proof complexity造句

例句与造句

1. With Paul Beame, she also wrote a survey of proof complexity.
2. His main research areas are mathematical logic, complexity theory and proof complexity.
3. A second question about proof complexity is whether a method is more efficient than another.
4. Proof complexity measures the efficiency of a method in terms of the size of the proofs it produces.
5. His main research areas are complexity theory and proof complexity, with excursions into programming language semantics, parallel computation, and artificial intelligence.
6. It's difficult to find proof complexity in a sentence. 用proof complexity造句挺难的
7. In mathematical logic, he has made contributions to proof theory ( epsilon calculus, proof complexity ) and to modal and many-valued logic, especially G鰀el logic.
8. Some of the major areas of proof theory include structural proof theory, ordinal analysis, provability logic, reverse mathematics, proof mining, automated theorem proving, and proof complexity.
9. One of the searches has to eventually come up with an answer . ) Apart from decidability, explicit bases of admissible rules are useful for some applications, e . g . in proof complexity.
10. They proved that the existence of a proof system in which every true formula has a short proof is equivalent to NP = coNP . Cook co-authored a book with his student Phuong The Nguyen in this area titled " Logical Foundations of Proof Complexity ".
11. He made another major contribution to the field in his 1979 paper, joint with his student Robert A . Reckhow, " The Relative Efficiency of Propositional Proof Systems ", in which they formalized the notions of p-simulation and efficient propositional proof system, which started an area now called propositional proof complexity.
12. Impagliazzo's contributions to the field of computational complexity include : the construction of a pseudorandom number generator from any one-way function, his proof of Yao's XOR lemma via " hard core sets ", his work on break through results in propositional proof complexity, such as the exponential size lower bound for constant-depth Hilbert proofs of the pigeonhole principle and the introduction of the polynomial calculus system, his work on connections between computational hardness and derandomization, and a recent break-through work on the construction of multi-source seedless extractors.