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Student's t-distribution
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====Location-scale transformation==== Student's {{mvar|t}} distribution generalizes to the three parameter ''location-scale {{mvar|t}} distribution'' <math>\operatorname{\ell st}(\mu,\ \tau^2,\ \nu)\ </math> by introducing a [[location parameter]] <math>\ \mu\ </math> and a [[scale parameter]] <math>\ \tau ~.</math> With :<math>\ T \sim t_\nu\ </math> and [[location-scale family]] transformation :<math>\ X = \mu + \tau\ T\ </math> we get :<math>\ X \sim \operatorname{\ell st}(\mu,\ \tau^2,\ \nu) ~.</math> The resulting distribution is also called the ''non-standardized Student's {{mvar|t}} distribution''.
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