Constructing the World
Lecture 5: Hard Cases: Mathematics, Normativity, Intentionality, Ontology
David Chalmers
Friday, 4 June 2010
Constructing the World Lecture 5: Hard Cases: Mathematics, - - PowerPoint PPT Presentation
Constructing the World Lecture 5: Hard Cases: Mathematics, Normativity, Intentionality, Ontology David Chalmers Friday, 4 June 2010 Plan *1. Hard cases 2. Mathematical truths 3. Normative truths 4. Intentional truths 5. Philosophical
David Chalmers
Friday, 4 June 2010
*1. Hard cases
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M such that it’s not obvious that M is scrutable from PQTI.
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conditionally scrutable from PQTI.
conditionally scrutable from PQTI, it is a priori scrutable from PQTI.
knowable (or M is in PQTI).
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*2. Mathematical truths
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hypothesis or large cardinal axioms
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ideally knowable.
truths
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*3. Normative truths
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knowable, conditionally scrutable from nonmoral truths, and so a priori scrutable
truths, and knowable truths are plausibly scrutable.
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moral rationalism, moral empiricism (many forms), moral subjectivism.
truths a posteriori necessitated without a priori entailments
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truths.
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*4. Intentional truths
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scrutable from functional/behavioral truths (plus environmental truths?)
phenomenal truths plus functional truths
narrow intentional truths plus non-intentional environmental truths.
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using intentional relations to primitive concepts?
not used, and in highly delimited way.
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know p if ...’ or...
intentional relations.
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representing redness
vocabulary, as before?
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*5. Philosophical truths
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PQTI- does not.
analytically entailed by micro existence claims?
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true
scrutable
inscrutable but untrue
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inscrutable from PQTI-.
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conclusively settled by simpler base truths. They are settled abductively, without certainty
natural ontology can be (ideally) settled with certainty
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*6. Miscellanea
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but unknowable. Ideally inscrutable?
implausible
plausible, this yields a further reason to reject the epistemic theory.
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truths (plus...)
(plus...)
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*1. Hard cases
*7. Minimizing the base.
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causal truths
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experience and causal truths?
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