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Alexander Malkis, <a href="httpshttp://www.secwwwbroy.in.tum.de/~malkis/Malkis_-ReachabilityInMultithreadedProgramsIsPolynomialInTheNumberOfThreads__Reachability
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a(n) is the maximum diameter for an n-threaded binary program. In other words, diamaxa(n) is the maximal finite distance in the transition graph of an n-threaded binary program.
The initial terms for diamaxa(n), which is the maximum diameter for an n-threaded binary program. In other words, diamax(n) is the maximal finite distance in the transition graph of an n-threaded binary program. Here, a binary n-threaded program is a multithreaded program with n threads, two local states per thread, and 2 shared states.
Here, a binary n-threaded program is a multithreaded program with n threads, two local states per thread, and 2 shared states.
Conjecture: diamaxa(n) = 3*n for all n >= 5.
diamaxa(n) >= 3*n for all n >= 1.
diamaxa(n) <= n^{2^{13}} for all n >= 2.
A008585(n) <= diamaxa(n) for all n >= 1.
Name edited by Michel Marcus, Jan 02 2020
nonn,hard,more,nonn,changed
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