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- From: Cyril Cohen <>
- To:
- Subject: Re: [ssreflect] Equation on two parameters
- Date: Tue, 28 Jan 2014 20:05:32 +0100
Le 28/01/2014 19:59, Cyril Cohen a écrit :
> case: {-2}_ {-2}_ / dummyn (erefl n1) (erefl n2).
With {-1} instead (I had Coq, I should have tested).
but Enrico's solution works as well:
Goal forall n1 n2 : nat, dummy n1 n2 -> n1 = n2.
move=> n1 n2 dummyn.
case H1: _ {-1}_ / dummyn (erefl n2) => [|n dummyn].
and of course if you use this induction principle regularly, you might want to
do a specific _spec inductive as Enrico said :).
Cheers,
--
Cyril
- [ssreflect] Equation on two parameters, Beta Ziliani, 01/28/2014
- Re: [ssreflect] Equation on two parameters, Enrico Tassi, 01/28/2014
- RE: [ssreflect] Equation on two parameters, Georges Gonthier, 01/29/2014
- Re: [ssreflect] Equation on two parameters, Beta Ziliani, 01/30/2014
- RE: [ssreflect] Equation on two parameters, Georges Gonthier, 01/29/2014
- Re: [ssreflect] Equation on two parameters, Cyril Cohen, 01/28/2014
- Re: [ssreflect] Equation on two parameters, Cyril Cohen, 01/28/2014
- Message not available
- Fwd: [ssreflect] Equation on two parameters, Beta Ziliani, 01/28/2014
- Message not available
- Re: [ssreflect] Equation on two parameters, Cyril Cohen, 01/28/2014
- Re: [ssreflect] Equation on two parameters, Enrico Tassi, 01/28/2014
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