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The Normal Distribution Model

A continuous random variable x has a normal distribution with certain parameters ji (mean, parameter of location) and a2 (variance, parameter of spread) if its density function is given by the following equation  [Pg.27]

To compute parameter independent tables one transforms x into a standardized random variable u  [Pg.27]

In practice, most real random variables which are empirically sampled to provide a limited number of observations do not normally represent exactly normally distributed variables. [Pg.28]

The analyst who does not usually worry about the real distribution of a set of results should at least be sure that succeeding computations and tests are not significantly affected by violations of the assumption of a special distribution. Otherwise he may [Pg.28]


See other pages where The Normal Distribution Model is mentioned: [Pg.27]   


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