propositional proof system造句

例句与造句

1. Other areas which he has contributed to include bounded arithmetic, bounded reverse mathematics, and lower bounds in propositional proof systems.
2. Other areas which he has contributed to include bounded arithmetic, bounded reverse mathematics, complexity of higher type functions, complexity of analysis, and lower bounds in propositional proof systems.
3. Different propositional proof system for theorem proving in propositional logic, such as the sequent calculus, the cutting-plane method, resolution, the DPLL algorithm, etc . produce different proofs when applied to the same formula.
4. A propositional proof system is called " p-optimal " if it " p "-simulates all other propositional proof systems, and it is " optimal " if it simulates all other pps.
5. A propositional proof system is called " p-optimal " if it " p "-simulates all other propositional proof systems, and it is " optimal " if it simulates all other pps.
6. It's difficult to find propositional proof system in a sentence. 用propositional proof system造句挺难的
7. 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.
8. 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.
9. A propositional proof system is a certificate-verifier for membership in TAUT . Existence of a polynomially bounded propositional proof system means that there is a verifier with polynomial-size certificates, i . e ., TAUT is in NP . In fact these two statements are equivalent, i . e ., there is a polynomially bounded propositional proof system if and only if the complexity classes NP and coNP are equal.
10. A propositional proof system is a certificate-verifier for membership in TAUT . Existence of a polynomially bounded propositional proof system means that there is a verifier with polynomial-size certificates, i . e ., TAUT is in NP . In fact these two statements are equivalent, i . e ., there is a polynomially bounded propositional proof system if and only if the complexity classes NP and coNP are equal.
11. A propositional proof system is a certificate-verifier for membership in TAUT . Existence of a polynomially bounded propositional proof system means that there is a verifier with polynomial-size certificates, i . e ., TAUT is in NP . In fact these two statements are equivalent, i . e ., there is a polynomially bounded propositional proof system if and only if the complexity classes NP and coNP are equal.