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how can one compute f o f as they are both functions from the same set?
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What exactly is the question in particular? What you're asking is too vague.
If f is for example a function from the reals to reals then there is no problem. The outer f takes as its domain the range of the first f which is a subset of the reals.
Suppose\[ f:S\mapsto T \]If\[ S\supseteq T \]Then \[ f\circ f:S\mapsto T \]Otherwise the outer function will receive inputs outside of its domain.
would fof = f^2?
\[ (f\circ f)(x) = f(f(x)) \]
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You have to be more specific with the question because I don't quite get it.
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