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An introductory text-book of logic - Mellone, Sydney - Rare Books at ...

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FALLACIES. 325<br />

th<strong>at</strong> A is south <strong>of</strong> B in order to prove th<strong>at</strong> B is north<br />

<strong>of</strong> A.<br />

(6) In his list <strong>of</strong> fallacies, Aristotle next enumer<strong>at</strong>es<br />

TO n/Y] alriov 0)9 alrioV) afterwards rendered non causa<br />

pro causa. This is not an inductive fallacy, for Aristotle s<br />

airiov, causa, here signifies reason. It is to give as a<br />

reason th<strong>at</strong> which is no reason. The case on which<br />

Aristotle dwells is th<strong>at</strong> <strong>of</strong> introducing into an argument<br />

irrelevant premises which lead to a contradiction, and<br />

then &quot;f<strong>at</strong>hering the contradiction on the position con<br />

troverted.&quot; But the name may be applied to any argu<br />

ment containing steps without <strong>logic</strong>al connection (with<br />

out middle terms).<br />

(7) Last on Aristotle s list stands the trivial fallacy <strong>of</strong><br />

&quot;<br />

&quot;<br />

Many Questions (TO TO- Svo epcorrjfjLara ev iroielv}.<br />

It consists in demanding<br />

&quot;<br />

a plain answer yes or<br />

&quot;<br />

no<br />

&quot; Have<br />

to a question which really implies an assumption e.g.,<br />

&quot;<br />

you abandoned your intemper<strong>at</strong>e habits yet ?<br />

2. The Aristotelian classific<strong>at</strong>ion lays perhaps too<br />

much stress on language, the verbal expression <strong>of</strong> judg<br />

ments, in making this the principle <strong>of</strong> division. But as<br />

long as we retain his Terminology as all modern <strong>text</strong><br />

<strong>book</strong>s retain it, it is well to retain his meaning also.<br />

Confusion has been cre<strong>at</strong>ed by keeping the one without<br />

the other. Thus, the division <strong>of</strong> fallacies into <strong>logic</strong>al<br />

and m<strong>at</strong>erial, current since Wh<strong>at</strong>eley s time, is, by<br />

Jevons and others, identified with Aristotle s division<br />

into fallacies in dictione and extra dictionem. The Aris<br />

totelian division rests on an entirely different basis.<br />

The modern division has been clearly explained by Mr<br />

Stock :<br />

&quot;<br />

Whenever in the course <strong>of</strong> our reasoning we<br />

are involved in error, either the conclusion follows from<br />

the premises or it does not. If it does not, the fault<br />

must lie in the process <strong>of</strong> reasoning, and we have then

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