In lieu of an abstract, here is a brief excerpt of the content:Journal of the History of Philosophy 41.3 (2003) 426-427 [Access article in PDF] Timothy Smiley, editor. Mathematics and Necessity: Essays in the History of Philosophy. New York: Oxford University Press, 2000. Pp. ix + 166. Cloth, $35.00.Mathematics and Necessity contains essays by M. F. Burnyeat, Ian Hacking, and Jonathan Bennett based on lectures given to the British Academy in 1998. All concern the history of the philosophical treatment of (...) mathematics, necessity, or both, although there is no single thread running through all three essays.Burnyeat focuses on Plato's understanding of mathematics in the Republic, making use of the Timeaus in particular to defend his interpretation. Plato claimed that in the ideal society mathematics should be studied for a full ten years, which many have thought excessive. To explain it, Burnyeat argues that the role of mathematics is pervasive: ethics and politics are mathematical, because in Plato's view mathematics is a constitutive part of ethical understanding. On Burnyeat's interpretation, goodness is part of the objective world, and mathematics is a science of values. The link between mathematics and goodness in the objective world is forged by the concord, harmony, and unity of proportions, which express the goodness of the Divine Craftsman's beneficent design. Proportions are both intrinsically good and the proper study of mathematics.Burnyeat explains why Plato thinks abstract kinematics (the pure non-sensible counterpart to astronomy) and abstract harmonics lead to knowledge of the good. Abstract kinematics concerns the "harmony of the spheres" described in the Republic. Drawing heavily on the Timeaus, Burnyeat argues that the circular motions of the spheres are motions in the intelligence of the world soul and that there are similar motions in human souls. The world soul and human souls are spatial and have circular motions (invisibility and intangibility make them incorporeal). Souls are the most important subject matter of abstract harmonics—the study of good proportions. A soul that understands the various mathematical disciplines and their relations takes on the harmony and hence goodness of the world soul. Such a soul serves as a model for organizing the social world, a model which properly trained rulers can use to shape a community. Burnyeat's well-argued essay is compelling and exciting. [End Page 427]Ian Hacking's views provide a great contrast to Burnyeat's Plato. Hacking conducts a phenomenological inquiry into why some philosophers have become obsessed by mathematics as a source of philosophical inspiration. He holds that mathematics concerns a relatively minor part of human culture and that the influence of mathematics on philosophy is pernicious; he even describes it as an infection.Hacking examines the views of six philosophers: Plato, Leibniz, Mill, Descartes, Lakatos, and Wittgenstein. Hacking's assessment of the six philosophers is at times disputable, but it is also interesting and stimulating, and serves his phenomenological inquiry.Hacking traces philosophy's infection by mathematics to two factors. A mathematical proof can be perspicuous; that is, a proof can be "grasped," which requires seeing directly why something must be true and being able to recapitulate it. A mathematical proof can also anticipate facts about the world. He thinks that these two factors affect us in two ways: they give us the idea of a priori knowledge, and they dazzle us into unreasoned conviction in proofs. One might respond that, setting aside the feeling proofs give us, we are still justified in being impressed by them. Hacking argues that much of what impresses is based on a misunderstanding of their nature, which he attempts to correct.According to Hacking, a mathematical demonstration involves shifts of meaning that analytically bind the proof and the theorem it establishes. They thereby mutually support each other and provide what he calls self-authentication. The correctness of the proof is supported by the "analytified" truth of the theorem and the theorem is considered true because proven.This bootstrapping feature of mathematical proofs supports Hacking's deflationary account of necessity. Hacking suggests that the "must" of logical necessity rests upon our unwillingness to accept empirical counter-examples to the... (shrink)

