Mathlib Map

Theorems · Definition · category theory

CategoryTheory.Limits.FormalCoproduct.I

{C : Type u} → CategoryTheory.Limits.FormalCoproduct C → Type w

The indexing type.

Defined in
Mathlib.CategoryTheory.Limits.FormalCoproducts.Basic
Cited by
87 results in Mathlib
Foundations
Depth 1 from the axioms · uses no axioms
Mathlib docsSourceLoogleLeanSearch

Around this declaration

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

CategoryTheory.Limits.FormalCoproduct.obj · cited by 72FormalCoproduct.objCategoryTheory.Limits.FormalCoproduct.Hom.f · cited by 53Hom.fCategoryTheory.Limits.FormalCoproduct.Hom.φ · cited by 41Hom.φCategoryTheory.Limits.FormalCoproduct.incl · cited by 31FormalCoproduct.inclCategoryTheory.Limits.FormalCoproduct.power · cited by 27FormalCoproduct.powerCategoryTheory.Limits.FormalCoproduct.cofan · cited by 20FormalCoproduct.cofanCategoryTheory.Limits.FormalCoproduct.toFun · cited by 12FormalCoproduct.toFunCategoryTheory.Limits.FormalCoproduct.Hom.fromIncl · cited by 11Hom.fromInclCategoryTheory.Limits.FormalCoproduct.mapPower · cited by 11FormalCoproduct.mapPowerCategoryTheory.Limits.FormalCoproduct.pullbackCone · cited by 10FormalCoproduct.pullbackC…CategoryTheory.Limits.FormalCoproduct.hom_ext · cited by 10FormalCoproduct.hom_extCategoryTheory.Limits.FormalCoproduct.powerMap · cited by 9FormalCoproduct.powerMapCategoryTheory.Limits.FormalCoproduct.cofanPtIsoSelf · cited by 9FormalCoproduct.cofanPtIs…CategoryTheory.Limits.FormalCoproduct.isTerminalIncl · cited by 9FormalCoproduct.isTermina…CategoryTheory.Limits.FormalCoproduct.powerπ · cited by 8FormalCoproduct.powerπCategoryTheory.Limits.FormalCoproduct · cited by 122Limits.FormalCoproductFormalCoproduct.ICITED BYCITES

Cites1

Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.

Cited by123

Results whose statement or proof uses this declaration.