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After looking at the behavior of the numbers in aggregate, the occurrence of numbers respective to their position was analyzed. On this page, you will find an analysis of the most frequently winning numbers for the fifth position. While the available data is provided in the order they were drawn, this analysis was performed with the numbers sorted in increasing order such that it would be possible to stratify them. This is not a problem as lottery numbers are not a permutation and therefore order does not matter in mathematical combinatorics. As such, this positional analysis focused on how the numbers fit within their sorted, stratified position.

This historical analysis spans the current MegaMillions configuration with 541 drawings spanning from June 24, 2005 through the drawing on August 27, 2010. Herein, the five most winning numbers for the fifth position are arranged sequentially for your speculation. Whenever a number's frequency of appearance sets it outside of the norm (90% confidence interval), it's standard of deviation is included in the analysis.

NOTE: Remember, the historical occurence of numbers is NO GUARANTEE of continued performance or future occurence. The mathematical odds of winning the MegaMillion jackpot are still 1 in 21,085,384,320.

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August 27, 2010
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Pattern Analysis of the MegaMillions Lottery



Fifth Ball Patterns
Appearing 8.4541% of the time, the number 52 has won 35 times. Ball 52's number of appearances puts it 2.0777 deviations above the mean.
Appearing 8.2126% of the time, the number 56 has won 34 times. Ball 56's number of appearances puts it 1.9866 deviations above the mean.
Appearing 7.971% of the time, the number 54 has won 33 times. Ball 54's number of appearances puts it 1.8956 deviations above the mean.
Appearing 7.7295% of the time, the number 53 has won 32 times. Ball 53's number of appearances puts it 1.8046 deviations above the mean.
Appearing 7.4879% of the time, the number 55 has won 31 times. Ball 55's number of appearances puts it 1.7135 deviations above the mean.
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