Talk:Polynomial-time approximation scheme

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I deleted the following statement from the article:

"An important class of problems which have an FPRAS, but were thought until recently not to have a PTAS, is the class of #P-complete counting problems.^[1]"

I haven't read the reference, but it is definitely not true that all #P-complete problems have an FPRAS. This would, for instance, imply RP = NP. --Robin (talk) 13:24, 8 July 2009 (UTC)[reply]

^ Halman, Klabjan, Li, Orlin, Simchi-Levi, Fully polynomial time approximation schemes for stochastic dynamic programs, Proceedings of the nineteenth annual ACM-SIAM symposium on Discrete algorithms, 700–709, 2008.

[1] Halman, Klabjan, Li, Orlin, Simchi-Levi, Fully polynomial time approximation schemes for stochastic dynamic programs, Proceedings of the nineteenth annual ACM-SIAM symposium on Discrete algorithms, 700–709, 2008.

[1]