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Confidence Interval

Mathematics

A confidence interval is a range of values, calculated from sample data, constructed by a procedure guaranteed to contain the true value of an unknown population parameter a stated proportion of the time were the sampling repeated indefinitely, commonly ninety five percent. Jerzy Neyman introduced the concept in his 1937 paper Outline of a Theory of Statistical Estimation Based on the Classical Theory of Probability, giving frequentist statistics a way to express the uncertainty of an estimate without adopting the prior probabilities Bayesian methods require. It is among the most widely reported statistics in the sciences alongside the p-value, though its precise meaning, a statement about the reliability of the estimating procedure rather than a probability about the parameter itself, is also among the most widely misunderstood.

Facts
Proposed YearSourced to the subject's own account
1937 1
Proposed BySourced to the subject's own account
Jerzy Neyman 1
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Associated With

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Source Confidence Interval (Wikipedia)

Proposed By

Source Outline of a Theory of Statistical Estimation Based on the Classical Theory of ProbabilityJerzy Neyman

Studied In

Source John Snow (Britannica)
Source Confidence Interval (Wikipedia)
Sources
1. Confidence Interval (Wikipedia)
WikipediaBelongs To: Statistics, Lead paragraph
Quote, Belongs To: Statistics, Lead paragraph
In frequentist inference, a confidence interval (CI) determines lower and upper bounds likely to contain (in repeated sampling) the true value of an unknown statistical parameter, such as a population mean.
View the Source
Outline of a Theory of Statistical Estimation Based on the Classical Theory of Probability
Jerzy Neyman, Philosophical Transactions of the Royal Society of London, Series A, 1937
John Snow (Britannica)
Encyclopaedia BritannicaStudied In: EpidemiologyView the Source
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