Daniel Sutherland - Kant on Arithmetic, Algebra, and the Theory of Proportions - Journal of the History of Philosophy 44:4 Journal of the History of Philosophy 44.4 533-558 Muse Search Journals This Journal Contents Kant on Arithmetic, Algebra, and the Theory of Proportions Daniel Sutherland Kant's philosophy of mathematics has both enthralled and exercised philosophers since the appearance of the Critique of Pure Reason. Neither the Critique nor any other work provides a sustained and focused account (...) of his mature views on mathematical cognition, forcing readers to glean what they can from disparate contexts. Despite these hurdles, Kant's views have been of great interest to philosophers of mathematics. They have also been of interest to philosophers wishing to understand Kant's philosophy more generally, since Kant maintains that mathematical judgments are synthetic a priori and that the type of synthesis underlying mathematics is the same as that underlying the perception of objects . Our understanding of Kant's views has been greatly improved during the last four decades by work on Kant's philosophy of mathematics. Despite these advances, however, I think the recent work has largely neglected the importance of Kant's theory of magnitudes and the extent to which that theory is influenced by the Eudoxian theory of proportions presented in Euclid's Elements. As a consequence, an important feature of Kant's.. (shrink)

In theCritique of Pure Reason,Kant argues for two principles that concern magnitudes. The first is the principle that ‘All intuitions are extensive magnitudes,’ which appears in the Axioms of Intuition ; the second is the principle that ‘In all appearances the real, which is an object of sensation, has an intensive magnitude, that is, a degree,’ which appears in the Anticipations of Perception. A circle drawn in geometry and the space occupied by an object such as a book are paradigm (...) examples of extensive magnitudes, while the intensity of a light is a paradigm example of an intensive magnitude. These principles justify and explain the possibility of applying mathematics to objects of experience. The Axioms principle also explains the possibility of any mathematical cognition at all. (shrink)

The aggregate EIRP of an N-element antenna array is proportional to N 2. This observation illustrates an effective approach for providing deep space networks with very powerful uplinks. The increased aggregate EIRP can be employed in a number of ways, including improved emergency communications, reaching farther into deep space, increased uplink data rates, and the flexibility of simultaneously providing more than one uplink beam with the array. Furthermore, potential for cost savings also exists since the array can be formed using (...) small apertures. (shrink)

Kant's Critique of Pure Reason makes important claims about space, time and mathematics in both the Transcendental Aesthetic and the Axioms of Intuition, claims that appear to overlap in some ways and contradict in others. Various interpretations have been offered to resolve these tensions; I argue for an interpretation that accords the Axioms of Intuition a more important role in explaining mathematical cognition than it is usually given. Appreciation for this larger role reveals that magnitudes are central to Kant's philosophy (...) of mathematics and to the part that intuition plays in it. (shrink)

This paper examines the role of Kant's theory of mathematical cognition in his phoronomy, his pure doctrine of motion. I argue that Kant's account of how we can construct the composition of motion rests on the construction of extended intervals of space and time, and the representation of the identity of the part–whole relations the construction of these intervals allow. Furthermore, the construction of instantaneous velocities and their composition also rests on the representation of extended intervals of space and time, (...) reflecting the general approach to instantaneous velocity in the eighteenth century. (shrink)

Despite the importance of Kant's claims about mathematical cognition for his philosophy as a whole and for subsequent philosophy of mathematics, there is still no consensus on his philosophy of arithmetic, and in particular the role he assigns intuition in it. This inquiry sets aside the role of intuition for the nonce to investigate Kant's conception of natural number. Although Kant himself doesn't distinguish between a cardinal and an ordinal conception of number, some of the properties Kant attributes to number (...) can be characterized as cardinal or ordinal. This essay argues that Kant's conception of number includes both cardinal and ordinal elements; it suggests that the cardinal elements provide the basis of a conception of number in general, while the ordinal elements contribute to specifying the exact size of particular collections. In considering these elements, roles for intuition begin to emerge, setting the stage for a reevaluation of the role of intuition in Kant's arithmetic. (shrink)

