Please assist show this assertion.
“The household of all unary partial computable capabilities which have complete computable extension is computable.”
1) If the operate h is obtained from the computable capabilities f and g and they’re outlined in every single place, then h is a complete operate.
2) A operate g is known as an extension of the operate f (partial operate) if Dom(f) ⊆ Dom(g) and g(x) = f(x) for any x ∈ Dom(f). The place Dom(f) is the area of the operate.
The household of all unary computable capabilities just isn’t computable
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