The Notion of ‘civilisation’ in European and post-Enlightenment writings has recently been reassessed. Critics have especially reread the works of Immanuel Kant by highlighting his racial categories. However, this Paper argues that something is missing in this contemporary literature: namely, the role of the European legal culture in the development of a racial and ethnic hierarchy of societies. The clue to this missing element rests in how ‘civilisation’ has been understood. This Paper examines how one of the leading jurists of (...) the 19th and 20th centuries, George W. Hegel (1770-1831), took for granted a sense of a legal culture that excluded indigenous inhabitants of the Americas as legal persons worthy of legal protection. -/- Such an exclusionary legal culture represented a crucial feature of ‘civilisation’ according to Hegel. This Paper identifies a series of factors which Hegel highlighted as instrumental in constituting a civilised society: Bildung, an ethos, a written legal culture, a self-creative author (the state), territorial knowledge, and a hierarchy of societies. Hegel emphasized the need of jurists to analytically “leap” from a traditional society to a legal culture before the jurist could identify a law. The traditional societies of the Americas, according to Hegel, were considered lawless because they lacked a European sense of a legal culture. Why Hegel characterised traditional communities as lacking a legal culture is then explained. The Paper ends by suggesting that the features of a legal culture that Hegel highlights remain with us today. (shrink)

Rich with historical and cultural value, these works are published unaltered from the original University of Minnesota Press editions.

This groundbreaking work on logic by the brilliant 19th-century English mathematician George Boole remains influential to this day. Boole's major contribution was to demonstrate conclusively that the symbolic expressions of algebra could be adapted to convey the fundamental principles and operations of logic, which hitherto had been expressed only in words. Boole was thus the founder of today's science of symbolic logic. Summing up his innovative approach, Boole stated, "We ought no longer to associate Logic and Metaphysics, but Logic (...) and Mathematics." As the great English logician Augustus De Morgan later put it, in praise of Boole, his genius consisted in showing that "the symbolic processes of algebra, invented as tools of numerical calculation, should be competent to express every act of thought, and to furnish the grammar and dictionary of an all-containing system of logic." The Laws of Thought lays out this new system in detail and also explores a "calculus of probability." The story of Boole's life is as impressive as his work. Besides rudimentary lessons from his father and a few years at local schools, Boole was largely self-taught. Revealing his aptitude for many subjects at an early age, he began his career already at age 16 as a teacher at a village school. In his leisure time he tackled the daunting works of Newton, Laplace, and Lagrange on physics and mathematics. By the age of twenty-four he was submitting original papers to the Cambridge Mathematical Journal and at age twenty-nine he won a medal from the Royal Society for his contributions to mathematical analysis. He continued to so impress his contemporaries that five years later he was appointed professor of mathematics at Queens College, Cork in Ireland, even though he had no university degree. At his untimely death of forty-nine, Boole could never have guessed that his new symbolic logic would become essential in the next century for telephone switching and the design of computers. For this practical reason, as well as the sheer intellectual importance of his accomplishment, The Laws of Thought merits our attention today. (shrink)

If George Eliot is a determinist, how can she justify judging her characters on moral grounds? The most influential discussion of her determinism concludes that she believed one overcomes its depressing effects by understanding it. But this view is contradicted by her assertion that free will is a “practical” necessity, even a necessary fiction. Kantian moral theory is strongly present in her work as is shown by her use of Kantian terms, but it is grounded nonmetaphysically. Rationality and the (...) will are essential if one is to feel free to choose. Her concept of whole self in relation to moral choice has links with Bergsonian theory. (shrink)

In this volume a team of distinguished contributors examine all the main aspects of Newton s thought, including not only his approach to space, time, mechanics, ...

Berkeley's philosophy has been much studied and discussed over the years, and a growing number of scholars have come to the realization that scientific and mathematical writings are an essential part of his philosophical enterprise. The aim of this volume is to present Berkeley's two most important scientific texts in a form which meets contemporary standards of scholarship while rendering them accessible to the modern reader. Although editions of both are contained in the fourth volume of the Works, these lack (...) adequate introductions and do not provide com plete and corrected texts. The present edition contains a complete and critically established text of both De Motu and The Analyst, in addi tion to a new translation of De Motu. The introductions and notes are designed to provide the background necessary for a full understanding of Berkeley's account of science and mathematics. Although these two texts are very different, they are united by a shared a concern with the work of Newton and Leibniz. Berkeley's De Motu deals extensively with Newton's Principia and Leibniz's Specimen Dynamicum, while The Analyst critiques both Leibnizian and Newto nian mathematics. Berkeley is commonly thought of as a successor to Locke or Malebranche, but as these works show he is also a successor to Newton and Leibniz. (shrink)

Introduction -- On the genius and discoveries of Sir Isaac Newton -- On the character and origin of the ancient mythologies -- On the question : are the planets inhabited? -- A plea for freedom -- The right use of leisure -- On education -- The claims of science -- The social aspect of intellectual culture.