There is evidence in Kant of the idea that concepts of particular numbers, such as the number 5, are derived from the representation of units, and in particular pure units, that is, units that are qualitatively indistinguishable. Frege, in contrast, rejects any attempt to derive concepts of number from the representation of units. In the Foundations of Arithmetic, he softens up his reader for his groundbreaking and unintuitive analysis of number by attacking alternative views, and he devotes the majority of (...) this attack to the units view, with particular attention to pure units. Since Frege, the units view has been all but abandoned. Nevertheless, the idea that concepts of number are derived from the representation of units has a long history, beginning with the ancient Greeks, and was prevalent among Frege's contemporaries. I am not interested in resurrecting the units view or in righting wrongs in Frege's criticisms of his contemporaries. Rather, I am interested in the program of deriving concepts of number from pure units and its history from Kant to Frege. An examination of that history helps us understand the units view in a way that Frege's criticisms do not, and in the process uncovers important features of both Kant's and Frege's views. I will argue that, although they had deep differences, Kant and Frege share assumptions about what such a view would require and about the limits of conceptual representation. I will also argue that they would have rejected the accounts given by some of Frege's contemporaries for the same reasons. Despite these agreements, however, there is evidence that Kant thinks that space and time play a role in overcoming the limitations of conceptual representation, while Frege argues that they do not. (shrink)

Equality, similarity and congruence are essential elements of Kant’s theory of geometrical cognition; nevertheless, Kant’s account of them is not well understood. This paper provides historical context for treatments of these geometrical relations, presents Kant’s views on their mathematical definitions, and explains Kant’s theory of their cognition. It also places Kant’s theory within the larger context of his understanding of the quality-quantity distinction. Most importantly, it argues that the relation of equality, in conjunction with the categories of quantity, plays a (...) pivotal and wide-ranging role in Kant’s account of mathematical cognition. (shrink)

1 Evidence-based policy requires researchers to provide the answers to ecological questions that are of interest to policy makers. To find out what those questions are in the UK, representatives from 28 organizations involved in policy, together with scientists from 10 academic institutions, were asked to generate a list of questions from their organizations. 2 During a 2-day workshop the initial list of 1003 questions generated from consulting at least 654 policy makers and academics was used as a basis for (...) generating a short list of 100 questions of significant policy relevance. Short-listing was decided on the basis of the preferences of the representatives from the policy-led organizations. 3 The areas covered included most major issues of environmental concern in the UK, including agriculture, marine fisheries, climate change, ecosystem function and land management. 4 The most striking outcome was the preference for general questions rather than narrow ones. The reason is that policy is driven by broad issues rather than specific ones. In contrast, scientists are frequently best equipped to answer specific questions. This means that it may be necessary to extract the underpinning specific question before researchers can proceed. 5 Synthesis and applications. Greater communication between policy makers and scientists is required in order to ensure that applied ecologists are dealing with issues in a way that can feed into policy. It is particularly important that applied ecologists emphasize the generic value of their work wherever possible. (shrink)

Kant’s Construction of Nature marks a major milestone in Kant scholarship. Friedman draws on over thirty years of research to make Kant’s deep engagement with Newtonian natural science accessible, and shows its relevance to Kant’s critical philosophy, especially the Critique of Pure Reason. Friedman has benefited from other excellent scholarship on Kant’s Metaphysical Foundations, but no other scholar combines such detailed textual analysis and understanding of the issues with a systematic presentation of the whole and its connection to Kant’s critical (...) philosophy.The MF is an extreme distillation of Kant’s views on a complex set of topics, but Friedman writes exceptionally clearly, and includes.. (shrink)

Kant's Mathematical World aims to transform our understanding of Kant's philosophy of mathematics and his account of the mathematical character of the world. Daniel Sutherland reconstructs Kant's project of explaining both mathematical cognition and our cognition of the world in terms of our most basic cognitive capacities. He situates Kant in a long mathematical tradition with roots in Euclid's Elements, and thereby recovers the very different way of thinking about mathematics which existed prior to its 'arithmetization' in the (...) nineteenth century. He shows that Kant thought of mathematics as a science of magnitudes and their measurement, and all objects of experience as extensive magnitudes whose real properties have intensive magnitudes, thus tying mathematics directly to the world. His book will appeal to anyone interested in Kant's critical philosophy -- either his account of the world of experience, or his philosophy of mathematics, or how the two inform each other. (shrink)

