Gambling systems and multiplication-invariant measures
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Gambling systems and multiplication-invariant measures

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Published by University of Toronto in Toronto .
Written in English


  • Distribution (Probability theory),
  • Gambling systems.,
  • Invariant measures.,
  • Measure theory.

Book details:

Edition Notes

Cover title.

Statementby Jeffrey S. Rosenthal and Peter O. Schwartz.
SeriesTechnical report series / University of Toronto, Department of Statistics -- no. 9708, Technical report (University of Toronto .Dept. of Statistics) -- no. 9708
ContributionsSchwartz, Peter O.
LC ClassificationsQA273.6 .R67 1997
The Physical Object
Pagination9 p.
ID Numbers
Open LibraryOL19296939M

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CiteSeerX - Document Details (Isaac Councill, Lee Giles, Pradeep Teregowda): Introduction. This short paper describes a surprising connection between two previously unrelated topics: the probability of winning certain gambling games, and the invariance of certain measures under pointwise multiplication on the circle. The former has been well-studied by probabilists, notably in the book of. BibTeX @MISC{Rosenthal97gamblingsystems, author = {Jeffrey S. Rosenthal and Peter O. Schwartz}, title = {Gambling Systems and Multiplication-Invariant Measures 1. Introduction. by}, year = {}}. Gambling Systems and Multiplication–Invariant Measures By Jeffrey S. Rosenthal and Peter O. Schwartz Get PDF (71 KB)Author: Jeffrey S. Rosenthal, Peter O. Schwartz. Published by INSTITUTE FOR THE STUDY OF GAMBLING AND COMMERCIAL GAMING COLLEGE OF BUSINESS ADMINISTRATION RENO, NV PH: FX: ISBN # for Casino Math is: ISBN # for the Casino Management Series is: 0 .

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