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\nFor the estimation of rates and their variances, a number of mathematical representations are available in the literature. A comparison of the stochastic properties of these representations has not yet been undertaken. Based on the bivariate renewal theory, a representation for infectious disease incidence rates involving both a Weibull and a log-logistic variate with their respective mean and variance is derived, using the integrated mean (the ratio of the mean to the variance) as a measure of dispersion. The correlation coefficient between the Weibull and the log-logistic variate is used as a measure of stochastic dependence. The means and variances of the Weibull and log-logistic variate are presented as a function of the integrated mean and are related to recently published results for stochastic dependence derived using the Pearson correlation coefficient. For a fixed integrated mean, a linear relationship is shown between the correlation coefficient and stochastic dependence. The significance of the relationship is examined by regressing the correlation coefficient and the dependence measure against the corresponding measures using data from several studies. The relationship is confirmed. The utility of the method is demonstrated through a study of the incidence rates of human immunodeficiency virus infection and hepatitis B virus infection. The representation is used to construct a graphical display of the effect of the covariate (the integrated mean) on the dependence of the two transmission processes. This new type of graphical display allows one to quickly judge the effect of the covariate on the rate of infection, and the dispersion of that infection. The covariate also affects the dependence measure. The application of the method, which is intended to facilitate the estimation and analysis of rates and their variation, is illustrated by means of a simulation study and a case study with data from two populations of intravenous drug users and a population of hemodialysis patients.Q:<\/p>\n
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