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Many critics, Descartes himself included, have seen Hobbes as uncharitable or even incoherent in his Objections to the Meditations on First Philosophy. I argue that when understood within the wider context of his views of the late 1630s and early 1640s, Hobbes's Objections are coherent and reflect his goal of providing an epistemology consistent with a mechanical philosophy. I demonstrate the importance of this epistemology for understanding his Fourth Objection concerning the nature of the wax and contend that Hobbes's brief (...) claims in that Objection are best understood as a summary of the mechanism for scientific knowledge found in his broader work. Far from displaying his confusion, Hobbes's Fourth Objection in fact pinpoints a key weakness of Descartes's faculty psychology: its unintelligibility within a mechanical philosophy. (shrink)

In a new introduction, the authors describe how science and its social context were understood when this book was first published, and how the study of the history of science has changed since then.

Thomas Hobbes adheres to a conception of philosophy as causal knowledge that bears the mark of the Aristotelian tradition, as Cees Leijenhorst has elaborated in another issue of The Monist. Referring to Aristotle, Hobbes states explicitly in two mathematical studies of the 1660’s: “To know is to know by causes.” But according to Hobbes, we encounter obstacles when we search for causes in the field of natural philosophy. Consequently, his well-known definition of philosophy consists of two parts. The earliest version, (...) elaborated in the so-called A 10 manuscript, reads: “Philosophy is the knowledge, acquired by correct ratiocination, of properties of bodies from their conceived manners of generation, and again, of such manners of generation, as may be, from known properties.” This definition reappears almost literally in several of Hobbes’s other essays, for example in De Cive and in the Leviathan, and in a modified version in De Corpore. In the latter, he replaces “properties of bodies” by “effects or appearances” and “manners of generation” by “causes or manners of generation.” But one essential point remains unchanged: the second part of the definition is not a simple reversal of the first part, since Hobbes does not speak of “manners of generation” or of “causes,” but only of possible manners of generation or of possible causes. It is this second part of Hobbes’s theory that refers to natural philosophy. Hobbes stresses repeatedly that in the case of natural philosophy, causes can be concluded only from known effects. In contrast, in First Philosophy or geometry, conclusions can be drawn from known and true principles to their effects. According to Hobbes, this is the essential distinction of natural philosophy, which does not exist by accident. This essay explicates Hobbes’s argumentation for claiming this distinction for natural philosophy but not for geometry. In addition, the consequences of Hobbes’s methodological argument for natural philosophy are examined, especially the consequences for optics and astronomy. Finally, the question of whether there is a development in this theory will be explored. (shrink)

This work provides an original account of Francis Bacon's conception of natural inquiry. P'erez-Ramos sets Bacon in an epistemological tradition that postulates an intimate relation between objects of cognition and objects of construction, and regards the human knower as, fundamentally, a maker. By exploring the background to this tradition, and contrasting the responses of major philosophers of the 17th century with Bacon's own, the book charts Bacon's contribution to the modern philosophy of science.

Several recent commentators argue that Thomas Hobbes’s account of the nature of science is conventionalist. Engaging in scientific practice on a conventionalist account is more a matter of making sure one connects one term to another properly rather than checking one’s claims, e.g., by experiment. In this paper, I argue that the conventionalist interpretation of Hobbesian science accords neither with Hobbes’s theoretical account in De corpore and Leviathan nor with Hobbes’s scientific practice in De homine and elsewhere. Closely tied to (...) the conventionalist interpretation is the deductivist interpretation, on which it is claimed that Hobbes believed sciences such as optics are deduced from geometry. I argue that Hobbesian science places simplest conceptions as the foundation for geometry and the sciences in which we use geometry, which provides strong evidence against both the conventionalist and deductivist interpretations. (shrink)

early modern philosophers commonly appeal to a mathematical method to demonstrate their philosophical claims. Since such claims are not always followed by what we would recognize as mathematical proofs, they are often dismissed as mere rhetoric. René Descartes, Thomas Hobbes, and Benedict de Spinoza are perhaps the most well-known early modern philosophers who fall into this category. It is a matter of dispute whether the ordo geometricus amounts to more than a method of presentation in Spinoza’s philosophy. Descartes and Hobbes (...) clearly appeal to a method of discovery modeled after geometry, but neither employs it to develop a heavily quantitative physics. Whereas Descartes’s version of the geometrical method .. (shrink)

This book is available either individually, or as part of the specially-priced Arguments of the Philosphers Collection.