The way in which mathematics relates to experience has deeply engaged philosophers from the scientific revolution to the present. It has strongly influenced their views on epistemology, mathematics, science, and the nature of reality. Kant's views on the nature of mathematics and its relation to experience both influence and are influenced by his epistemology, and in particular the distinction Kant draws between concepts and intuitions. My dissertation contributes to clarifying the role of intuition in Kant's theory of mathematical cognition. It (...) focuses in particular on Kant's theory of magnitudes. This theory explains the applicability of mathematics to experience while bridging his philosophy of mathematics and his philosophy of science; it is therefore central. Kant's views on magnitudes, however, have been neglected. ;The dissertation divides into four parts. It begins by analyzing Kant's concept of magnitude and the closely related concepts of quanta, quantitas, quantity and number. These clarifications lay the groundwork for reconstructing and evaluating Kant's views. ;Understanding Kant's theory of mathematical cognition requires understanding how the quantitative forms of judgment and the categories of quantity are employed in mathematics. I argue for an interpretation that reflects the influence of 18$\sp{\rm th}$ Century metaphysics on Kant's thought, and reveals Kant's attempt to find a place for a mathematical conception of the world within that metaphysics. ;I also examine Kant's arguments for two fundamental properties of space--infinite divisibility and unlimited extent. I argue that intuition plays a perceptual role that can only be understood within the context of Kant's theory of imagination. ;Finally, I argue that according to Kant, a homogeneous manifold in intuition is required to represent composition and a mathematical version of the part/whole relation. The dissertation uses a modern understanding of the properties of relations to analyze the part/whole relations Kant refers to in his logic, and contrast them with the part/whole relations in his theory of magnitudes. Modern measurement theory aids in identifying Kant's insights into the conditions for the applicability of mathematics to experience. Kant's insights constitute an important part of his views on the role of intuition in mathematics. (shrink)

Symposium discussion on Todd Moody's `Conversations with Zombies' , by Owen Flanagan, Thomas Polger, Daniel C. Dennett, Guven Guzeldere, Jaron Lanier, John McCarthy, Selmer Bringsjord, Mary Midgley, Avshalom C. Elitzur, Keith Chandler, David Hodgson and Charles T. Tart, with response from Todd C. Moody.

