Theorems · Theorem · commutative algebra

IsTensorProduct.equiv.congr_simp

∀ {R : Type u_1} [inst : CommSemiring R] {M₁ : Type u_2} {M₂ : Type u_3} {M : Type u_4} [inst_1 : AddCommMonoid M₁]
  [inst_2 : AddCommMonoid M₂] [inst_3 : AddCommMonoid M] [inst_4 : Module R M₁] [inst_5 : Module R M₂]
  [inst_6 : Module R M] {f f_1 : M₁ →ₗ[R] M₂ →ₗ[R] M} (e_f : f = f_1) (h : IsTensorProduct f), h.equiv = ⋯.equiv

Defined in

Mathlib.RingTheory.IsTensorProduct

Cited by

0 results in Mathlib

Foundations

Depth 59 from the axioms · uses propext, Classical.choice, Quot.sound

Assumes

CommSemiringAddCommMonoidAddCommMonoidAddCommMonoidModuleModuleModule