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by davnola 5294 days ago
Perhaps it can, but the challenge then is to identify what's different about the professor's statement from a statement like "It's raining". Why doesn't the first have a definite truth value, but the second does? (What the professor himself believes is not relevant to the actual truth of his statement.)

You might be interested in verificationism http://plato.stanford.edu/entries/logical-empiricism/#EmpVer... (apologies if you know about it already).

1 comments

What's different about it is its circularity. The students' anticipations of the exam are based on their anticipations of the exam. Sort of like "this statement is false".
The students' anticipations of the exam are their anticipations of the exam. I don't see the circularity yet. It's clearer in the Liar Paradox.
Circularity is here:

    P( exam is today | P(exam is today | exam was not earlier) = 1) = 0
EDIT: if this is good formalisation of proffesor sentence. I'm not 100% sure.