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REFERENCES
Note: OCR errors may be found in this Reference List extracted from the full text article. ACM has opted to expose the complete List rather than only correct and linked references.
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A. Aggarwal , B. Alpern , A. Chandra , M. Snir, A model for hierarchical memory, Proceedings of the nineteenth annual ACM conference on Theory of computing, p.305-314, January 1987, New York, New York, United States
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BEN-AMRAM, A. M. On pointers versus addresses. MS dissertation. Dept. Comput. So., Tel-Aviv University, Tel-Aviv, Israel, 1988.
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KOLMOGOROV, A.N. Three approaches to the defimtion of the concept of "amount of informanon." Problemy PeredaOi Informacii 1, 1 (1965), 3-11 English translation in Selected Transl. in Math. Statistics and Probability, 7 (1965), 293-302.
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KOLMOGOROV, A. N., AND USPENSKII, V.A. On the definition of an algorithm. Uspehi Mat. Nauk. 13 (1958), 3-28. English translation in AMS Transl. H 29 (1963), 217-245.
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PAIGE, R. Real-time simulation of a set machine on a RAM. In W. Koczkodaj, ed., International Conference on Computing and Informatton (ICC{ '89) (Toronto, Ont., Canada). Comput. Inf. 2, (1989), 69-73.
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PAUL, W.J. Kolmogorov complexity and lower bounds. In Lothar Budach, ed., Fundamentals of Computation Theory (FCT '79), Akademie-Vertag, Berlin, 1979, pp. 325-334.
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PAUL, W.J., SFIFF.aAS, J. I., AND SIMON, J. An information-theoretic approach to time bounds for on-line computation. J. Comput. Syst. Set. 23, 2 (1981), 108-126.
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Vaughan R. Pratt , Michael O. Rabin , Larry J. Stockmeyer, A characterization of the power of vector machines, Proceedings of the sixth annual ACM symposium on Theory of computing, p.122-134, April 30-May 02, 1974, Seattle, Washington, United States
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SCHNOaR, C.P. Rekursive Funktionen und ihre Komplexttiit. Teubner, Stuttgart, 1974.
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SHAKOS, M.I. Computational Geometry, Ph.D. dissertation. Yale, Cambridge, Mass., 1978.
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TARJAN, R.E. A class of algorithms whlch require nonlinear time to maintain disjoint sets. J. Comput. Syst. Scz. 18 (1979), 110-127.
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