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	<description>Mind, Language &#38; Action Group</description>
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		<title>The 2013 MLAG Graduate Conference &#8211; CALL FOR PAPERS</title>
		<link>http://mlag.up.pt/?p=1166</link>
		<comments>http://mlag.up.pt/?p=1166#comments</comments>
		<pubDate>Mon, 17 Jun 2013 11:47:59 +0000</pubDate>
		<dc:creator>Sofia Miguens</dc:creator>
				<category><![CDATA[Events]]></category>

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		<description><![CDATA[&#160; CALL FOR PAPERS The 2013 MLAG Graduate Conference in Philosophy &#160; The Mind, Language and Action Group invites submissions from graduate students for a conference hosted by the Institute of Philosophy at the University of Porto, to be held on the 21 and 22 of November, 2013. The theme of the conference is: Perception, [...]]]></description>
			<content:encoded><![CDATA[<p>&nbsp;</p>
<p style="text-align: center;"><strong>CALL FOR PAPERS</strong></p>
<p style="text-align: center;"><strong>The 2013 MLAG</strong></p>
<p style="text-align: center;"><strong>Graduate Conference in Philosophy</strong></p>
<p>&nbsp;</p>
<p>The Mind, Language and Action Group invites submissions from graduate students for a conference hosted by the Institute of Philosophy at the University of Porto, to be held on the 21 and 22 of November, 2013. The theme of the conference is: <strong>Perception, Thought and Judgment – Perspectives on Subjectivity. </strong></p>
<p>We encourage submissions in a broad range of philosophical traditions.</p>
<h3><strong>Keynote Speakers:</strong></h3>
<h4>Charles Travis</h4>
<p>Professor of Philosophy, King’s College &#8211; London</p>
<h4>Kenneth Westphal</h4>
<p>Professor of Philosophy, University of East Anglia</p>
<h4>The deadline for submission of papers is August 15, 2013.</h4>
<h3><strong> </strong></h3>
<h3><strong>Guidelines:</strong></h3>
<p>Submit papers to gcmlag@gmail.com by August 15, 2013. Papers should not exceed 4000 words and must be suitable for a 40-45 minute presentation. All submissions must be in PDF or Word formats. Papers should be prepared for blind review.</p>
<p>Submit a separate cover letter in PDF or Word format with the following details: name, paper, title, institutional affiliation, and contact information.</p>
<p>Authors must be current graduate students in philosophy. Co-authored papers are permitted if all authors are current graduate students.</p>
<p>Successful applicants will be contacted by August 31, 2013.</p>
<p>Send questions or concerns to <a href="mailto:gcmlag@gmail.com">gcmlag@gmail.com</a></p>
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		<title>Back to the Cartesian Intuition &#8211; Internalism, externalism and the mental, Prof. Gerhard Preyer</title>
		<link>http://mlag.up.pt/?p=1159</link>
		<comments>http://mlag.up.pt/?p=1159#comments</comments>
		<pubDate>Tue, 28 May 2013 15:33:13 +0000</pubDate>
		<dc:creator>Sofia Miguens</dc:creator>
				<category><![CDATA[Events]]></category>

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		<description><![CDATA[Please take note of the next MLAG Lecture Series with Prof. Gerhard Preyer: &#160; &#160; Lecture series &#8211; Unmediated Consciousness: Back to the Cartesian Intuition - Internalism, externalism and the mental Professor Gerhard Preyer Goethe University, Frankfurt am Main &#160; 30- 31 May &#124;  17h30 &#124;Sala do Departamento de Filosofia &#124; FLUP]]></description>
			<content:encoded><![CDATA[<p style="text-align: left;">Please take note of the next <em>MLAG Lecture Series</em> with Prof. Gerhard Preyer:</p>
<p style="text-align: left;">&nbsp;</p>
<p style="text-align: left;">&nbsp;</p>
<p style="text-align: center;"><strong><em>Lecture series &#8211; Unmediated Consciousness:</em></strong></p>
<h2 style="text-align: center;"><strong>Back to the Cartesian Intuition -</strong></h2>
<h2 style="text-align: center;"><strong>Internalism, externalism and the mental</strong></h2>
<p style="text-align: center;"><strong> </strong></p>
<h3 style="text-align: center;"><strong>Professor Gerhard Preyer </strong></h3>
<h3 style="text-align: center;">Goethe University, Frankfurt am Main</h3>
<p style="text-align: center;">&nbsp;</p>
<h4 style="text-align: center;"><strong>30- 31 May |  17h30 |Sala do Departamento de Filosofia | FLUP</strong></h4>
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		<title>A estrutura do conhecimento tácito em Polanyi</title>
		<link>http://mlag.up.pt/?article=a-estrutura-do-conhecimento-tacito-em-polanyi-2</link>
		<comments>http://mlag.up.pt/?article=a-estrutura-do-conhecimento-tacito-em-polanyi-2#comments</comments>
		<pubDate>Fri, 10 May 2013 11:06:34 +0000</pubDate>
		<dc:creator>Luísa Couto Soares</dc:creator>
		
		<guid isPermaLink="false">http://mlag.up.pt/?post_type=article&#038;p=1157</guid>
