defaults"].general.grid_quality -if grid_format == 'png': - grid_ext = 'png' - grid_format = 'png' -elif grid_format in ['jpg', 'jpeg']: +if grid_format == "png": + grid_ext = "png" + grid_format = "png" +elif grid_format in ["jpg", "jpeg"]: grid_quality = int(grid_format) if len(grid_format) > 1 else 100 - grid_ext = 'jpg' - grid_format = 'jpeg' -elif grid_format[0] == 'webp': + grid_ext = "jpg" + grid_format = "jpeg" +elif grid_format[0] == "webp": grid_quality = int(grid_format) if len(grid_format) > 1 else 100 - grid_ext = 'webp' - grid_format = 'webp' - if grid_quality < 0: # e.g. webp:-100 for lossless mode + grid_ext = "webp" + grid_format = "webp" + if grid_quality < 0: # e.g. webp:-100 for lossless mode grid_lossless = True grid_quality = abs(grid_quality) @@ -208,23 +228,23 @@ def load_configs(): save_format = st.session_state["defaults"].general.save_format save_lossless = False save_quality = 100 -if save_format == 'png': - save_ext = 'png' - save_format = 'png' -elif save_format in ['jpg', 'jpeg']: +if save_format == "png": + save_ext = "png" + save_format = "png" +elif save_format in ["jpg", "jpeg"]: save_quality = int(save_format) if len(save_format) > 1 else 100 - save_ext = 'jpg' - save_format = 'jpeg' -elif save_format == 'webp': + save_ext = "jpg" + save_format = "jpeg" +elif save_format == "webp": save_quality = int(save_format) if len(save_format) > 1 else 100 - save_ext = 'webp' - save_format = 'webp' - if save_quality < 0: # e.g. webp:-100 for lossless mode + save_ext = "webp" + save_format = "webp" + if save_quality < 0: # e.g. webp:-100 for lossless mode save_lossless = True save_quality = abs(save_quality) # this should force GFPGAN and RealESRGAN onto the selected gpu as well -os.environ["CUDA_DEVICE_ORDER"]="PCI_BUS_ID" # see issue #152 +os.environ["CUDA_DEVICE_ORDER"] = "PCI_BUS_ID" # see issue #152 os.environ["CUDA_VISIBLE_DEVICES"] = str(st.session_state["defaults"].general.gpu) @@ -232,24 +252,29 @@ def load_configs(): # TODO, maybe look into async loading the file especially for remote fetching def local_css(file_name): with open(file_name) as f: - st.markdown(f'', unsafe_allow_html=True) + st.markdown(f"", unsafe_allow_html=True) + def remote_css(url): st.markdown(f'', unsafe_allow_html=True) + def load_css(isLocal, nameOrURL): - if(isLocal): + if isLocal: local_css(nameOrURL) else: remote_css(nameOrURL) + def set_page_title(title): """ Simple function to allows us to change the title dynamically. Normally you can use `st.set_page_config` to change the title but it can only be used once per app. """ - st.sidebar.markdown(unsafe_allow_html=True, body=f""" + st.sidebar.markdown( + unsafe_allow_html=True, + body=f"""