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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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the practical applications of the mathematical model of the lottery. It provides information a player must know and to which s/he must relate when building a so-called personal strategy of playing, because mathematics provides the player with the only objective tools available to manage the risk. The simplicity of the lottery game in fact eliminates the strategic needs of players. The progress of the game is not influenced by players’ actions; there are no opponents to read or dealers to confront. The game consists only of placing the bets (buying the tickets containing the chosen lines or systems) and comparing them with the draw. Thus, the only playing plan we might term “strategic” consists of the player’s choices. In other words, the act of choice is the only strategy of the lotto game. This strategy of choosing works through choosing the lottery matrix, choosing the lottery games, choosing the numbers to play, choosing the systems to play, and even choosing not to play. .............. missing part ................... Like the strategy based on relative frequency, the strategy of repeated play of the same number or group of numbers is also questionable for the same theoretical reasons related to the physical possibility that the series of games will not offer the expected relative frequency as an approximation of probability. Another strategy consists of choosing or avoiding certain arithmetical correlations between the played numbers, expressed through properties of consecutiveness, divisibility, size orders, etc. Many players avoid playing lines whose numbers verify, for example, one of the conditions: - all numbers are consecutive; - the numbers are all odd or all even; - the numbers belong to the same interval of tens (1 – 10, 11 – 20, 21 – 30, etc.). - all numbers are divisible by 10. Those practicing this strategy of choosing erroneously consider such lines to be unusual or exceptional in some way, and implicitly assign them a different measure of the possibility of occurrence in 65

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