binomial distribution

Summary

binomial distribution is a mathematical concept^[1]. It ranks in the top 0.5% of mathematical_concept entities by monthly Wikipedia readership (2,329 views/month, #5 of 1,007).^[2]

Key Facts

• binomial distribution's image is recorded as Binomial distribution PDF.svg^[3].
• binomial distribution's instance of is recorded as mathematical concept^[4].
• binomial distribution's GND ID is recorded as 4145587-3^[5].
• binomial distribution's Library of Congress authority ID is recorded as sh85014113^[6].
• binomial distribution's subclass of is recorded as Poisson binomial distribution^[7].
• binomial distribution's subclass of is recorded as Panjer distribution^[8].
• binomial distribution's subclass of is recorded as multinomial distribution^[9].
• binomial distribution's subclass of is recorded as univariate probability distribution^[10].
• binomial distribution's subclass of is recorded as discrete probability distribution^[11].
• binomial distribution's Commons category is recorded as Binomial distributions^[12].
• binomial distribution's MeSH descriptor ID is recorded as D016010^[13].
• binomial distribution's Freebase ID is recorded as /m/018rn^[14].
• binomial distribution's MeSH tree code is recorded as E05.318.740.994.250^[15].
• binomial distribution's MeSH tree code is recorded as G17.820.250^[16].
• binomial distribution's MeSH tree code is recorded as N05.715.360.750.750.150^[17].
• binomial distribution's MeSH tree code is recorded as N06.850.520.830.994.250^[18].
• binomial distribution's NL CR AUT ID is recorded as ph249419^[19].
• binomial distribution's described by source is recorded as ISO 3534-1:2006(en) Statistics — Vocabulary and symbols — Part 1: General statistical terms and terms used in probability^[20].
• binomial distribution's National Library of Latvia ID is recorded as 000327257^[21].
• binomial distribution's Encyclopædia Britannica Online ID is recorded as topic/binomial-distribution^[22].
• binomial distribution's defining formula is recorded as P(X = x) = \binom{n}{x} p^x (1 - p)^{n - x}^[23].
• binomial distribution's MathWorld ID is recorded as BinomialDistribution^[24].
• binomial distribution's Quora topic ID is recorded as Binomial-Distribution^[25].
• binomial distribution's JSTOR topic ID is recorded as binomial-distributions^[26].
• binomial distribution's Great Norwegian Encyclopedia ID is recorded as binomisk_fordeling^[27].

Why It Matters

binomial distribution ranks in the top 0.5% of mathematical_concept entities by monthly Wikipedia readership (2,329 views/month, #5 of 1,007).^[2] It has Wikipedia articles in 30 language editions, a strong signal of global cultural recognition.^[28] It is known by 31 alternative names across languages and contexts.^[29]