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Statistical basis for pharmacometrics: random variables and their distribution functions, expected values, and correlation coefficient
Translational and Clinical Pharmacology ; : 66-73, 2016.
Article in English | WPRIM | ID: wpr-60363
ABSTRACT
For pharmacometricians, probability theory is the very first obstacle towards the statistics since it is solely founded on mathematics. The purpose of this tutorial is to provide a simple version of introduction to a univariate random variable, its mean, variance, and the correlation coefficient of two random variables using as simple mathematics as possible. The definitions and theorems in this tutorial appear in most of the statistics books in common. Most examples are small and free of subjects like coins, dice, and binary signals so that the readers can intuitively understand them.
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Full text: Available Index: WPRIM (Western Pacific) Main subject: Probability Theory / Mathematics / Numismatics Type of study: Controlled clinical trial Language: English Journal: Translational and Clinical Pharmacology Year: 2016 Type: Article

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Full text: Available Index: WPRIM (Western Pacific) Main subject: Probability Theory / Mathematics / Numismatics Type of study: Controlled clinical trial Language: English Journal: Translational and Clinical Pharmacology Year: 2016 Type: Article