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Description A Logical Journey: From Gödel to Philosophy (MIT Press)

Hao Wang (1921-1995) was one of the few confidants of the great mathematician and logician Kurt Goedel. A Logical Journey is a continuation of Wang's Reflections on Goedel and also elaborates on discussions contained in From Mathematics to Philosophy. A decade in preparation, it contains important and unfamiliar insights into Goedel's views on a wide range of issues, from Platonism and the nature of logic, to minds and machines, the existence of God, and positivism and phenomenology. The impact of Goedel's theorem on twentieth-century thought is on par with that of Einstein's theory of relativity, Heisenberg's uncertainty principle, or Keynesian economics. These previously unpublished intimate and informal conversations, however, bring to light and amplify Goedel's other major contributions to logic and philosophy. They reveal that there is much more in Goedel's philosophy of mathematics than is commonly believed, and more in his philosophy than his philosophy of mathematics. Wang writes that "it is even possible that his quite informal and loosely structured conversations with me, which I am freely using in this book, will turn out to be the fullest existing expression of the diverse components of his inadequately articulated general philosophy." The first two chapters are devoted to Goedel's life and mental development. In the chapters that follow, Wang illustrates the quest for overarching solutions and grand unifications of knowledge and action in Goedel's written speculations on God and an afterlife. He gives the background and a chronological summary of the conversations, considers Goedel's comments on philosophies and philosophers (his support of Husserl's phenomenology and his digressions on Kant and Wittgenstein), and his attempt to demonstrate the superiority of the mind's power over brains and machines. Three chapters are tied together by what Wang perceives to be Goedel's governing ideal of philosophy: an exact theory in which mathematics and Newtonian physics serve as a model for philosophy or metaphysics. Finally, in an epilog Wang sketches his own approach to philosophy in contrast to his interpretation of Goedel's outlook.

A Logical Journey: From Gödel to Philosophy (MIT Press) PDF ePub

A Logical Journey / The MIT Press ~ A Logical Journey is a continuation of Wang's Reflections on Gödel and also elaborates on discussions contained in From Mathematics to Philosophy. A decade in preparation, it contains important and unfamiliar insights into Gödel's views on a wide range of issues, from Platonism and the nature of logic, to minds and machines, the existence of .

A Logical Journey: From Gödel to Philosophy (MIT Press ~ A Logical Journey is a continuation of Wang's Reflections on Gödel and also elaborates on discussions contained in From Mathematics to Philosophy. A decade in preparation, it contains important and unfamiliar insights into Gödel's views on a wide range of issues, from Platonism and the nature of logic, to minds and machines, the existence of .

Hao Wang, A Logical Journey. From Gödel to Philosophy ~ Köhler E. (1999) Hao Wang, A Logical Journey. From Gödel to Philosophy , Cambridge, MA—London: The MIT Press 1996. In: Woleński J., Köhler E. (eds) Alfred Tarski and the Vienna Circle.

Hao Wang, A Logical Journey: From Gödel to Philosophy ~ _A Logical Journey_ is a continuation of Wang's _Reflections on Gödel_ and also elaborates on discussions contained in _From Mathematics to Philosophy_. A decade in preparation, it contains important and unfamiliar insights into Gödel's views on a wide range of issues, from Platonism and the nature of logic, to minds and machines, the .

A Logical Journey / MIT CogNet ~ A Logical Journey is a continuation of Wang's Reflections on Gödel and also elaborates on discussions contained in From Mathematics to Philosophy. A decade in preparation, it contains important and unfamiliar insights into Gödel's views on a wide range of issues, from Platonism and the nature of logic, to minds and machines, the existence of .

A Logical Journey: From Gödel to Philosophy MIT Press ~ A Logical Journey is a continuation of Wang's Reflections on Goedel and also elaborates on discussions contained in From Mathematics to Philosophy. A decade in preparation, it contains important and unfamiliar insights into Goedel's views on a wide range of issues, from Platonism and the nature of logic, to minds and machines, the existence of .

What is Mathematics: Gödel's Theorem and Around - Download ~ Introduction to Mathematical Philosophy by Bertrand Russell - University of Massachusetts Amherst A very accessible mathematical classic. It sets forth in elementary form the logical definition of number, the analysis of the notion of order, the modern doctrine of the infinite, and the theory of descriptions and classes as symbolic fictions.

Gödel’s philosophical program and Husserl’s phenomenology ~ Gödel’s philosophical rationalism includes a program for “developing philosophy as an exact science.” Gödel believes that Husserl’s phenomenology is essential for the realization of this program. In this article, by analyzing Gödel’s philosophy of idealism, conceptual realism, and his concept of “abstract intuition,” based on clues from Gödel’s manuscripts, I try to .

Phenomenology, Logic, and the Philosophy of Mathematics by ~ Part I contains a general essay on Husserl's conception of science and logic, an essay of mathematics and transcendental phenomenology, and an essay on phenomenology and modern pure geometry. Part II is focused on Kurt Godel's interest in phenomenology. It explores Godel's ideas and also some work of Quine, Penelope Maddy and Roger Penrose.

