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For some linear congruential generator, an independence test on a sample of n = 3000 PRNs, resulted in A 1939 runs. With a critical value
For some linear congruential generator, an independence test on a sample of n = 3000 PRNs, resulted in A 1939 runs. With a critical value of 1.96, does this generator produce random numbers that appear independent? What number of runs would put us "on the fence" as to whether the generator produces independent values or not? In other words, what number of runs would result in a p-value of 0.05?
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