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

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306<br />

THE THEORY OF INDUCTION<br />

examine the relevant facts with the most rigorous exact<br />

ness, and if there is any discrepancy, the hypothesis<br />

must be rejected or modified. It is no paradox to say<br />

th<strong>at</strong> &quot;the first thing is to form an hypothesis; the<br />

second, The<br />

to be diss<strong>at</strong>isfied with it.&quot;<br />

instances <strong>of</strong><br />

Kepler and Newton show th<strong>at</strong> the gre<strong>at</strong>est investig<strong>at</strong>ors<br />

are those who are most ready<br />

to abandon cherished<br />

theories, the fruit <strong>of</strong> laborious research, if they cannot<br />

be shown to harmonise with fact. Wh<strong>at</strong> Francis Darwin<br />

says <strong>of</strong> his f<strong>at</strong>her is true <strong>of</strong> the scientific genius in every<br />

branch <strong>of</strong> inquiry.<br />

&quot;<br />

It was as though he were charged<br />

with theorising power, ready to flow into any channel<br />

on the slightest disturbance ; so th<strong>at</strong> no fact, however<br />

small, could avoid releasing a stream <strong>of</strong> theory, and<br />

thus the fact became magnified into importance.&quot; In<br />

this way many untenable theories n<strong>at</strong>urally occurred to<br />

him ; but his richness <strong>of</strong> imagin<strong>at</strong>ion was equalled by<br />

the power <strong>of</strong> judging, and if necessary condemning, his<br />

theories by comparing them with facts.<br />

Summing up the conditions <strong>of</strong> a good hypothesis, we<br />

may<br />

st<strong>at</strong>e them as follows :<br />

(1) It must be capable <strong>of</strong> being brought into accord<br />

with received knowledge, by mutual modific<strong>at</strong>ion, if<br />

necessary.<br />

(2)<br />

It must furnish a basis for deductive inference <strong>of</strong><br />

consequences.<br />

(3) The consequences so inferred must agree with<br />

the facts <strong>of</strong> N<strong>at</strong>ure.<br />

We have already illustr<strong>at</strong>ed the meaning <strong>of</strong> the first<br />

rule (see<br />

8, last paragraph).<br />

by saying th<strong>at</strong> the hypothesis<br />

It is sometimes expressed<br />

must be<br />

&quot;<br />

conceivable.&quot;<br />

This is, <strong>of</strong> course, true if &quot;conceivable&quot; means &quot;not<br />

self-contradictory&quot; (see ch. II. 12); but it is hardly<br />

necessary to st<strong>at</strong>e as a special rule th<strong>at</strong> the hypothesis

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