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

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OR SCIENTIFIC METHOD. 301<br />

In this work we do not propose to touch on these<br />

subjects.<br />

(2) By the aid <strong>of</strong> the Double Method <strong>of</strong> Agreement,<br />

or Difference, we may make the suggested connection<br />

<strong>of</strong> S and P more reliable, establishing it as a law <strong>of</strong><br />

n<strong>at</strong>ure.<br />

The first step in real explan<strong>at</strong>ion<br />

is to raise this<br />

question : Is there anything in S which is already<br />

known to be capable <strong>of</strong> producing P, or vice versa 1<br />

This is to connect SP with previous knowledge, by<br />

<strong>An</strong>alogy.<br />

12. <strong>An</strong>alogy may be regarded first as a special<br />

kind <strong>of</strong> argument, as Aristotle does. We have already<br />

discussed it from this point <strong>of</strong> view (ch. VIII. 3).<br />

The student will remember th<strong>at</strong> <strong>An</strong>alogy is<br />

&quot;any<br />

resemblance between things which enables us to believe<br />

<strong>of</strong> one wh<strong>at</strong> we know <strong>of</strong> the other,&quot; and th<strong>at</strong> the value<br />

<strong>of</strong> the inference depends on whether the resemblance<br />

is in the m<strong>at</strong>erial or essential points and the difference<br />

in the unessential points. We now proceed to discuss<br />

the value <strong>of</strong> <strong>An</strong>alogy as a means <strong>of</strong> suggesting hypo<br />

theses <strong>of</strong> explan<strong>at</strong>ion. At wh<strong>at</strong> point does an argu<br />

ment from <strong>An</strong>alogy pass into a suggested explan<strong>at</strong>ion ?<br />

In ana<strong>logic</strong>al inference, a new case is shown to be<br />

probably an instance <strong>of</strong> a cause whose working is<br />

known to be illustr<strong>at</strong>ed in a case with which we are<br />

familiar. It is, as Aristotle said, an argument from<br />

particular to particular (&&amp;gt;? /xe/ao? 7r/?o? /zepo?), from<br />

one example (TrapdSeLy/jia) or instance to another,<br />

depending<br />

on the resemblance between the two cases<br />

in some m<strong>at</strong>erial circumstance. Hence it has been<br />

said th<strong>at</strong> <strong>An</strong>alogy as long as it remains <strong>An</strong>alogy only<br />

&quot;sticks in the particular instances&quot;; it does not<br />

work out a law <strong>of</strong> connection between the two cases,

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