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In [[queueing theory]], a discipline within the mathematical [[probability theory|theory of probability]] '''Jackson's theorem''' is a theorem by [[James R. Jackson]].<ref name="jackson">{{cite journal|title=Jobshop-like Queueing Systems|first=James R.|last=Jackson|journal=Management Science|volume=10|number=1|month=Oct.|year=1963|pages=131-142|doi=10.1287/mnsc.1040.0268|jstor=
Jackson was inspired by the work of [[Burke's theorem|Burke]] and Reich,<ref>{{cite journal|title=Waiting Times When Queues are in Tandem|journal=[[Annals of Mathematical Statistics]]|volume=28|number=3|month=September|year=1957|first=Edgar|last=Reich|doi=10.1214/aoms/1177706889|jstor=2237237}}</ref> though Walrand notes "product form results … [are] a much less immediate result of the output theorem than Jackson himself appeared to believe in his fundamental paper".<ref>{{cite journal|title=A Probabilistic Look at Networks of Quasi-Reversible Queues|journal=[[IEEE Transactions on Information Theory]]|volume=29|number=6|month=November|year=1983|first=Jean|last=Walrand|doi=10.1109/TIT.1983.1056762}}</ref>
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