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Theorems · Definition · commutative algebra

WittVector.mk

(p : ℕ) → {R : Type u_1} → (ℕ → R) → WittVector p R

Construct a Witt vector mk p x : 𝕎 R from a sequence x of elements of R. This is preferred over WittVector.mk' because it has p explicit.

Defined in
Mathlib.RingTheory.WittVector.Defs
Cited by
22 results in Mathlib
Foundations
Depth 3 from the axioms · uses no axioms
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Around this declaration

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

WittVector.mapFun · cited by 13WittVector.mapFunWittVector.frobeniusRotation · cited by 5WittVector.frobeniusRotat…WittVector.add_coeff · cited by 4WittVector.add_coeffWittVector.select · cited by 4WittVector.selectWittVector.mul_coeff · cited by 4WittVector.mul_coeffWittVector.zsmul_coeff · cited by 2WittVector.zsmul_coeffWittVector.frobeniusFun · cited by 2WittVector.frobeniusFunWittVector.neg_coeff · cited by 2WittVector.neg_coeffWittVector.nsmul_coeff · cited by 2WittVector.nsmul_coeffWittVector.IsPoly.ext · cited by 2IsPoly.extWittVector.coeff_mk · cited by 2WittVector.coeff_mkWittVector.pow_coeff · cited by 2WittVector.pow_coeffWittVector.sub_coeff · cited by 2WittVector.sub_coeffWittVector.frobenius_frobeniusRotation · cited by 1WittVector.frobenius_frob…WittVector.mapFun.surjective · cited by 1mapFun.surjectiveWittVector · cited by 227WittVectorWittVector.mkCITED BYCITES

Cites1

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Cited by27

Results whose statement or proof uses this declaration.