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Alphabetical    [«  »]
individual 5
individuals 4
indivisible 9
induction 16
induction-i 1
inductive 3
inequality 1
Frequency    [«  »]
17 whereas
16 call
16 end
16 induction
16 infinity
16 middles
16 odd
Aristotle
Posterior Analytics

IntraText - Concordances

induction

   Book, Paragraph
1 I, 1 | that accepts its premisses, induction exhibiting the universal 2 I, 1 | either example, a kind of induction, or enthymeme, a form of 3 I, 3 | i.e. the method by which induction produces knowledge. But 4 I, 13| as having been reached by induction or sense-perception. Therefore 5 I, 18| since we learn either by induction or by demonstration, this 6 I, 18| develops from universals, induction from particulars; but since 7 I, 18| universals except through induction. But induction is impossible 8 I, 18| except through induction. But induction is impossible for those 9 I, 18| knowledge of them without induction, nor can we get it through 10 I, 18| nor can we get it through induction without sense-perception.~ 11 II, 3 | the one without the other.~Induction too will sufficiently convince 12 II, 5 | demonstrates as little as does induction. For in a genuine demonstration 13 II, 5 | there any absurdity in this: induction, perhaps, is not demonstration 14 II, 7 | we may not proceed as by induction to establish a universal 15 II, 7 | offer no exception, because induction proves not what the essential 16 II, 19| the primary premisses by induction; for the method by which


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