Q,"
he has not necessarily a class of "strikers of Q" definitely in his
mind. What he has in his mind is the logical equivalent of this,
but it is not this directly. Similarly, Mr. Bradley would be quite
justified in speaking of Two Terms and a Copula as a superstition, if
it were meant that these analytic elements are present to the mind of
an ordinary speaker.
II. _That every Proposition may be regarded as affirming or denying
an attribute of a subject._ Known sometimes as the Connotative or
the Denotative-Connotative view. This also follows from the implicit
presence of a general name in every sentence. But it should not be
taken as meaning that the man who says: "Tom came here yesterday,"
or "James generally sits there," has a clearly analysed Subject and
Attribute in his mind. Otherwise it is as far wrong as the other view.
III. _That every proposition may be regarded as an equation between
two terms._ Known as the Equational View.
This is obviously not true for common speech or ordinary thought.
But it is a possible way of regarding the analytic components of
a proposition, legitimate enough if it serves any purpose. It is a
modification of the Class-Reference analysis, obtained by what is
known as Quantification of the Predicate. In "All S is in P," P
is undistributed, and has no symbol of Quantity. But since the
proposition imports that All S is a part of P, _i.e._, Some P, we may,
if we choose, prefix the symbol of Quantity, and then the proposition
may be read "All S = Some P". And so with the other forms.
Is there any advantage in this? Yes: it enables us to subject the
formulae to algebraic manipulation. But any logical advantage--any
help to thinking? None whatever. The elaborate syllogistic systems of
Boole, De Morgan, and Jevons are not of the slightest use in helping
men to reason correctly. The value ascribed to them is merely an
illustration of the Bias of Happy Exercise. They are beautifully
ingenious, but they leave every recorded instance of learned
Scholastic trifling miles behind.
IV. _That every proposition is the expression of a comparison between
concepts._ Sometimes called the Conceptualist View.
"To judge," Hamilton says, "is to recognise the relation of congruence
or confliction in which two concepts, two individual things, or a
concept and an individual compared together stand to each other."
This way of regarding propositions is permissible or not according to
our interpre
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