NAVIGATION
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Given the linear map T∈L(V,W)T\in\mathscr{L}(V,W)T∈L(V,W), we define the image of TTT to beIm(T)={w∈W∣w=T(v) for some v∈V}Im(T)=\{w\in W|w=T(v) \text{ for some }v\in V \}Im(T)={w∈W∣w=T(v) for some v∈V}
The image is the set of the elements in the output set that the input set maps to (i.e. everything the linear map touches or outputs).
Rank
Kernel and Image are Subspaces
Belief MDP