The eight pieces constituting this Meeting Report are summaries of presentations made during a panel session at the 2011 Association for Practical and Professional Ethics (APPE) annual meeting held between March 3rd and 6th in Cincinnati. Lisa Newton organized the session and served as chair. The panel of eight consisted both of pioneers in the field and more recent arrivals. It covered a range of topics from how the field has developed to where it should be going, from identification (...) of issues needing further study to problems of training the next generation of engineers and engineering-ethics scholars. (shrink)

An appropriately unprejudiced logical investigation of causation as a type of implication relation is undertaken. The implication delineated is bounded syntactically. The developing argument then leads to a very natural process analysis, which demonstrably captures the established syntactical features. Next relevantly-based semantics for the resulting logical theory are adduced, and requisite adequacy results delivered. At the end of the tour, further improvements are pointed out, and the attractive terrain beyond present developments is glimpsed.

The 2017 story of Charlie Gard is revisited. Upon the British High Court’s ruling in favor of the physicians that the infant should be allowed to die without the experimental treatment, the view of the public as well as the opinions of bioethicists and Catholic bishops are divided, interestingly along with a cultural line. American bioethicists and Catholic bishops tend to believe that the parents should have the final say while British/European bioethicists and Catholic bishops in general side with the (...) court’s decision. The paper explores the place of culture in bioethical reasoning between the UK/Europe and the US while claiming that cultural differences are more important than geopolitical or religious differences to understand the bioethical positions of a group. In addition, the authors introduce a decision-making program for handicapped neonates which is developed by the American Jesuit Bioethicist, Richard McCormick, and modified further by the contemporary American Jesuit Bioethicist, Peter A. Clark, in an attempt to see if the program’s normatizing categories can contribute to the culture-laden ethical discussions on Charlie’s case. However, it is admitted that the McCormick-Clark device is borne out of the American and Catholic theological context. (shrink)

This article examines some of the contributions to the contemporary debate over the question of whether there is an important distinction to be made between the natural and the human sciences. In particular, the article looks at the arguments that Charles Taylor has put forward for the recognition of a radical discontinuity between these forms of science and then examines Richard Rorty's objections to Taylor's distinction and argues that Rorty misunderstands the reasons for this distinction and thereby misses the political (...) implications of failing to make such a distinction. In this regard, some arguments made by Anthony Giddens and John O'Neill, respectively, around Alfred Schutz's "postulate of adequacy" are used to show how the social sciences must be conceived so as to avoid consequences inimical to the reproduction and maintenance of participatory, democratic institutions. Additionally, the article uses O'Neill's argument that the Schutzian conceptualization of interpretive sciences can be critical in a way that Giddens and Jürgen Habermas require, while including a translation and accountability principle, to demonstrate how we ought to respect participatory, democratic forms. (shrink)

The central purpose of this paper is to sketch the logic of being a democrat. That is, what is involved in being a democrat will be defined and delineated. I shall proceed by first examining Richard Wollheim's alleged paradox of democratic theory. Wollheim's solution to the paradox will then be shown to be unsatisfactory. Next, the concept of being a democrat will be clarified. The stage will then be set for showing that Wollheim's alleged paradox of democratic theory dissolves upon (...) discerning what a democrat qua democrat is committed to believe. In the process of clarifying what is involved in being a democrat and dissolving the alleged paradox of democratic theory, it will become evident that one popular argument often levelled against resistance to democratic law is without foundation. This is the argument that any democrat who conscientiously disobeys valid democratic law is necessarily behaving inconsistently with his democratic principles; and, therefore, if someone does conscientiously disobey valid democratic law, it proves he is not ‘really’ a democrat after all. (shrink)

The ArgumentFocusing on the celebrations of Newton and his work, this article investigates the use of the concept of genius and its connection with debates on the methodology of science and the morality of great discoverers. During the period studied, two areas of tension developed. Firstly, eighteenth-century ideas about the relationship between genius and method were challenged by the notion of scientific genius as transcending specifiable rules of method. Secondly, assumptions about the nexus between intellectual and moral virtue were (...) threatened by the emerging conception of genius as marked by an extraordinary personality – on the one hand capable of breaking with established methods to achieve great discoveries, on the other, likely to transgress moral and social conventions. The assesments of Newton by nineteenth-century scientists such as Brewster, Whewell, and De Morgan were informed by these tensions. (shrink)