		<description><![CDATA[Conhecimento Tácito]]></description>
			<content:encoded><![CDATA[<p><a href="http://mlag.up.pt/wp-content/uploads/2013/05/Conhecimento-Tacito2.pdf">Conhecimento Tácito</a></p>
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		<title>The Bounds of Judgement</title>
		<link>http://mlag.up.pt/?project=the-bounds-of-judgement</link>
		<comments>http://mlag.up.pt/?project=the-bounds-of-judgement#comments</comments>
		<pubDate>Tue, 09 Apr 2013 16:22:20 +0000</pubDate>
		<dc:creator>Sofia Miguens</dc:creator>
		
		<guid isPermaLink="false">http://mlag.up.pt/?post_type=project&#038;p=1147</guid>
		<description><![CDATA[Research team: &#160; University of Porto: Sofia Miguens João Alberto Pinto Paulo Tunhas Tommaso Piazza Mattia Riccardi Susana Cadilha Eduardo Rego &#160; University of Santiago de Compostela: Juan Vázquez Concha Martínez José Miguel Sagüillo Luis Villegas Uxìa Rivas José Luis Falguera &#160; New University of Lisbon: Luísa Couto Soares Ana Falcato &#160; Consultants Charles Travis [...]]]></description>
			<content:encoded><![CDATA[<p><strong>Research team:</strong></p>
<p>&nbsp;</p>
<p><strong>University of Porto:</strong></p>
<p>Sofia Miguens</p>
<p>João Alberto Pinto</p>
<p>Paulo Tunhas</p>
<p>Tommaso Piazza</p>
<p>Mattia Riccardi</p>
<p>Susana Cadilha</p>
<p>Eduardo Rego</p>
<p>&nbsp;</p>
<p><strong>University of Santiago de Compostela:</strong></p>
<p>Juan Vázquez</p>
<p>Concha Martínez</p>
<p>José Miguel Sagüillo</p>
<p>Luis Villegas</p>
<p>Uxìa Rivas</p>
<p>José Luis Falguera</p>
<p>&nbsp;</p>
<p><strong>New University of Lisbon:</strong></p>
<p>Luísa Couto Soares</p>
<p>Ana Falcato</p>
<p>&nbsp;</p>
<p><strong>Consultants</strong></p>
<p>Charles Travis &#8211; KCL</p>
<p><a href="http://web.mac.com/cranetim/Tims_website/Contents.html">Tim Crane &#8211; University of Cambridge</a></p>
<p><a href="http://www2.warwick.ac.uk/fac/soc/philosophy/people/faculty/cassam/">Quassim Cassam &#8211; University of Warwick</a></p>
<p><a href="http://philosophy.uchicago.edu/faculty/benoist.html">Jocelyn Benoist &#8211; Université de Paris &#8211; Panthéon Sorbonne</a></p>
<p>&nbsp;</p>
<p><strong>Abstract: </strong>Taking Frege´s conception of judgment (Frege 1918, 1983, 1993) as a key, this project aims at understanding what it is to be a thinker. Its central proposal is the notion of ‘bounds of judgment’, i.e. the idea that there are limits for something to count as a judgment. Based on this proposal we intend to continue exploring the contrast between the subpersonal nature of cognition and the intersubjective and objective nature of thought, which lay at the core of former project <em>Rationality, Belief, Desire II &#8211; from cognitive science to philosophy </em>(POCI/FIL/55555/2004) (Miguens 2008). The specific issues regarding logic, mind, language and action to be approached according to this plan are identified below.</p>
<p>Judgment is a posture towards the world. A judgment fixes how the world would matter to its correctness; the world then does its mattering. This rough account is enough to point to some bounds within which some people have thought genuine judgments must remain.</p>
<p><strong>1. Emptiness of demands on the world.</strong> A posture may fail to be a judgment by failing to ask the world to matter in any substantive way. Wittgenstein once, or sometimes, had such an idea. One might suspect such failures in laws of logic, some of mathematics, paradoxes and definitions.  If, e.g., a law of logic would be true no matter what, as Frege thought, just how can the world speak to its correctness? (Travis 2006)</p>
<p><strong>2. Objects not sufficiently woven into the fabric of the world. </strong>A posture might fail to be judging because it is (ineliminably) towards something unfit to be an object of judgment. That is the case of what Frege termed ‘Vorstellungen’ (ideas). This raises a set of issues in philosophy of mind, and perception, such as: a) What sort of posture can we take to our own inner experience? Can it ever be an object of judgment? Does it make any sense, in alternative, to think of inner experience (and of perception) in terms of qualia? (Martin 2006, Travis 2009)</p>
<p><strong>3. Usurpation. </strong>a) Expressivism: From Hume on many philosophers have thought they detected, in various areas of discourse, putative judgements which were imposters. The trouble was that something—usually some sensibility parochial to us—seemed to usurp the world’s sole sway over the correctness of the posture. That sort of worry has arisen for ethics, aesthetics, and a host of other things. b) Alien thought: if, say, ethics were really a domain of judgment, then judging that there are ethical facts would have to rely on some parochial capacity: one available, perhaps, to thinkers like us; but not available to just any thinker, merely in virtue of being a thinker. So, to see how bad that is (Frege apparently took it to be bad enough), one might ask whether there could be judgments available to one sort of thinker but not another. Might alien judgment be utterly different from ours? Conversely, would judgment be at all possible without the benefit of (our) parochial capacities? (McDowell 1998)</p>
