recursive functions การใช้

• Let denote the unary primitive recursive function given by this definition.
• Primitive recursive functions are a defined subclass of the recursive functions.
• Primitive recursive functions are a defined subclass of the recursive functions.
• Tetration is neither an elementary function nor an elementary recursive function.
• The second recursion theorem can be applied to any total recursive function.
• Stacks are an important way of supporting nested or recursive function calls.
• With regards to ( 3 ), Kleene considers primitive recursive functions:
• This recursive function terminates if either conditions 1 or 2 are satisfied.
• The diagonal lemma applies to theories capable of representing all primitive recursive functions.
• A subset of these is the primitive recursive functions.
• Let \ mathcal { A } be a class of partial recursive functions.
• Fractals can be computed ( up to a given resolution ) by recursive functions.
• Such a number can therefore represent the primitive recursive function until a given n.
• The broader class of partial recursive functions is defined by introducing an domain ).
• While all primitive recursive functions are provably total, the converse in not true.
• Beginning in the mid-1950s, P閠er applied recursive function theory to computers.
• Thus most of life goes on requiring only the " primitive recursive functions ."
• This describes the factorial as a recursive function, with one terminating base case.
• The following recursive function computes this union:
• This describes the factorial as a recursive function, with a single terminating base case.