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Philosophische Notizbücher, Band 1: Philosophie I Maximen 0 = Philosophical Notebooks, Volume 1: Philosophy I Maxims 0

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Over a period of 22 years (1934-1955), the mathematician Kurt Gödel wrote down a series of philosophical reflections, the so-called Philosophical Remarks (Max Phil). They have been handed down in 15 notebooks written in Gabelsberg shorthand. The first notebook contains general philosophical reflections. Notebooks two and three consist of Gödel's individual ethics. The notebooks that follow clearly show that Gödel had designed a philosophy of science in which he placed his discussions of physics, psychology, biology, mathematics, language, theology, and history within the context of a particular metaphysics. For the first time, the Kurt Gödel Research Center of the Berlin-Brandenburg Academy of Sciences is preparing a complete, historical-critical edition of Gödel's philosophical notebooks. A volume will [be] published each year as a part of this edition. Volume 1, which Gödel entitled "Philosophy I Max 0," covers Gödel´s own philosophical reflections as well as those of other authors that were important to him. These were placed by Gödel at the beginning of his overall philosophical project. The introduction of the editor Eva-Maria Engelen provides an overview of this particular body of work.  

First complete, historical-critical, bilingual edition of Kurt Gödel’s philosophical notebooks
An as yet unknown philosophical account of one of the greatest thinkers of the 20th century

241 pages, Paperback

Published January 1, 2021

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About the author

Kurt Gödel

51 books197 followers
Kurt Gödel was an Austrian-American logician, mathematician and philosopher. One of the most significant logicians of all time, Gödel made an immense impact upon scientific and philosophical thinking in the 20th century, a time when many, such as Bertrand Russell, A. N. Whitehead and David Hilbert, were pioneering the use of logic and set theory to understand the foundations of mathematics.

Gödel is best known for his two incompleteness theorems, published in 1931 when he was 25 years of age, one year after finishing his doctorate at the University of Vienna. The more famous incompleteness theorem states that for any self-consistent recursive axiomatic system powerful enough to describe the arithmetic of the natural numbers (Peano arithmetic), there are true propositions about the naturals that cannot be proved from the axioms. To prove this theorem, Gödel developed a technique now known as Gödel numbering, which codes formal expressions as natural numbers.

He also showed that the continuum hypothesis cannot be disproved from the accepted axioms of set theory, if those axioms are consistent. He made important contributions to proof theory by clarifying the connections between classical logic, intuitionistic logic, and modal logic.

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12 reviews1 follower
April 13, 2024
I bought this not with the expectation of a coherent text (it‘s a notebook, not a publication), but to understand Gödel‘s way of thinking - and wasn‘t disappointed. Quite interesting to see how he approaches concepts like perception, the process of thinking and learning, logic etc. (I read the German part, so I cannot rate the English translation.)
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