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Continuing his series of books on the mathematics of gambling, the author shows how a simple-rule game such as roulette is suited to a complex mathematical model whose applications generate improved betting systems that take into account a player's personal playing criteria. 0 : 1) 18/38 = 47. 1 : 1) 1 to 1. Let us denote by r the set of all roulette numbers. Any placement for a bet is then a subset of r, or an element of p ( r ). Denote by a the set of the groups of numbers from r allowed for a bet made through a unique placement. A has 154 elements. Roulette odds and profits the mathematics of complex bets. 1306 monte vista avenue. A review of the literature reveals the existence of a limited number of studies done on modeling of roulette bets. Barboianu presented a collection of odds and figures attached to a large range of complex bets, revealed in their entire mathematical structure. This book provided just mathematical facts and not so-called winning strategies. This work takes up the case of single-zero roulette to form a mathematical model for understanding the winning bet. Firstly, the bets are put into forms of probabilistic events for building the model. Corpus id: 127489027; roulette odds and profits: the mathematics of complex bets @inproceedings{brboianu2008rouletteoa, title={roulette odds and profits: the mathematics of complex bets}, author={cătălin bărboianu}, year={2008} }
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