The Minimal Logically-Defined NP-Complete Problem
Résumé
We present an NP complete defined by an existential monadic second order formula over functional structures that : 1 is minimal under several syntactic criteria 2 is unique for such restrictions, up to renamings and symmetries ; our reductions and proofs are surprisingly very elementary and simple in comparison with some recent similar results classifying existential second-order formulas over relational structures according to their ability either to express NP complete problems only PTIME ones
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