Sir Isaac Newton was one of the greatest scientists of all time, a thinker of extraordinary range and creativity who has left enduring legacies in mathematics and the natural sciences. In this volume a team of distinguished contributors examine all the main aspects of Newton's thought, including not only his approach to space, time, mechanics, and universal gravity in his Principia, his research in optics, and his contributions to mathematics, but also his more clandestine investigations into alchemy, theology, (...) and prophecy, which have sometimes been overshadowed by his mathematical and scientific interests. (shrink)

This groundbreaking work on logic by the brilliant 19th-century English mathematician George Boole remains influential to this day. Boole's major contribution was to demonstrate conclusively that the symbolic expressions of algebra could be adapted to convey the fundamental principles and operations of logic, which hitherto had been expressed only in words. Boole was thus the founder of today's science of symbolic logic. Summing up his innovative approach, Boole stated, "We ought no longer to associate Logic and Metaphysics, but Logic (...) and Mathematics." As the great English logician Augustus De Morgan later put it, in praise of Boole, his genius consisted in showing that "the symbolic processes of algebra, invented as tools of numerical calculation, should be competent to express every act of thought, and to furnish the grammar and dictionary of an all-containing system of logic." The Laws of Thought lays out this new system in detail and also explores a "calculus of probability." The story of Boole's life is as impressive as his work. Besides rudimentary lessons from his father and a few years at local schools, Boole was largely self-taught. Revealing his aptitude for many subjects at an early age, he began his career already at age 16 as a teacher at a village school. In his leisure time he tackled the daunting works of Newton, Laplace, and Lagrange on physics and mathematics. By the age of twenty-four he was submitting original papers to the Cambridge Mathematical Journal and at age twenty-nine he won a medal from the Royal Society for his contributions to mathematical analysis. He continued to so impress his contemporaries that five years later he was appointed professor of mathematics at Queens College, Cork in Ireland, even though he had no university degree. At his untimely death of forty-nine, Boole could never have guessed that his new symbolic logic would become essential in the next century for telephone switching and the design of computers. For this practical reason, as well as the sheer intellectual importance of his accomplishment, The Laws of Thought merits our attention today. (shrink)

It is a curious feature of Hegelian studies in English that its practitioners seem incapable of tackling their subject without first disclaiming any adherence to the more metaphysical side of Hegel's thought, be it called “speculative metaphysics,” “dialectical logic” or whatever. I say “curious” because I doubt that the same scholars would feel obliged to enter an equivalent disclaimer at the head of a study on, say, Aristotle, Descartes, Spinoza or even Newton—even though all of these classics have a (...) metaphysical side at least as abstruse as any of Hegel's worse romantic excesses. Hegel himself, if he could witness the practice, would be flattered by it. He would not see it as an indication that “the problems of [his] logic remain alien and artificial to us in ways that the problems of Cartesian and Kantian philosophy do not” but, on the contrary, as a hidden acknowledgement that, whether for good or bad, his philosophy is still alive, still so close to our culture that we instinctively feel the need of exorcizing it ritually, like a demon capable of frightening us. (shrink)

Sir Isaac Newton was one of the greatest scientists of all time, a thinker of extraordinary range and creativity who has left enduring legacies in mathematics and physics. While most famous for his Principia, his work on light and colour, and his discovery of the calculus, Newton devoted much more time to research in chemistry and alchemy, and to studying prophecy, church history and ancient chronology. This new edition of The Cambridge Companion to Newton provides authoritative introductions (...) to these further dimensions of his endeavours as well as to many aspects of his physics. It includes a revised bibliography, a new introduction and six new chapters: three updating previous chapters on Newton's mathematics, his chemistry and alchemy and the reception of his religious views; and three entirely new, on his religion, his ancient chronology and the treatment of continuous and discontinuous forces in his second law of motion. (shrink)

I. Bernard Cohen (1914–2003), the first American to receive a Ph.D. in history of science, was a Harvard undergraduate ('37) and then a Ph.D. student and protégé of George Sarton, founder of Isis and the History of Science Society. He went on to succeed Sarton as editor of Isis (1952–1958) and, later, president of the Society (1961–1962); he was also a president of the International Union of the History and Philosophy of Science. Cohen was an internationally recognized Newton (...) scholar; his interests were encyclopedic, ranging from science and public policy to the history of computers, with several decades as a special consultant for history of computing with IBM. Among his hundreds of publications were such major books as Franklin and Newton (1956), The Birth of a New Physics (1959; rpt., 1985), The Newtonian Revolution (1980), Revolution in Science (1985), Science and the Founding Fathers (1995), Howard Aiken: Portrait of a Computer Pioneer (1999), and his last book, The Triumph of Numbers (2005), not to mention two jointly authored contributions, the variorum edition and new English translation of Newton's Principia, which will surely still be read a century from now. (shrink)

