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Theorems · Theorem · logic and foundations

FirstOrder.Language.FGEquiv.symm_coe

∀ {L : FirstOrder.Language} {M : Type w} {N : Type w'} [inst : L.Structure M] [inst_1 : L.Structure N]
  (f : L.FGEquiv M N), ↑f.symm = (↑f).symm
Defined in
Mathlib.ModelTheory.PartialEquiv
Cited by
0 results in Mathlib
Foundations
Depth 87 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
FirstOrder.Language.StructureFirstOrder.Language.Structure
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FirstOrder.Language · cited by 1084FirstOrder.LanguageFirstOrder.Language.Structure · cited by 775Language.StructureFirstOrder.Language.PartialEquiv · cited by 44Language.PartialEquivFirstOrder.Language.PartialEquiv.dom · cited by 35PartialEquiv.domFirstOrder.Language.Substructure.FG · cited by 34Substructure.FGFirstOrder.Language.FGEquiv · cited by 9Language.FGEquivFirstOrder.Language.PartialEquiv.symm · cited by 9PartialEquiv.symmFirstOrder.Language.FGEquiv.symm · cited by 2FGEquiv.symmFGEquiv.symm_coeCITED BYCITES

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