Book Reviews in this article Baptism and Resurrection: Studies in Pauline Theology against its Graeco‐Roman Background. By A.J.M. Wedderburn. Meaning and Truth in 2 Corinthians. By Frances Young and David Ford. Jesus and God in Paul's Eschatology. By L. Joseph Kreitzer. The Acts of the Apostles : By Hans Conzelmann. The Genesis of Christology: Foundations for a Theology of the New Testament. By Petr Pokorny. The Incarnation of God: An Introduction to Hegel's Theological Thought as Prolegomena to a Future Christology. (...) By Hans Küng, translated by J.R. Stephenson. The Incarnation: Collected Essays in Christology. By Brian Hebblethwaite. Models for God: Theology for an Ecological, Nuclear Age. By Sallie McFague. Pp. xv, 224, London, SCM Press, 1987, £8.50 Symbol and Sacrament: A Contemporary Sacramental Theology. By Michael G. Lawler. The Sacrifice We Offer: The Tridentine Dogma and its Reinterpretation. By David N. Power. New Eucharistic Prayers: An Ecumenical Study of their Development and Structure. Edited by Frank C. Senn. To Join Together: The Rite of Marriage. By Kenneth W. Stevenson. Company of Voices: Daily Prayer and the People of God. By George Guiver. The Long‐Legged Fly. By Don Cupitt. Approaches to Auschwitz. By Richard L. Rubenstein and John K. Roth. Natural Law and Justice. By Lloyd L. Weinreb. Christian Morality: The Word Becomes Flesh. By Josef Fuchs S.J., translated by Brian McNeil. Medicine in Contemporary Society: King's College Studies 1986–87. Edited by Peter Byrne. Military Ethics: Guidelines for Peace and War. By N. Fotion and G. Elfstrom. Choice: The Essential Element in Human Action. By Alan Donagan. Persons and Personality: A Contemporary Inquiry. Edited by Arthur Peacocke and Grant Gillet. The Rationality of Emotion. By Ronald de Sousa. The Psychology of Personality: An Epistemological Inquiry. By James T. Lamiell. Aesthetics: An Introduction to the Philosophy of Art. By Anne Sheppard. The Ascetic Element in Culture and Criticism. By Geoffrey Gait Harpham. Electric Language: A Philosophical Study of Word Processing. By Michael Heim. Education and Philosophical Anthropology: Toward a New View of Man for the Humanities and English. By David Holbrook. Evolution and the Humanities. By David Holbrook. Further Studies in Philosophical Anthropology. By David Holbrook. Women in Western Political Philosophy. Edited by Ellen Kennedy and Susan Mendus. The Light of the Soul: Theories of Ideas in Leibniz, Malebranche and Descartes. By Nicholas Jolley. Arnauld and the Cartesian Philosophy of Ideas. By Stephen M. Nadler. Later Medieval Philosophy : An Introduction. By John Marenbon. Either/Or. By Søren Kierkegaard, translated by Howard and Edna Hong, Princeton University Press, 1987: Vol. One, Wittgenstein. By A.C. Grayling. Questions on Wittgenstein. By Rudolf Haller. The False Prison: A Study of the Development of Wittgenstein's Philosophy. By David Pears, Oxford, Clarendon Press. Vol. One, The Later Wittgenstein: The Emergence of a New Philosophical Method. By S. Stephen Hilmy. Knowledge of God: Calvin, Einstein and Polanyi. By Iain Paul. Conceptual Change and Religious Practice with Special Reference to Jews in Britain and Israel. By Janice Williams. The World's Religions. Edited by Stewart Sutherland, Leslie Houlden, Peter Clarke and Friedhelm Hardy. Religions in Conversation: Christian Identity and Religious Pluralism. By Michael Barnes. Theravāda Buddhism, A Social History from Ancient Benares to Modem Colombo. By Richard Gombrich. Mahāyāna Buddhism, The Doctrinal Foundations. By Paul Williams. Hinduism in Great Britain: The Perpetuation of Religion in an Alien Cultural Milieu. Edited by Richard Burghart. The Way of the Black Messiah. By Theo Witvliet. The Meaning of Religious Conversion in Africa. By Cyril C. Okorocha. Common Ground: Christianity, African Religion and Philosophy. By Emmanuel K. Twesigye. Islamic Spirituality I: Foundations. Edited by Seyyed Hossein Nasr. The Great Cosmic Mother: Rediscovering the Religion of the Earth. By Monica Sjöö and Barbara Mor. Judaism and Christianity in the Age of Constantine. By J. Neusner. Language and the Worship of the Church. Edited by David Jasper and R.C.D. Jasper. The Urban Character of Christian Worship: The Origins, Development and Meaning of Stational Liturgy. By John E. Baldovin. Leontii Presbyteri Constantinopolitani Homiliae. Edited by Cornells Datema and Pauline Allen. Law, Sex and Christian Society in Medieval Europe. By James A. Brundage. Melchior Hoffman: Social Unrest and Apocalyptic Visions in the Age of Reformation. By Klaus D Alonso de Zorita: RoyalJudge and Christian Humanist, 1512–1585. By Ralph H. Vigil. Pedro Moya de Contreras: Catholic Reform and Royal Power in New Spain, 1571–1591. By Stafford Poole. Archbishop William Laud. By Charles Carlton. The Social History of Religion in Scotland since 1730. By Callum G. Brown. Pastors and Pluralism in Württemberg, 1918–1933. By David J. Diephouse. The Churches and the Third Reich, Vol. One: Preliminary History and the Time of Illusions, 1918–1934. By Klaus Scholder. Reforming Fundamentalism. Fuller Seminary and the New Evangelicalism. By George M. Marsden. The Hellenistic Philosophers Vol. II: Greek and Latin Texts with Notes and Bibliography. By A.A. Long and D.N. Sedley. Prayers of the Eucharist: Early and Reformed. Edited by R.C.D. Jasper and G. J. Cuming. The Way of Paradox: Spiritual Life as Taught by Meister Eckhart. By Cyprian Smith. Meister Eckhart: The Man from whom God Hid Nothing. Edited by Ursula Fleming. The Spiritual Exercises of St Ignatius Loyola: A New Translation. Translated by Elisabeth Meier Tetlow. Courtfield and the Vaughans: An English Catholic Inheritance. By Mary Vaughan. Trinity College, Washington D.C.: The First Eighty Years, 1897–1977. By Columba Mullaly. John Henry Newman on the Idea of Church. By Edward Jeremy Miller. Journey from Paradise: Aft Athos and the Interior Life. By Ralph Harper. (shrink)

