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Theorems · Theorem · commutative algebra

Valuation.IsEquiv.refl

∀ {R : Type u_3} {Γ₀ : Type u_4} [inst : Ring R] [inst_1 : LinearOrderedCommMonoidWithZero Γ₀] {v : Valuation R Γ₀},
  v.IsEquiv v
Defined in
Mathlib.RingTheory.Valuation.Basic
Cited by
4 results in Mathlib
Foundations
Depth 24 from the axioms · uses propext
Assumes
RingLinearOrderedCommMonoidWithZero
Mathlib docsSourceLoogleLeanSearch

Around this declaration

Dashed lines are statement dependencies; solid lines are citations in proofs.

Valuation.IsEquiv.of_eq · cited by 1IsEquiv.of_eqLaurentSeries.uniformContinuous_withVal_equiv · cited by 1LaurentSeries.uniformCont…AddValuation.IsEquiv.refl · cited by 0IsEquiv.reflRatFunc.adicValuation_ne_inftyValuation · cited by 0RatFunc.adicValuation_ne_…DFunLike.coe · cited by 62936DFunLike.coeRing · cited by 7463RingValuation · cited by 823ValuationLinearOrderedCommMonoidWithZero · cited by 139LinearOrderedCommMonoidWi…Valuation.IsEquiv · cited by 67Valuation.IsEquivIsEquiv.reflCITED BYCITES

Cites5

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Cited by4

Results whose statement or proof uses this declaration.