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RoM-handbook

A_matrix

This repository provides source code for Robustness of Magic(RoM) calculation, stabilizer fidelity (for mixed state) calculation, and generating all the pure stabilizer states in Pauli-basis.

This is also the supplemental material for our paper, "Handbook for Quantifying Robustness of Magic"(2024) (quantum).

Contents

data

The data about A matrix, which is used in naive LP (conventional method) for calculating the RoM. Please see data/README.md for details.

doc

The images, tables, and source codes for the paper. All the images in the paper are generated by the source codes in this directory.

exputils

The Python library for RoM calculations.

How to run the code

We require two setups to run the code.

1. Install the required python libraries

It is recommended that you prepare a new virtual python environment and run pip install -r requirement.txt to ensure that libraries are compatible.

2.compile C++ code

The only file written in C++ is exputils/dot/fast_dot_products.cpp, which is the most important part of our source code with fully commented.

You need to compile the source code with the following options in the directory where the source code is located.

g++ exputils/dot/fast_dot_products.cpp -o exputils/dot/fast_dot_products.exe -std=c++17 -lz -O2 -DNDEBUG -mtune=native -march=native -fopenmp

The meaning of each option is as follows:

option meaning
-o output file name
-std=c++17 use C++17
-lz use zlib (to use npz files in C++)
-O2 optimization level 2 (-O3 might be worse than -O2)
-DNDEBUG disable assertions (if you want to debug, remove this option)
-mtune=native optimize for the machine you are using
-march=native optimize for the machine you are using
-fopenmp use OpenMP (for parallelization)

Tutorial

The tutorial notebook is available at tutorial.ipynb.

License

Copyright (c) 2023 Nobuyuki Yoshioka

This project is licensed under the MIT License - see the LICENSE file for details.

Contact

If you have any trouble, please feel free to contact us!

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Handbook for fast simulation of Robustness of Magic (RoM)

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