Day 4: The Gettier
Critique
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The Traditional Analysis
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The Gettier Critique
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Complete Justification Reply to Gettier
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Skepticism and Knowledge
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An Indefeasibility Analysis
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Please Read IE 66-77 (part independent study).
The Traditional
Analysis
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S
knows that p if, and only if,
(1) S
believes p;
(2) p
is true, and
(3) S
is justified in believing p.
The Gettier
Critique
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Gettier’s examples
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Some other examples
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Do these examples undermine the account of knowledge given in the Meno?
Complete
Justification Reply to Gettier
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What is the complete justification reply?
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What are the possible concerns with this reply?
Skepticism and
Knowledge
•
N. Everitt & A. Fisher (Modern Epistemology, 1995) argue as
follows:
(1) Any
analysis of knowledge should capture a significant part of its common usage.
(2) It’s
part of the common usage of “knowledge” that we know many things, that
skepticism is not true or cannot be taken seriously.
(3) If we
add complete justification to the analysis of knowledge, it follows almost
immediately that there is very little we can know (a form of skepticism).
(4)
Therefore, complete justification cannot be part of the analysis of knowledge.
Skepticism and
Knowledge
•
Critical reworking of EF’s Argument:
(1) Any
analysis of knowledge should capture a significant part of its usage in a range
of discussions, including philosophical.
(2) Many
of the arguments between skeptics and non-skeptics are interesting and
non-trivial. This suggests that neither skepticism nor anti-skepticism follows
almost immediate from the definition of knowledge.
(3) If we
add complete justification to the definition of knowledge, it follows almost
immediately that there is very little we can know (a form of skepticism).
(4)
Therefore, complete justification cannot be part of the analysis of knowledge.
Skepticism and
Knowledge
•
EF’s argument and the Critical Reworking have the same conclusion
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EF’s argument commits them to the rejection of skepticism, but the
Critical Reworking has no such commitment
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Worries/limits of the Critical Reworking?
An Indefeasiblity Analysis
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S knows that p at t1 iff
(i) p is true;
(ii) S believes that p at t1;
(iii) p is evident to S at t1;
(iv) there is no true proposition such that if it became evident to S at
t1, p would no longer be evident to S.
From Klein, Peter, “A Proposed Definition of
Propositional Knowledge,” The Journal of Philosophy 68, 16 (1971), pp.
471-482.
An Indefeasiblity Analysis
•
What does “evident” (borrowed from Roderick Chisholm) mean?
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What does “indefeasibility” mean?
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Indefeasibility condition deals with Gettier problems
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The sense in which Klein’s Analysis is neutral on skepticism vs anti-skepticism