<p><strong>4. Articulation and Agency.</strong> A judgment is a (partial) articulation of a thinker’s posture towards the world. In turn, it is what is articulable into elements— we might call these concepts. It is interesting to ask just how essentially tied up with agency a posture towards the world must be to be articulable into judgments. It is sometimes said that to be a thinker is, essentially, to be an agent. It is seldom said what it means to say this, or why one should. Frege provides the basis for saying more and we want to develop it in this project. Here a leading question is: to what extent, if any, is a judgment obligated (if it is to be a judgment) to make the world matter to how agents conduct lives? b) The second question centres on the issue, raised by Frege, of whether, and in what sense, a judgment might have essential structure. How does a judgment differ, notably, from a vehicle for its expression (i.e. language) in the way it is (or is not) tied to particular articulations of it? (Travis 2008)</p>
<p>Building on Frege’s conception of judgment, the project intends to develop answers to each of the questions above. These should be explicitly contrasted with alternative answers arising from Kant’s conception of judgment (Longuesse 1998). We believe that Kant and Frege offer us utterly different conceptions of the nature of thought and thinkers, and of mind-dependence, and we believe this is important for the way contemporary philosophy sees itself through the viewpoint of its history (Floyd &amp; Shieh 2001).</p>
<p>Finally, it is an global objective of this project to use the question of the nature of judgment as a way of addressing the relations between apparently distant fields of philosophy, such as philosophy of logics, philosophy of mind and perception and moral philosophy. This, we believe, is essential if we want to fully understand what being a thinker is.</p>
<p>&nbsp;</p>
<p><strong>State of the art / Literature review</strong></p>
<p>This project arose from the conviction that Frege’ thought is of heuristic value for the issues regarding logic, mind, language and action on which the Porto-Santiago research team has been working for a number of years (for some recent results cf. Miguens 2008, Pinto 2007, Vazquez 2006, Martinez, Falguera, Saguillo 2007)). In thinking this we were very much influenced by Ch. Travis and by his wittgensteinian readings of Frege (or fregean readings of Wittgenstein) (Travis 2006, 2008).</p>
<p>Although the project has Frege as a reference, its main aim is not historical: what we are ultimately interested in is developing an approach to thought and cognition. Yet, we do have a concern with history, both with Frege scholarship and with Frege’s place in the history of contemporary analytic philosophy (Floyd &amp; Shieh). As for Frege scholarship, the whole project takes as starting references the work of important interpreters of Frege such as Dummett (1981, 1991), T. Burge (2001, 2005), C. Diamond (1991), T. Ricketts (2010), P. Sullivan (2005),W. Goldfarb (2001) as well as Ch. Travis (2006, 2008). Some of these authors use Frege to deal with questions regarding truth, thought, mind (Burge 2001, 2005, Travis 2006, Travis 2009a) some are particularly interested in Frege’s views on logics (Ricketts, Sullivan, Goldfarb), some in his influence on Wittgenstein (Diamond, Travis). All of this aspects are of interest to us in this project, in which our intent is to aplly the lessons of Frege’s conception of judgement to four main areas: philosophy of logic, philosophy of mind and perception, moral philosophy and issues regarding (and connecting) language and action. Thus the project engages with a number of ongoing discussions in different fields of philosophy, which we believe come together by our focus on judgment.</p>
<p>&nbsp;</p>
<p>Section ´Emptiness of demands on the world´ of the project is dedicated to the issue of judgment in the philosophy of logics. It starts from the way Frege (Frege 1983, 1993) himself addresses questions such as What is a law of logics? What is it for a law of logic to be true, if it is true? Are laws of logic a priori? If so, what does that mean?. The way Frege interpreters such as Dummett, Burge, Sullivan, Goldfarb and Ricketts see his positions will be our reference here. For Frege laws of logic are thoughts, they are not about how people reason. Yet people reason by making steps from thoughts to thoughts – what do the laws of logic tell us about the validity /invalidity of human reasoning? All these questions speak to members of the research team who work in history and philosophy of logics and mathematics (Martinez, Saguillo, Pinto, Rego). They will bring former work conceptions of the nature of logics (and mathematics), the nature of the a priori, relations between computation, information and reasoning (Martinez, Falguera Saguillo) inspired by authors ranging from Boole to H. Field and J. Corcoran to bear on our study of Frege on logic and judgment.</p>
