Abstract

In this paper we discuss lower and upper bounds for the tape complexity of Turing machines which recognize some classes of Szilard languages. The main results are as follows: $\log n$ is the optimal tape bound for on-line deterministic Turing machines which recognize Szilard languages of context-free grammars, and it is also the optimal tape bound for off-line deterministic Turing machines which recognize leftmost Szilard languages of phrase structure grammars. The Szilard language of an arbitrary phrase structure grammar is a deterministic context-sensitive language.

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