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S. A. Lloyd proposes a radically new interpretation of Hobbes's Leviathan that shows transcendent interests--interests that override the fear of death--to be crucial to both Hobbes's analysis of social disorder and his proposed remedy to it. Most previous commentators in the analytic philosophical tradition have argued that Hobbes thought that credible threats of physical force could be sufficient to deter people from political insurrection. Professor Lloyd convincingly shows that because Hobbes took the transcendence of religious and moral interests seriously, he never believed that mere physical force could ensure social order. Lloyd's interpretation demonstrates the ineliminability of that half of Leviathan devoted to religion, and attributes to Hobbes a much more plausible conception of human nature than the narrow psychological egoism traditionally attributed to Hobbes.
To talk about values and ideals is easy. To live them is much more difficult, because no one is perfect. Like all good things, it requires effort. At times we all fall short of our ideals and values. The question is: Do we have ideals and values? I hope this book will be used by individuals, families and schools as a starting point for discussing character ideals in personal development. Values and ideals are as important as any other subject taught in school because without them your other skills may bring little personal satisfaction. Although I've called this a book about values, it is really about personal happiness. Your happiness will come from the values and ideals you choose for yourself. If you choose wisely, your values will bring you strength and a foundation to build a satisfying life. Your values will shape your life. This book is not intended to "teach" you values and ideals. Family, culture and faith traditions may be the best teachers. Rather, it is intended to share with you values and ideals that men and women have respected as long as history has been recorded, and to encourage discussion about them.
This monograph tells the story of a philosophy of J-P. Serre and his vision of relating that philosophy to problems in affine algebraic geometry. It gives a lucid presentation of the Quillen-Suslin theorem settling Serre's conjecture. The central topic of the book is the question of whether a curve in $n$-space is as a set an intersection of $(n-1)$ hypersurfaces, depicted by the central theorems of Ferrand, Szpiro, Cowsik-Nori, Mohan Kumar, Boratynsk.
The book gives a comprehensive introduction to basic commutative algebra, together with the related methods from homological algebra, which will enable students who know only the fundamentals of algebra to enjoy the power of using these tools. At the same time, it also serves as a valuable reference for the research specialist and as
potential course material, because the authors present, for the first time in book form, an approach here that is an intermix of classical algebraic K-theory and complete intersection techniques, making connections with the famous results of Forster-Swan and Eisenbud-Evans. A study of projective modules and their connections with topological vector bundles in a form due to Vaserstein is included. Important subsidiary results appear in the copious exercises.
Even this advanced material, presented comprehensively, keeps in mind the young student as potential reader besides the specialists of the subject.
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