<p>&nbsp;</p>
<p>Section ‘Objects not sufficiently woven in the fabric of the world’ is dedicated to the issue of judgment in philosophy of mind and perception. We think that if one looks carefully at Frege, one finds, among other things, a fertile philosophy of mind and perception (Frege 1918). So we intend to use Frege as guide of our approach to the current debate in the philosophy of mind and perception known under the name of ‘disjunctivism’ (Byrne &amp; Logue, Haddock &amp; McPherson, Szabo-Gendler &amp; Hawthorne). In particular, we want to assess Travis’ hypothesis that Frege is the ‘father of disjunctivism’. We are also particularly interested in understanding the disjunctivist approach as a critique of qualia and of representationalism in philosophy of mind (Putnam 1999, Martin 2006, Travis 2009b) – these are issues which have been at the center of the interests of the philosophers of mind in the group (Miguens 2002, Miguens 2008, Pinto 2007, Vazquez 2006).</p>
<p>&nbsp;</p>
<p>Section ‘Usurpation’ is centrally dedicated to the issue of judgement in moral philosophy – according to expressivist, non-cognitivist, positions in cases such as those of ethic judgments, these putative judgments are imposters, i.e. not real judgments, whose correctness is decided by how things are in the world, but rather mere expressions of emotional states of subjects (Travis 2006 McDowell 1998). We will build on previous work on McDowell (Miguens 2008) and on the idea of ‘the parochial’ (a main theme of Ch. Travis work, whose forthcoming (2010) OUP collection on Wittgenstein will bear that title) to develop an approach to the objectivity of moral judgments (here we have also been influenced by Putnam (Putnam 1992)).</p>
<p>&nbsp;</p>
<p>The central idea of section 5, ‘Articulation and Agency’, is the claim that thinkers are necessarily agents. This is the idea which connects contextualist positions in the philosophy of language (formulated for truth, thought and language, and thus for the ‘personal level’ of agents) with antirepresentationalist approaches to cognition (Noe 2004, Noe 2006) formulated for the subpersonal level. We will work on both language as action (as it appears in the contextualist side of the contextualism-anti-contextualism debate (Preyer &amp; Peter 2005)) and cognition as action, trying to explore relations between the two. In the background Travis occasion-sensitive conception of truth (see <em>Occasion sensitivity</em>, Travis 2008) and Noe’s proposal of mind as action. As a result of contrast (human) thinkers should appear as a specific kind of mind, yet sharing this ‘enacting’ characteristic with other kinds of minds. In this context we also want to consider the role of language in thought (Travis 2008).</p>
<p>&nbsp;</p>
<p>These are the sections of the project. In them, buiding on readings of Frege and of Frege on judgment we will be working on logics, mind, language, action. There is yet another strand in the project: the contrast bewteen Frege and Kant on judgment, where we will be guided by B. Longuesse’s work (Longuenesse) and its relevance for history of contemporary philosophy. We chose Frege for this project to help us in thinking about thinking to build a case against what we see as the dominance of a naturalized epistemology stance in philosophy of mind language and action in the last half of the 20<sup>th</sup> century (this was already an issue in Miguens 2002).</p>
<p>It is our conviction that some impasses in current analytic philosophy call for a look upon history (Floyd &amp; Shieh 2001, Putnam 1992, Putnam 1999) as a good route to new views. This is one reason for the project to center on Frege, a founding figure. The connection with more general history of contemporary philosophy we want to explore is the following: Frege began his career with a critique of Kant and he had Kant, and Kantians, in mind throughout his career. To a Kantian—certainly to his contemporaries—this may seem to be confined to a small, encapsulated, point—Kant’s conception of analyticity. As philosophy developed in the 20th century, maybe this is not such a small point. The way we see it, Frege was particularly concerned to attack idealism in its 19th century German form (‘transcendental’ or not).</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p><strong>References</strong></p>
<p>&nbsp;</p>
<p>Benoist, 2009, <em>Sens et sensibilité – l’intentionalité en contexte</em>, Paris, Cerf.</p>
