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Theorems · Theorem · algebraic topology

SSet.Subcomplex.Pairing.strongInnerAnodyneExtensions

∀ {X : SSet} {A : X.Subcomplex} (P : A.Pairing) [h₁ : P.IsRegular] [h₂ : P.IsInner],
  SSet.strongInnerAnodyneExtensions A.ι
Defined in
Mathlib.AlgebraicTopology.SimplicialSet.AnodyneExtensions.Inner.Basic
Cited by
1 results in Mathlib
Foundations
Depth 100 from the axioms · uses propext, Classical.choice, Quot.sound
Assumes
SSet.Subcomplex.Pairing.IsRegularSSet.Subcomplex.Pairing.IsInner
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Around this declaration

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

SSet.strongInnerAnodyneExtensions_ι_iff · cited by 0SSet.strongInnerAnodyneEx…SSet · cited by 1283SSetCategoryTheory.Iso.refl · cited by 727Iso.reflSSet.Subcomplex · cited by 461SSet.SubcomplexSSet.Subcomplex.toSSet · cited by 315Subcomplex.toSSetSSet.Subcomplex.ι · cited by 136Subcomplex.ιSSet.Subcomplex.Pairing · cited by 117Subcomplex.PairingSSet.Subcomplex.Pairing.IsRegular · cited by 17Pairing.IsRegularSSet.Subcomplex.Pairing.IsInner · cited by 8Pairing.IsInnerSSet.Subcomplex.Pairing.ofIso · cited by 7Pairing.ofIsoCategoryTheory.Subfunctor.range_ι · cited by 6Subfunctor.range_ιSSet.strongInnerAnodyneExtensions · cited by 5SSet.strongInnerAnodyneEx…Pairing.strongInnerAnodyneExt…CITED BYCITES

Cites11

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Cited by1

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