Goedel's Theorem: A Very Short Introduction

Godel'S Theorem: A Very Short Introduction Av A. W. (Tutorial Fellow At St Hugh'S College And Professor Of Philosophy At The University Of O

When Kurt Goedel published his celebrated theorem, showing that no axiomatization can determine the whole truth and nothing but the truth concerning arithmetic, it had a profound impact on mathematical ideas and philosophical thought. Adrian Moore places the theorem in its intellectual and historical context, explaining the k...... Les mer...
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<b>Very Short Introductions<b>: Brilliant, Sharp, Inspiring </b>Kurt G¿del first published his celebrated theorem, showing that no axiomatization can determine the whole truth and nothing but the truth concerning arithmetic, nearly a century ago. The theorem challenged prevalent presuppositions about the nature of mathematics and was consequently of considerable mathematical interest, while also raising various deep philosophical questions. G¿del''s Theorem has since established itself as a landmark intellectual achievement, having a profoundimpact on today''s mathematical ideas. G¿del and his theorem have attracted something of a cult following, though his theorem is often misunderstood.This Very Short Introduction places the theorem in its intellectual and historical context, and explains the key concepts as well as common misunderstandings of what it actually states. A. W. Moore provides a clear statement of the theorem, presenting two proofs, each of which has something distinctive

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