Free Access
Issue
R.A.I.R.O. Informatique théorique
Volume 8, Number R3, 1974
Page(s) 5 - 18
DOI https://doi.org/10.1051/ita/197408R300051
Published online 01 February 2017
  1. AUSIELLO G., Complexity hounded universal fonctions, Conference Record of the International Symposium on Theory of machines and Computations, Haifa, 1971.
  2. BLUM M., A machine independent theory of complexity of recursive fonction, JACM 14, 1967, pp. 322-336. [MR: 235912] [Zbl: 0155.01503]
  3. [3], BUNDY A. There is no best proof procedure, ACM SIGART Newsletter, Dec. 1971, pp. 6-7.
  4. [4]COOK S. A., The complexity of theorem-proving procedures, III Annual Symposium on Theory of computation, Ohio, 1971, pp. 151-158. [Zbl: 0253.68020]
  5. HARTMANIS J. and HOPCROFT J., An overview of the theory of computational complexity, JACM 18, 1971, pp. 444-475. [MR: 288028] [Zbl: 0226.68024]
  6. KOWALSKI R. and KUEHNER D., Linear resolution with selection fonction, Artificial Intelligence 2, 1971, pp. 227-260. [MR: 436677] [Zbl: 0234.68037]
  7. LYNCH N., Recursive approximation to the halting problem, Rep. of the Tufts University, Medford, Masss., Jan. 1973, pp. 15.
  8. MELTZER B., Prolegomena to a Theory of efficiency of proof procedures, in ArtificialIntelligence and Heuristic programs, American Elzevier, 1971, pp. 15-33.
  9. MEYER A. R., An open problem on creative sets, SIGACT News, April 1973, pp. 20.
  10. RABIN M. O., Degrees of difficulty of Computing a fonction and a partial ordering of recursive sets, Tech, report n. 2, Jerusalem, 1960, pp. 18.
  11. ROGERS H., Theory of recursive functions and effective computability, McGraw Hill, 1967, pp. 472. [MR: 224462] [Zbl: 0183.01401]

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