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2 ideas
13134 | We negate predicates but do not negate names [Westerhoff] |
Full Idea: We negate predicates but do not negate names. | |
From: Jan Westerhoff (Ontological Categories [2005], §88) | |
A reaction: This is a point for anyone like Ramsey who wants to collapse the distinction between particulars and universals, or singular terms and their predicates. |
11863 | (λx)[Man x] means 'the property x has iff x is a man'. [Wiggins] |
Full Idea: The Lambda Abstraction Operator: We can write (λx)[Man x], which may be read as 'the property that any x has just if x is a man'. | |
From: David Wiggins (Sameness and Substance Renewed [2001], 4.2) | |
A reaction: This technical device seems to be a commonplace in modern metaphysical discussions. I'm assuming it can be used to discuss properties without venturing into second-order logic. Presumably we could call the property here 'humanity'. |