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DEGREE BOUNDS ON POLYNOMIALS AND RELATIVIZATION THEORY

机译:多项式和相对化理论的界

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摘要

We demonstrate the applicability of the polynomial degree bound technique to notions such as the nonexistence of Turing-hard sets in some relativized world, (non)uniform gap-definability, and relativized separations. This way, we settle certain open questions of Hemaspaandra, Ramachandran & Zimand [HRZ95] and Fenner, Fortnow & Kurtz [FPK94], extend results of Hemaspaandra, Jain & Vereshchagin [HJV93] and construct oracles achieving desired results.
机译:我们证明了多项式级绑定技术对诸如相对论世界中不存在图灵硬集,(非)一致的间隙可定义性和相对论分离等概念的适用性。这样,我们解决了Hemaspaandra,Ramachandran和Zimand [HRZ95]和Fenner,Fortnow&Kurtz [FPK94]的某些公开问题,扩展了Hemaspaandra,Jain和Vereshchagin [HJV93]的结果,并构建了获得预期结果的Oracle。

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