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- Samuelson's_inequality abstract "In statistics, Samuelson's inequality, named after the economist Paul Samuelson, also called the Laguerre–Samuelson inequality, after the mathematician Edmond Laguerre, proved that every one of any collection x1, ..., xn, is within √(n − 1) sample standard deviations of their sample mean. In other words, if we let be the sample mean and be the standard deviation of the sample, then Equality holds on the left if and only if the n − 1 smallest of the n numbers are equal to each other, and on the right iff the n − 1 largest ones are equal.Samuelson's inequality may be considered a reason why studentization of residuals should be done externally.".
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- Samuelson's_inequality wikiPageRevisionID "561618657".
- Samuelson's_inequality hasPhotoCollection Samuelson's_inequality.
- Samuelson's_inequality subject Category:Statistical_inequalities.
- Samuelson's_inequality type Abstraction100002137.
- Samuelson's_inequality type Attribute100024264.
- Samuelson's_inequality type Difference104748836.
- Samuelson's_inequality type Inequality104752221.
- Samuelson's_inequality type Quality104723816.
- Samuelson's_inequality type StatisticalInequalities.
- Samuelson's_inequality comment "In statistics, Samuelson's inequality, named after the economist Paul Samuelson, also called the Laguerre–Samuelson inequality, after the mathematician Edmond Laguerre, proved that every one of any collection x1, ..., xn, is within √(n − 1) sample standard deviations of their sample mean.".
- Samuelson's_inequality label "Samuelson's inequality".
- Samuelson's_inequality sameAs m.07k7v3t.
- Samuelson's_inequality sameAs Q7413036.
- Samuelson's_inequality sameAs Q7413036.
- Samuelson's_inequality sameAs Samuelson's_inequality.
- Samuelson's_inequality wasDerivedFrom Samuelson's_inequality?oldid=561618657.
- Samuelson's_inequality isPrimaryTopicOf Samuelson's_inequality.