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I have an infinite set of functions F = {f1, f2, ...} mapping Rn into itself. I know that this set has a group structure with respect to composition, i.e. for every fi and fj in F there exist fk...
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Dear all, I am looking for a measure of complexity of a mapping between two high-dimensional spaces. Imagine I have a mapping: (x1,...,xn) = F(y1,...,ym) Imagine, I can represent this mapping...
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