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- From: Laurent Théry <>
- Cc: "" <>
- Subject: Re: Bijection of vector spaces
- Date: Thu, 03 May 2012 16:53:46 +0200
On 05/03/2012 04:32 PM, Georges Gonthier wrote:
That may be true, but as the library stands it'll be very difficult toYep if you need explicitly the automorphism while staying at the level of vector, you need to consider
exploit that fact. For example, f^-1 will not cancel f.
Cyril's suggestion produces an automorphism of the whole type, that maps V1
onto V2 if they have the same dimension.
mxalgebra also supplies a somewhat complementary construction, which allows
to extend a given locally injective function to
a global automorphism.
the bases of the full space ((vbasis U) ++ (vbasis U^C)) and ((vbasis V) ++ (vbasis V^C)).
--
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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