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Theorems · Definition · algebraic geometry

AlgebraicGeometry.AffineSpace.toSpecMvPoly

(n : Type u) →
  (S : AlgebraicGeometry.Scheme) →
    AlgebraicGeometry.AffineSpace n S ⟶ AlgebraicGeometry.Spec (CommRingCat.of (MvPolynomial n (ULift.{u, 0} ℤ)))

The map from the affine n-space over S to the integral model Spec ℤ[n].

Defined in
Mathlib.AlgebraicGeometry.AffineSpace
Cited by
7 results in Mathlib
Foundations
Depth 170 from the axioms · uses propext, Classical.choice, Quot.sound
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Around this declaration

Dashed lines are statement dependencies; solid lines are citations in proofs.

AlgebraicGeometry.AffineSpace.coord · cited by 19AffineSpace.coordAlgebraicGeometry.AffineSpace.hom_ext · cited by 8AffineSpace.hom_extAlgebraicGeometry.AffineSpace.homOfVector_appTop_coord · cited by 4AffineSpace.homOfVector_a…AlgebraicGeometry.AffineSpace.isPullback_map · cited by 2AffineSpace.isPullback_mapAlgebraicGeometry.AffineSpace.homOfVector_toSpecMvPoly · cited by 2AffineSpace.homOfVector_t…AlgebraicGeometry.AffineSpace.map_toSpecMvPoly · cited by 2AffineSpace.map_toSpecMvP…AlgebraicGeometry.AffineSpace.homOfVector_toSpecMvPoly_assoc · cited by 0AffineSpace.homOfVector_t…AlgebraicGeometry.AffineSpace.map_toSpecMvPoly_assoc · cited by 0AffineSpace.map_toSpecMvP…Quiver.Hom · cited by 32603Quiver.HomFinsupp · cited by 5255FinsuppAlgebraicGeometry.Scheme · cited by 2540AlgebraicGeometry.SchemeMvPolynomial · cited by 2140MvPolynomialCategoryTheory.Limits.pullback.snd · cited by 637pullback.sndAlgebraicGeometry.Spec · cited by 626AlgebraicGeometry.SpecCategoryTheory.Limits.terminal.from · cited by 77terminal.fromAlgebraicGeometry.AffineSpace · cited by 51AlgebraicGeometry.AffineS…AffineSpace.toSpecMvPolyCITED BYCITES

Cites8

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Cited by8

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