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Main description:
Until recently, most linguistic theories as well as theories of cognition have avoided use of the notion of continuity. At the moment, however, several linguistic trends, sharing a preoccupation with semantico-cognitive problems (e.g. cognitive grammars, 'psychomechanics', 'enunciative theories'), are trying to go beyond the constraints imposed by discrete approaches. At the same time, mathematical (e.g. differential geometry and dynamical systems) and computer science tools (e.g. connectionism) have been proposed that can be used for modelling of continuous linguistic…mehr

Produktbeschreibung
Main description:
Until recently, most linguistic theories as well as theories of cognition have avoided use of the notion of continuity. At the moment, however, several linguistic trends, sharing a preoccupation with semantico-cognitive problems (e.g. cognitive grammars, 'psychomechanics', 'enunciative theories'), are trying to go beyond the constraints imposed by discrete approaches. At the same time, mathematical (e.g. differential geometry and dynamical systems) and computer science tools (e.g. connectionism) have been proposed that can be used for modelling of continuous linguistic phenomena.
In this volume, linguists, philosophers, mathematicians and computer scientists discuss which semantic phenomena (linked to the lexicon, to grammatical theories or to syntactic structures) call for continuous models and which formalisation tools can contribute to the development of such models. The first part of the book is devoted to linguistic issues, the second part deals with modelling issues.
Many important questions are raised in the discussion, for instance: Is continuity just a convenient representation of gradual yet discrete facts, or is it an intrinsic characteristic of semantic phenomena? How can the introduction of continuity be reconciled with a methodology based on the falsifiability of theories? What is the link between continuity and Gestalt theory? Can linguistic continuity be accounted for by mathematical models? What about statistical models? How can continuity be implemented on a digital and therefore discrete machine?

Table of contents:
- Preface
- I. Linguistic Issues
- The limits of continuity
- Continuity and modality
- Continuum in cognition and continuum in language
- Is there continuity in syntax?
- The use of computer corpora in the textual demonstrability of gradience in linguistic categories
- A 'continuous definition' of polysemous items
- The challenges of continuity for a linguistic approach to semantics
- II. Modelling Issues
- What kind of models do we need for the simulation of understanding?
- Continuity, cognition and linguistics
- Reflections on Hansjakob Seiler's continuum
- Attractor syntax
- A discrete approach based on logic simulating continuity in lexical semantics
- Coarse coding and the lexicon
- Continuity, polysemy and representation
- The use of continuity in modelling semantic phenomena