Aristotle's Logical Works and Epistemology

Published on Nov 16, 2016

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PRESENTATION OUTLINE

Logical Works

  • In the Late Ancient curriculum many students would start with logic and never progress beyond their study of logic.
  • For many hundreds of years logic meant Aristotle since he is the first person to give a systematic account of argumentation.
  • Logic is at the heart of Aristotle's goal of understanding the natural world.
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The Organon (Tool)

  • Categories
  • On Interpretation
  • Prior Analytics
  • Posterior Analytics
  • Topics
  • On Sophistical Refutations
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Categories

  • What are the properties of things in the world?
  • Aristotle identifies ten kinds of property that a thing can have.
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Categories (cont'd)

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Categories (cont'd)

  • Essential properties vs. accidental properties.
  • Universals vs. particulars.

Categories (cont'd)

  • Contradiction
  • All, Some, & None
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On Interpretation

  • How can words (predicates, categories) be combined into statements?
  • Not all combinations will be valid statements.
  • Premise & conclusion.
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Prior Analytics

  • Which kinds of valid statements can be combined to form valid arguments?
  • Not all combinations will be valid arguments.
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Prior Analytics (cont'd)

  • Conjunctions
  • Syllogisms (using variables!)
  • "X results of necessity from Y and Z if it would be impossible for X to be false when Y and Z are true." (SEP)
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Topics & Sophistical Refutations

  • Not really works of logic.
  • Traditionally included within the Organon probably because they did not fit anywhere else within Aristotle's works.
  • Philosophy vs. Sophistry.

Epistemology

  • ἐπιστήμη - knowledge, understanding
  • True belief (doxa) vs. knowledge (episteme)
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Posterior Analytics

  • How does Aristotle define knowledge / understanding?
  • What kinds of valid arguments are useful for discovering knowledge?
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Posterior Analytics (cont'd)

  • In Aristotle's epistemology an argument can be guaranteed to yield understanding if we can demonstrate *why* something behaves the way it does.
  • Chain of syllogisms, a demonstration.
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Posterior Analytics (cont'd)

  • Where does the chain of syllogisms end?
  • There is an infinite regress here. Each premise is some other deduction's conclusion.
  • Aristotle stops the chain at "first principles".
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Posterior Analytics (cont'd)

  • Aristotle is a "foundationalist".
  • He leaves himself open to skeptical attack by arbitrarily stopping at "first principles".
  • Contrasts sharply with Plato's theory of recollection.
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Corry Root

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