Mathlib Map

Theorems · Definition · logic and foundations

Quot.mapRight

{α : Sort u_1} → {ra ra' : α → α → Prop} → (∀ (a₁ a₂ : α), ra a₁ a₂ → ra' a₁ a₂) → Quot ra → Quot ra'

If ra is a subrelation of ra', then we have a natural map Quot ra → Quot ra'.

Defined in
Mathlib.Data.Quot
Cited by
0 results in Mathlib
Foundations
Depth 5 from the axioms · uses Quot.sound
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Around this declaration

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RingCon.quotientQuotientEquivQuotient · cited by 3RingCon.quotientQuotientE…AddCon.quotientQuotientEquivQuotient · cited by 0AddCon.quotientQuotientEq…Con.quotientQuotientEquivQuotient · cited by 0Con.quotientQuotientEquiv…Setoid.quotientQuotientEquivQuotient · cited by 0Setoid.quotientQuotientEq…Quot.map · cited by 5Quot.mapQuot.mapRightCITED BYCITES

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