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Auteur: Aristotle

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[12] Aristotle in his logical analysis of Induction, Prior.
Analytics II. 25, defines it to be "the proving the inherence of
the major term in the middle (i.e. proving the truth of the major
premiss in fig. 1) through the minor term." He presupposes a
Syllogism in the first Figure with an universal affirmative
conclusion, which reasons, of course, from an universal, which
universal is to be taken as proved by Induction. His doctrine
turns upon a canon which he there quotes. "If of one and the same
term two others be predicated, one of which is coextensive with
that one and the same, the other may be predicated of that which
is thus coextensive." The fact of this coextensiveness must be
ascertained by [Greek: nous], in other words, by the Inductive
Faculty. We will take Aldrich's instance. All Magnets attract
iron A B C are Magnets A B C attract iron. Presupposed Syllogism
reasoning from an universal.
A B C attract iron (Matter of observation and experiment)

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