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单词 Ackermann function
释义
Ackermann function

Computer
  • The function A defined inductively on pairs of nonnegative integers in the following manner:

    A(0,n)=n+1A(m+1,0)=A(m,1)A(m+1,n+1)=A(m,A(m+1,n))
    where m,n ≥ 0. Thus
    A(1,n)=n+2A(2,n)=2n+3A(3,n)=2n+33
    The highly recursive nature of the function makes it a popular choice for testing the ability of compilers or computers to handle recursion. It provides an example of a function that is general recursive but not primitive recursive because of the exceedingly rapid growth in its value as m increases.

    The Ackermann function may also be regarded as a function Ack of a single variable:

    Ack(n)=A(n,n)

    where A is defined as above.


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