Re: How to find a solution to this equation so the result is a postive p

Laël Cellier on Fri, 14 Feb 2025 04:38:15 +0100

Re: How to find a solution to this equation so the result is a postive perfect square ?

To: pari-users@pari.math.u-bordeaux.fr, Denis Simon <denis.simon@unicaen.fr>
Subject: Re: How to find a solution to this equation so the result is a postive perfect square ?
From: Laël Cellier <lael.cellier@laposte.net>
Date: Fri, 14 Feb 2025 04:38:15 +0100
Delivery-date: Fri, 14 Feb 2025 04:38:15 +0100
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So, assuming those additionnal condition are met, how to compute x andy ? Finding a large s is easy through using the modular inverse…


Cordialement,

Follow-Ups:
- Re: How to find a solution to this equation so the result is a postive perfect square ?
  - From: Laël Cellier <lael.cellier@laposte.net>
- Re: How to find a solution to this equation so the result is a postive perfect square ?
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References:
- How to find a solution to this equation so the result is a perfect square ?
  - From: Laël Cellier <lael.cellier@laposte.net>
- Re: How to find a solution to this equation so the result is a perfect square ?
  - From: Laël Cellier <lael.cellier@laposte.net>
- Re: How to find a solution to this equation so the result is a postive perfect square ?
  - From: Laël Cellier <lael.cellier@laposte.net>
- Re: How to find a solution to this equation so the result is a postive perfect square ?
  - From: Laël Cellier <lael.cellier@laposte.net>