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UID:/NewsandEvents/Archives/2017/newsitem/8317/2--
 -3-March-2017-Consequence-and-Paradox-between-Trut
 h-and-Proof-Tuebingen-Germany
DTSTAMP:20161031T141140
SUMMARY:Consequence and Paradox between Truth and 
 Proof, Tuebingen, Germany
DTSTART;VALUE=DATE:20170302
DTEND;VALUE=DATE:20170303
LOCATION:Tuebingen, Germany
DESCRIPTION:The notion of logical consequence has 
 been traditionally analysed as necessary truth-pre
 servation, and such an analysis is at the core of 
 contemporary model-theoretic approaches to semanti
 cs. An alternative approach to semantics is infere
 ntialism, according to which the notions of infere
 nce and proof should play a more fundamental role 
 than those of reference, truth and satisfaction in
  the construction of a semantic theory.  Inferenti
 alism has mostly been developed in opposition to t
 he more traditional semantic approach. However, th
 e tight relationships between the basic concepts i
 nvolved in the two approaches suggest a more compl
 ex interplay than mere opposition. Many of the cen
 tral notions (e.g. admissibility) and results (e.g
 . interpolation) in logic usually have both a mode
 l-theoretic and a proof-theoretic dimension. Moreo
 ver, the notions of truth and proof, when conceive
 d as the central notions of a theory of meaning, s
 hare many of their core features.  This complex in
 terplay between truth and proof can be found in cu
 rrent debates on paradoxes as well. Solutions to p
 aradoxes are motivated sometimes by traditional se
 mantic considerations, sometimes by considerations
  about the structural features of our inferential 
 practices. Plausibly, a thorough understanding of 
 paradoxes requires resources coming from both mode
 l-theoretic and inferential conceptions of languag
 e and meaning.  The aim of the workshop is to brin
 g together researchers working on different aspect
 s of logical consequence and paradoxes to exchange
  ideas and methods and discuss recent results.  If
  you would like to contribute a talk (30-45 minute
 s), then please send a one-page abstract to Luca T
 ranchini at cptp-cfp at informatik.uni-tuebingen.d
 e. The deadline for submission is 15 December 2016
 .
X-ALT-DESC;FMTTYPE=text/html:<div>\n  <p>The notio
 n of logical consequence has been traditionally an
 alysed as necessary truth-preservation, and such a
 n analysis is at the core of contemporary model-th
 eoretic approaches to semantics. An alternative ap
 proach to semantics is inferentialism, according t
 o which the notions of inference and proof should 
 play a more fundamental role than those of referen
 ce, truth and satisfaction in the construction of 
 a semantic theory.</p>\n\n  <p>Inferentialism has 
 mostly been developed in opposition to the more tr
 aditional semantic approach. However, the tight re
 lationships between the basic concepts involved in
  the two approaches suggest a more complex interpl
 ay than mere opposition. Many of the central notio
 ns (e.g. admissibility) and results (e.g. interpol
 ation) in logic usually have both a model-theoreti
 c and a proof-theoretic dimension. Moreover, the n
 otions of truth and proof, when conceived as the c
 entral notions of a theory of meaning, share many 
 of their core features.</p>\n\n  <p>This complex i
 nterplay between truth and proof can be found in c
 urrent debates on paradoxes as well. Solutions to 
 paradoxes are motivated sometimes by traditional s
 emantic considerations, sometimes by consideration
 s about the structural features of our inferential
  practices. Plausibly, a thorough understanding of
  paradoxes requires resources coming from both mod
 el-theoretic and inferential conceptions of langua
 ge and meaning.</p>\n\n  <p>The aim of the worksho
 p is to bring together researchers working on diff
 erent aspects of logical consequence and paradoxes
  to exchange ideas and methods and discuss recent 
 results.</p>\n</div><div>\n  <p>If you would like 
 to contribute a talk (30-45 minutes), then please 
 send a one-page abstract to Luca Tranchini at <a c
 lass="email" href="#">cptp-cfp<span class="at">&nb
 sp;at&nbsp;</span>informatik.uni-tuebingen.de</a>.
  The deadline for submission is 15 December 2016.<
 /p>\n</div>
URL:http://ls.informatik.uni-tuebingen.de/CPTP/
CONTACT:cptp-cfp at informatik.uni-tuebingen.de
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