Ackermann Function

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Ackermann Function

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Ackermann Function From Wolfram MathWorld

Ackermann function Peter Mayr Computability Theory February 15 2021 Question Primitive recursive functions are computable What about the converse We ll see that some functions grow too fast to be primitive recursive Knuth s up arrow notation a n b is de ned by a b a z a b a b a a z b Ackermann function A multi variable function from the natural numbers to the natural numbers with a very fast rate of growth In 1928 W Ackermann a1 in connection with some problems that his PhD supervisor D Hilbert was investigating gave an example of a recursive i e computable function that is not primitive recursive

The ackermann function explained

The Ackermann Function Explained

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