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argentpepper

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15 Questions

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answers

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What are the consequences of $\mathsf{L}^2 \subseteq \mathsf{P}$?

Jan 20 '18 at 1:53 Michael Wehar 4,505

votes

answer

207

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Can $\log^k n$ alternations be simulated in $\mathsf{NC}^k$?

cc.complexity-theory complexity-classes structural-complexity

Dec 2 '16 at 8:50 Jan Johannsen 4,479

votes

answers

218

views

Is $\mathsf{NP}$ in $\mathsf{NNC}^1$?

cc.complexity-theory complexity-classes

Oct 30 '15 at 20:47 argentpepper 2,241

votes

answers

122

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What is the problem of finding a largest subset of smallest Kolmogorov complexity?

cc.complexity-theory it.information-theory kolmogorov-complexity

Aug 7 '15 at 20:15 argentpepper 2,241

votes

answer

182

views

What do you call the join of two optimization problems?

cc.complexity-theory optimization

Jul 24 '15 at 11:05 Peter Shor 23k

votes

answer

183

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What is the relationship between $\mathsf{PLS}$ and $\mathsf{APX}$?

cc.complexity-theory approximation-algorithms

May 25 '14 at 21:22 Rahul Savani 1,683

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answers

144

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Looking for an “additive” binary graph operation that preserves subgraphs of high degree

graph-theory

Jun 15 '13 at 3:55 argentpepper 2,241

votes

answers

323

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Does Dinur's proof of PCP Theorem imply a procedure for reconstructing a witness?

cc.complexity-theory approximation-hardness pcp

Apr 8 '13 at 19:17 argentpepper 2,241

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answers

views

What is the query and randomness complexity for very efficient PCPs?

cc.complexity-theory pcp

Feb 20 '13 at 22:02 argentpepper 2,241

votes

answers

402

views

Interesting PCP characterization of classes smaller than P?

cc.complexity-theory complexity-classes pcp

Jan 9 '13 at 20:38 argentpepper 2,241

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answers

176

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Complexity of computing logarithm of a prime power

cc.complexity-theory time-complexity nt.number-theory primes

Nov 11 '12 at 6:45 Community♦ 1

votes

answers

134

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What is the relationship between $\mathsf{L}$ reductions and $\mathsf{NC}$ reductions?

cc.complexity-theory dc.parallel-comp reductions

Jun 22 '12 at 18:27 argentpepper 2,241

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answer

673

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What is $\mathsf{NP}$ restricted to linear size witnesses?

cc.complexity-theory complexity-classes np

May 9 '12 at 20:50 Community♦ 1

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answer

963

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Does $\mathsf{EXP}=\mathsf{NEXP}$ imply $\mathsf{E}=\mathsf{NE}$?

cc.complexity-theory conditional-results nexp structural-complexity

Mar 26 '12 at 11:21 András Salamon 18.4k

votes

answer

299

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Approximation schemes for P-complete problems?

reference-request approximation-algorithms optimization

Feb 6 '12 at 16:40 argentpepper 2,241

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15 Questions

What are the consequences of $\mathsf{L}^2 \subseteq \mathsf{P}$?

Can $\log^k n$ alternations be simulated in $\mathsf{NC}^k$?

Is $\mathsf{NP}$ in $\mathsf{NNC}^1$?

What is the problem of finding a largest subset of smallest Kolmogorov complexity?

What do you call the join of two optimization problems?

What is the relationship between $\mathsf{PLS}$ and $\mathsf{APX}$?

Looking for an “additive” binary graph operation that preserves subgraphs of high degree

Does Dinur's proof of PCP Theorem imply a procedure for reconstructing a witness?

What is the query and randomness complexity for very efficient PCPs?

Interesting PCP characterization of classes smaller than P?

Complexity of computing logarithm of a prime power

What is the relationship between $\mathsf{L}$ reductions and $\mathsf{NC}$ reductions?

What is $\mathsf{NP}$ restricted to linear size witnesses?

Does $\mathsf{EXP}=\mathsf{NEXP}$ imply $\mathsf{E}=\mathsf{NE}$?

Approximation schemes for P-complete problems?