§ 131. Having advanced the direct empiricist argument for phenomenalism,
Berkeley now gives the rationalistic motive an opportunity to express
itself in the queries of Hylas as to whether there be not an "absolute
extension," somehow abstracted by thought from the relativities of
perception. Is there not at least a _conceivable_ world independent of
perception?
The answers of Philonous throw much light upon the Berkeleyan position.
He admits that thought is capable of separating the primary from the
secondary qualities in certain _operations_, but at the same time denies
that this is forming an idea of them as separate.
"I acknowledge, Hylas, it is not difficult to form general
propositions and reasonings about those qualities, without
mentioning any other; and, in this sense, to consider or treat
of them abstractedly. But, how doth it follow that, because I
can pronounce the word _motion_ by itself, I can form the idea
of it in my mind exclusive of body? or, because theorems may
be made of extension and figures, without any mention of
_great_ or _small_, or any other sensible mode or quality,
that therefore it is possible such an abstract idea of
extension, without any particular size or figure, or sensible
quality, should be distinctly formed, and apprehended by the
mind? Mathematicians treat of quantity, without regarding what
other sensible qualities it is attended with, as being
altogether indifferent to their demonstrations. But, when
laying aside the words, they contemplate the bare ideas, I
believe you will find, they are not the pure abstracted ideas
of extension."[279:11]
Berkeley denies that we have ideas of pure extension or motion, because,
although we do actually _deal_ with these and find them intelligible, we
can never obtain a state of mind in which they appear as the content. He
applies this psychological test because of his adherence to the general
empirical postulate that knowledge is limited to the individual content
of its own individual states. "It is a universally received maxim," he
says, "that _everything which exists is particular_." Now the truth of
mathematical reckoning is not particular, but is valid wherever the
conditions to which it refers are fulfilled. Mathematical reckoning, if
it is to be particular, must be regarded as a particular act or state of
some thinker. Its truth must then be construed as relative to the
interests of the thinker, as a symbolism which has an instrumental
rather than a purely cognitive value. This conclusion cannot be disputed
short of a radical stand against the general epistemological principle
to which Berkeley is so far true, the principle that the reality which
is known in any state of thinking or perceiving is the state itself.
[Sidenote: The Transition to Spiritualism.]
Public-domain text, read in full here on John Shaqi.
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