Question: Let g(z) and h(x) be partially computable functions. Show that there is a partially computable function f(x) such that f(x) for precisely those values

 Let g(z) and h(x) be partially computable functions. Show that there

Let g(z) and h(x) be partially computable functions. Show that there is a partially computable function f(x) such that f(x) \ for precisely those values of x for which either g(x) or h(2) (or both). Furthermore, when f(x) then f(x) g(x) or f(x) = h(x). Let g(z) and h(x) be partially computable functions. Show that there is a partially computable function f(x) such that f(x) \ for precisely those values of x for which either g(x) or h(2) (or both). Furthermore, when f(x) then f(x) g(x) or f(x) = h(x)

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