negative binomial distribution

Summary

negative binomial distribution ranks in the top 1% of general entities by monthly Wikipedia readership (708 views/month).^[1]

Key Facts

• negative binomial distribution's subclass of is recorded as extended negative binomial distribution^[2].
• negative binomial distribution's subclass of is recorded as discrete phase-type distribution^[3].
• negative binomial distribution's subclass of is recorded as compound Poisson distribution^[4].
• negative binomial distribution's subclass of is recorded as Panjer distribution^[5].
• negative binomial distribution's subclass of is recorded as Mixed Poisson Distribution^[6].
• negative binomial distribution's subclass of is recorded as discrete probability distribution^[7].
• negative binomial distribution's Commons category is recorded as Negative binomial distribution^[8].
• negative binomial distribution's Freebase ID is recorded as /m/0c8_w^[9].
• negative 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^[10].
• negative binomial distribution's defining formula is recorded as P(X = x) = \binom{-c}{x} p^c (1 - p)^x^[11].
• negative binomial distribution's BabelNet ID is recorded as 03211013n^[12].
• negative binomial distribution's Google Knowledge Graph ID is recorded as /g/11b6sg37xy^[13].
• negative binomial distribution's MathWorld ID is recorded as NegativeBinomialDistribution^[14].
• negative binomial distribution's maintained by WikiProject is recorded as WikiProject Mathematics^[15].
• negative binomial distribution's Microsoft Academic ID is recorded as 199335787^[16].
• negative binomial distribution's in defining formula is recorded as P(X = x)^[17].
• negative binomial distribution's in defining formula is recorded as X^[18].
• negative binomial distribution's in defining formula is recorded as \binom{n}{k}^[19].
• negative binomial distribution's OpenAlex ID is recorded as C199335787^[20].
• negative binomial distribution's mean of a probability distribution is recorded as \frac{cp}{1 - p}^[21].
• negative binomial distribution's variance of a probability distribution is recorded as \frac{cp}{(1 - p)^2}^[22].

Why It Matters

negative binomial distribution ranks in the top 1% of general entities by monthly Wikipedia readership (708 views/month).^[1] It has Wikipedia articles in 21 language editions, a strong signal of global cultural recognition.^[23] It is known by 3 alternative names across languages and contexts.^[24]