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RE: x \in coset A x


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  • From: Georges Gonthier <>
  • To: "" <>, ssreflect <>
  • Subject: RE: x \in coset A x
  • Date: Thu, 16 Jun 2011 14:03:31 +0000
  • Accept-language: en-GB, en-US

by rewrite val_coset ?rcoset_refl.
You can use val_coset_prim if A is not a group (though the meaning of coset A
x is somewhat contrived in this case).
-- Georges
-----Original Message-----
From: []
Sent: 16 June 2011 14:57
To: ssreflect
Subject: x \in coset A x

How do I prove that x \in coset A x? (presumably under the assumption that x
\in 'N(A))

--
Russell O'Connor <http://r6.ca/>
``All talk about `theft,''' the general counsel of the American Graphophone
Company wrote, ``is the merest claptrap, for there exists no property in
ideas musical, literary or artistic, except as defined by statute.''



  • x \in coset A x, roconnor, 06/16/2011
    • RE: x \in coset A x, Georges Gonthier, 06/16/2011

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