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The complexity of total order structures. (English) Zbl 0396.03034

MSC:

03D15 Complexity of computation (including implicit computational complexity)
03D20 Recursive functions and relations, subrecursive hierarchies
06A05 Total orders
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References:

[1] Blum, M., A machine independent theory of complexity of recursive functions, J. Assoc. Comput. Mach., 14, 322-336 (1967) · Zbl 0155.01503
[2] Blum, M.; Marques, I., On complexity properties of recursively enumerable sets, J. Symbolic Logic, 38, 579-593 (1973) · Zbl 0335.02024
[3] Case, J., Strong Operator Recursion Theorem and an Application to Automata, (Recursive Function Theory: Newsletter, No 2 (1972)), 15-17
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[9] Meyer, A. R.; Fischer, P. C., Computational speed-up by effective operators, J. Symbolic Logic, 37, 55-68 (1972) · Zbl 0249.68018
[10] Morris, P., Recursive Function Theory: Newsletter, No. 2, 10-11 (1972), Item No. 25
[11] P. Morris; P. Morris
[12] Rabin, M. O., Degree of Difficulty of Computing a Function and a Partial Ordering of Recursive Sets, (TR 2 (1960), Hebrew University: Hebrew University Jerusalem)
[13] Rogers, H., Theory of Recursive Functions and Effective Computability (1967), McGraw-Hill: McGraw-Hill New York · Zbl 0183.01401
[14] Young, P., Toward a theory of enumerations, J. Assoc. Comput. Mach., 16, 328-348 (1969) · Zbl 0191.30801
[15] Young, P., Speed-ups by changing the order in which sets are enumerated, Corrigendum, 7, 352 (1973) · Zbl 0218.68004
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