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RE: [Coq-Club] how to proof in Z modulo?


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  • From: "Soegtrop, Michael" <michael.soegtrop AT intel.com>
  • To: "coq-club AT inria.fr" <coq-club AT inria.fr>
  • Subject: RE: [Coq-Club] how to proof in Z modulo?
  • Date: Tue, 9 Aug 2016 13:50:23 +0000
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Dear Gilbert,

> Add Ring ModRing3 : ModRing3 (decidable Mod3Dec_correct).

thanks a lot for this hint, very useful!

I wouldn't have interpreted the description of "decidable" in the manual in
this way since something like (mulmod 3 4 x) cannot be simplified by
computation if x is unknown. I must admit, most of the other options are also
not that easy to understand for me either.

Best regards,

Michael
Intel Deutschland GmbH
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