5413
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Particular instances are more clearly self-evident than any general principles [Russell]
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Full Idea:
Particular instances are more self-evident than general principles; for example, the law of contradiction is evident as soon as it is understood, but it is not as evident as that a particular rose cannot be both red and not red.
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From:
Bertrand Russell (Problems of Philosophy [1912], Ch.11)
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A reaction:
This seems to true about nearly all reasoning, because whenever we are faced with a general principle for assessment, we check it by testing it against a series of particular instances, and try to think of contradictory particular counterexamples.
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5416
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If self-evidence has degrees, we should accept the more self-evident as correct [Russell]
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Full Idea:
If propositions can have some degree of self-evidence without being true, we must say, where there is a conflict, that the more self-evident proposition is to be retained and the less self-evident rejected.
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From:
Bertrand Russell (Problems of Philosophy [1912], Ch.11)
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A reaction:
This is a key part of Russell's 'moderate rationalism'. Presumably the rejected propositions were therefore not self-evident, and can be used as training for intuitions, by seeing why we got it wrong. Fools find absurd falsehoods self-evidently true.
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5397
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The rationalists were right, because we know logical principles without experience [Russell]
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Full Idea:
In the most important point of the controversy between empiricists and rationalist, the rationalists were right, since logical principles are known to us, but cannot be proved by experience, since all proof presupposes them
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From:
Bertrand Russell (Problems of Philosophy [1912], Ch. 7)
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A reaction:
Russell initially presents this as the answer to 'innate ideas'. I would prefer to say, in the style of Descartes, that logic is self-evident to the natural light of reason. The debate isn't over. A Turing machine may be able to do logic.
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5411
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We can know some general propositions by universals, when no instance can be given [Russell]
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Full Idea:
The general proposition 'All products of two integers, which never have been and never will be thought of by any human being, are over 100' is undeniably true, and yet we can never give an instance of it; ..only a knowledge of the universals is required.
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From:
Bertrand Russell (Problems of Philosophy [1912], Ch.10)
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A reaction:
A nice example which it seems to be impossible to contradict. But maybe we can explain our knowledge of it in terms of rules, instead of mentioning universals. Can a rule be stated without recourse to universals? Sounds unlikely.
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