Algebra and Substructural Logics – Take  Schedule and Abstracts

نویسندگان

  • Daniele Mundici
  • George Metcalfe
  • Leonardo Cabrer
  • José Gil-Férez
  • Alberto Carraro
  • Antonio Ledda
  • Tomasz Kowalski
  • Francesco Paoli
  • Félix Bou
  • Simone Bova
  • Matthias Baaz
  • Norbert Preining
  • Christian Fermüller
  • Petr Cintula
  • Carles Noguera
  • Antonino Salibra
چکیده

09:20 09:30 Opening 09:30 10:10 Daniele Mundici Deductive interpolation in Łukasiewicz logic and amalgamation of MV-algebras 10:10 10:50 George Metcalfe Craig Interpolation for Semilinear Varieties 10:50 11:20 Break 11:20 12:00 Leonardo Cabrer, José Gil-Férez Leibniz Interpolation Properties 12:00 12:40 小野寛晰 (Hiroakira Ono) Regular completions of residuated lattices 12:40 14:10 Lunch break 14:10 14:50 林哲 (Zhe Lin) Finite Embeddability Property of S4 modal residuated groupoids 14:50 15:30 関隆宏 (Takahiro Seki) An Algebraic Proof of the -admissibility of Relevant Modal Logics 15:30 16:10 William Young,小野寛晰 (Hiroakira Ono) Modal substructural logics 16:10 16:40 Break 16:40 17:20 Alberto Carraro Resource combinatory algebras 17:20 18:00 Sándor Jenei,小野寛晰 (Hiroakira Ono) On involutive FLe algebras 18:00 19:30 Reception

برای دانلود رایگان متن کامل این مقاله و بیش از 32 میلیون مقاله دیگر ابتدا ثبت نام کنید

ثبت نام

اگر عضو سایت هستید لطفا وارد حساب کاربری خود شوید

منابع مشابه

Substructural Logics and Residuated Lattices — an Introduction

This is an introductory survey of substructural logics and of residuated lattices which are algebraic structures for substructural logics. Our survey starts from sequent systems for basic substructural logics and develops the proof theory of them. Then, residuated lattices are introduced as algebraic structures for substructural logics, and some recent developments of their algebraic study are ...

متن کامل

Interpolation Properties, Beth Definability Properties and Amalgamation Properties for Substructural Logics

This paper develops a comprehensive study of various types of interpolation properties and Beth definability properties for substructural logics, and their algebraic characterizations through amalgamation properties and epimorphisms surjectivity. In general, substructural logics are algebraizable but lack many of the basic logical properties that modal and superintuitionistic logics enjoy (cf. ...

متن کامل

Substructural Logics over Fl I: Algebraization, Parametrized Local Deduction Theorem and Interpolation

Substructural logics have received a lot of attention in recent years from the communities of both logic and algebra. We discuss the algebraization of substructural logics over the full Lambek calculus and their connections to residuated lattices, and establish a weak form of the deduction theorem that is known as parametrized local deduction theorem. Finally, we study certain interpolation pro...

متن کامل

Nonassociative Substructural Logics and their semilinear Extensions: Axiomatization and Completeness Properties

Substructural logics extending the full Lambek calculus FL have largely benefited from a systematical algebraic approach based on the study of their algebraic counterparts: residuated lattices. Recently, a non-associative generalization of FL (which we call SL) has been studied by Galatos and Ono as the logics of lattice-ordered residuated unital groupoids. This paper is based on an alternative...

متن کامل

EQ-logics with delta connective

In this paper we continue development of formal theory of a special class offuzzy logics, called EQ-logics. Unlike fuzzy logics being extensions of theMTL-logic in which the basic connective is implication, the basic connective inEQ-logics is equivalence. Therefore, a new algebra of truth values calledEQ-algebra was developed. This is a lower semilattice with top element endowed with two binary...

متن کامل

ذخیره در منابع من


  با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید

عنوان ژورنال:

دوره   شماره 

صفحات  -

تاریخ انتشار 2010