Problem #8

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Problem #8: random walk

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Source

ACM SIGSAM Bulletin archive
Volume 8 , Issue 4 (November 1974) table of contents

Pages: 11 - 11

Year of Publication: 1974

ISSN:0163-5824

Author

John Fitch

University of Cambridge, England

Publisher

ACM New York, NY, USA

Bibliometrics

Downloads (6 Weeks): 1, Downloads (12 Months): 7, Citation Count: 8

Additional Information:

abstract cited by collaborative colleagues

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ABSTRACT

This problem was brought to my attention by Professor Violet Cane of Manchester University, and derives from correlated random walks, in statistics. It turned out to be more difficult than I thought, causing difficulties to a number of algebra systems.

CITED BY 8

	J. Padget , A. Barnes, Univariate power series expansions in REDUCE, Proceedings of the international symposium on Symbolic and algebraic computation, p.82-87, August 20-24, 1990, Tokyo, Japan
	A. C. Norman, Solutions to problem 8, ACM SIGSAM Bulletin, v.9 n.1, p.7-9, February 1975
	Richard Zippel, A MACSYMA solution to problem 8, ACM SIGSAM Bulletin, v.9 n.1, p.10-12, February 1975
	A. D. Hall, ALTRAN solution to problem #8, ACM SIGSAM Bulletin, v.9 n.4, p.39-40, November 1975
	S. J. Harrington, REDUCE solution to problem #8, ACM SIGSAM Bulletin, v.11-12 n.4-1, p.7-8, November-February 1977-1978
	Knut Bahr, Solution to problem 8, ACM SIGSAM Bulletin, v.9 n.2, p.6-6, May 1975
	J. A. van Hulzen, A solution to SIGSAM problem #8, ACM SIGSAM Bulletin, v.10 n.2, p.16-20, May 1976
	J. A. van Hulzen, Special purpose differentiation algorithms, ACM SIGSAM Bulletin, v.9 n.2, p.14-18, May 1975

Collaborative Colleagues:

John Fitch: colleagues

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