Linear Maps - University of California, Berkeley
https://inst.eecs.berkeley.edu/~ee127/sp21/livebook/l_mats_maps.html
WebFeb 4, 2021 · A map is linear (resp. affine) if and only if every one of its components is. The formal definition we saw here for functions applies verbatim to maps. To an matrix , we can associate a linear map , with values . Conversely, to any linear map, we can uniquely associate a matrix which satisfies for every . Indeed, if the components of , , , are ...
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