[SydPhil] Notification: Hanti Lin @ Wed 2 Aug 2017 13:00 - 14:30 (Seminars)
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Tue Aug 1 13:00:13 AEST 2017
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Title: Hanti Lin
The Problem of Induction, Hume's Dilemma, and the Normative Turn
Hanti Lin (UC Davis)
The problem of induction is the general problem of justifying at least some
kind of induction and, hopefully, justifying many of those that have been
used in science. But is it possible to justify at least some? Hume's
dilemma tries to answer in the negative. A simple version goes like
this: "To justify a certain kind of induction, the (empirical) thesis that
it will lead to a true conclusion has to be argued for, either
demonstratively or inductively; the demonstrative route is impossible,
while the inductive route is circular." In reply to this dilemma, I want to
defend a general escape route that Reichenbach has briefly pointed out. The
idea is that, to justify a certain kind of induction, we can argue for a
non-empirical, normative thesis instead, a norm that guides some inductive
practices. Call this the normative turn, which has been implemented
consciously or unconsciously by some formal epistemologists, such as
Bayesians, learning theorists, and Reichenbach himself. Unfortunately, they
tend to set aside Hume's dilemma quickly and rush to develop their
particular implementations of the normative turn. What I want to do for
them is to slow down, consider possible ways Hume's dilemma might be
thought to strike back, and address those worries by reference to the
general features of the normative turn, without commitment to any
particular implementation. Here is the lesson to be drawn: The problem of
induction is difficult; Hume's dilemma represents a difficulty involved;
the normative turn escapes Hume's dilemma and helps us identify the more
important difficulties to be addressed.
When: Wed 2 Aug 2017 13:00 – 14:30 Eastern Time - Melbourne, Sydney
Where: Muniment Room, Sydney Uni
Calendar: Seminars
Who:
* Sam Shpall- creator
Event details:
https://www.google.com/calendar/event?action=VIEW&eid=MTQ5Nzc0NjE5Njk4NyAybWU3YzdmcjNvbXBsNHJodmtwbWxhNTM2OEBn
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