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)