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Appendix D: Functions and Random Variables
Pages 196-198

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From page 196...
... (2) When Monte Carlo simulation of a random variable is carried out, a set of n independent values is generated to yield a set of replicates I, x2, .
From page 197...
... and the expected value of Z is the sum of the expected values of X and Y: Liz =Ax +py However, the variance of Z is ~ 2 = ~ 2 + cry + 2pxy of cry, where Pxy is the correlation coefficient of x end y (-1 (5)
From page 198...
... However, the variability of a sum or difference of random variables depends in part on the variability in the individual variables and also on the degree of correlation or interdependence between the variables. Properly quantifying variability in a problem involving the interaction of several random variables requires an understanding and a correct representation of their interdependence or correlation.


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