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One of the dominant steps in creating a general p-adic extension is finding the (approximate) nth root of a polynomial over a number field, given a valuation v. Ie, given a polynomial f(x), an integer n and a precision k, find a polynomial g(x) with v(f(x) - g(x)^n) >= k. There's also a version of this on the approximate side (ie with coefficients in a p-adic field).
One of the dominant steps in creating a general p-adic extension is finding the (approximate) nth root of a polynomial over a number field, given a valuation
v
. Ie, given a polynomialf(x)
, an integern
and a precisionk
, find a polynomialg(x)
withv(f(x) - g(x)^n) >= k
. There's also a version of this on the approximate side (ie with coefficients in a p-adic field).Depends on #28466
CC: @saraedum @xcaruso
Component: padics
Keywords: pAdicBordeaux
Issue created by migration from https://trac.sagemath.org/ticket/33370
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