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Re: [ssreflect] ssreflect and omega


Chronological Thread 
  • From: Nicolas Magaud <>
  • To: Maxime Dénès <>
  • Cc: Georges Gonthier <>, François Pottier <>, Benjamin Werner <>, "" <>
  • Subject: Re: [ssreflect] ssreflect and omega
  • Date: Thu, 18 Feb 2016 13:35:36 +0100
  • Authentication-results: mail3-smtp-sop.national.inria.fr; spf=None ; spf=Pass ; spf=None
  • Ironport-phdr: 9a23:G2P3nBW6r3sgYefMioBsq3ojImPV8LGtZVwlr6E/grcLSJyIuqrYZhODt8tkgFKBZ4jH8fUM07OQ6PC/HzBQqs/a+Fk5M7VyFDY9wf0MmAIhBMPXQWbaF9XNKxIAIcJZSVV+9Gu6O0UGUOz3ZlnVv2HgpWVKQka3CwN5K6zPF5LIiIzvjqbpq8KVP1UD3WH1SIgxBSv1hD2ZjtMRj4pmJ/R54TryiVwMRd5rw3h1L0mYhRf265T41pdi9yNNp6BprJYYAu3SNp41Rr1ADTkgL3t9pIiy7UGCHkOz4S45W3UXlxd/L4nDbAqyCpL4sy/Ss+Nt2SyXMcDwQKtyVy70vIlxTxq9riYMMDow6ynyg8N5ka4T9BeoqBViz6bJZoCOKOB3OK3HK4BJDVFdV9pcAnQSSri3aJECWq9YZb5V

Dear all,

It surely will be very helpful to have a parametric omega tactic. In some
recent work dealing with non standard arithmetic (in vanilla Coq), we faced
the issues of proving some properties involving inequalities and omega was
technically not available to ease our work: simply because our description of
integers was an alternative (slightly different) to Z.

I’ll be happy to contribute in such an effort to improve the range of
applications of all the available arithmetic tactics, for instance during the
next Coq coding spring in early June.

Best regards,

Nicolas Magaud


> On 18 Feb 2016, at 13:24, Maxime Dénès
> <>
> wrote:
>
> Hello,
>
> On 02/18/16 12:21, Georges Gonthier wrote:
>> perhaps in the long run it might be better to parametrize omega with the
>> theories it can work with
>
> Yes, this is something I'd like to work on, once I am done with the more
> political issues that eat up my time these days.
>
> Maxime.



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