The moral doctrine of Hobbes, in many ways the most interesting of our major British philosophers, is, I think, commonly seen in a false perspective which has seriously obscured its real affinities. This is, no doubt, largely due to the fact that most modern readers begin and end their study of Hobbes's ethics with the Leviathan , a rhetorical and, in many ways, a popular Streitschrift published in the very culmination of what looked at the time to be a permanent (...) revolution, and do not pay such attention to the more calmly argued statements of the same doctrine contained in the Elements of Law , circulated before the outbreak of the Civil War, or the De Cive. (shrink)

H 0 B B E S. CHAPTEE I. YOUTH — OXFORD (-). Three names of English thinkers stand out before all others in the seventeenth century — Bacon, Hobbes, ...

Originally published in 1889, Ferdinand Tonnies published versions of two works by Thomas Hobbes. His editions of The Elements of Law: Natural and Politic and of Behemoth: or The Long Parliament were the first modern critical editions, based on manuscripts of works by Hobbes. Completed in 1640, The Elements of Law was Hobbes's first systematic political work. The book helps us see Hobbes's mind at work, for it is the first version of his later political works.

This major study of Hobbes' political philosophy draws on recent developments in game and decision theory to explore whether the thrust of the argument in Leviathan, that it is in the interests of the people to create a ruler with absolute power, can be shown to be cogent. Professor Hampton has written a book of vital importance to political philosophers, political and social scientists, and intellectual historians.

The relations between different areas of knowledge have been a subject of interest to philosophers as well as to scientists and mathematicians from antiquity. While recent work in this direction has been largely concerned with the question whether one branch of knowledge can be reduced to another , the questions which exercised the Greek philosophers on these matters have a different starting point. Taking for granted that there are a number of distinct areas of knowledge, they proceeded to consider a (...) variety of relations which they observed to hold among the sciences as they knew them; the question of the priority of one science to another is a recurrent theme. In fact, three sorts of orderings were noticed, and the associated conceptions of priority are interesting. Only one of them is the concern of the present paper, though, and I shall briefly describe the remaining two only for purposes of contrast. (shrink)

Photos. "This is a masterly book which brings together the two major Bacons--the politician and the philosopher. . .

Whether aristotle wrote a work on mathematics as he did on physics is not known, and sources differ. this book attempts to present the main features of aristotle's philosophy of mathematics. methodologically, the presentation is based on aristotle's "posterior analytics", which discusses the nature of scientific knowledge and procedure. concerning aristotle's views on mathematics in particular, they are presented with the support of numerous references to his extant works. his criticism of his predecessors is added at the end.

Causality is without doubt one of the main topics of Hobbes's philosophy. Quite justifiably, F. Brandt stated that Chapters 9 and 10 of De Corpore, which expound Hobbes's doctrine of causality, are the most crucial ones ever written by Hobbes. According to Hobbes the quest for causes is the quintessence of all philosophical inquiry. "Philosophy is such knowledge of effects or appearances, as we acquire by true ratiocination from the knowledge we have first of their causes or generation. And again, (...) of such causes or generations as may be from knowing first their effects." Although this definition as such is quite peculiar and fraught with difficulties, the description of philosophy in terms of causal knowledge is in itself rather traditional. Hobbes himself admits that he follows the Aristotelian dictum scire est per causas scire. However, although Hobbes agrees with the Aristotelians that knowledge bears a causal character, he fundamentally disagrees with them as to "what he saw to be genuinely causative." Hobbes's doctrine of causes may be seen as a systematic attempt to discard the scholastic view on causality and replace it with strict mechanistic explanatory principles. Therefore, Hobbes's theory of causality can only be understood properly if we put it against its scholastic background, which is the line of interpretation followed in the present article. It will be made clear that Hobbes's relation to scholasticism is rather complex, ranging from downright rejection to the adoption of terminological distinctions as well as of specific arguments and doctrines. (shrink)

This volume preserves the format in which Discourse on Method was originally published: as a preface to Descartes's writings on optics, geometry, and meteorology. In his introduction, Olscamp discusses the value of reading the Discourse alongside these three works, which sheds new light on Descartes’s method. Includes an updated bibliography.

