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Show that any computable function (specified by its number with respect to a fixed Godel universal function), one can effectively find infinitely many natural numbers
Show that any computable function (specified by its number with respect to a fixed Godel universal function), one can effectively find infinitely many natural numbers each of which is either a fixed point of or a point at which is undefined. (Hint: for an arbitrary computable function there exists a unary total computable function with the property: for each p either the function is undefined at the point or is a fixed point of the function )
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