Theorems · Theorem · category theory
CategoryTheory.ShortComplex.RightHomologyData.unop_i
∀ {C : Type u_1} [inst : CategoryTheory.Category.{v_1, u_1} C] [inst_1 : CategoryTheory.Limits.HasZeroMorphisms C]
{S : CategoryTheory.ShortComplex Cᵒᵖ} (h : S.RightHomologyData), h.unop.i = h.p.unop- Cited by
- 0 results in Mathlib
- Foundations
- Depth 34 from the axioms · uses propext, Classical.choice, Quot.sound
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Cites14
Mathlib declarations this one mentions in its statement or cites explicitly in its proof. Plumbing is filtered out.
- CategoryTheory.Categorystatement and proof · cited by 32,673
- Quiver.Homstatement · cited by 32,603
- Oppositestatement and proof · cited by 8,081
- CategoryTheory.Limits.HasZeroMorphismsstatement and proof · cited by 3,275
- Opposite.unopstatement · cited by 2,231
- CategoryTheory.ShortComplexstatement and proof · cited by 1,850
- CategoryTheory.ShortComplex.X₂statement · cited by 1,115
- Quiver.Hom.unopstatement · cited by 903
- CategoryTheory.ShortComplex.RightHomologyDatastatement and proof · cited by 211
- CategoryTheory.ShortComplex.RightHomologyData.Qstatement · cited by 163
- CategoryTheory.ShortComplex.LeftHomologyData.istatement and proof · cited by 144
- CategoryTheory.ShortComplex.RightHomologyData.pstatement · cited by 84
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