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Mathlib/Algebra/Homology/HomotopyCategory/KInjective.lean

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@@ -170,7 +170,7 @@ instance (K L : CochainComplex C ℤ) [hK : K.IsKInjective] [hL : L.IsKInjective
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preservesBinaryBiproducts_of_preservesBiproducts _
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refine ObjectProperty.prop_of_iso _
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((HomotopyCategory.quotient C (.up ℤ)).mapBiprod K L).symm ?_
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apply ObjectProperty.prop_biprod
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apply ObjectProperty.prop_biprod_of_isClosedUnderBinaryProducts
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all_goals assumption
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lemma IsKInjective.eq_δ_of_cocycle {K L : CochainComplex C ℤ} {n : ℤ}

Mathlib/CategoryTheory/ObjectProperty/FiniteProducts.lean

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@@ -40,7 +40,8 @@ lemma prop_prod [P.IsClosedUnderBinaryProducts] (X Y : C) [HasBinaryProduct X Y]
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P (X ⨯ Y) :=
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P.prop_limit _ (by rintro ⟨_ | _⟩ <;> assumption)
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lemma prop_biprod [HasZeroMorphisms C] [P.IsClosedUnderBinaryProducts] (X Y : C)
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lemma prop_biprod_of_isClosedUnderBinaryProducts
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[HasZeroMorphisms C] [P.IsClosedUnderBinaryProducts] (X Y : C)
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[HasBinaryBiproduct X Y]
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(hX : P X) (hY : P Y) :
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P (X ⊞ Y) :=

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