Barcelona, España
The Lambek calculus provides a foundation for categorical grammar in the form of a logic of concatenation. But natural language is characterized by dependencies which may also be non-concatenative. In this paper we present displacement calculus, a generalization of Lambek calculus, which preserves the good proof-theoretic properties of the latter while embracing discontinuity and subsuming continuity. We illustrate linguistic applications and prove Cut-elimination, the subformula property, and decidability.
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