<p>Burge, 2001, Frege on apriority, in Boghossian &amp; Peacocke 2001, <em>New Essays on the A Priori</em>, Cambridge MA, MIT Press.</p>
<p>Burge 2005, <em>Truth, Thought and Reason, Essays on Frege</em>, Oxford Oxford University Press.</p>
<p>Byrne and Logue 2009, <em>Disjunctivism &#8211; contemporary readings</em>, Cambridge MA, MIT Press</p>
<p>Dummett, 1981 <em>Frege Philosophy of Language</em>, Cambridge MA, Harvard University Press, 2nd edition</p>
<p>Dummett, 1991, <em>Frege and Other Philosophers,</em> Oxford, Oxford University Press</p>
<p>Diamond, Cora, 1991, <em>The Realist Spirit – Wittgenstein and the mind</em>, Cambridge MA, MIT Press.</p>
<p>Floyd e Shieh 2001, <em>Future Pasts – the analytic tradition in 20<sup>th</sup> century philosophy</em>, Oxford, Oxford University Press.</p>
<p>Frege 1983, N<em>achgelassene Shriften und wissenschftlicher Briefwechsel,</em> Hrsg. Von H. Hermes, K. Kambartel, F. Kaulbac, F. Meiner Verlag, Hamburg (Bd I und Bd II)</p>
<p>Frege 1993, <em>Logische Untersuchungen</em>, Gottingen, Vandenhoek und Ruprechet, Hrsg Gunther Patzig</p>
<p>Frege 1918, Der Gedanke, <em>Beitrage zur Philosophie des deutschen Idealismus</em>, 2, 58-77</p>
<p>Goldfard, 2001, Frege’s conception of logic, in Floyd and Shieh 2001</p>
<p>Haddock e McPherson 2008, <em>Disjunctivism – perception, action, knowledge</em>, Oxford, Oxford University Press.</p>
<p>Longuenesse, Béatrice, 1998, <em>Kant and the Capacity to judge – sensibility and discursivity in the transcendental analytic of the critique of pure reason</em>, , Princeton NJ, Princeton University Press.</p>
<p>McDowell, 1998, <em>Mind, Value and Reality</em>, Cambridge MA, Harvard University Press</p>
<p>Martin 2006, On Being Alienated, in Szabo-Gendler &amp; Hawthorne 2006</p>
<p>Noe 2004, <em>Action in Perception</em>, Cambridge MA, MIT Press</p>
<p>Noe 2006, Experience without the head, in Szabo-Gendler &amp; Hawthorne 2006</p>
<p>Preyer &amp; Peter 2005, <em>Contextualism in Philosophy</em>, Oxford, Oxford University Press.</p>
<p>Putnam, 1999, <em>The Threefold Cord: mind, body and world,</em> New York, Columbia University Press.</p>
<p>Putnam, 1992, <em>Renewing Philosophy</em>, Cambridge MA, Harvard University Press.</p>
<p>Ricketts, 2010, <em>The Cambridge Companion to Frege</em>, Cambridge, Cambridge University Press (forthcoming 2010, many papers available at authors websites)</p>
<p>Sullivan 2005, Metaperspectives and internalism in Frege, in M. Beaney and E. Reck, eds, <em>Frege: critical assessment</em>, London, Routledge, vol 2, 85-105</p>
<p>Szabo Gendler &amp; Hawthorne eds 2006, <em>Perceptual experience, </em>Oxford, Oxford University Press</p>
<p>Travis 2000, <em>Unshadowed Thought</em>, Cambridge MA, Harvard University Press</p>
<p>Travis 2004, The silence of the senses, <em>Mind</em>, 113, 449, 59-94</p>
<p>Travis 2006 Morally Alien Thought”, in <em>What Determines Content</em>, Tomas Marvan, ed., Newcastle: Cambridge Scholars Press, pp. 243—270.</p>
<p>Travis 2006 <em>Thought’s Footing</em>, Oxford, Oxford University Press</p>
<p>Travis 2008 <em>Occasion-Sensitivity &#8211; Selected Essays</em>, Oxford, Oxford University Press</p>
<p>Travis 2009a, Truth and Merit in M Gustafson &amp; R. Sorli eds. <em>New Essays on the philosophy of J L Austin</em>, forthcoming</p>
<p>Travis 2009b, Gazing Inward, A. O’Hear ed, Royal Institute of Philosophy Lectures for the year 2007/2008, forthcoming</p>
<p>&nbsp;</p>
<p><strong>Some former publications by members of the research team:</strong></p>
<p>&nbsp;</p>
<p>Martinez, Falguera e Saguillo, 2007 <em>Current Topics on Logic and Analytic Philosophy</em>, Santiago de Compostela, USC Publicacións.</p>
<p>Miguens 2002 <em>Uma Teoria Fisicalista do Conteúdo e da Consciência – D Dennett e os debates da filosofia da mente,</em> Porto, Campo das Letras.</p>
<p>Miguens 2008, <em>Será que a minha mente está dentro da minha cabeça? – da ciência cognitiva à filosofia (ensaios)</em>, Porto, Campo das Letras.</p>
<p>Pinto 2007 <em>Materialismo, superveniência e experiência – uma perspectiva sobre o problema da consciência na filosofia da mente</em>, Porto, Campo das Letras.</p>
<p>Vazquez 2007,<em> Mente y Mundo,</em> Madrid, Akal.</p>
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		<title>Rationality Belief, Desire II &#8211; from cognitive science to philosophy (POCI/FIL/55555/2004)</title>
		<link>http://mlag.up.pt/?project=rationality-belief-desire-ii-from-cognitive-science-to-philosophy-pocifil555552004</link>
		<comments>http://mlag.up.pt/?project=rationality-belief-desire-ii-from-cognitive-science-to-philosophy-pocifil555552004#comments</comments>
		<pubDate>Tue, 09 Apr 2013 16:14:37 +0000</pubDate>
		<dc:creator>Sofia Miguens</dc:creator>
		
		<guid isPermaLink="false">http://mlag.up.pt/?post_type=project&#038;p=1146</guid>