In this paper I challenge the usual interpretations of Newton's and Leibniz's views on the nature of space and the relativity of motion. Newton's ‘relative space’ is not a reference frame; and Leibniz did not regard space as defined with respect to actual enduring bodies. Newton did not subscribe to the relativity of intertial motions; whereas Leibniz believed no body to be at rest, and Newton's absolute motion to be a useful fiction. A more accurate rendering (...) of the opposition between them, I argue, leads to a wholly different understanding of Leibniz's theory of space, one which is not susceptible to the objections Newton had raised against Descartes regarding the representation of motion. This in turn suggests a new approach for contemporary theory of space, one which neither hypostatizes space nor tries to reduce it to relations among actual things. * This work was generously supported by the National Endowment for the Humanities, with a Fellowship for College Teachers and Independent Scholars (FB-26897-89), and also by a sabbatical leave from my institution, Middlebury College. Iam very grateful to various members of faculty of York University for their appreciative reception of an earlier one-week-old version of this paper. ‘Relative Space in Newton and Leibniz’, read to the Department of Philosophy there in January 1990, and to Robert Rynasiewicz for criticisms of an extract read at the 1991 History of Science meeting. (shrink)

Analytic philosophy generally follows Frege in insisting that concepts be defined so as to eliminate vagueness. In practice, however, context often provides the clarit y that definitions fail to supply. Wittgenstein’s later work stressed context (use) rather than definition, at least for philosophical (as opposed to scientific) discourse. In this Wittgenstein’s development was opposite to Frege’s.Richard Robinson notes the looseness in original language learning, and that precision is often nevertheless achieved, especially in sciences. Hence Robinson’s paradox: the inevitability of vagueness (...) at the roots of precision. Analytic explanations contrast with contextual ones. We can sometimes explain meaning analytically, but we must sometimes use contextual explanations. Vagueness cannot be eliminated, and wholesale analysis is a chimerical ideal in philosophy. We need, as Wittgenstein came to see, a broader, more general, conception of cIarity, within which analytic (Iogical) clarity is only one special case. (shrink)

Analytic philosophy generally follows Frege in insisting that concepts be defined so as to eliminate vagueness. In practice, however, context often provides the clarit y that definitions fail to supply. Wittgenstein’s later work stressed context (use) rather than definition, at least for philosophical (as opposed to scientific) discourse. In this Wittgenstein’s development was opposite to Frege’s.Richard Robinson notes the looseness in original language learning, and that precision is often nevertheless achieved, especially in sciences. Hence Robinson’s paradox: the inevitability of vagueness (...) at the roots of precision. Analytic explanations contrast with contextual ones. We can sometimes explain meaning analytically, but we must sometimes use contextual explanations. Vagueness cannot be eliminated, and wholesale analysis is a chimerical ideal in philosophy. We need, as Wittgenstein came to see, a broader, more general, conception of cIarity, within which analytic (Iogical) clarity is only one special case. (shrink)

Newton and Leibniz had profound disagreements concerning metaphysics and the relationship of mathematics to natural philosophy, as well as deeply opposed attitudes towards analysis. Nevertheless, or so I shall argue, despite these deeply held and distracting differences in their background assumptions and metaphysical views, there was a considerable consilience in their positions on the status of infinitesimals. In this paper I compare the foundation Newton provides in his Method Of First and Ultimate Ratios (sketched at some time between (...) 1671 and 1684, and published in the Principia of 1687) with that provided independently by Leibniz in his unpublished manuscript De quadratura arithmetica (1675-6) as well as in later writings. I argue that both appeal to a version of the Archimedean Axiom to underwrite their use of infinitesimal techniques, which must be interpreted as a shorthand for rigorously finitist methods. (shrink)

