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Apr 14, 2014 at 8:25 comment added Thomas Klimpel As a note of caution, we have the following theorem: "There exists $A \subseteq \{0, 1\}^∗$, such that $\mathsf{PH}^A \neq \mathsf{PSPACE}^A$. More generally, for each $k$ there exists an oracle, relative to which the polynomial hierarchy has exactly $k$ levels."
Apr 13, 2014 at 22:11 comment added Thomas Klimpel I know this is a problematic answer in certain aspects, but it should explain why we don't really expect $\mathsf{P}\neq\mathsf{PSPACE}$ to be much easier to prove than $\mathsf{P}\neq\mathsf{NP}$.
Apr 13, 2014 at 22:02 history answered Thomas Klimpel CC BY-SA 3.0