Explore tweets tagged as #cccomplexitytheory
Parity and $AC^0$ https://t.co/SzIH6vEfDa
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NTIME(n^k) ≠ DTIME(n^k) ? https://t.co/RVMjFsjUXB
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$\mathsf{NL}$ vs. $\mathsf{AC}^1$ https://t.co/ilVCx8vjVF
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Oracle relative to which BPP = EXP https://t.co/XpXbB4KYkC
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SC^2 algorithms for st-connectivity https://t.co/oK0NiyOZ95
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Is $PSPACE$ believed to be different than $PP$? https://t.co/gUip73l23y
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Concrete family of propositional formulas https://t.co/okmz9sCRDM
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Can you answer this? Relationship b/w $QMA$ and $QCMA$ https://t.co/epv5V2N683
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Circuits with oracles vs. Turing Machines with oracles https://t.co/pRW07XXYA5
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Interactive proofs for levels of the polynomial hierarchy https://t.co/UOEB1cVNXZ
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Can you answer this? Complexity of Computing Shannon Entropy https://t.co/8vRaOIUrpF
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Is the 3-coloring problem NP-hard on graphs of maximal degree 3? https://t.co/ckrgIrF4ii
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Encoding of finite automata in Intersection Non-Emptiness problem https://t.co/mpUUCvzcVk
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Can you answer this? MIP with bounded communication between provers https://t.co/NMUSCvBfwo
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Intersection non-emptiness problem over regular expressions and NFA https://t.co/Q29ivVdTrs
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Complexity of convertibility in simply typed λ-calculus with sums https://t.co/FnZd0Ti8kT
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Cobham's Result on Efficient Computations https://t.co/0QjZEGk7Ki
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Can you answer this? Advances in complexity by studying particular problems https://t.co/Q4ZbmzH8qi
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Can you answer this? Complexity of a problem related to Friedman's TREE(k) function? https://t.co/JFDWKWDtAU
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Bounty offered: Unclear proof step in Feder and Greene's 1988 paper showing NP-Hardness o... https://t.co/u1QJUCwcwK
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