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| Content Provider | Springer Nature Link |
|---|---|
| Author | Naik, A.V. Selman, A.L. |
| Copyright Year | 1998 |
| Abstract | We prove that P = NP follows if for some $ k > 0 $ , the class $ {\rm PF}^{\rm NP}_{tt} $ of functions that are computable in polynomial time by nonadaptively accessing an oracle in NP is effectively included in PFNP[k⌈log n⌉— 1], the class of functions that are computable in polynomial k⌈log n⌉— 1 queries to an oracle in NP.¶We draw several observations and relationships between the following two properties of a complexity class $ \cal C $ : whether there exists a truthtable hard p-selective language for $ \cal C $ , and whether polynomially-many nonadaptive queries to $ \cal C $ can be answered by making O(log n)-many adaptive queries to $ \cal C $ (in symbols, whether $ {\rm PF}^{\cal C}_{tt} \subseteq {\rm PF}^{\cal C}[O({\rm log}\,n)] $ ). Among these, we show that if there exists an NP-hard p-selective set under truth-table reductions, then $ {\rm PF}^{\rm NP}_{tt} \subseteq {\rm PF}^{\rm NP}[O({\log}\,n)] $ . However, if $ {\cal C} \supseteq {\rm ZPP}^{\rm NP} $ , then these two properties are equivalent. |
| Starting Page | 169 |
| Ending Page | 187 |
| Page Count | 19 |
| File Format | |
| ISSN | 10163328 |
| Journal | Computational complexity |
| Volume Number | 8 |
| Issue Number | 2 |
| e-ISSN | 14208954 |
| Language | English |
| Publisher | Birkhäuser Verlag |
| Publisher Date | 1999-11-01 |
| Publisher Place | Basel |
| Access Restriction | One Nation One Subscription (ONOS) |
| Content Type | Text |
| Resource Type | Article |
| Subject | Theoretical Computer Science Computational Theory and Mathematics Computational Mathematics |
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