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THE MATHEMATICS OF LOTTERY Odds, Combinations, Systems

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THE MATHEMATICS OF LOTTERY Odds, Combinations, Systems ( the-mathematics-lottery-odds-combinations-systems )

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Examples of how to use the tables: In a 5/55 matrix, what is the minimal number of lines of a system under the exclusiveness condition, for the threshold of the probability of winning with exactly 4 numbers to be 1/5? We search in the table 5/55, at the intersection of column k = 4 with row p* =1/5 and find the minimal value s = 2782. In a 6/47 matrix, what is the minimal number of lines of a system under the exclusiveness condition, for the threshold of the probability of winning with a minimum of 5 numbers to be 1/8? We search in the table 6/47, at the intersection of column k = min.5 with row p* =1/8 and find the minimal value s = 5435. In a 6/90 matrix, what is the minimal number of lines of a system under the exclusiveness condition, for the threshold of the probability of winning with a minimum of 4 numbers to be 1/100? We search in the table 6/90, at the intersection of column k = min.4 with row p* =1/100 and find the minimal value s = 118. 39

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