This paper consists in an exposition of a proof Newton gave in 1666 of the parallelogram law for compounding velocities, and an examination of its implications for understanding his treatment of motion resulting from a continuously acting force in the Principia. I argue that the “moments” invoked in the fluxional proof of the vector resolution and composition of velocities are “virtual times”, a device allowing Newton to represent motions by the linear displacements produced in such a time; the (...) ratio of velocities at an instant can then be represented by assuming the velocities continue for such a virtual time. By the Method of First and Ultimate Ratios, the first ratio of the velocities is then given by the ratio of such lines, under the presupposition that in the limit they will shrink to zero magnitude. I then argue that the same device is implicit in Newton’s appeal to “moments” or “particles of time” in his proof of Kepler’s Area Law in the “Locke Paper” and in Proposition 1 of Book 1 of the Principia, and that the limiting process involved there is therefore the same as that implicit in the Method of First and Ultimate Ratios. (shrink)

Isaac Newton was indisputably one of the greatest scientists in history. His achievements in mathematics and physics marked the culmination of the movement that brought modern science into being. Richard Westfall's biography captures in engaging detail both his private life and scientific career, presenting a complex picture of Newton the man, and as scientist, philosopher, theologian, alchemist, public figure, President of the Royal Society, and Warden of the Royal Mint. An abridged version of his magisterial study Never at (...) Rest, this concise biography makes Westfall's highly acclaimed portrait of Newton newly accessible to general readers. (shrink)

Taking Isaac Newton at his own word, historians have long agreed that the decade of the 1660s, when Newton was a young man in his twenties, was the critical period in his scientific career. In the years 1665 and 1666, he has told us, he hit on the ideas of cosmic gravitation, the composition of white light, and the fluxional calculus. The elaboration of these basic ideas constituted his scientific achievement. Nevertheless, the decade of the 1660s has remained (...) a virtual blank in our knowledge of Newton. It need not remain so always. His papers contain a wealth of manuscripts from his undergraduate years and the period immediately following. The first volume of his mathematical papers, which will soon be published, will demonstrate how extensive the information on his early mathematical development is. The development of his non-mathematical studies, especially of what I shall call his scientific studies to distinguish them from the mathematical, can be followed as well—in his reading notes, in his notebooks, above all in the passage in his philosophical notebook labelled Quaestiones quaedam Philosophicae. In this passage we see emerging into consciousness for the first time the questions on which Newton's philosophy of nature was built. (shrink)

Did Newton "unweave the rainbow" by reducing it to its prismatic colors, as Keats contended? Did he, in other words, diminish beauty? Far from it, says Dawkins--Newton's unweaving is the key too much of modern astronomy and to the breathtaking poetry of modern cosmology. Mysteries don't lose their poetry because they are solved: the solution often is more beautiful than the puzzle, uncovering deeper mystery. (The Keats who spoke of "unweaving the rainbow" was a very young man, Dawkins (...) reminds us.) With the wit, insight, and spellbinding prose that have made his books worldwide bestsellers, Dawkins addresses the most important and compelling topics in modern science, from astronomy and genetics to language and virtual reality, and combines them in a landmark statement of the human appetite for wonder. This is the book that Richard Dawkins was meant to write: a brilliant assessment of what science is (and what it isn't), a tribute to science "not because it is useful (though it is), but but because it is uplifting, in the same way as the best poetry is uplifting.". (shrink)

