coq-club AT inria.fr
Subject: The Coq mailing list
List archive
- From: Laurent Thery <Laurent.Thery AT inria.fr>
- To: coq-club AT inria.fr
- Subject: Re: [Coq-Club] how to proof in Z modulo?
- Date: Tue, 9 Aug 2016 14:36:25 +0200
On 08/09/2016 01:53 PM, Soegtrop, Michael wrote:
It might help to define the multiply operator as ((a mod m) * (b mod m)) mod
m. I think ring simplifies x+x+x+x to 4*x which then should be trivially
simplified to 1*x. With the operators defined as is, this is less trivial to
see. I ask Valentin to try this.
Not sure it helps. I think the way to go is to follow what Assia explained in her message related to boolean ring:
https://sympa.inria.fr/sympa/arc/coq-club/2016-04/msg00059.html
You need the ring to compute with coeffficients in Z/3Z otherwise you miss things.
--
Kaurent
- Re: [Coq-Club] how to proof in Z modulo?, (continued)
- Re: [Coq-Club] how to proof in Z modulo?, Clément Pit--Claudel, 08/09/2016
- RE: [Coq-Club] how to proof in Z modulo?, Soegtrop, Michael, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Laurent Thery, 08/09/2016
- RE: [Coq-Club] how to proof in Z modulo?, Soegtrop, Michael, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Laurent Thery, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Gaetan Gilbert, 08/09/2016
- RE: [Coq-Club] how to proof in Z modulo?, Soegtrop, Michael, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Laurent Thery, 08/09/2016
- RE: [Coq-Club] how to proof in Z modulo?, Soegtrop, Michael, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Clément Pit--Claudel, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Laurent Thery, 08/09/2016
- RE: [Coq-Club] how to proof in Z modulo?, Soegtrop, Michael, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Laurent Thery, 08/09/2016
- Re: [Coq-Club] how to proof in Z modulo?, Laurent Thery, 08/09/2016
Archive powered by MHonArc 2.6.18.