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Scripting Guide - SAS

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650 JSL Syntax Reference Appendix A<br />

Probability Functions<br />

Lognormal Distribution(x, mu, sigma)<br />

Description<br />

Returns the probability at x of a lognormal distribution with location mu and scale sigma.<br />

Lognormal Quantile(x, mu, sigma)<br />

Description<br />

Returns the quantile at p of a lognormal distribution with location mu and scale sigma.<br />

Normal Biv Distribution(x, y, r, , , , )<br />

Description<br />

Computes the probability that an observation (X, Y) is less than or equal to (x, y) with correlation<br />

coefficient r where X is individually normally distributed with mean mu1 and standard deviation s1 and<br />

Y is individually normally distributed with mean mu2 and standard deviation s2. If mu1, s1, mu2, and<br />

s2 are not given, the function assumes the standard normal bivariate distribution with mu1=0, s1=1,<br />

mu2=0, and s2=1.<br />

Normal Density(x, , )<br />

Description<br />

Returns the value of the density function at quantile x for the normal distribution with mean and<br />

stddev. The default mean is 0. the default stddev is 1.<br />

Normal Distribution(x, , )<br />

Description<br />

Returns the cumulative distribution function at quantile x for the normal distribution with mean and<br />

stddev. The default mean is 0. the default stddev is 1.<br />

Normal Mixture Density(q, mean, stdev, probability)<br />

Description<br />

Returns the density at q of a normal mixture distribution with group means mean, group standard<br />

deviations stdev, and group probabilities probability. The mean, stdev, and probability arguments are all<br />

vectors of the same size.<br />

Normal Mixture Distribution(q, mean, stdev, probability)<br />

Description<br />

Returns the probability that a normal mixture distributed variable with group means mean, group<br />

standard deviations stdev, and group probabilities probability is less than q. The mean, stdev, and<br />

probability arguments are all vectors of the same size.

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