Theorems · Theorem · algebraic geometry
AlgebraicGeometry.Scheme.RationalMap.IsDominant.out
∀ {X Y : AlgebraicGeometry.Scheme} {f : X.RationalMap Y} [self : f.IsDominant],
Quotient.liftOn f (fun g => AlgebraicGeometry.IsDominant g.hom) ⋯- Cited by
- 0 results in Mathlib
- Foundations
- Depth 149 from the axioms · uses propext, Classical.choice, Quot.sound
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Cites9
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- AlgebraicGeometry.Schemestatement and proof · cited by 2,540
- AlgebraicGeometry.Scheme.Opens.toSchemestatement · cited by 433
- AlgebraicGeometry.Scheme.PartialMapstatement · cited by 76
- AlgebraicGeometry.Scheme.PartialMap.domainstatement · cited by 60
- AlgebraicGeometry.Scheme.PartialMap.homstatement · cited by 49
- AlgebraicGeometry.IsDominantstatement · cited by 43
- AlgebraicGeometry.Scheme.RationalMapstatement and proof · cited by 25
- AlgebraicGeometry.Scheme.RationalMap.IsDominantstatement and proof · cited by 8
- AlgebraicGeometry.Scheme.PartialMap.isDominant_hom_iff_of_equivstatement · cited by 2
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