So variblae Output z= Hilbert[f(Inputy)](on INput y)

So the output is actually an integral over the dumb variable y and where y_o is the actual value of the input being y_o the varialbe after the integral.

This is what I mena by non-local in the sense that output z depends on all possible values of input y.

it is not local because the funcionality is not linear at all.. SO non-local in the sense of the dependence... although I do not know if this would be of any use at all... do outputs may depend on all possible variable of the input?

A pleasure

I therefore claim to show, not how men think in myths, but how myths operate in men's minds without their being aware of the fact. Levi-Strauss, Claude