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- Q7208505 subject Q7690716.
- Q7208505 subject Q8701406.
- Q7208505 abstract "In the theory of finite population sampling, Poisson sampling is a sampling process where each element of the population that is sampled is subjected to an independent Bernoulli trial which determines whether the element becomes part of the sample during the drawing of a single sample.Each element of the population may have a different probability of being included in the sample. The probability of being included in a sample during the drawing of a single sample is denoted as the first-order inclusion probability of that element. If all first-order inclusion probabilities are equal, Poisson sampling becomes equivalent to Bernoulli sampling, which can therefore be considered to be a special case of Poisson sampling.".
- Q7208505 wikiPageWikiLink Q1077800.
- Q7208505 wikiPageWikiLink Q1145117.
- Q7208505 wikiPageWikiLink Q1982593.
- Q7208505 wikiPageWikiLink Q205692.
- Q7208505 wikiPageWikiLink Q49908.
- Q7208505 wikiPageWikiLink Q49918.
- Q7208505 wikiPageWikiLink Q625303.
- Q7208505 wikiPageWikiLink Q7410160.
- Q7208505 wikiPageWikiLink Q7690716.
- Q7208505 wikiPageWikiLink Q784039.
- Q7208505 wikiPageWikiLink Q8701406.
- Q7208505 type Thing.
- Q7208505 comment "In the theory of finite population sampling, Poisson sampling is a sampling process where each element of the population that is sampled is subjected to an independent Bernoulli trial which determines whether the element becomes part of the sample during the drawing of a single sample.Each element of the population may have a different probability of being included in the sample.".
- Q7208505 label "Poisson sampling".
- Q7208505 differentFrom Q1045587.