NAVIGATION
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Definition (Preimage)
Let f:V→Wf:V\to Wf:V→W be some Linear Map. We define the preimage of a subset B⊆YB\subseteq YB⊆Y to be f−1(B)={v∈V:f(v)∈B}f^{-1}(B)=\{ v\in V:f(v)\in B \}f−1(B)={v∈V:f(v)∈B}
Criterion for Measurability