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Simulations are often performed to compare two or more alternative designs. This comparison may be based on one or more decision variables such as buffer capacity, work schedule, resource availability, etc. Comparing alternative designs requires careful analysis to ensure that differences being observed are attributable to actual differences in performance and not to statistical variation. This is where running multiple replications may again be helpful. Suppose, for example, that method A for deploying resources yields a throughput of 100 entities for a given time period while method B results in 110 entities for the same time period. Is it valid to conclude that method B is better than method A, or might additional replications actually lead the opposite conclusion?
Evaluating alternative configurations or operating policies can sometimes be performed by comparing the average result of several replications. Where outcomes are close or where the decision requires greater precision, a method referred to as hypothesis testing should be used. In hypothesis testing, first a hypothesis is formulated (e.g., that methods A and B both result in the same throughput) and then a test is made to see whether the results of the simulation lead us to reject the hypothesis. The outcome of the simulation runs may cause us to reject the hypothesis that methods A and B both result in equal throughput capabilities and conclude that the throughput does indeed depend on which method is used.
Sometimes there may be insufficient evidence to reject the stated hypothesis and thus the analysis proves to be inconclusive. This failure to obtain sufficient evidence to reject the hypothesis may be due to the fact that there really is no difference in performance, or it may be a result of the variance in the observed outcomes being too high given the number of replications to be conclusive. At this point, either additional (perhaps time consuming) replications may be run or one of several variance reduction techniques might be employed (see Law and Kelton, 1991).