Subject: Ssreflect Users Discussion List
List archive
- From: Guillaume Cano <>
- To: Marcus Ramos <>
- Cc:
- Subject: Re: "==" and "="
- Date: Tue, 15 Apr 2014 16:32:09 +0200 (CEST)
Hi,
Is
there an equivalent "forall m n: nat, (m + n) = 0 -> (m =
0) /\ (n = 0)" anywhere?
It is addn_eq0.
I also couldn´t find a (nat) lemma like "forall n: nat, (n = 0) -> n <= 0". Does it exist anywhere?
You are also lemmas eq_leq or leqn0 in ssrnat.v
Since nat has eqType structure, many lemmas are expressed as equality between booleans rather than
equivalence between propositions.
Best,
Guillaume.
- "==" and "=", Marcus Ramos, 04/15/2014
- Re: "==" and "=", bertot, 04/15/2014
- Re: "==" and "=", Laurent Théry, 04/15/2014
- Re: "==" and "=", Guillaume Cano, 04/15/2014
- Re: "==" and "=", Enrico Tassi, 04/15/2014
- Re: "==" and "=", Marcus Ramos, 04/16/2014
Archive powered by MHonArc 2.6.18.