A Deterministic Terminating Sequent Calculus for Gödel-Dummett logic
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A Deterministic Terminating Sequent Calculus for Gödel-Dummett logic
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| Id. |
46387971 |
| Idioma |
inglés
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| Titulo |
A Deterministic Terminating Sequent Calculus for Gödel-Dummett logic |
| Autor(es) |
Roy Dyckhoff Godel-dummett Logic |
| Localización |
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.31.8533
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| Versión |
1.0 |
| Estado |
Final
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| Descripción |
We give a short proof-theoretic treatment of a terminating contraction-free calculus G4-LC for the zero-order Godel-Dummett logic LC. This calculus is a slight variant of a calculus given by Avellone et al, who show its completeness by model-theoretic techniques. In our calculus, all the rules of G4-LC are invertible, thus allowing a deterministic proof-search procedure. Keywords: sequent calculus, contraction-free, terminating, Godel-Dummett logic 1 Introduction In previous work [9] the author gave a "contraction-free calculus" for zero-order intuitionistic logic IPL; following [21] we call this calculus G4ip. It has the property that root-first proof search terminates, thus allowing easy implementation without a loop-checker. See [9] for further history of this calculus, developed independently by Hudelmaier [16] and others, and with ideas from Vorob'ev's 1950 work (presented later in [22]). We now call this a "terminating" calculus to distinguish it from other "contraction-free c... |
| Tipo |
application/postscript |
| Tipo de recurso |
Texto Narrativo
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| Tipo de Interactividad |
Expositivo
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| Nivel de Interactividad |
muy bajo
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Estudiante
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| Estructura |
Atomic |
| Coste |
no
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| Copyright |
sí
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Metadata may be used without restrictions as long as the oai identifier remains attached to it. |
| Formatos |
application/postscript |
| Requerimientos técnicos |
Browser: Any |
| Relación |
[IsBasedOn] http://www-theory.dcs.st-and.ac.uk/~rd/publications/IGPL-1/dyckhoff.ps
[References] 10.1.1.46.7414
[References] 10.1.1.10.6972
[References] 10.1.1.43.8533
[References] 10.1.1.36.6159
[References] 10.1.1.30.8986
[References] 10.1.1.36.6495
[References] 10.1.1.50.2229
[References] 10.1.1.64.8701
[References] 10.1.1.69.8663
[References] 10.1.1.46.9057
[References] 10.1.1.20.6861
[References] 10.1.1.7.3833
[References] 10.1.1.29.1902
[References] 10.1.1.123.4430
[References] 10.1.1.31.6610
[References] 10.1.1.96.3499
[References] 10.1.1.109.5062
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| Fecha de contribución |
24-jul-2009 |
| Contacto |
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