In contrast with some recent theories of infinitesimals as non-Archimedean entities, Leibniz’s mature interpretation was fully in accord with the Archimedean Axiom: infinitesimals are fictions, whose treatment as entities incomparably smaller than finite quantities is justifiable wholly in terms of variable finite quantities that can be taken as small as desired, i.e. syncategorematically. In this paper I explain this syncategorematic interpretation, and how Leibniz used it to justify the calculus. I then compare it with the approach of Smooth Infinitesimal Analysis (...) (SIA), as propounded by John Bell. Despite many parallels between SIA and Leibniz’s approach —the non-punctiform nature of infinitesimals, their acting as parts of the continuum, the dependence on variables (as opposed to the static quantities of both Standard and Non-standard Analysis), the resolution of curves into infinitesided polygons, and the finessing of a commitment to the existence of infinitesimals— I find some salient differences, especially with regard to higher-order infinitesimals. These differences are illustrated by a consideration of how each approach might be applied to Newton’s Proposition 6 of the Principia, and the derivation from it of the v2/r law for the centripetal force on a body orbiting around a centre of force. It is found that while Leibniz’s syncategorematic approach is adequate to ground a Leibnizian version of the v2/r law for the “solicitation” ddr experienced by the orbiting body, there is no corresponding possibility for a derivation of the law by nilsquare infinitesimals; and while SIA can allow for second order differentials if nilcube infinitesimals are assumed, difficulties remain concerning the compatibility of nilcube infinitesimals with the principles of SIA, and in any case render the type of infinitesimal analysis adopted dependent on its applicability to the problem at hand. (shrink)

Berkeley, Newton, Explanation, and Causation -/- I argue in this paper that Berkeley’s conception of natural law explanations, which echoes Newton’s, fails to solve a fundamental problem, which I label “explanatory asymmetry"; that the model of explanation Berkeley uses fails to distinguish between explanations and justifications, particularly since Berkeley denies real (efficient causes) in non-minded nature. At the end I suggest Berkeley might endorse a notion of understanding, say in astronomy or mechanics, which could be distinguished from explanation.

Problems of logical theory choice are current being widely dis- cussed in the context of anti-exceptionalist views on logic. According to those views, logic is not a special science among others, so, in particular, the methodology for theory choice should be the same in logic as for other scientific disciplines. Richard Routley advanced one such methodology which meshes well with anti-exceptionalism, and argued that it leads one to choosing one single logic, which is a kind of ultralogic. We argue that (...) the choice for only one correct system of logic may be rejected on the basis of the methodology proposed by Routley and, furthermore, that taking anti-exceptionalism about logic seriously recommends that a pluralist view of logic should be accepted. We call this view “full-blooded anti-exceptionalism”, and the resulting view on logic, lacking a proper name, “local pluralism”. (shrink)

Isaac Newton was born on 25 December 1642 in the hamlet of Colsterworth, Lincolnshire, about six miles south of Grantham. The posthumous and only son of Isaac Newton, père, he found himself deposited with grandparents at the age of three when his mother married a second time; he remained with the grandparents for eight years until the death of his stepfather. After successfully resisting his mother's intention that he manage the considerable estate she had inherited from the two (...) husbands, Newton graduated from the grammar school in Grantham and enrolled in Trinity College, Cambridge, in June 1661. Trinity was Newton's home for the following 35 years. He received his B.A. in 1665 and his M.A. three years later. Meanwhile he had been elected to a fellowship in the college, and in 1669, upon the resignation of Isaac Barrow, he was appointed Lucasian Professor of Mathematics. Newton did not strain himself with teaching. During his nearly 30 years as a fellow of Trinity he tutored only three students, all of them wealthy fellow commoners; he formed no perceptible bond with any of them. As Lucasian Professor, he lectured once a week during one term each year, at least early in his tenure. There is testimony that frequently no one attended the lectures, and even later, when he was famous and a connection with him was potentially valuable, only two men claimed to have heard them. He ceased to lecture altogether after 1687, and may have stopped before that. (shrink)

In contrast with some recent theories of infinitesimals as non-Archimedean entities, Leibniz’s mature interpretation was fully in accord with the Archimedean Axiom: infinitesimals are fictions, whose treatment as entities incomparably smaller than finite quantities is justifiable wholly in terms of variable finite quantities that can be taken as small as desired, i.e. syncategorematically. In this paper I explain this syncategorematic interpretation, and how Leibniz used it to justify the calculus. I then compare it with the approach of Smooth Infinitesimal Analysis, (...) as propounded by John Bell. I find some salient differences, especially with regard to higher-order infinitesimals. I illustrate these differences by a consideration of how each approach might be applied to propositions of Newton’s Principia concerning the derivation of force laws for bodies orbiting in a circle and an ellipse. “If the Leibnizian calculus needs a rehabilitation because of too severe treatment by historians in the past half century, as Robinson suggests (1966, 250), I feel that the legitimate grounds for such a rehabilitation are to be found in the Leibnizian theory itself.”—(Bos 1974–1975, 82–83). (shrink)

