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In a Jackson-type queuing network with feedback, the equilibrium state distribution of each queue is that of anM/M/ssystem. In support of a previous conjecture that nevertheless the input processes in such a network are not Poisson, the marginal interarrival-time distribution for an equilibriumM/M/1queuing system with feedback, counting both fed-back and exogenous customers as arrivals, is calculated. Since this distribution is a mixture of two exponentials, the total input to such a system is not Poisson.
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