In lieu of an abstract, here is a brief excerpt of the content:Isaac Barrow on the Mathematization of Nature: Theological Voluntarism and the Rise of Geometrical OpticsAntoni MaletIntroductionIsaac Newton’s Mathematical Principles of Natural Philosophy embodies a strong program of mathematization that departs both from the mechanical philosophy of Cartesian inspiration and from Boyle’s experimental philosophy. The roots of Newton’s mathematization of nature, this paper aims to demonstrate, are to be found in Isaac Barrow’s (1630–77) philosophy of the mathematical sciences.Barrow’s attitude (...) towards natural philosophy evolved from his earnest interest in medicine of around 1650, when a young Cambridge graduate, to natural philosophy (apparently under Henry More’s influence); from his thesis on the insufficiency of the Cartesian hypothesis to geometrical optics and the strong program of mathematization of natural philosophy of the middle 1660s; from Lucasian professor of Mathematics to Chaplain of his Majesty and eminent Restoration divine. Contemporary accounts of Barrow’s life suggest that he grew ever more skeptical about the worth of natural philosophy and mathematics. 1 In his last years he became a prolific [End Page 265] author of sermons and theological works. Published shortly after his death by John Tillotson (1630–94), later archbishop of Canterbury, they occupy over two thousand folio pages. Overloaded with involved philosophical arguments, Barrow’s sermons were apparently not very popular, but they were highly regarded by scholars and the Anglican hierarchy. 2 It is on certain of his sermons, as well as on the philosophical discussions contained in the Mathematical Lectures that our account of Barrow’s philosophy of the mathematical sciences will rest. 3 Barrow’s understanding of the mathematical sciences will allow us to discuss together three issues often analyzed independently: the theological background to English natural philosophy, the changing notion of mixed mathematical sciences during the seventeenth century, and finally the philosophical foundations of modern geometrical optics.It has long been recognized that significant relationships exist between theological voluntarism or intellectualism and views on natural philosophy. In particular Robert Boyle’s theological voluntarism is seen as grounding his experimentalist approach to natural philosophy. It is not quite so clear, however, how well theological voluntarism may relate to a strong program of mathematization such as the one embodied in Newton’s Principia Mathematica. In fact it has been suggested that the relationship is a negative one. This is derived from the necessary character of mathematical laws, which would put unwanted restrictions on God’s absolute dominion over nature, and also from the notion that theological intellectualism is conducive to a deductive, a priori science—the paradigm of which is of course geometry. However, Barrow’s theological voluntarism lead him to heighten the role of mathematics within natural philosophy.During the seventeenth century the so-called mixed or subalternate mathematical sciences changed profoundly. In the Enlightenment mixed mathematics—meaning above all rational mechanics—became one of the most prestigious and influential disciplines. The mixed mathematics of the Enlightenment, however, was markedly different from the Aristotelian [End Page 266] mixed mathematical sciences. The differences are noticeable both in the subject matter and in the substitution of mathematical infinitesimal analysis for geometrical synthesis, but also in the way of grounding mathematical theory on empirical evidence. Barrow’s Mathematical Lectures (delivered at Cambridge from 1664 to 1666) offer a fresh insight into the metamorphosis of these sciences just when Newton’s “mathematical principles” were in the making. Not the least interesting feature of Barrow’s discussion is that God’s omnipotence allows an evaluation of the truth of mathematical theories that do not apply to this world. Therefore, Barrow is led to introduce the distinction between the internal consistency, or mathematical truth, of a mathematical theory and its physical truth. This, in turn, leads him to the notion that theories need testing.Barrow on Matter and GodRecent literature has established significant correlations between theological voluntarism and empiricism, as well as between theological intellectualism and rationalism. As E. B. Davis writes, “the Christian doctrine of creation is a dialogue between God’s unconstrained will, which utterly transcends the bounds of human comprehension, and God’s orderly intellect, which serves as the model for the human mind.” Intellectualist theology considers God’s omniscience His... (shrink)

Hobbes on Demonstration and Construction DAVID GAUTHIER 1~ IN 1656 Hobbes published Six Lessons to the Professors of Mathematics, with an Epistle Dedicatory to the Marquis of Dorchester, Lord Pierrepont. In this Epistle, Hobbes distinguishes the demonstrable from the indemonstrable arts: "demonstrable are those the construction of the subject whereof is in the power of the artist himself, who, in his demonstration, does no more but deduce the consequences of his own operation" . Although this passage, with the explication Hobbes (...) offers for it and the consequences he draws from it, and a similar discussion in De homine, published two years later, have not been unnoticed, their significance for Hobbes's account of science in general, and civil philosophy or politics in particular, has not, I think, been I am grateful to the University of East Anglia for appointing me a Visiting Research Fellow during the period in which the first draft of this paper was written. A second draft was presented at the Third Quadrennial International Fellows Conference of the Center for Philosophy of Science at the University of Pittsburgh, sponsored by the Florence Center for the History and Philosophy of Science. I am grateful for the remarks of my commentator, J. E. McGuire, and for the discussion. I am also grateful for the comments of the two referees who read this paper for the Journal of the History of Philosophy. References to Hobbes's works appear as.. (shrink)