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  • Articles  (2)
  • 4.22  (2)
  • Springer  (2)
  • 2020-2020
  • 1970-1974  (2)
  • 1945-1949
  • 1971  (2)
  • 1949
  • Mathematics  (2)
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  • Articles  (2)
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  • Springer  (2)
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  • 2020-2020
  • 1970-1974  (2)
  • 1945-1949
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  • Mathematics  (2)
  • 1
    Electronic Resource
    Electronic Resource
    Springer
    BIT 11 (1971), S. 107-119 
    ISSN: 1572-9125
    Keywords: Recursive Function ; Recursive Proceduré ; ALGOL-60 ; ALGOL W ; PL/I ; SIMULA-67 ; Automatic Formula Manipulation ; SYMBAL ; APL ; 5.20 ; 5.23 ; 4.22
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics
    Notes: Abstract Ackermann's function is of highly recursive nature and of two arguments. It is here treated as a class of functions of one argument, where the other argument defines the member of the class. The first members are expressed with elementary functions, the higher members with a hierarchy of primitive recursive functions. The number of calls of the function needed in a straightforward recursive computation is given for the first members. The maximum depth in the recursion during the evaluation is investigated. Results from tests with the Ackermann function of recursive procedure implementations in ALGOL-60, ALGOL W, PL/I and SIMULA-67 on IBM 360/75 and CD 6600 are given. A SYMBAL formula manipulating program, that automatically solves recurrence relations for the first members of the function class and for the number of calls needed in their straightforward computation, is given. The Ackermann rating of programming languages is discussed.
    Type of Medium: Electronic Resource
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  • 2
    Electronic Resource
    Electronic Resource
    Springer
    BIT 11 (1971), S. 84-93 
    ISSN: 1572-9125
    Keywords: arithmetic expression ; compiler design ; dependency tree ; programming ; storage minimization ; 4.12 ; 4.22 ; 6.32
    Source: Springer Online Journal Archives 1860-2000
    Topics: Mathematics
    Notes: Abstract The question of how many temporary storage registers are needed to evaluate compiled arithmetic and masking expressions is discussed. It is assumed that any combination of left-to-right, right-to-left, top-to-bottom, and bottom-to-top techniques may be used to evaluate an expression, but that no factoring or re-arranging of the expression may occur. On this basis, the maximum number of registers needed to evaluate nonparenthesized expressions isN+1, withN the number of dyadic operator precedence levels. For parenthesized expressions with a maximum ofK nested parenthetical subexpressions, the maximum number of registers needed is (K+1)N+1.
    Type of Medium: Electronic Resource
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