In this bold work, of broad scope and rich erudition, Richard Miller sets out to reorient the philosophy of science. By questioning both positivism and its leading critics, he develops new solutions to the most urgent problems about justification, explanation, and truth. Using a wealth of examples from both the natural and the social sciences, Fact and Method applies the new account of scientific reason to specific questions of method in virtually every field of inquiry, including biology, physics, history, sociology, (...) anthropology, economics, psychology, and literary theory. Explicit and up-to-date analysis of leading alternative views and a wealth of examples make it an ideal introduction to the philosophy of science, as well as a powerful attempt to change the field. Like the works of Hempel, Reichenbach, and Nagel in an earlier generation, it will challenge, instruct, and help anyone with an interest in science and its limits. For the past quarter-century, the philosophy of science has been in a crisis brought on by the failure of the positivist project of resolving all basic methodological questions by applying absolutely general rules, valid for all fields at all times. Professor Miller presents a new view in which what counts as an explanation, a cause, a confirming test, or a compelling case for the existence of an unobservable is determined by frameworks of specific substantive principles, rationally adopted in the light of the actual history of inquiry. While the history of science has usually been the material for relativism, Professor Miller uses arguments of Darwin, Newton, Einstein, Galileo, and others both to undermine positivist conceptions of rationality and to support the positivists' optimism that important theoretical findings are often justifiable from all reasonable perspectives. (shrink)

In this paper I try to sort out a tangle of issues regarding time, inertia, proper time and the so-called “clock hypothesis” raised by Harvey Brown's discussion of them in his recent book, Physical Relativity. I attempt to clarify the connection between time and inertia, as well as the deficiencies in Newton's “derivation” of Corollary 5, by giving a group theoretic treatment original with J.-P. Provost. This shows how both the Galilei and Lorentz transformations may be derived from the (...) relativity principle on the basis of certain elementary assumptions regarding time. I then reflect on the implications of this derivation for understanding proper time and the clock hypothesis. (shrink)

Richard Popkin has assembled 63 leading scholars to forge a highly approachable chronological account of the development of Western philosophical traditions. From Plato to Wittgenstein and from Aquinas to Heidegger, this volume provides lively, in-depth, and up-to-date historical analysis of all the key figures, schools, and movements of Western philosophy. The Columbia History significantly broadens the scope of Western philosophy to reveal the influence of Middle Eastern and Asian thought, the vital contributions of Jewish and Islamic philosophers, and the role (...) of women within the tradition. Along with a wealth of new scholarship, recently discovered works in 17th- and 18th-century philosophy are considered, such as previously unpublished works by Locke that inspire a new assessment of the evolution of his ideas. Popkin also emphasizes schools and developments that have traditionally been overlooked. Sections on Aristotle and Plato are followed by a detailed presentation on Hellenic philosophy and its influence on the modern developments of materialism and scepticism. A chapter has been dedicated to Jewish and Moslem philosophical development during the Middle Ages, focusing on the critical role of figures such as Averroës and Moses Maimonides in introducing Christian thinkers to classical philosophy. Another chapter considers Renaissance philosophy and its seminal influence on the development of modern humanism and science. Turning to the modern era, contributors consider the importance of the Kaballah to Spinoza, Leibniz, and Newton and the influence of popular philosophers like Moses Mendelssohn upon the work of Kant. This volume gives equal attention to both sides of the current rift in philosophy between continental and analytic schools, charting the development of each right up to the end of the 20th century. Each chapter includes an introductory essay, and Popkin provides notes that draw connections among the separate articles. The rich bibliographic information and the indexes of names and terms make the volume a valuable resource. Combining a broad scope and penetrating analysis with a keen sense of what is relevant for the modern reader, _The Columbia History of Western Philosophy_ will prove an accessible introduction for students and an informative overview for general readers. (shrink)