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Theorems · Definition · algebraic topology

SSet.Subcomplex.PairingCore.RankFunction.rank

{X : SSet} →
  {A : X.Subcomplex} → {h : A.PairingCore} → {α : Type v} → [inst : PartialOrder α] → h.RankFunction α → h.ι → α

the rank function

Defined in
Mathlib.AlgebraicTopology.SimplicialSet.AnodyneExtensions.Rank
Cited by
1 results in Mathlib
Foundations
Depth 35 from the axioms · uses propext, Quot.sound
Assumes
PartialOrder
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Around this declaration

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

SSet.Subcomplex.PairingCore.rankFunctionEquiv · cited by 2PairingCore.rankFunctionE…SSet.Subcomplex.PairingCore.RankFunction.lt · cited by 0RankFunction.ltPartialOrder · cited by 6410PartialOrderSSet · cited by 1283SSetSSet.Subcomplex · cited by 461SSet.SubcomplexSSet.Subcomplex.PairingCore · cited by 50Subcomplex.PairingCoreSSet.Subcomplex.PairingCore.ι · cited by 42PairingCore.ιSSet.Subcomplex.PairingCore.RankFunction · cited by 7PairingCore.RankFunctionRankFunction.rankCITED BYCITES

Cites6

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Cited by2

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