Publicidad

Publicidad

becas.universia.netBiblioteca.Net

Buscar recursos:

Buscador Google

Combinators and Structurally Free Logic

Descargar SCORM

Este recurso ha sido solicitado 1 veces (0 veces en los últimos 31 días).

Para poder solicitar este recurso debe identificarse como usuario de la biblioteca

 
Ver

Detalles del recurso

Marcadores Sociales
Combinators and Structurally Free Logic
Id. 46485120
Idioma inglés
Titulo Combinators and Structurally Free Logic
Autor(es) J. Michael Dunn
Robert K. Meyer
Localización http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.37.7520
Versión 1.0
Estado Final
Descripción A "Kripke-style" semantics is given for combinatory logic using frames with a ternary accessibility relation, much as in the Routley-Meyer semantics for relevance logic. We prove by algebraic means a completeness theorem for combinatory logic, by proving a representation theorem for "combinatory posets." A philosophical interpretation is given of the models, showing that an element of a combinatory poset can be understood simultaneously as a set of states and as a set of (untyped) actions on states. This double interpretation allows for one such element to be applied to another (including itself). Application turns out to be modeled the same way as "fusion" in relevance logic. We also introduce "dual combinators" that apply from the right. We then explore relationships to some well-known substructural logics, showing that each can be embedded into the structurally free, non-associative Lambek calculus, with the embedding taking a theorem # to a statement of the form # # #, where # i...
Tipo application/postscript
Palabras clave combinatory logic
Tipo de recurso Texto Narrativo
Tipo de Interactividad Expositivo
Nivel de Interactividad muy bajo
Audiencia Estudiante
Profesor
Autor
Estructura Atomic
Coste no
Copyright
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://www3.oup.co.uk/igpl/Volume_05/Issue_04/ps/dunn.ps.gz
[References] 10.1.1.116.2392
[References] 10.1.1.50.9674
[References] 10.1.1.57.1260
[References] 10.1.1.22.6179
[References] 10.1.1.117.3217
[References] 10.1.1.42.9498
Fecha de contribución 27-oct-2009
Contacto

Valoración de los usuarios

No hay ninguna valoración para este recurso. Sea el primero en valorar este recurso.