1.Previous
3.Next

carries an inner product, then the inner product is a bilinear map
* In general, for a vector space V over a field F, a bilinear form on V is the same as a bilinear map ''V'' × ''V'' -> ''F''.
* If V is a vector space with dual space V^*, then the canonical evaluation map, 1=''b''(''f'', ''v'') = ''f''(''v'') is a bilinear map from ''V''^* × ''V'' to the

1.Previous
3.Next