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Hierarchies in independence and inclusion logic with strict semantics (1401.3232v1)

Published 14 Jan 2014 in math.LO and cs.LO

Abstract: We study the expressive power of fragments of inclusion and independence logic defined by restricting the number k of universal quantifiers in formulas. Assuming the so-called strict semantics for these logics, we relate these fragments of inclusion and independence logic to sublogics ESO_f(k\forall) of existential second-order logic, which in turn are known to capture the complexity classes NTIME_{RAM}(nk).

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