Finite-State Complexity and the Size of Transducers

Computer Science – Formal Languages and Automata Theory

Scientific paper

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In Proceedings DCFS 2010, arXiv:1008.1270

Scientific paper

10.4204/EPTCS.31.6

Finite-state complexity is a variant of algorithmic information theory obtained by replacing Turing machines with finite transducers. We consider the state-size of transducers needed for minimal descriptions of arbitrary strings and, as our main result, we show that the state-size hierarchy with respect to a standard encoding is infinite. We consider also hierarchies yielded by more general computable encodings.

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