This thesis is a contribution to the research program ‘toposes as bridges’ introduced in [12], which aims at developing the unifying potential of the notion of Grothendieck topos as a means for relating different mathematical theories to each other through topos-theoretic invariants. The general methodology outlined therein is applied here to study already existing categorical equivalences of particular interest arising in the field of many-valued logics and also to produce new ones. The original content of the disseration is contained in [22], [21] and [23]... [edited by Author]

MV-algebras, Grothendieck toposes and applications / Anna Carla Russo , 2016 May 31., Anno Accademico 2014 - 2015. [10.14273/unisa-724].

MV-algebras, Grothendieck toposes and applications

Russo, Anna Carla
2016

Abstract

This thesis is a contribution to the research program ‘toposes as bridges’ introduced in [12], which aims at developing the unifying potential of the notion of Grothendieck topos as a means for relating different mathematical theories to each other through topos-theoretic invariants. The general methodology outlined therein is applied here to study already existing categorical equivalences of particular interest arising in the field of many-valued logics and also to produce new ones. The original content of the disseration is contained in [22], [21] and [23]... [edited by Author]
31-mag-2016
Matematica
MV-algebras
Toposes
Lattice-ordered abelian groups
Caramello, Olivia
Di Nola, Antonio
Gehrke, Mai
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11386/4924345
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