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When playing by the numbers the larger the number of chance determined repetitious events alternatives will approach predictable ratios.?
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∙ 13y ago
law of large numbers.
Moore & Parker
Critical Thinking 8th Edition pg. 353
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∙ 13y ago
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When playing by the numbers the larger the number of chance-determined repetitious events considered the closer the alternatives will approach predictable ratios?
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When playing by the numbers the larger the number of chance determined repetitious events considered the closer the alternatives will approach predictable ratios?
Law of large numbers
When playing by the numbers the larger the number of chance determined repetitous events considered the closer the alternatives will approach predictable ratios?
If we understand your statement, then we're forced to disagree with it.It goes along fine until you reach the last few words. The alternatives approachprobabilistic ratios, but the ratios will never be predictable.Perhaps they are, in principle, as the number of repetitious events consideredbecomes larger. But we believe the hooker lies in that word "larger", becauseprobabilities only drive predictions when the number of trials is infinite.So, "large" must be evaluated by comparison with "infinity", and when you do that,you never get any closer, no matter how many events you consider.
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