Subject: Ssreflect Users Discussion List
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- From: Filou Vincent <>
- To:
- Subject: equality of sets defined by comprehension
- Date: Wed, 15 Apr 2009 14:50:39 +0200
Hi all,
I'm stuck in a proof at the following subgoal:
[set u \in V_of G | ((u, v) \in E_of G) || ((v, u) \in E_of G)] == [set u \in V_of G' | ((u, v') \in E_of G') || ((v', u) \in E_of G')]
Is there a way to transform it to something like
forall u, u \in V_of G ->(((u, v) \in E_of G) || ((v, u) \in E_of G)) == (((u, v') \in E_of G') || ((v', u) \in E_of G'))
?
And by the way, where can I find some documentation about the ssreflect library?
Thanks,
Vincent
- equality of sets defined by comprehension, Filou Vincent, 04/15/2009
- RE: equality of sets defined by comprehension, Georges Gonthier, 04/15/2009
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