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Theorems · Theorem · ring theory

MonoidAlgebra.symm_mapDomainLinearEquiv

∀ {R : Type u_1} {S : Type u_2} {M : Type u_3} {N : Type u_4} [inst : Semiring R] [inst_1 : Semiring S]
  [inst_2 : Module R S] (e : M ≃ N),
  (MonoidAlgebra.mapDomainLinearEquiv R S e).symm = MonoidAlgebra.mapDomainLinearEquiv R S e.symm
Defined in
Mathlib.Algebra.MonoidAlgebra.Module
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Foundations
Depth 82 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
SemiringSemiringModule
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Module · cited by 20661ModuleRingHom.id · cited by 18349RingHom.idSemiring · cited by 13802SemiringEquiv · cited by 8337EquivEquiv.symm · cited by 3681Equiv.symmLinearEquiv · cited by 3317LinearEquivLinearEquiv.symm · cited by 1461LinearEquiv.symmMonoidAlgebra · cited by 590MonoidAlgebraMonoidAlgebra.mapDomainLinearEquiv · cited by 4MonoidAlgebra.mapDomainLi…MonoidAlgebra.symm_mapDomainL…CITED BYCITES

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