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Lottery Numbers and Ordered Statistics
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作者 kung-kuen tse 《Applied Mathematics》 2024年第4期287-291,共5页
The lottery has long captivated the imagination of players worldwide, offering the tantalizing possibility of life-changing wins. While winning the lottery is largely a matter of chance, as lottery drawings are typica... The lottery has long captivated the imagination of players worldwide, offering the tantalizing possibility of life-changing wins. While winning the lottery is largely a matter of chance, as lottery drawings are typically random and unpredictable. Some people use the lottery terminal randomly generates numbers for them, some players choose numbers that hold personal significance to them, such as birthdays, anniversaries, or other important dates, some enthusiasts have turned to statistical analysis as a means to analyze past winning numbers identify patterns or frequencies. In this paper, we use order statistics to estimate the probability of specific order of numbers or number combinations being drawn in future drawings. 展开更多
关键词 LOTTERY Order Statistics Hypergeometric Distribution EXPECTATION UNIFORM
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Some Applications of the Poisson Process
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作者 kung-kuen tse 《Applied Mathematics》 2014年第19期3011-3017,共7页
The Poisson process is a stochastic process that models many real-world phenomena. We present the definition of the Poisson process and discuss some facts as well as some related probability distributions. Finally, we... The Poisson process is a stochastic process that models many real-world phenomena. We present the definition of the Poisson process and discuss some facts as well as some related probability distributions. Finally, we give some new applications of the process. 展开更多
关键词 POISSON PROCESSES GAMMA Distribution Inter-Arrival Time MARKED POISSON PROCESSES
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Projections and Reflections in Vector Space
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作者 kung-kuen tse 《Advances in Pure Mathematics》 2016年第6期436-440,共5页
We study projections onto a subspace and reflections with respect to a subspace in an arbitrary vector space with an inner product. We give necessary and sufficient conditions for two such transformations to commute. ... We study projections onto a subspace and reflections with respect to a subspace in an arbitrary vector space with an inner product. We give necessary and sufficient conditions for two such transformations to commute. We then generalize the result to affine subspaces and transformations. 展开更多
关键词 PROJECTION REFLECTION Commute Inner Product Affine Subspace
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