		<description><![CDATA[Abstract: The main aim of this project is to understand the difference between the stances of cognitive science and philosophy in approaching the nature of mind. We will try to do that by focusing on attempts to develop a theory of rationality, both within philosophy and cognitive science. Like in the group´s former project (RBD1, [...]]]></description>
			<content:encoded><![CDATA[<p><strong>Abstract</strong>: The main aim of this project is to understand the difference between the stances of cognitive science and philosophy in approaching the nature of mind. We will try to do that by focusing on attempts to develop a theory of rationality, both within philosophy and cognitive science. Like in the group´s former project (RBD1, R&amp;D Unit 502 sub-project), we take a theory of rationality to include (i) a description or characterization of the factors at play on occasions when agents move from certain beliefs to others, add or eliminate beliefs from their corpus of beliefs, or opt for a course of action from several alternatives, based on a set of beliefs and desires; (ii) a set of hypotheses about the way we decide about correctness criteria when we talk of rightness or rationality of beliefs and actions; (iii) a set of hypotheses about the reasons why we want to know (if indeed we do) if our beliefs are true and our reasoning and actions rational. While in project RBD 1 we focused on agents’ motivation for action, conceived both from the point of view of philosophy and the point of view of cognitive science, our interest now lies in the relation between philosophy and cognitive science itself. We believe that a theory of rationality should have research in cognitive science (namely studies of reasoning, decision, emotion, theory of mind) as its starting point, yet should not be identified with that research. To defend this thesis we intend to select specific problems (concerning reasoning, decision, emotion, theory of mind) and compare specific approaches to those problems in cognitive science and in philosophy. In trying to make the relations and the differences between scientific studies of cognition and philosophy explicit, we will look for the work of philosophers such as D. Davidson, D. Dennett and J. Fodor as guidance.</p>
<p>&nbsp;</p>
<p><strong>Research Team:</strong></p>
<p>Sofia Miguens</p>
<p>João Alberto PInto</p>
<p>Paulo Tunhas</p>
<p>Luísa Couto Soares</p>
<p>José Manuel Curado</p>
<p>Sara Bizarro</p>
<p>Pedro Madeira</p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p><strong>Consultants:</strong></p>
<p>Stephen Stich (Rutgers)</p>
<p>Alvin Goldman (Rutgers)</p>
<p>Simon Backburn (Cambridge)</p>
<p>&nbsp;</p>
<p><strong> Publication:</strong></p>
<p><a href="http://mlag.up.pt/wp-content/uploads/2011/06/A44_2006.pdf">“Racionalidade, Crença, Desejo: um programa de investigação” / “Rationality, Belief, Desire: a research programme”, in Miguens &amp; Mauro (eds.), <em>Perspectives on Rationality</em>. Colecção MLAG Discussion Papers, vol. I, Porto, Faculdade de Letras da Universidade do Porto, 2006, pp. 13-57. (bilingual introduction to RBD II as a research programme)</a></p>
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		<title>Convergences – 21st century post-analytic and post-phenomenological philosophy of thought, mind and language</title>
		<link>http://mlag.up.pt/?project=convergences-%e2%80%93-21st-century-post-analytic-and-post-phenomenological-philosophy-of-thought-mind-and-language</link>
		<comments>http://mlag.up.pt/?project=convergences-%e2%80%93-21st-century-post-analytic-and-post-phenomenological-philosophy-of-thought-mind-and-language#comments</comments>
		<pubDate>Tue, 09 Apr 2013 16:07:33 +0000</pubDate>
		<dc:creator>Sofia Miguens</dc:creator>
		
		<guid isPermaLink="false">http://mlag.up.pt/?post_type=project&#038;p=1145</guid>
		<description><![CDATA[Phenomenology and analytic philosophy on the nature of thought, mind and language (2007-2010) Principal Investigator: Sofia Miguens &#160; In this project we aim at exploring prospects for a 21st century post-analytic and post-phenomenological philosophy of thought, mind and language. The project involves a strong component of history of 20th century philosophy, in both traditions, a [...]]]></description>
			<content:encoded><![CDATA[<h3>Phenomenology and analytic philosophy on the nature of thought, mind and language (2007-2010)</h3>
<p>Principal Investigator: Sofia Miguens</p>
<p>&nbsp;</p>
