[Iris] Last CFR: Workshop on Truth, University of Vienna (27+28 September)

LAST CALL FOR REGISTRATION Workshop on Truth, Definability and Quantification into Sentence Position [in person and online via Zoom] 27 and 28 September 2024, University of Vienna Jointly organised by Max Kölbel, Julio de Rizzo and Benjamin Schnieder Speakers: Cheryl Misak, Poppy Mankowitz, Paul Horwich, Peter Fritz, Wolfgang Künne, Arvid Båve, Torsten Odland, Bradley Armour-Garb & James Woodbridge For more information, abstracts and registration visit: https://truth-workshop.phl.univie.ac.at/ [there have been slight changes to the programme] For those unable to attend in person, there will be the possibility to join passively via Zoom. If you would like to attend the workshop via Zoom, please contact us via e-mail: truthwien(a)gmail.com Workshop description: Can truth be defined? Frege argued that it couldn't. Ramsey argued that defining it would be easy if only we had an analysis of judgement. Today Horwich claims that truth cannot be defined explicitly because doing so would require quantification into sentence position and such quantification is not coherent. Instead he proposes a "minimal theory" of truth, which comprises all the unproblematic instances of the equivalence schema. Künne, by contrast, argues that quantification into sentence position is coherent and may actually be part of some natural languages. Künne uses such quantification to define truth explicitly: ∀x (x is true iff ∃p ((x is the proposition that p) & p)). Or in English: a representation (belief, assertion etc) is true just if things are as it represents them as being. Künne claims also to find this definition in Frank Ramsey's posthumous work, which, as an exegetical claim, is not uncontroversial. Is truth definable? Is propositional quantification coherent? Do natural languages involve propositional quantification, and in what sense? What do the answers to these questions mean for philosophical attempts to define or explain truth? Is truth redundant if explicitly definable? Not redundant if not explicitly definable? We are interested in these and related questions (broadly conceived). This workshop is supported by the FWF Cluster of Excellence project "Knowledge in Crisis", the FWF project "Truth is Grounded in Facts" and the University of Vienna.