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• W3204206815 abstract "Cai and Hemachandra used iterative constant-setting to prove that Few $subseteq$ $oplus$P (and thus that FewP $subseteq$ $oplus$P). In this paper, we note that there is a tension between the nondeterministic ambiguity of the class one is seeking to capture, and the density (or, to be more precise, the needed nongappy-ness) of the easy-to-find used in iterative constant-setting. In particular, we show that even less restrictive gap-size upper bounds regarding the targets allow one to capture ambiguity-limited classes. Through a flexible, metatheorem-based approach, we do so for a wide range of classes including the logarithmic-ambiguity version of Valiant's unambiguous nondeterminism class UP. Our work lowers the bar for what advances regarding the existence of infinite, P-printable sets of primes would suffice to show that restricted counting classes based on the primes have the power to accept superconstant-ambiguity analogues of UP. As an application of our work, we prove that the Lenstra-Pomerance-Wagstaff Conjecture implies that all O(loglogn)-ambiguity NP sets are in the restricted counting class $rm RC_{PRIMES}$." @default.
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• W3204206815 date "2021-09-29" @default.
• W3204206815 modified "2023-09-27" @default.
• W3204206815 title "Gaps, Ambiguity, and Establishing Complexity-Class Containments via Iterative Constant-Setting" @default.
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