<p>In this project we aim at exploring prospects for a 21st century  post-analytic and post-phenomenological philosophy of thought, mind and  language. The project involves a strong component of history of 20th  century philosophy, in both traditions, a working out of genealogies,  and a critique of the caricatures of analytic and continental philosophy  as being, respectively, anti-metaphysical and scietificist and  antiscientificist. We will look at work of authors on both sides who  have been proposing theoretically challenging readings of the history of  20th century philosophy, namely those of the Harvard based B. Dreben  school (Floyd &amp; Shieh 2001), and also J. Benoît. (Bemoit 2005). Work  on the history of philosophy around B. Dreben is emblematic of a rising  of historic consciousness within the analytic tradition, which is  generally seen as anhistorical by its adversaries. B. Dreben has also  claimed that the analytic tradition ended with Wittgenstein and Quine,  and part of our intention in this project is to assess that claim. The  project will focus on specific issues which make comparisons possible,  such the nature (and limits) of intentionality, starting wih the way it  was approached in the times of Frege /Husserl, the status of perception  vs language in the analysis of meaning, psychology/philosophy relations  and the reasons for rejecting psychologism, (P. Engel ) and the  realism/anti-realism debate. We will also try to formulate and assess  accusations of idealism to analytic linguistic philosophy. Throughout  the project, we will pay especial attention to those philosophers such  as L. Wittgenstein, J. McDowell and H. Putnam who already exemplify in  their writings some of the convergences we are looking for.<br />
<strong>Collaborators:</strong> Pedro Alves (UL), André  Barata (UBI), Urbano Sidoncha (UBI), Rui Sampaio (Uaç))</p>
<p><strong>Publications:</strong></p>
<p><a href="http://ifilosofia.up.pt/ifilosofia/gfmc/?p=publications&amp;a=ver&amp;id=162">Miguens &amp; Teles, Aparência e Realidade, Lisboa, Colibri, 2010.</a></p>
<p><a href="http://www.edi-colibri.pt/Detalhes.aspx?ItemID=1420">Link to publisher (COLIBRI)</a></p>
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		<title>Conversations on Practical Rationality and Human Action</title>
		<link>http://mlag.up.pt/?project=conversations-on-practical-rationality-and-human-action-2</link>
		<comments>http://mlag.up.pt/?project=conversations-on-practical-rationality-and-human-action-2#comments</comments>
		<pubDate>Tue, 09 Apr 2013 16:04:01 +0000</pubDate>
		<dc:creator>Sofia Miguens</dc:creator>
		
		<guid isPermaLink="false">http://mlag.up.pt/?post_type=project&#038;p=1144</guid>
		<description><![CDATA[&#160; &#160; Sponsored by: FLAD - Fundação Luso-Americana para o Desenvolvimento &#160; The main aim of project “Conversations on Practical Rationality” is a volume of interviews focusing on philosophy of action and exploring its direct links to moral philosophy, moral psychology and the philosophy of economics. The structure of the book will be the following: [...]]]></description>
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" alt="" width="615" height="166" /></p>
<p>&nbsp;</p>
<p>&nbsp;</p>
<p>Sponsored by: FLAD - Fundação Luso-Americana para o Desenvolvimento</p>
<p>&nbsp;</p>
<p>The main aim of project “Conversations on Practical Rationality” is a volume of interviews focusing on philosophy of action and exploring its direct links to moral philosophy, moral psychology and the philosophy of economics.</p>
<p>The structure of the book will be the following: a) an introductory article by the editors, presenting an overview of the field, in which the central questions of philosophy of action are explained in a way that is acessible to students but also useful for a more advanced audience; b) interviews with the authors, presenting each with (common) basic questions about the field, then exploring questions related to their own work), c) concluding remarks, taking up issues from the interviews.</p>
<p>&nbsp;</p>
<p><strong>Confirmed participating authors</strong> are: Alfred Mele, John Broome, Michael Bratman, Michael Smith, Joshua Knobe, Daniel Hausman, Hugh McCann, George Ainslie and George Schueler.</p>
<p>&nbsp;</p>
<p><strong>The 6 general introductory questions are the following:</strong></p>
<p>1) In your view, what are the most central (or important) problems in the philosophy of action?</p>
<p>2) For some or all of the problems below – action, agency, agent – what do they contrast with most significantly?</p>
<p>3) Which of these are liable to be rational/irrational?</p>
<p>4) In what sense is the thing to do to be decided by what is rational? Are there limits of rationality?</p>
<p>5) What explains action and how? What is the role of deliberation in rationality?</p>
<p>6) How is akrasia possible (if you think it is)?</p>
<p>The general specific question is the following:</p>
<p>7) How do you think your own work has contributed to the field ? What do you think are your most important contributions? What are your plans for future research?</p>
<p>&nbsp;</p>
<p>Each chapter of the book will be devoted to one author, who will be asked the 6 general questions and the specific question.</p>
