Abstract
We discuss the asymptotic behavior of the largest amount of winnings in the generalized St. Petersburg games and show that the results on the random variables associated with the amount of winnings can be applied to the random variables associated with the degree of the polynomial digits of the continued fraction and the Oppenheim expansions of formal Laurent series.
Citation
Eveyth P. DELIGERO. "Some Remarks on the Generalized St. Petersburg Games and Formal Laurent Series Expansions." Tokyo J. Math. 30 (1) 159 - 168, June 2007. https://doi.org/10.3836/tjm/1184963653
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