[Merged by Bors] - refactor(LinearAlgebra/BilinearForm/Basic): descope BilinForm to modules over commutative semirings#11280
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[Merged by Bors] - refactor(LinearAlgebra/BilinearForm/Basic): descope BilinForm to modules over commutative semirings#11280
BilinForm to modules over commutative semirings#11280Conversation
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Here are the benchmark results for commit 53f935b. |
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🚀 Pull request has been placed on the maintainer queue by mcdoll. |
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| - `M`, `M'`, ... are modules over the commutative semiring `R`, | ||
| - `M₁`, `M₁'`, ... are modules over the commutative ring `R₁`, | ||
| - `M₂`, `M₂'`, ... are modules over the commutative semiring `R₂`, | ||
| - `M₃`, `M₃'`, ... are modules over the commutative ring `R₃`, |
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There's some variable duplication here, but I think this can be left to a future PR
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…dules over commutative semirings (#11280) Require the module in the definition of the `BilinForm` structure to be over a commutative semiring. This PR is a per-requisite for #11278. It supersedes #10422. It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment) Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)). Co-authored-by: @Vierkantor Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Eric Wieser <[email protected]>
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Pull request successfully merged into master. Build succeeded: |
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BilinForm to modules over commutative semiringsBilinForm to modules over commutative semirings
dagurtomas
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…dules over commutative semirings (#11280) Require the module in the definition of the `BilinForm` structure to be over a commutative semiring. This PR is a per-requisite for #11278. It supersedes #10422. It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment) Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)). Co-authored-by: @Vierkantor Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Eric Wieser <[email protected]>
utensil
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Mar 26, 2024
…dules over commutative semirings (#11280) Require the module in the definition of the `BilinForm` structure to be over a commutative semiring. This PR is a per-requisite for #11278. It supersedes #10422. It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment) Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)). Co-authored-by: @Vierkantor Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Eric Wieser <[email protected]>
xgenereux
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Apr 15, 2024
…dules over commutative semirings (#11280) Require the module in the definition of the `BilinForm` structure to be over a commutative semiring. This PR is a per-requisite for #11278. It supersedes #10422. It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment) Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)). Co-authored-by: @Vierkantor Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Eric Wieser <[email protected]>
atarnoam
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Apr 16, 2024
…dules over commutative semirings (#11280) Require the module in the definition of the `BilinForm` structure to be over a commutative semiring. This PR is a per-requisite for #11278. It supersedes #10422. It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment) Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)). Co-authored-by: @Vierkantor Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Eric Wieser <[email protected]>
uniwuni
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Apr 19, 2024
…dules over commutative semirings (#11280) Require the module in the definition of the `BilinForm` structure to be over a commutative semiring. This PR is a per-requisite for #11278. It supersedes #10422. It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment) Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)). Co-authored-by: @Vierkantor Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Eric Wieser <[email protected]>
callesonne
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Apr 22, 2024
…dules over commutative semirings (#11280) Require the module in the definition of the `BilinForm` structure to be over a commutative semiring. This PR is a per-requisite for #11278. It supersedes #10422. It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment) Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)). Co-authored-by: @Vierkantor Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Christopher Hoskin <[email protected]> Co-authored-by: Eric Wieser <[email protected]>
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Require the module in the definition of the
BilinFormstructure to be over a commutative semiring.This PR is a per-requisite for #11278. It supersedes #10422.
It's been pointed out elsewhere that the current definition over a non-commutative semiring doesn't make mathematical sense: #10553 (comment)
Eventually the non-commutative situation may be considered in a mathematically meaningful way in the context of sesquilinear maps (e.g. something like #9334 (review)).
Co-authored-by: @Vierkantor