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Convert rootof function from giac #23015

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mforets mannequin opened this issue May 17, 2017 · 4 comments
Open

Convert rootof function from giac #23015

mforets mannequin opened this issue May 17, 2017 · 4 comments

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@mforets
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mforets mannequin commented May 17, 2017

Provide a corresponding Sage function for Giac's rootof. From the inline help of XCAS:

rootof(LstPoly(P),LstPoly(Q)): Polynomial in terms of a root of an irreducible polynomial on Q. Returns P(a) with a the greatest root of Q.

For example,

sage: giac.simplify((exp(2*i*pi/3)+exp(2*i*pi/15))^3)
((-768*i)*(-1)^(2/15)*sqrt(3)-768*(-1)^(2/15)+768*i*(-1)^(4/15)*sqrt(3)-768*(-1)^(4/15)+rootof([[16-16*i,-16+16*i,-400+528*i,144+240*i],[1,0,-30,-40,5]]))/512

This seems different from #22024.

Depends on #22024

CC: @rwst @frederichan-IMJPRG @slel

Component: symbolics

Issue created by migration from https://trac.sagemath.org/ticket/23015

@mforets mforets mannequin added this to the sage-8.0 milestone May 17, 2017
@mforets mforets mannequin added c: symbolics labels May 17, 2017
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@slel slel modified the milestones: sage-8.0, sage-8.4 Sep 19, 2018
@nasser1
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nasser1 commented Dec 27, 2019

comment:3

fyi, This still shows up in 8.9

var('x')
integrate(x^6/(2*x^5+3)^3,x, algorithm="giac")
NotImplementedError: Unable to parse Giac output: rootof(

@mkoeppe mkoeppe modified the milestones: sage-8.4, sage-9.2 Aug 17, 2020
@mkoeppe mkoeppe modified the milestones: sage-9.2, sage-9.3 Oct 24, 2020
@mkoeppe
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mkoeppe commented Feb 13, 2021

comment:6

Setting new milestone based on a cursory review of ticket status, priority, and last modification date.

@mkoeppe mkoeppe modified the milestones: sage-9.3, sage-9.4 Feb 13, 2021
@mkoeppe mkoeppe modified the milestones: sage-9.4, sage-9.5 Jul 19, 2021
@mkoeppe mkoeppe modified the milestones: sage-9.5, sage-9.6 Dec 18, 2021
@mkoeppe mkoeppe modified the milestones: sage-9.6, sage-9.7 May 3, 2022
@mkoeppe mkoeppe modified the milestones: sage-9.7, sage-9.8 Sep 19, 2022
@mkoeppe mkoeppe removed this from the sage-9.8 milestone Jan 29, 2023
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