Re: Is it possible to have several solutions in this way to this equatio

Laël Cellier on Sun, 19 Jan 2025 21:28:17 +0100

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Re: Is it possible to have several solutions in this way to this equation using Pari/ɢᴘ ?

To: Bill Allombert <Bill.Allombert@math.u-bordeaux.fr>, pari-users@pari.math.u-bordeaux.fr
Subject: Re: Is it possible to have several solutions in this way to this equation using Pari/ɢᴘ ?
From: Laël Cellier <lael.cellier@laposte.net>
Date: Sun, 19 Jan 2025 21:28:12 +0100
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sorry then, I simply didn’t know… So nfroot returns an array containning2 solutions (the second just being a modular inverse in the originalproblem) as show in the previous message : I need more and I thinkhaving alpha and beta set to a different but valid value for the firstequation could be a solution… Of course I might be wrong.


Cordialement,

Le 19/01/2025 à 20:39, Bill Allombert a écrit :

On Sun, Jan 19, 2025 at 04:09:48PM +0100, Laël Cellier wrote:

Not exactly as there’s no second equation mais un polynome…

What is the difference ? nfroots(,xx) is equivalent to solving xx=0
Do you want x to be an integer or a rational ?

Cheers,
Bill.

References:
- Is it possible to have several solutions in this way to this equation using Pari/ɢᴘ ?
  - From: Laël Cellier <lael.cellier@laposte.net>
- Re: Is it possible to have several solutions in this way to this equation using Pari/ɢᴘ ?
  - From: Bill Allombert <Bill.Allombert@math.u-bordeaux.fr>
- Re: Is it possible to have several solutions in this way to this equation using Pari/ɢᴘ ?
  - From: Laël Cellier <lael.cellier@laposte.net>

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