<p>The authors whom we chose to interview make it clear that it is our intention to provoke a juxtaposition between purely conceptual philosophy of action and issues arising from economics and cognitive science – i.e., research from empirical areas. This is a dialogue which we believe can be fruitful, without distorting our central purpose of outlining the state of the art in the philosophy of action. Also, it serves our other main purpose with the book which is to strengthen relations between people working in the fields of Philosophy, Economics and Psychology.</p>
<p>We thought about a way to make this book appealing, in addition, of course, to the interest arising from the subject itself. That is why we decided there should be a moment in the editorial process in which the interviewees have access to each other’s answers and are encouraged to post comments, objections, questions and answers – this happens in a private blog (to which only the interviewees and the editors have access). This should make the editorial process richer and promote a greater interaction among the authors.</p>
<p>Research team: Sofia Miguens, Carlos Mauro, Susana Cadilha.</p>
<p>Principal Investigator: Sofia Miguens</p>
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		<title>Philosophy of Mind – an Anthology</title>
		<link>http://mlag.up.pt/?project=philosophy-of-mind-%e2%80%93-an-anthology</link>
		<comments>http://mlag.up.pt/?project=philosophy-of-mind-%e2%80%93-an-anthology#comments</comments>
		<pubDate>Tue, 09 Apr 2013 15:39:20 +0000</pubDate>
		<dc:creator>Sofia Miguens</dc:creator>
		
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		<description><![CDATA[This is a Porto &#8211; Rio de Janeiro (UFRJ) collaborative Project: MLAG /CEFM &#8211; Centro de Ética e Filosofia da Mente da UFRJ (2008-2010) This project is taking place as part of the research agenda of MLAG (Mind, Language and Action Group of the Institute of Philosophy of University of Porto) in collaboration with Centro [...]]]></description>
			<content:encoded><![CDATA[<p>This is a Porto &#8211; Rio de Janeiro (UFRJ) collaborative Project: <strong>MLAG /CEFM &#8211; <a href="http://www.ifcs.ufrj.br/cefm/index.html">Centro de Ética e Filosofia da Mente da UFRJ</a> (2008-2010)</strong><br />
This project is taking place as part of the research agenda of MLAG  (Mind, Language and Action Group of the Institute of Philosophy of  University of Porto) in collaboration with Centro de Ética e Filosofia  da Mente (UFRJ – Universidade Federal do Rio de Janeiro).</p>
<p><strong>Editors and translators:</strong></p>
<p>Miguel Ámen, Departamento de Filosofia e Instituto de Filosofia (MLAG), Universidade do Porto (editor)</p>
<p>Maria Clara Dias, Departamento de Filosofia e Centro de Ética e Filosofia da Mente, UF-RJ, Rio de Janeiro, Brasil (editor)</p>
<p>Vítor Guerreiro, Departamento de Filosofia e Instituto de Filosofia (MLAG), Universidade do Porto (translator)</p>
<p>Sofia Miguens, Departamento de Filosofia e Instituto de Filosofia (MLAG), Universidade do Porto (editor and translator)</p>
<p>João Alberto Pinto Departamento de Filosofia e Instituto de Filosofia (MLAG), Universidade do Porto (editor)</p>
<p>&nbsp;</p>
<p>We are currently working on a Philosophy of Mind anthology to be published both in a Portuguese and a Brazilian edition. This is a reference work, which we believe is much needed. It will be extremely useful in Portuguese-speaking academic philosophy. We believe it may also reach a wider audience.</p>
<p>&nbsp;</p>
<p><strong>The contents selected for translation are the following:</strong></p>
<ol>
<li>Raymond  M. Smullyan, An Unfortunate      Dualist.</li>
<li>Hilary Putnam, Brains and      Behavior</li>
<li>U.T. Place, Is Consciousness a Brain Process?</li>
<li>Hilary Putnam, The Nature of Mental States.</li>
<li>Ned Block, Troubles with Functionalism (excerpt).</li>
<li>Donald Davidson, Mental Events.</li>
<li>Donald Davidson, Material Mind</li>
<li>Jerry A. Fodor, Special Sciences.</li>
<li>Jaegwon Kim, Multiple Realization and the      Metaphysics of Reduction.</li>
<li>Thomas Nagel, What Is It Like To Be a Bat</li>
<li>Frank Jackson, Epiphenomenal      Qualia.</li>
<li>Saul A. Kripke, Naming and Necessity (excerpt).</li>
<li>Joseph Levine, Materialism and Qualia: The      Explanatory Gap.</li>
<li>Paul M. Churchland, The Rediscovery of Light.</li>
<li>Colin McGinn, Can We Solve the Mind-Body Problem?</li>
<li>Paul M. Churchland, Eliminative Materialism and      the Propositional Attitudes.</li>
<li>Jerry Fodor, The Persistence of Attitudes</li>
<li>Alan Turing, Computing Machinery and      Intelligence.</li>
<li>John Haugeland, Semantic Engines: An Introduction      To Mind Design.</li>
<li>John R. Searle, Minds, Brains and Programs</li>
</ol>
<p>&nbsp;</p>
<p>Principal Investigator: Sofia Miguens (Project internal to the Institute of Philosophy)</p>
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