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BEGIN:VEVENT
DTSTAMP:20260605T204441Z
DTSTART;TZID=Europe/Istanbul:20150625T040000
DTEND;TZID=Europe/Istanbul:20150630T120000
SUMMARY:Non-Classical Abstract Logics
UID:20260609T221452Z-iCalPlugin-Grails@philevents-web-bd7db559-gt5qm
TZID:Europe/Istanbul
LOCATION:İstanbul\, Turkey
DESCRIPTION:<p>Non-Classical Abstract Logics<br> <br> Workshop organized by:<br> <br> Fabien Schang(National Research Institute\, Higher School of Economics\, Moscow)<br> <br> and<br> <br> James Trafford(University for the Creative Arts at Epsom\, London)<br> <br> Keynote speaker: Joao Marcos<br> Federal University of Rio Grande do Norte\, Brazil<br> <br> <br> According to the "classical" view\, logic is a theory of consequence \,<br> where Cn is taken to be either a relation between sets of formulas in a<br> language L or an operator on formulas. By "classical" here\, we do not mean<br> the view of logic which is defined by a semantic model with only two<br> truth-values (truth and falsity). Rather\, we mean the broader sense in which<br> the foundations of a logic have to do with a basic relation of<br> truth-preservation. This workshop will question this view\, and investigate<br> alternatives.<br> <br> There are a number of suggestions available in the literature regarding what<br> shape such a non-classical "abstract logic" might take. For example\, from<br> the point of view of semantics\, Shramko and Wansing suggest a generalized<br> theory of truth-values and entailment relations which do not solely preserve<br> truth. From the point of view of dialogue\, reasoning and inferentialism\, a<br> number of authors (e.g. Dutilh-Novaes\; Restall\; Ripley) both investigate the<br> foundations of logical deduction and question the centrality of<br> truth-preservation in the construction of logical systems.<br> <br> We think that there are three predominant attitudes that can be identified<br> in the investigation of the abstract properties of logical systems. The<br> first contends that every logical system has ultimately to do with different<br> ways to preserve truth from premises to conclusion. The second questions the<br> centrality of truth and makes room for more relations of consequence between<br> premises and conclusion. Finally\, the third is even more radical by<br> questioning the very relation of consequence. Should the latter always be<br> seen as a cornerstone in any abstract study of logic? In this vein\,<br> falsification\, and relations of rejection\, have been studied on a equal<br> footing with truth-preservation (e.g. S&amp\;#322\;upecki\, Skura). Such investigations<br> may be understood as initiating a broader view of logical relations that<br> could lead to a more comprehensive reflection on the discipline. In this<br> regard\, consequence\, rejection\, inference\, or even mere difference (in the<br> context of a wider reading of the logical concept of opposition) may be<br> considered to be equally basic notions to investigate the foundations of logic.</p>\n<p>schang.fabien@voila.fr</p>
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