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4$\begingroup$ Would "There is no proof system for propositional logic in which every tautology $\varphi$ has a proof of polynomial (in the length of $\varphi$) length." count, or is that too close to complexity due to the polynomial bound? $\endgroup$Jan Johannsen– Jan Johannsen2014-10-10 09:05:29 +00:00Commented Oct 10, 2014 at 9:05
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$\begingroup$ As there are no "exact" answers to my question, your conjecture would count... I'm just looking for surprising and different angles on the P vs NP problem $\endgroup$Dominic van der Zypen– Dominic van der Zypen2014-10-10 09:25:07 +00:00Commented Oct 10, 2014 at 9:25
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4$\begingroup$ I guess descriptive complexity gives a few examples. For instance, the statment "there are properties (of ordered structures) expressible by second order existential formulas which may not be expressed by second order universal formulas" is equivalent to @JanJohannsen's answer, whereas "there are properties (of ordered structures) expressible by second order existential formulas which may not be expressed by first order formulas with a least fixed point operator" is precisely $\mathsf P\neq\mathsf{NP}$. Do these count? $\endgroup$Damiano Mazza– Damiano Mazza2014-10-11 07:48:58 +00:00Commented Oct 11, 2014 at 7:48
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$\begingroup$ "$\mathbf{N}\neq 1$ and $\mathbf{P}\neq 0$." *rimshot* $\endgroup$David Richerby– David Richerby2014-10-13 18:45:52 +00:00Commented Oct 13, 2014 at 18:45
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1$\begingroup$ Similar question cstheory.stackexchange.com/questions/9806/… $\endgroup$Tayfun Pay– Tayfun Pay2014-10-21 15:46:33 +00:00Commented Oct 21, 2014 at 15:46
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