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Lecture 3 Inductive and Abductive Arguments

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Title: Lecture 3 Inductive and Abductive Arguments


1
Lecture 3 Inductive and Abductive Arguments
  • Li Jianhui
  • ljh98_at_sina.com
  • http//philosophy.wisc.edu/li

2
Two Gambling Strategies
  • The extreme conservative This individual refuses
    to wager unless winning is a sure thing.
  • Its virtue He will never loose a gamble
  • its limitation there are gambles he will decline
    that he could have won.
  • The thoughtful risk taker this individual at
    times enters into risky gambles hoping to win.
  • Its virtue it can lead him to win wagers by
    taking risks
  • its limitation he can loose money.

3
Two Gambling Strategies
  • Limiting to deductive arguments is a conservative
    strategy.
  • The virtue you avoid the risk of reaching false
    conclusion from true premisses
  • The limitation you decline to say anything that
    goes beyond the evidence.
  • Nodeductive arguments are riskier.
  • The gain you can reach true conclusion that go
    beyond what the premisses say
  • The risk you may reach false conclusion from
    true premisses.

4
Science is a risky business
  • In science as well as in everyday life, we make
    nondeductive inference all the time. We often are
    prepared to take risk.
  • Scientists often try to reach conclusions about
    universal laws.
  • When scientists conclude that a universal law is
    true or probably true, based on premisses that
    describe the observations they have made, they
    arent making a deductively valid argument.

5
Science is a risky business
  • Science is a very ambitious enterprise. Science
    ventures beyond what strictly observed in the
    here and now, just as the conclusion in a
    nondeductive argument ventures beyond the
    information strictly contained in the premisses.
  • Detective work is also taking risk.
  • There are two sorts of nondeductive inference
    indeductive and abductive.

6
Induction
  • Inductive inference involves taking a description
    of some sample and extending that description to
    items outside the sample. E.g. 60of the county
    voters called are democrats.?About 60 of the
    county voters are democrats.
  • Inductive strength is not a yes/no matter
    arguments are either stronger or weaker.
  • Two factors influence inductive strength
  • Sample size
  • Representativeness or unbiasedness of the sample

7
Abduction
  • Inference to the best explanation. E.g. Mendels
    theory of genetic factor.
  • A set of observations doesnt deductively imply a
    theory
  • But a theory deductively implies some
    observations. This corresponds more closely to
    what Mendel did.
  • So a better representation of Mendels inference
    might go like this The theory entailed a
    prediction the prediction came true hence the
    theory is probably true. Note that this argument
    is not deductively valid (the logical form is on
    page 27). Successful prediction isnt absolutely
    conclusive proof that the theory is true.
  • On the other hand, if the predictions entailed by
    Mendels theory had come out false, that would
    have followed him to deduce that the theory is
    mistaken. That is a failed prediction is
    conclusve proof that the theory implying the
    prediction is false.

8
Abduction
  • The surprise principle
  • An observation O strongly supports H1 over H2 if
    both the following conditions are satisfied, but
    not otherwise (1) if H1 were true, O is to be
    expected and (2) if H2 were true, O wouldnt
    have been expected.
  • The surprise principle explains why success of
    safe predictions provides less compelling
    evidence than the success of daring
    predictions.
  • The only game in town fallacy
  • If you dont want to accept my explanation about
    something, you must produce a more plausible
    explanation of your own. If you cant, you have
    to accept my explanation. Now we commit an
    abductively fallacy the Only Game in Town
    Fallacy.
  • Abduction is sometimes described loosely as
    follows if a theory expains some observation,
    and if no rival account is available that can do
    a better job of explain it, then you should
    accept the theory. Although this description of
    abduction is roughly correct, it makes the
    mistake of sanctioning the Only Game in Town
    Fallacy. The fact that no rival account is better
    than the explanation I conduct doesnt show my
    explanation is even minimally plausible.
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