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Reflections on Kurt Goedel

Kurt Goedel was indisputably one of the greatest thinkers of our time, and in this first extended treatment of his life and work, Hao Wang;

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Zeiteinteilung (Maximen) I Und II / Time Management (Maxims) I and II

Kurt Godel's philosophical notes have been preserved in the form of 15 notebooks. This Volume 2 consists of Godel's individual ethics;

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Kurt Goedel and the Foundations of Mathematics

This volume commemorates the life, work and foundational views of Kurt Goedel (1906-78), most famous for his hallmark works on the;

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Karl Menger

Die von Karl Menger und seinen Mitarbeitern (darunter Kurt Goedel) herausgegebenen Ergebnisse eines Mathematischen Kolloquiums zahlen zu;

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Kurt Goedel

Kurt Goedel, together with Bertrand Russell, is the most important name in logic, and in the foundations and philosophy of mathematics;

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Gespraeche Vortraege Seancen Kurt Goedels Wiener Protokolle 1937 38

This book provides detailed transcriptions of two notebooks written by Kurt Goedel in Vienna in 1937/38 in the nearly forgotten;

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Kurt Gödel and the Foundations of Mathematics

This volume commemorates the life, work and foundational views of Kurt Goedel (1906-78), most famous for his hallmark works on the;

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Logical Dilemmas

This authoritative biography of Kurt Goedel relates the life of this most important logician of our time to the development of the field;

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Logical Dilemmas

This authoritative biography of Kurt Goedel relates the life of this most important logician of our time to the development of the field;

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Time Machines

scientific concepts of time, spacetime, and the fourth dimension; the speculations of Einstein, Richard Feynman, Kurt Goedel, and others; time travel;

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Goedel 96: Logical Foundations of Mathematics, Computer Science, and Physics

This volume contains the proceedings of the conference Logical Foundations of Mathematics, Computer Science, and Physics-Kurt Godel's;

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Goedel 96: Logical Foundations of Mathematics, Computer Science, and Physics

This volume contains the proceedings of the conference Logical Foundations of Mathematics, Computer Science, and Physics-Kurt Godel's;

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Godel's Proof

An accessible explanation of Kurt Goedel's groundbreaking work in mathematical logic In 1931 Kurt Goedel published his fundamental paper;

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Interpreting Goedel

The logician Kurt Goedel (1906-1978) published a paper in 1931 formulating what have come to be known as his 'incompleteness theorems;

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Kurt Godel

Kurt Goedel (1906-1978) did groundbreaking work that transformed logic and other important aspects of our understanding of mathematics;

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Collected Papers: Volume 3

Alfred Tarski was one of the two giants of the twentieth-century development of logic, along with Kurt Goedel. The four volumes of this;

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Collected Papers: Volume 4

Alfred Tarski was one of the two giants of the twentieth-century development of logic, along with Kurt Goedel. The four volumes of this;

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Kurt Godel

Kurt Goedel (1906 - 1978) was the most outstanding logician of the twentieth century, famous for his hallmark works on the completeness;

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Can Mathematics Be Proved Consistent?

Kurt Goedel (1906-1978) shook the mathematical world in 1931 by a result that has become an icon of 20th century science: The search for;

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Can Mathematics Be Proved Consistent?

Kurt Goedel (1906-1978) shook the mathematical world in 1931 by a result that has become an icon of 20th century science: The search for;

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Goedel Without (Too Many) Tears

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Goedel Without (Too Many) Tears

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Sklaverei und Emanzipation der schwarzen Rasse

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Gödel's Theorem: An Incomplete Guide to Its Use and Abuse

is a valuable addition to the literature. --- John W. Dawson, author of Logical Dilemmas: The Life and Work of Kurt Goedel;

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Gödel's Theorem: An Incomplete Guide to Its Use and Abuse

is a valuable addition to the literature. --- John W. Dawson, author of Logical Dilemmas: The Life and Work of Kurt Goedel;

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Computability

theoretical developments. In the 1930s a series of seminal works published by Alan Turing, Kurt Goedel, Alonzo Church, and others established the;

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Leibniz

propositions by means of numbers, later developed by Kurt Goedel, also appears in this work. In this text, furthermore, Leibniz conceives the;

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