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make Diagonal+Symmetric return Symmetric #35333
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andreasnoack
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andreasnoack
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Apr 1, 2020
I thought I'll introduce a new methods for of type |
Ouch, that failed. I'll remove the new generic methods, and leave to the ecosystem handling of |
ravibitsgoa
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Apr 9, 2020
* make Diagonal+Symmetric return Symmetric * introduce generic +/- AbstractMatrix with Diagonal * fix typos in tests * remove generic addition/subtraction with Diagonals
ztultrebor
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Apr 17, 2020
* make Diagonal+Symmetric return Symmetric * introduce generic +/- AbstractMatrix with Diagonal * fix typos in tests * remove generic addition/subtraction with Diagonals
staticfloat
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Apr 21, 2020
* make Diagonal+Symmetric return Symmetric * introduce generic +/- AbstractMatrix with Diagonal * fix typos in tests * remove generic addition/subtraction with Diagonals
jishnub
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Jul 28, 2024
) The `(::Diagonal) + (::Symmetric)` and analogous methods were specialized in #35333 to return a `Symmetric`, but these only work if the `Diagonal` is also symmetric. This typically holds for arrays of numbers, but may not hold for block-diagonal and other types for which symmetry isn't guaranteed. This PR restricts the methods to arrays of `Number`s. Fixes, e.g.: ```julia julia> using StaticArrays, LinearAlgebra julia> D = Diagonal(fill(SMatrix{2,2}(1:4), 2)) 2×2 Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}: [1 3; 2 4] ⋅ ⋅ [1 3; 2 4] julia> S = Symmetric(D) 2×2 Symmetric{AbstractMatrix, Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}}: [1 3; 3 4] ⋅ ⋅ [1 3; 3 4] julia> S + D 2×2 Symmetric{AbstractMatrix, Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}}: [2 6; 6 8] ⋅ ⋅ [2 6; 6 8] julia> S[1,1] + D[1,1] 2×2 SMatrix{2, 2, Int64, 4} with indices SOneTo(2)×SOneTo(2): 2 6 5 8 julia> (S + D)[1,1] == S[1,1] + D[1,1] false ``` After this, ```julia julia> S + D 2×2 Matrix{AbstractMatrix{Int64}}: [2 6; 5 8] [0 0; 0 0] [0 0; 0 0] [2 6; 5 8] ``` Even with `Number`s as elements, there might be an issue with `NaN`s along the diagonal as `!issymmetric(NaN)`, but that may be a different PR.
lazarusA
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Aug 17, 2024
…iaLang#55251) The `(::Diagonal) + (::Symmetric)` and analogous methods were specialized in JuliaLang#35333 to return a `Symmetric`, but these only work if the `Diagonal` is also symmetric. This typically holds for arrays of numbers, but may not hold for block-diagonal and other types for which symmetry isn't guaranteed. This PR restricts the methods to arrays of `Number`s. Fixes, e.g.: ```julia julia> using StaticArrays, LinearAlgebra julia> D = Diagonal(fill(SMatrix{2,2}(1:4), 2)) 2×2 Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}: [1 3; 2 4] ⋅ ⋅ [1 3; 2 4] julia> S = Symmetric(D) 2×2 Symmetric{AbstractMatrix, Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}}: [1 3; 3 4] ⋅ ⋅ [1 3; 3 4] julia> S + D 2×2 Symmetric{AbstractMatrix, Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}}: [2 6; 6 8] ⋅ ⋅ [2 6; 6 8] julia> S[1,1] + D[1,1] 2×2 SMatrix{2, 2, Int64, 4} with indices SOneTo(2)×SOneTo(2): 2 6 5 8 julia> (S + D)[1,1] == S[1,1] + D[1,1] false ``` After this, ```julia julia> S + D 2×2 Matrix{AbstractMatrix{Int64}}: [2 6; 5 8] [0 0; 0 0] [0 0; 0 0] [2 6; 5 8] ``` Even with `Number`s as elements, there might be an issue with `NaN`s along the diagonal as `!issymmetric(NaN)`, but that may be a different PR.
KristofferC
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Aug 19, 2024
) The `(::Diagonal) + (::Symmetric)` and analogous methods were specialized in #35333 to return a `Symmetric`, but these only work if the `Diagonal` is also symmetric. This typically holds for arrays of numbers, but may not hold for block-diagonal and other types for which symmetry isn't guaranteed. This PR restricts the methods to arrays of `Number`s. Fixes, e.g.: ```julia julia> using StaticArrays, LinearAlgebra julia> D = Diagonal(fill(SMatrix{2,2}(1:4), 2)) 2×2 Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}: [1 3; 2 4] ⋅ ⋅ [1 3; 2 4] julia> S = Symmetric(D) 2×2 Symmetric{AbstractMatrix, Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}}: [1 3; 3 4] ⋅ ⋅ [1 3; 3 4] julia> S + D 2×2 Symmetric{AbstractMatrix, Diagonal{SMatrix{2, 2, Int64, 4}, Vector{SMatrix{2, 2, Int64, 4}}}}: [2 6; 6 8] ⋅ ⋅ [2 6; 6 8] julia> S[1,1] + D[1,1] 2×2 SMatrix{2, 2, Int64, 4} with indices SOneTo(2)×SOneTo(2): 2 6 5 8 julia> (S + D)[1,1] == S[1,1] + D[1,1] false ``` After this, ```julia julia> S + D 2×2 Matrix{AbstractMatrix{Int64}}: [2 6; 5 8] [0 0; 0 0] [0 0; 0 0] [2 6; 5 8] ``` Even with `Number`s as elements, there might be an issue with `NaN`s along the diagonal as `!issymmetric(NaN)`, but that may be a different PR. (cherry picked from commit 197295c)
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Closes #35307.