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Theorems · Theorem · commutative algebra

ValuativeExtension.mapValueGroupWithZero.congr_simp

∀ (A : Type u_1) (B : Type u_2) [inst : CommRing A] [inst_1 : Ring B] [inst_2 : ValuativeRel A]
  [inst_3 : ValuativeRel B] [inst_4 : Algebra A B] [inst_5 : ValuativeExtension A B],
  ValuativeExtension.mapValueGroupWithZero A B = ValuativeExtension.mapValueGroupWithZero A B
Defined in
Mathlib.RingTheory.Valuation.ValuativeRel.Basic
Cited by
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Foundations
Depth 90 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
CommRingRingValuativeRelValuativeRelAlgebraValuativeExtension
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CommRing · cited by 17173CommRingAlgebra · cited by 11388AlgebraRing · cited by 7463RingMonoidWithZeroHom · cited by 704MonoidWithZeroHomValuativeRel · cited by 241ValuativeRelValuativeRel.ValueGroupWithZero · cited by 86ValuativeRel.ValueGroupWi…ValuativeExtension · cited by 9ValuativeExtensionValuativeExtension.mapValueGroupWithZero · cited by 5ValuativeExtension.mapVal…mapValueGroupWithZero.congr_s…CITED BYCITES

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