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ANALOGY (Gr. avaXo-yLa, proportion)

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Originally appearing in Volume V01, Page 912 of the 1911 Encyclopedia Britannica.
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ANALOGY (Gr. avaXo-yLa, proportion)  , a
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term signifying, (t) in general, resemblance which falls short of absolute similarity or identity . Thus by analogy, the word " loud," originally applied to sounds, is used of garments which obtrude themselves on the attention; all
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metaphor is thus a kind of analogy . (2) Euclid used the term for proportionate equality; but in mathematics it is now obsolete except in the phrase, " Napier's Analogies " in spherical trigonometry (see NAPIER, JOHN) . (3) In grammar, it signifies similarity in the dominant characteristics of a language, derivation, orthography and so on . (4) In logic, it is used of arguments by inference from resemblances between known particulars to other particulars which are not observed . Under the name of " example " (srapadetyga) the
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process is explained by Aristotle (Prior Anal. ii . 4) as an ANALYSIS inference which differs from induction (q.v.) in having a particular, not a general, conclusion; i.e. if A is demonstrably like B in certain respects, if may be assumed to be like it in another, though the latter is not demonstrated . Kant and his followers state the distinction otherwise, i.e. induction argues from the possession of an attribute by many members of a class that all members of the class possess it, while analogy argues that, because A has some of B's qualities, it must have them all (cf .
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Sir Wm . Hamilton, Lectures on Logic, ii . 165-174, for a slight modification of this view) . J .

S .

Mill very properly rejects this artificial distinction, which is in practice no distinction at all; he regards induction and analogy as generically the same, though differing in the
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demonstrative validity of their evidence, i.e. induction proceeds on the basis of scientific, causal connexion, while analogy, in absence of proof, temporarily accepts a probable hypothesis . In this sense, analogy may obviously have a universal conclusion . This type of inference is of the greates value in
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physical science, which has frequently and quite legiti mately used such conclusions until a negative instance has disproved or further evidence confirmed them (for a list of typical cases see T . Fowler's edition of Bacon's Nov . Org . Aph. ii . 27 note) . The value of such inferences depends on the nature of the resemblances on which they are based and on that of the differences which they disregard . If the resemblances are small and unimportant and the differences
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great and fundamental, the
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argument is known as " False Analogy." The subject is dealt with in Francis Bacon's Novum Organum, especially ii . 27 (see T . H .

Fowler's notes) under the

head of Instantiae conformes sive proportionatae . Strictly the argument by analogy is based on similarity of relations between things, not on the similarity of things, though it is, in general; extended to cover the latter . See
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works on Logic, e.g . J . S . Mill, T . H . Fowler, W . S . Jevons . For Butler's Analogy-and its method see BUTLER, JosEPH . The term was used in a
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special sense by Kant in his phrase, "Analogies of Experience," the third and most important
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group in his classification of the a priori elements of knowledge .

By it he understood the fundamental

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laws of pure natural science under the three heads, substantiality, causality, reciprocity (see F . Paulsen, I . Kant, Eng. trans . 1902, pp . 188 ff.) .

End of Article: ANALOGY (Gr. avaXo-yLa, proportion)
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