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第1,936行：
第1,936行： − + − + − + − + − + − + − + − + − 1976年，加拉格尔指出，只要未经证明的 Hardy-Littlewood 素数 r-tuple 猜想在某种程度上是正确的，那么短时间内的素数计数就服从一个泊松分佈。+ 第1,963行：
第1,963行： − + 第2,037行：
第2,037行： − + 第2,073行：
第2,073行： − + 第2,117行：
第2,117行： − 在因果集合论中，时空的离散元素在卷中遵循一个泊松分佈。+ − +
无编辑摘要
*两支参赛队伍在运动中的进球数。{{r|Hornby2014}}
*两支参赛队伍在运动中的进球数。{{r|Hornby2014}}
* The number of deaths per year in a given age group.
* The number of deaths per year in a given age group.
*特定年龄组每年的死亡人数。
* The number of jumps in a stock price in a given time interval.
* The number of jumps in a stock price in a given time interval.
*股票价格在给定时间间隔内的波动次数。
* Under an assumption of [[Poisson process#Homogeneous|homogeneity]], the number of times a [[web server]] is accessed per minute.
* Under an assumption of [[Poisson process#Homogeneous|homogeneity]], the number of times a [[web server]] is accessed per minute.
*在[[泊松过程#齐次|均匀性]假设下，每分钟访问[[web服务器]]的次数。
* The number of [[mutation]]s in a given stretch of [[DNA]] after a certain amount of radiation.
* The number of [[mutation]]s in a given stretch of [[DNA]] after a certain amount of radiation.
*在一定量的辐射之后，在给定的[[DNA]]段中[[突变]]的数目。
* The proportion of [[cells (biology)|cells]] that will be infected at a given [[multiplicity of infection]].
* The proportion of [[cells (biology)|cells]] that will be infected at a given [[multiplicity of infection]].
*在给定的时间内被感染的[[细胞（生物学）|细胞]]的比例。
* The number of bacteria in a certain amount of liquid.{{r|Koyama2016}}
* The number of bacteria in a certain amount of liquid.{{r|Koyama2016}}
*一定量液体中细菌的数量。{{r|Koyama2016}}
* The arrival of [[photons]] on a pixel circuit at a given illumination and over a given time period.
* The arrival of [[photons]] on a pixel circuit at a given illumination and over a given time period.
*在给定的光照和时间间隔，到达像素电路的[[光子]]。
* The targeting of [[V-1 flying bomb]]s on London during World War II investigated by R. D. Clarke in 1946.{{r|Clarke1946}}
* The targeting of [[V-1 flying bomb]]s on London during World War II investigated by R. D. Clarke in 1946.{{r|Clarke1946}}
*二战期间伦敦对[[V-1飞弹]]的目标调查||由R. D. Clarke 1946年调查。{{r|Clarke1946}}
[[Patrick X. Gallagher|Gallagher]] showed in 1976 that the counts of [[prime number]]s in short intervals obey a Poisson distribution{{r|Gallagher1976}} provided a certain version of the unproved [[Second Hardy–Littlewood conjecture|prime r-tuple conjecture of Hardy-Littlewood]]{{r|Hardy1923}} is true.
[[Patrick X. Gallagher|Gallagher]] showed in 1976 that the counts of [[prime number]]s in short intervals obey a Poisson distribution{{r|Gallagher1976}} provided a certain version of the unproved [[Second Hardy–Littlewood conjecture|prime r-tuple conjecture of Hardy-Littlewood]]{{r|Hardy1923}} is true.
Gallagher showed in 1976 that the counts of prime numbers in short intervals obey a Poisson distribution provided a certain version of the unproved prime r-tuple conjecture of Hardy-Littlewood is true.
Gallagher showed in 1976 that the counts of prime numbers in short intervals obey a Poisson distribution provided a certain version of the unproved prime r-tuple conjecture of Hardy-Littlewood is true.
1976年，加拉格尔指出，只要Hardy-Littlewo素数r-元组猜想的一个版本为正确，短时间间隔内质数的计数即服从泊松分布。
=== Law of rare events ===
=== Law of rare events稀有事件定律 ===
{{main|Poisson limit theorem}}
{{main|Poisson limit theorem}}
=== Poisson point process ===
==='''<font color="#ff8000"> Poisson point process 泊松点过程</font>'''===
=== Other applications in science ===
=== Other applications in science 科学上的其他应用===
In Causal Set theory the discrete elements of spacetime follow a Poisson distribution in the volume.
In Causal Set theory the discrete elements of spacetime follow a Poisson distribution in the volume.
在'''<font color="#ff8000"> 因果集合论Causal Set theory</font>'''中，时空的离散元素在集合中遵循一个泊松分佈。
==Computational methods==
==Computational methods计算方法==