| Oded Goldreich. Modern cryptography, probabilistic proofs and pseudo-randomness, volume 17 of Algorithms and Combinatorics. Springer-Verlag, 1999. |
....are NP complete under log m . 15 Proof. The containment proofs are similar to that of Theorem 6.2, but before applying Lemma 5.7 we select nondeterministically a deterministic prs by deleting some of the rules of the originally given prs. The claim follows since MA = 9 Delta coRP [Gol99] Hardness for poly[ Delta] is proven by giving a logspace many one reduction from the sum of subset problem SOS (problem SP13 in [GJ79, p. 223] to poly[ Delta] as follows: Let m; b 1 ; b m ; c 2 N n f0g. Define the prs S by S = def Gamma fx 1 ; x n g; fx n 1 ; x n m ....
O. Goldreich. Modern Cryptography, Probabilistic Proofs and Pseudorandomness, volume 17 of Algorithms and Combinatorics. Springer Verlag, Berlin Heidelberg, 1999.
No context found.
Oded Goldreich. Modern cryptography, probabilistic proofs and pseudo-randomness, volume 17 of Algorithms and Combinatorics. Springer-Verlag, 1999.
No context found.
Oded Goldreich. Modern cryptography, probabilistic proofs and pseudo-randomness, volume 17 of Algorithms and Combinatorics. Springer-Verlag, 1999.
No context found.
Oded Goldreich. Modern cryptography, probabilistic proofs and pseudo-randomness, volume 17 of Algorithms and Combinatorics. Springer-Verlag, 1999.
No context found.
Oded Goldreich. Modern cryptography, probabilistic proofs and pseudo-randomness, volume 17 of Algorithms and Combinatorics. Springer-Verlag, 1999.
No context found.
Oded Goldreich. Modern cryptography, probabilistic proofs and pseudo-randomness, volume 17 of Algorithms and Combinatorics. Springer-Verlag, 1999.
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