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

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THE CATEGORIES OR PREDICAMENTS. 193<br />

gramm<strong>at</strong>ical; they represent the various kinds <strong>of</strong><br />

predicable existence. They should properly<br />

be called<br />

&quot;<br />

Predicables,&quot; but long usage has fixed the applic<strong>at</strong>ion<br />

<strong>of</strong> this term to the <strong>logic</strong>al rel<strong>at</strong>ions explained above ( i).<br />

EXERCISE XIV.<br />

We add some general questions on the subjects dealt with<br />

in this chapter.<br />

(1) Wh<strong>at</strong> difficulties <strong>at</strong>tend the process <strong>of</strong> defining the<br />

names <strong>of</strong> m<strong>at</strong>erial substances, <strong>of</strong> sens<strong>at</strong>ions and emotions,<br />

and how may they be overcome? Illustr<strong>at</strong>e your answer by<br />

examples. [O.]<br />

(2) Show th<strong>at</strong> Division belongs to Applied Logic [or,<br />

M<strong>at</strong>erial Logic], and can have no place in a purely formal<br />

system. [O.]<br />

(3) How far are the rules <strong>of</strong> <strong>logic</strong>al Division <strong>of</strong> use in<br />

actual science ? [L.] Or<br />

Wh<strong>at</strong> is Scientific Classific<strong>at</strong>ion ? Wh<strong>at</strong> are the chief<br />

difficulties th<strong>at</strong> <strong>at</strong>tend it ? [O.]<br />

(4) In wh<strong>at</strong> respects is Aristotle s classific<strong>at</strong>ion <strong>of</strong> the<br />

Predicables superior to the ordinary one? How may we<br />

suppose th<strong>at</strong> each was arrived <strong>at</strong>? [O.] Or<br />

Criticise (i) the Predicables and (2) the C<strong>at</strong>egories (or<br />

Predicaments) as examples <strong>of</strong> classific<strong>at</strong>ion. [O.]<br />

(5) &quot;The C<strong>at</strong>egories originally belong to grammar r<strong>at</strong>her<br />

than to Logic.&quot; How may they be given an intelligible<br />

place in a system <strong>of</strong> Logic ? [O.]<br />

NOTE.<br />

&quot;REAL KINDS.&quot;<br />

We have referred to the ancient view th<strong>at</strong> in N<strong>at</strong>ure there<br />

are fixed, permanent kinds or classes <strong>of</strong> things which can<br />

never pass into one another : and hence a classific<strong>at</strong>ion<br />

which corresponded to these divisions was called<br />

&quot;<br />

for it was taken to be<br />

n<strong>at</strong>ural,<br />

a recognition <strong>of</strong> ready-made kinds<br />

or classes, given to us in N<strong>at</strong>ure. This view prevailed in<br />

ancient science, and is supported by J. S. Mill. The<br />

N

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