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The Perfection of Bodies: Aristotle’s De Caelo I.1

The Perfection of Bodies: Aristotle’s De Caelo I.1 Abstract: In this paper we give a detailed reconstruction of the first chapter of De Caelo I.1. Aristotle attempts to prove there that bodies are complete and perfect in virtue of being extended in three dimensions. We offer an analysis of this argument and argue that it gives important insight into the role the notion of body plays in physical science. Contrary to other interpretations, we argue that it is an argument about physical, as opposed to mathematical, bodies and that the perfection and completeness of bodies is due to their nature. Moreover, Aristotle heavily relies in his proof on the premise that the number three implies perfection, a view he ascribes to the Pythagoreans. We review the possible sources of this view, as well as its role in Aristotle’s argumentative strategy. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Rhizomata de Gruyter

The Perfection of Bodies: Aristotle’s De Caelo I.1

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Publisher
de Gruyter
Copyright
Copyright © 2013 by the
ISSN
2196-5102
eISSN
2196-5110
DOI
10.1515/rhiz-2013-0002
Publisher site
See Article on Publisher Site

Abstract

Abstract: In this paper we give a detailed reconstruction of the first chapter of De Caelo I.1. Aristotle attempts to prove there that bodies are complete and perfect in virtue of being extended in three dimensions. We offer an analysis of this argument and argue that it gives important insight into the role the notion of body plays in physical science. Contrary to other interpretations, we argue that it is an argument about physical, as opposed to mathematical, bodies and that the perfection and completeness of bodies is due to their nature. Moreover, Aristotle heavily relies in his proof on the premise that the number three implies perfection, a view he ascribes to the Pythagoreans. We review the possible sources of this view, as well as its role in Aristotle’s argumentative strategy.

Journal

Rhizomatade Gruyter

Published: Jan 1, 2013

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