Kant’s Mathematical World (KMW) is a strikingly original, richly detailed account of Kant’s philosophy of mathematics as a reckoning with the long-held understa.

In this lengthy book, Daniel Sutherland proposes to rectify our long neglect of Kant's theory of mathematics by means of both historical and systematic analyses. This is a worthy undertaking, since the scope and significance of that theory were lost from view during the twentieth century.

The cries of Lamentations are desperate, wailing up from the darkest side of human existence. They will not be silenced. Lament harasses those who oppress and calls all to justice—even God.

It is common to hear talk of the aim of belief and to find philosophers appealing to that aim for numerous explanatory purposes. What belief 's aim explains depends, of course, on what that aim is. Many hold that it is somehow related to truth, but there are various ways in which one might specify belief 's aim using the notion of truth. In this article, by considering whether they can account for belief 's standard of correctness and the epistemic (...) norms governing belief, I argue against certain prominent specifications of belief 's aim given in terms of truth, and advance a neglected alternative. (shrink)

The _Physics_ is a foundational work of western philosophy, and the crucial one for understanding Aristotle's views on matter, form, essence, causation, movement, space, and time. This richly annotated, scrupulously accurate, and consistent translation makes it available to a contemporary English reader as no other does—in part because it fits together seamlessly with other closely associated works in the New Hackett Aristotle series, such as the _Metaphysics_, _De Anima_, and forthcoming _De Caelo_ and _On Coming to Be and Passing Away_. (...) Eventually the series will include all of Aristotle's works. Sequentially numbered endnotes provide the information most needed at each juncture, while a detailed Index of Terms indicates places where focused discussion of key notions occurs. An illuminating general Introduction describes the book that lies ahead, explaining what sort of work it is and what sorts of evidence it relies on. (shrink)

This essay considers the reliability and proper role of authorial intention in the interpretation of figurative language and argues that, even in cases of metaphor and irony, the meaning of a text must remain logically independent of the intent of its historical author. Irony and metaphor have been broadly considered to be the most problematic cases for the anti-intentionalist approach to interpretation. The arguments in this essay address standard intentionalist arguments and, in the end, defend a sort of hypothetical intentionalism (...) that is, in all significant respects, anti-intentionalist. (shrink)

The notion that eukaryotes are ancestrally sexual has been gaining attention. This idea comes in part from the discovery of sets of “meiosis‐specific genes” in the genomes of protists. The existence of these genes has persuaded many that these organisms may be engaging in sex, even though this has gone undetected. The involvement of sex in protists is supported by the view that asexual reproduction results in the accumulation of mutations that would inevitably result in the decline and extinction of (...) such lineages. It is argued that this phenomenon can be obviated by polyploidy and that the “meiosis‐specific genes” are used in other processes, including polyploidy control and homologous recombination, independent of meiosis. These phenomena account for the finding that these genes are expressed in cultures devoid of apparent cell fusion events. Hence, it is also proposed that asexual, and not sexual, reproduction is the ancestral condition. (shrink)

