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What is another word for Negative Binomial Distribution?

Pronunciation: [nˈɛɡətˌɪv ba͡ɪnˈə͡ʊmɪəl dˌɪstɹɪbjˈuːʃən] (IPA)

The "Negative Binomial Distribution" is a statistical concept widely used in probability theory. It represents the probability distribution of the number of independent and identically distributed Bernoulli trials required to obtain a fixed number of successes. Often referred to as the "Pascal Distribution", it differs from the Binomial Distribution as it counts the number of unsuccessful attempts until a fixed number of successes is reached. This distribution is useful in various fields, including risk analysis, biology, and telecommunications. Alternate names for this distribution include the Pólya Distribution, the Pascal Distribution, or the Quetelet Distribution, all of which refer to the same statistical concept.
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What are the opposite words for Negative Binomial Distribution?

The Negative Binomial Distribution is a probability distribution used to predict the number of successes in a finite number of trials. The distribution is characterized by the probability of success in a single trial (p), and the number of failures that occur before reaching a certain number of successes (r). Antonyms for this distribution could include Positive Binomial Distribution, which is a probability distribution that predicts the number of trials needed to achieve a certain number of successes. Another antonym could be the Poisson Distribution, which predicts the probability of a certain number of events occurring in a fixed interval of time. These distributions are often used in statistics and probability theory to model different scenarios and predict outcomes.

What are the antonyms for Negative binomial distribution?

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