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9768
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Vagueness is semantic, a deficiency of meaning [Fine,K]
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Full Idea:
I take vagueness to be a semantic feature, a deficiency of meaning. It is to be distinguished from generality, undecidability, and ambiguity.
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From:
Kit Fine (Vagueness, Truth and Logic [1975], Intro)
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A reaction:
Sounds good. If we cut nature at the joints with our language, then nature is going to be too subtle and vast for our finite and gerrymandered language, and so it will break down in tricky situations. But maybe epistemology precedes semantics?
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9776
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A thing might be vaguely vague, giving us higher-order vagueness [Fine,K]
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Full Idea:
There is a possibility of 'higher-order vagueness'. The vague may be vague, or vaguely vague, and so on. If J has few hairs on his head than H, then he may be a borderline case of a borderline case.
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From:
Kit Fine (Vagueness, Truth and Logic [1975], 5)
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A reaction:
Such slim grey areas can also be characterised as those where you think he is definitely bald, but I am not so sure.
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9770
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Logical connectives cease to be truth-functional if vagueness is treated with three values [Fine,K]
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Full Idea:
With a three-value approach, if P is 'blob is pink' and R is 'blob is red', then P&P is indefinite, but P&R is false, and P∨P is indefinite, but P∨R is true. This means the connectives & and ∨ are not truth-functional.
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From:
Kit Fine (Vagueness, Truth and Logic [1975], 1)
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A reaction:
The point is that there could then be no logic in any way classical for vague sentences and three truth values. A powerful point.
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9773
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With the super-truth approach, the classical connectives continue to work [Fine,K]
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Full Idea:
With the super-truth approach, if P is 'blob is pink' and R is 'blob is red', then P&R is false, and P∨R is true, since one of P and R is true and one is false in any complete and admissible specification. It encompasses all 'penumbral truths'.
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From:
Kit Fine (Vagueness, Truth and Logic [1975], 3)
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A reaction:
[See Idea 9767 for the super-truth approach, and Idea 9770 for a contrasting view] The approach, which seems quite appealing, is that we will in no circumstances give up basic classical logic, but we will make maximum concessions to vagueness.
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