The collected works of William Hazlitt, Vol. 11 (of 12)Hazlitt, William
Philosophy
The collected works of William Hazlitt, Vol. 11 (of 12)
Hazlitt, William
English essays -- 19th century
difficulty that abstract ideas carry with them, and the pains and skill
requisite to the forming of them. And it is on all hands agreed that
there is need of great toil and labour of mind, to emancipate our
thoughts from particular objects, and raise them to those sublime
speculations that are conversant about abstract ideas. From all which
the natural consequences should seem to be, that so difficult a thing as
forming abstract ideas was not necessary for communication, which is so
familiar to all sorts of men. But, we are told, if they seem obvious and
easy to grown men, it is only because by constant and familiar use they
are made so. Now I would fain know at what time it is, men are employed
in surmounting that difficulty and furnishing themselves with those
necessary helps for discourse. It cannot be when they are grown up, for
then it seems they are not conscious of any such pains-taking; it
therefore remains to be the business of their childhood. And surely the
great and multiplied labour of framing abstract notions will be found a
hard task for that tender age. Is it not a hard thing to imagine that a
couple of children cannot prate of their sugar plums, and rattles, and
the rest of their little trinkets, till they have first packed together
numberless inconsistencies, and so framed in their minds general
abstract ideas, and annexed them to every common name they make use of.
‘It is I know a point much insisted on that all knowledge and
demonstration are about universal notions, to which I fully assent. But
then it does not appear to me that those notions are formed by
abstraction, in the manner premised; universality, so far as I can
comprehend, not consisting in the absolute, positive nature and
conception of any thing, but in the relation it bears to the particulars
signified, or represented by it. But here it will be demanded, how we
can know any proposition to be true of all particular triangles, except
we have seen it first demonstrated of the abstract idea of a triangle
which equally agrees to all?
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