Kurt Gödel - Wikipedia ~ Reflections on Kurt Gödel. MIT Press. Hao Wang, 1996. A Logical Journey: From Godel to Philosophy. MIT Press. Yourgrau, Palle, 1999. Gödel Meets Einstein: Time Travel in the Gödel Universe. Chicago: Open Court. Yourgrau, Palle, 2004. A World Without Time: The Forgotten Legacy of Gödel and Einstein. Basic Books.

Reflections on Kurt Gödel / The MIT Press ~ Authors Hao Wang Hao Wang is Professor of Logic at The Rockefeller University and author of scores of articles and several books on logic, computers, and philosophy, including From Mathematics to Philosophy (extensively discussed with Gödel and containing contributions by him) and Beyond Analytic Philosophy: Doing Justice to What We Know (MIT Press Bradford Books).

Are There Absolutely Unsolvable Problems? Gödel's ~ Rather, he put forward various arguments against that position, including several communicated to Hao Wang and first recounted in the latter's book, From Mathematics to Philosophy 14 and then at greater length in A Logical Journey. From Gödel to Philosophy. 15 Gödel thought that Hilbert was right to reject the possibility of absolutely .

Gödel's Path from the Incompleteness Theorems (1931) To ~ While Gödel may not have been satisfied with what he was able to obtain from philosophy and Husserl's phenomenology, he nonetheless continued to recommend Husserl's work to logicians as late as the 1970s. In this paper I present and discuss the kinds of arguments that led Gödel to the work of Husserl.

Kurt Gödel - Wikipedia ~ Gödel's Proof. New York Varsity Press. (ISBN 0-8147-5816-9) Wang, Hao (1996). A logical journey: From Gödel to philosophy. Cambridge, MA: MIT Press. Yourgrau, Palle (2004). A World Without Time: The Forgotten Legacy of Gödel and Einstein. Basic Beuks. (ISBN 0-465-09293-4) Yourgrau, Palle (1999). Gödel Meets Einstein: Time Travel in the .

കുർട്ട് ഗോഡൽ - വിക്കിപീഡിയ ~ Godel's Incompleteness Theorems. Oxford University Press. Olga Taussky-Todd, 1983. Remembrances of Kurt Gödel. Engineering & Science, Winter 1988. Hao Wang, 1987. Reflections on Kurt Gödel. MIT Press. Hao Wang, 1996. A Logical Journey: From Godel to Philosophy. MIT Press. Yourgrau, Palle, 1999. Gödel Meets Einstein: Time Travel in the Gödel .

Reflections on Kurt Gödel: Wang, Hao: 9780262730877 ~ A Logical Journey: From Gödel to Philosophy (MIT Press) Hao Wang. 4.3 out of 5 stars 14. Paperback. $35.00. . A Logical Journey: From Gödel to Philosophy (MIT Press) Hao Wang. 4.3 out of 5 stars 14. Paperback. $35.00. Collected Works, Vol. 3: Unpublished Essays and Lectures

Κουρτ Γκέντελ - Βικιπαίδεια ~ Kennedy, Juliette. "Kurt Gödel." In Stanford Encyclopedia of Philosophy. Time Bandits - an article about the relationship between Gödel and Einstein by Jim Holt; Gödels Theorem and Information - Authored by Gregory Chaitin "Gödel and the limits of logic" by John W Dawson Jr. (June 2006) Notices of the AMS, April 2006, Volume 53, Number 4 Kurt Gödel Centenary Issue

Gödel's ontological proof - Wikipedia ~ Gödel's ontological proof is a formal argument by the mathematician Kurt Gödel (1906–1978) for the existence of God.The argument is in a line of development that goes back to Anselm of Canterbury (1033–1109). St. Anselm's ontological argument, in its most succinct form, is as follows: "God, by definition, is that for which no greater can be conceived.

Các định lý bất toàn của Gödel – Wikipedia tiếng Việt ~ A Logical Journey: From Gödel to Philosophy. MIT Press. ISBN 0-262-23189-1 MR 1433803; Tác phẩm gồm nhiều tác giả. Francesco Berto, 2009, "The Gödel Paradox and Wittgenstein's Reasons" Philosophia Mathematica (III) 17. John W. Dawson, Jr., 1997. Logical Dilemmas: The Life and Work of Kurt Gödel, A. K. Peters, Wellesley Mass, ISBN 1 .

Курт Гедел — Википедија ~ Godel's Incompleteness Theorems. Oxford University Press. Olga Taussky-Todd, 1983. Remembrances of Kurt Gödel. Engineering & Science, Winter 1988. Hao Wang, 1987. Reflections on Kurt Gödel. MIT Press. Hao Wang, 1996. A Logical Journey: From Godel to Philosophy. MIT Press. Yourgrau, Palle, 1999. Gödel Meets Einstein: Time Travel in the Gödel .

Kurt Gödel (Stanford Encyclopedia of Philosophy) ~ Kurt Friedrich Gödel (b. 1906, d. 1978) was one of the principal founders of the modern, metamathematical era in mathematical logic. He is widely known for his Incompleteness Theorems, which are among the handful of landmark theorems in twentieth century mathematics, but his work touched every field of mathematical logic, if it was not in most cases their original stimulus.

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