Here I look to some work in the historical sciences in order to draw out some of the epistemic benefits of “speculative narratives,” which bears on some more general epistemic benefits of speculative reasoning. Due to the contingent nature of much historical evidence, some degree of speculative reasoning is necessary to get the epistemological ball rolling in the historical sciences, and I argue that speculative narratives provide the necessary sort of frameworking apparatus for doing precisely this. I use contemporary work (...) on the first peopling of the Americas (the “Clovis First Debate”) for illustration. (shrink)

Sometimes, learning about the origins of a belief can make it irrational to continue to hold that belief—a phenomenon we call ‘genealogical defeat’. According to explanationist accounts, genealogical defeat occurs when one learns that there is no appropriate explanatory connection between one’s belief and the truth. Flatfooted versions of explanationism have been widely and rightly rejected on the grounds that they would disallow beliefs about the future and other inductively-formed beliefs. After motivating the need for some explanationist account, we raise (...) some problems for recent versions of explanationism. Learning from their failures, we then produce and defend a more resilient explanationism. (shrink)

In the international bestseller, Thinking, Fast and Slow, Daniel Kahneman, the renowned psychologist and winner of the Nobel Prize in Economics, takes us on a groundbreaking tour of the mind and explains the two systems that drive the way we think. System 1 is fast, intuitive, and emotional; System 2 is slower, more deliberative, and more logical. The impact of overconfidence on corporate strategies, the difficulties of predicting what will make us happy in the future, the profound effect of (...) cognitive biases on everything from playing the stock market to planning our next vacation—each of these can be understood only by knowing how the two systems shape our judgments and decisions. -/- Engaging the reader in a lively conversation about how we think, Kahneman reveals where we can and cannot trust our intuitions and how we can tap into the benefits of slow thinking. He offers practical and enlightening insights into how choices are made in both our business and our personal lives—and how we can use different techniques to guard against the mental glitches that often get us into trouble. Winner of the National Academy of Sciences Best Book Award and the Los Angeles Times Book Prize and selected by The New York Times Book Review as one of the ten best books of 2011, Thinking, Fast and Slow is destined to be a classic. (shrink)

Examines the lived experience of social encounters drawing on phenomenological insights.

Par ces temps de grands malaises identitaires, subjectifs et collectifs, où les frontières vacillent, où l'identité fait problème - tantôt elle chavire et tantôt elle se crispe -, on découvre avec surprise que le concept de différence est lui aussi insuffisant pour rendre compte de toutes ces effervescences: il est trop simple, trop figé... Nous décrivons ici ces lieux par lesquels on passe pour devenir différent, et tenter de faire quelque chose de "sa" différence; ces moments où nous sommes "entre (...) deux"; dans les contextes les plus variés: l'écrivain qui se débat entre deux langues, la femme qui, pour accéder à sa propre féminité, doit se dégager de la Femme originelle, l'adolescent ou le jeune qui cherche à faire le pas sans passer à l'acte ou, simplement, se ranger, et même le chômeur cherchant "une place" - tous passent par un entre-deux. Celui-ci se révèle être un passage ou une impasse, selon que l'origine qui se rejoue dans cette épreuve se révèle accessible ou pas à une sorte de partage - qu'il s'agit justement d'éclairer. L'entre-deux est donc plus qu'un nouveau concept, c'est une épreuve où l'on s'affronte à l'Origine - perdue ou redonnée, morcelée ou en bloc. On s'y affronte à la fois pour la retrouver et pour s'en dégager. Et l'origine est une dynamique à laquelle on a affaire chaque fois qu'il s'agit de se déplacer. Ces déplacements requièrent une certaine énergie; c'est elle, précisément, que ce texte voudrait libérer, en dégageant, à partir des vertiges originels, les entre-deux du possible. (shrink)

Infallibilism is the view that a belief cannot be at once warranted and false. In this essay we assess three nonpartisan arguments for infallibilism, arguments that do not depend on a prior commitment to some substantive theory of warrant. Three premises, one from each argument, are most significant: if a belief can be at once warranted and false, then the Gettier Problem cannot be solved; if a belief can be at once warranted and false, then its warrant can be transferred (...) to an accidentally true belief; if a belief can be at once warranted and false, then it can be warranted and accidentally true. We argue that each of these is either false or no more plausible than its denial. Along the way, we offer a solution to the Gettier Problem that is compatible with fallibilism. (shrink)

In Lukács: Praxis and the Absolute, Daniel Andrés López reassembles Lukács’s philosophy of praxis on a Hegelian basis, as a conceptual-historical totality, both defending him and proposing an unprecedented, immanent critique that raises problems for Marxian philosophy as a whole.

