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porting-notesMathlib3 to Mathlib4 porting notes.Mathlib3 to Mathlib4 porting notes.t-category-theoryCategory theoryCategory theory
Description
Classifies porting notes claiming anything semantically equivalent to added to ease automation.
Examples
mathlib4/Mathlib/AlgebraicGeometry/Scheme.lean
Lines 62 to 64 in 9a04ccc
| -- porting note: added to ease automation | |
| @[continuity] | |
| lemma Hom.continuous {X Y : Scheme} (f : X ⟶ Y) : Continuous f.1.base := f.1.base.2 |
mathlib4/Mathlib/AlgebraicTopology/SimplicialObject.lean
Lines 449 to 453 in 9a04ccc
| -- porting note: added to ease automation | |
| @[ext] | |
| lemma hom_ext {X Y : CosimplicialObject C} (f g : X ⟶ Y) | |
| (h : ∀ (n : SimplexCategory), f.app n = g.app n) : f = g := | |
| NatTrans.ext _ _ (by ext; apply h) |
mathlib4/Mathlib/CategoryTheory/Limits/Shapes/Products.lean
Lines 206 to 212 in 9a04ccc
| -- porting note: added the next two lemmas to ease automation; without these lemmas, | |
| -- `limit.hom_ext` would be applied, but the goal would involve terms | |
| -- in `Discrete β` rather than `β` itself | |
| @[ext 1050] | |
| lemma Pi.hom_ext {f : β → C} [HasProduct f] {X : C} (g₁ g₂ : X ⟶ ∏ f) | |
| (h : ∀ (b : β), g₁ ≫ Pi.π f b = g₂ ≫ Pi.π f b) : g₁ = g₂ := | |
| limit.hom_ext (fun ⟨j⟩ => h j) |
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porting-notesMathlib3 to Mathlib4 porting notes.Mathlib3 to Mathlib4 porting notes.t-category-theoryCategory theoryCategory theory