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The endomorphisms of V

Name: Anonymous 2006-01-27 13:59

are naturally isomorphic to the tensor product of V and the linear functionals on V.

Discuss.

Name: Anonymous 2006-01-27 16:16

Actually they are more of a continuous tensor in relation to exomorphisms of V, but your simple model is sufficient if you are not doing 5th year university level pure mathematics.

Name: Anonymous 2006-01-27 17:23

Hay guys, whats going on in this thread? I'm failing A-level pure mathematics.

Name: Anonymous 2006-01-28 8:08

moar like the set of Bilinear maps from V x V -> V are isomorphic to the set of homomorphisms from tensor product of V with V to V.

Name: Anonymous 2006-01-28 9:30

L^2(X -> H) is isomorphic to the tensor product of L^2(X -> X) with H

Name: Anonymous 2006-01-28 10:00

more liek gaymorphisms lolol

Name: Anonymous 2006-01-28 10:20

>>6
enjoy your substandard iq!

Name: Anonymous 2006-01-28 22:14

>>7
enjoy your gayness in the anus! and those roundworms.

Name: Anonymous 2006-01-29 3:25

ROUNDWORMS WITH AIDS

Name: Anonymous 2006-01-29 3:26

>>3
fail faster

Name: Anonymous 2006-01-30 21:44

Do not mention morphisms. I'm still having category theory nightmares.

Name: Anonymous 2006-01-31 1:30

i'll only stop if you show that the diagram commutes

Name: Anonymous 2006-01-31 19:23

eigenvalues, $3 for a dozen

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