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Logic IV. 73
to anything! This is not adduced as a reductio ad absurdum of this may of thinking but simply as an illustration of its excellence and power. [foreign text]101C. And he very sagely remarks that the person who pursues this method of investigation will do well to let division and addition and such refinements go to Jericho [foreign text] 101C. The grand and lofty problem of the intension and remission of forms which greatly occupied the scholastics is now touched upon. That is to say Simmias being shorter than Phaedo shall we admit that this is because Phaedo more largely partakes of tallness

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