" Qualia " is an unfamiliar term for something that could not be more familiar to each of us: the ways things seem to us. As is so often the case with philosophical jargon, it is easier to give examples than to give a definition of the term. Look at a glass of milk at sunset; the way it looks to you--the particular, personal, subjective visual quality of the glass of milk is the quale of your visual experience at the (...) moment. The way the milk tastes to you then is another, gustatory quale, and how it sounds to you as you swallow is an auditory quale; These various "properties of conscious experience" are prime examples of qualia. Nothing, it seems, could you know more intimately than your own qualia ; let the entire universe be some vast illusion, some mere figment of Descartes' evil demon, and yet what the figment is made of will be the qualia of your hallucinatory experiences. Descartes claimed to doubt everything that could be doubted, but he never doubted that his conscious experiences had qualia, the properties by which he knew or apprehended them. (shrink)

Amongst the remarkable variety of motility that cells display, cytokinesis (cell division) is particularly striking. Dramatic changes in cell shape occur before, during and after cytokinesis. Myosin II is implicated in the ‘rounding up’ of cells prior to cytokinesis, and is essential in the formation of the contractile cleavage furrow during cytokinesis. Now it appears that myosin II plays a role in all stages of cytokinesis, as a recent report(1) suggests that myosin II drives post‐mitotic cell spreading. A similar type (...) of motile mechanism operating in cell spreading may occur in other cell types in other situations. (shrink)

The social sciences playa variety of multifaceted roles in the policymaking process. So varied are these roles, indeed, that it is futile to talk in the singular about the use of social science in policymaking, as if there were one constant relationship between two fixed and stable entities. Instead, to address this issue sensibly one must talk in the plural about uses of dif ferent modes of social scientific inquiry for different kinds of policies under various circumstances. In some cases, (...) the influence of social scientific research is direct and tangible, and the connection between the find ings and the policy is easy to see. In other cases, perhaps most, its influence is indirect-one small piece in a larger mosaic of politics, bargaining, and compromise. Occasionally the findings of social scientific studies are explicitly drawn upon by policymakers in the formation, implementation, or evaluation of particular policies. More often, the categories and theoretical models of social science provide a general background orientation within which policymakers concep tualize problems and frame policy options. At times, the in fluence of social scientific work is cognitive and informational in nature; in other instances, policymakers use social science primarily for symbolic and political purposes in order to le gitimate preestablished goals and strategies. Nonetheless, amid this diversity and variety, troubling general questions persistently arise. (shrink)

Supererogatory acts are those that lie “beyond the call of duty.” There are two standard ways to define this idea more precisely. Although the definitions are often seen as equivalent, I argue that they can diverge when options are infinite, or when there are cycles of better options; moreover, each definition is acceptable in only one case. I consider two ways out of this dilemma.

1. Happiness, then and now -- Happiness, eudaimonia, and practical reasoning -- Happiness as eudaimonia -- Happiness and virtuous activity -- New directions from old debates -- 2. Happiness then: the sufficiency debate -- Aristotle's case against the sufficiency thesis -- 3. Happiness now: rethinking the self -- Socrates' case for the sufficiency thesis -- Epictetus and the stoic self -- The Stoics' case for the sufficiency thesis -- The embodied conception of the self -- The embodied conception and psychological (...) well-being -- The Stoics' case against the embodied conception. (shrink)

It is widely accepted in science that the universe is a closed deterministic system in which everything can, ultimately, be explained by purely physical...