Documentation Verification Report

HomologicalComplexLimitsEventuallyConstant

📁 Source: Mathlib/Algebra/Homology/HomologicalComplexLimitsEventuallyConstant.lean

Statistics

MetricCount
Definitions0
TheoremsisIso_π_f_of_isLimit_of_isEventuallyConstantTo, quasiIsoAt_π_of_isLimit_of_isEventuallyConstantTo
2
Total2

HomologicalComplex

Theorems

NameKindAssumesProvesValidatesDepends On
isIso_π_f_of_isLimit_of_isEventuallyConstantTo 📖mathematicalCategoryTheory.Limits.HasLimit
CategoryTheory.Functor.comp
HomologicalComplex
instCategory
eval
CategoryTheory.Functor.IsEventuallyConstantTo
CategoryTheory.IsIso
X
CategoryTheory.Functor.obj
HomologicalComplex
instCategory
CategoryTheory.Functor
CategoryTheory.Functor.category
CategoryTheory.Functor.const
CategoryTheory.Limits.Cone.pt
Hom.f
CategoryTheory.NatTrans.app
CategoryTheory.Limits.Cone.π
CategoryTheory.Functor.IsEventuallyConstantTo.isIso_π_of_isLimit
instPreservesLimitEval
quasiIsoAt_π_of_isLimit_of_isEventuallyConstantTo 📖mathematicalCategoryTheory.Limits.HasLimit
CategoryTheory.Functor.comp
HomologicalComplex
instCategory
eval
ComplexShape.prev
ComplexShape.next
CategoryTheory.Functor.IsEventuallyConstantTo
QuasiIsoAt
CategoryTheory.Functor.obj
HomologicalComplex
instCategory
CategoryTheory.Functor
CategoryTheory.Functor.category
CategoryTheory.Functor.const
CategoryTheory.Limits.Cone.pt
CategoryTheory.NatTrans.app
CategoryTheory.Limits.Cone.π
CategoryTheory.CategoryWithHomology.hasHomology
sc
CategoryTheory.CategoryWithHomology.hasHomology
quasiIsoAt_iff'
isIso_π_f_of_isLimit_of_isEventuallyConstantTo
CategoryTheory.ShortComplex.quasiIso_of_epi_of_isIso_of_mono
CategoryTheory.epi_of_effectiveEpi
CategoryTheory.instEffectiveEpiOfIsIso
CategoryTheory.mono_of_strongMono
CategoryTheory.instStrongMonoOfIsRegularMono
CategoryTheory.instIsRegularMonoOfIsSplitMono
CategoryTheory.IsSplitMono.of_iso

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