Outstanding text by one of the 20th century's foremost physicists dramatically explains how the central laws of physical science evolved, from Pythagoras' discovery of frequency ratios in the 6th century BC to today's research on elementary particles. Includes fascinating biographical data about Galileo, Newton, Huygens, Einstein and others. 136 illustrations.

It is a curious feature of Hegelian studies in English that its practitioners seem incapable of tackling their subject without first disclaiming any adherence to the more metaphysical side of Hegel's thought, be it called “speculative metaphysics,” “dialectical logic” or whatever. I say “curious” because I doubt that the same scholars would feel obliged to enter an equivalent disclaimer at the head of a study on, say, Aristotle, Descartes, Spinoza or even Newton—even though all of these classics have a (...) metaphysical side at least as abstruse as any of Hegel's worse romantic excesses. Hegel himself, if he could witness the practice, would be flattered by it. He would not see it as an indication that “the problems of [his] logic remain alien and artificial to us in ways that the problems of Cartesian and Kantian philosophy do not” but, on the contrary, as a hidden acknowledgement that, whether for good or bad, his philosophy is still alive, still so close to our culture that we instinctively feel the need of exorcizing it ritually, like a demon capable of frightening us. (shrink)

When Christiaan Huygens prepared the 1686/1687 expedition to the Cape of Good Hope on which his pendulum clocks were to be tested for their usefulness in measuring longitude at sea, he also gave instructions to Thomas Helder to perform experiments with the seconds-pendulum. This was prompted by Jean Richer's 1672 finding that a seconds-pendulum is 1 1/4 lines shorter in Cayenne than in Paris. Unfortunately, Helder died on the voy¬age, and no data from the seconds-pendulum ever reached Huygens. He nevertheless (...) did receive data from his clocks on the return-voyage from the Cape of Good Hope to Texel. When he first calculated the ship's course according to these data, it appeared to have gone straight through Ireland. He then tried introducing a correction to the data, based on an idea he had previously entertained as a possible explanation of Richer's finding: he corrected the observed time to com¬pen¬sate for a reduction in the effect of gravity from the Poles to the Equator resulting purely from the Earth's rotation. His newly calculated course convinced him that this rotational effect is the sole source of any variations in gravity with latitude. This paper examines Huygens's correc¬tions to the data and his reasoning from the new course to the conclusion that nothing else causes a variation in gravity. In the process, we show that Huygens had cogent empirical reasons to reject Isaac Newton's theory of universal gravity, which predicted a some¬what larger variation in gravity. (shrink)

본 논고에서는 크립키가 『명명과 필연(Naming and Necessity)』에서 논의했던 두 사례를 소개한다. 이 사례들에서 문제가 되는 것은 특정인을 지칭하는 고유명을 알고 있는 사람이 그렇지 못한 사람에게 처음으로 그 이름을 사용하는 발화이다. 여기서 크립키가 주목하는 현상은 어떤 고유명의 사용은 명백한 오정보와 결합됨에도 불구하고 그 지시체에 대한 거짓 믿음을 성공적으로 야기하는 반면에, 다른 고유명의 사용은 오정보와 결합되어 발화될 경우에 청자로 하여금 그 고유명의 지시체에 대한 거짓 믿음을 야기하는 데 실패할 수 있는 것처럼 보인다는 것이다. 만일 이러한 믿음의 야기가 실패한다면 왜 동일한 인과적 체인의 (...) 존재에도 불구하고 두 사례 사이에 차이가 존재하는지가 설명되어야 한다. 하지만 크립키는 명확한 설명을 제시하지 않은 채, 이것을 고유명의 지칭에 관한 이론이 앞으로 해명해야 할 과제로 남겨둔다. 필자는 크립키의 사례를 분석하여 이 사례가 고유명을 통한 지칭의 전달과 그 지시체에 대한 믿음의 전달 사이의 관계에 대한 중요한 문제를 제기한다고 논증한다. 이어서 필자는 이름사용관행과 입문 발화의 개념을 도입하고, 이에 기초하여 문제가 되는 사례에서는 입문 발화의 성공 조건이 만족되지 않기 때문에 믿음 전달이 실패한다고 논증한다. (shrink)