feat(Mathlib.RingTheory.TensorProduct.MonoidAlgebra) : tensor product of a monoid algebra#12292
feat(Mathlib.RingTheory.TensorProduct.MonoidAlgebra) : tensor product of a monoid algebra#12292AntoineChambert-Loir wants to merge 86 commits intomasterfrom
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Change i to iota Co-authored-by: Junyan Xu <junyanxu.math@gmail.com>
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Contrary to the case of polynomials and multivariate polynomials, this does not look so useful and I prefer to close it now. |
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I'd be tempted to keep this because it provides the multivariate polynomial version for free. |
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The point is that all functions are trivial in this case. What makes the case of multivariate polynomials interesting is the relation with coefficients, MvPolynomial.sum, etc. |
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OK, |
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Are you still working on this? It looks like this duplicates #29539 from Toric. |
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No, I'm not. We really needed the |
MonoidAlgebra.rTensorAlgEquiv: the tensor product ofMonoidAlgebra M αwithNisR-linearly equivalent toMonoidAlgebra (M ⊗[R] N) αMonoidAlgebra.scalarRTensorAlgEquiv, the tensor product ofMonoidAlgebra R αwithNisR-linearly equivalent toMonoidAlgebra N α