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- From: Laurent Théry <>
- To:
- Subject: Re: Bijection of vector spaces
- Date: Thu, 03 May 2012 16:03:16 +0200
The alternative is to do like in school and stay in vectorOpps I am wrong this is not so simple, so maybe Cyril solution is a more direct one.
Variables (K : fieldType) (vT : vectType K) (U V : {vspace vT}).
Definition f x :=
\sum_(i < \dim U) coord (vbasis U) i x *: (vbasis V)`_i.
and use (linfun f).
--
Laurent
- Bijection of vector spaces, Anders, 05/02/2012
- Re: Bijection of vector spaces, Vincent Siles, 05/03/2012
- Message not available
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- Message not available
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- Re: Bijection of vector spaces, Vincent Siles, 05/03/2012
- Re: Bijection of vector spaces, Cyril Cohen, 05/03/2012
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- RE: Bijection of vector spaces, Georges Gonthier, 05/03/2012
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- RE: Bijection of vector spaces, Georges Gonthier, 05/03/2012
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
- Re: Bijection of vector spaces, Laurent Théry, 05/03/2012
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