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Theoret. Informatics Appl. 38, 343-373 (2004)
DOI: 10.1051/ita:2004017
Comparing the succinctness of monadic query languages over finite trees
Martin Grohe and Nicole SchweikardtInstitut für Informatik, Humboldt-Universität Berlin, Germany; grohe@informatik.hu-berlin.de.; schweika@informatik.hu-berlin.de.
Abstract
We study the succinctness of monadic second-order logic and a variety
of monadic fixed point logics on trees. All these languages are known to have
the same expressive power on trees, but some can express the same
queries much more succinctly than others. For example, we show that, under
some complexity theoretic assumption, monadic second-order logic is
non-elementarily more succinct than monadic least fixed point logic,
which in turn is non-elementarily more succinct than monadic datalog.
Mathematics Subject Classification. 03B70, 68P15, 68Q45
© EDP Sciences 2004
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