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Primitive recursionTheorem. Given f ∈ Nn
⇀N and g ∈ Nn+2⇀N, there
is a unique h ∈ Nn+1⇀N satisfying
!
h(⃗x, 0) ≡ f (⃗x)
h(⃗x, x + 1) ≡ g(⃗x, x, h(⃗x, x))
for all x⃗ ∈ Nn and x ∈ N.
We write ρn( f , g) for h and call it the partial functiondefined by primitive recursion from f and g.
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