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Theorems · Theorem · field theory

AbsoluteValue.IsEquiv.rfl

∀ {R : Type u_1} [inst : Semiring R] {S : Type u_2} [inst_1 : Semiring S] [inst_2 : PartialOrder S]
  {v : AbsoluteValue R S}, v.IsEquiv v
Defined in
Mathlib.Analysis.AbsoluteValue.Equivalence
Cited by
2 results in Mathlib
Foundations
Depth 18 from the axioms · uses no axioms
Assumes
SemiringSemiringPartialOrder
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Around this declaration

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

NumberField.InfinitePlace.eq_iff_isEquiv · cited by 1InfinitePlace.eq_iff_isEq…AbsoluteValue.isEquiv_trivial_iff_eq_trivial · cited by 0AbsoluteValue.isEquiv_tri…Semiring · cited by 13802SemiringPartialOrder · cited by 6410PartialOrderAbsoluteValue · cited by 363AbsoluteValueAbsoluteValue.IsEquiv · cited by 32AbsoluteValue.IsEquivIsEquiv.rflCITED BYCITES

Cites4

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Cited by2

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