Abstract

Approaches based on the idea generically called distributional learning have been making great success in the algorithmic learning of several rich subclasses of context-free languages and their extensions. Those language classes are defined by properties concerning string-context relation. In this paper, we present a distributional learning algorithm for conjunctive grammars with the k-finite context property (k-fcp) for each natural number k. We also compare our result with the closely related work by Clark et al. (JMLR 2010) [5] on learning some context-free grammars using contextual binary feature grammars (cbfgs). We prove that the context-free grammars targeted by their algorithm have the k-fcp. Moreover, we show that every exactcbfg has the k-fcp, too, while not all of them are learnable by their algorithm. Clark et al. conjectured a learning algorithm for exact cbfgs should exist. This paper answers their conjecture in a positive way.

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