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Observations on Measure and Lowness for triangle open_2~P

机译:三角形open_2〜P的测度和低度的观察

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Assuming that k>=2 and triangle open_k~P does not have p-measure 0, it is shown that BP centre dot triangle open_k~P = triangle open_k~P. This implies that the following conditions hold if triangle open_2~P does not have p-measure 0. (i) AM intersect co-AM is low for triangle open_2~P. (Thus BPP and the graph isomorphism problem are low for triangle open_2~P.) (ii) If triangle open_2~Pnot=PH, then NP does not have polynomial-size circuits.
机译:假设k> = 2且三角形open_k〜P不具有p度量0,则表明BP中心点三角形open_k〜P =三角形open_k〜P。这意味着如果三角形open_2〜P不具有p度量0,则以下条件成立。(i)对于三角形open_2〜P,AM相交co-AM低。 (因此,三角形open_2〜P的BPP和图同构问题较小。)(ii)如果三角形open_2〜Pnot = PH,则NP没有多项式大小的电路。

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