Elements of metaphysicsTaylor, A. E. (Alfred Edward)
Philosophy
Elements of metaphysics
Taylor, A. E. (Alfred Edward)
Metaphysics
We must be careful to distinguish the task of a Philosophy of Nature and
a Philosophy of Mind from those of the experimental sciences which deal
directly with the fact of the physical and psychical orders. The
fundamental business of the latter is, as we have already seen, the
discovery of descriptive formulæ by the aid of which the various
processes which make up the physical and psychical orders may be
depicted and calculated. The fewer and simpler these formulæ, the more
they economise the labour of calculation, the more completely do the
experimental sciences perform the work for which we look to them. And so
long as our formulæ adequately accomplish this work of calculation, it
is indifferent for the experimental sciences whether the language in
which they are couched represents a “reality” or not. The “atoms,”
“forces,” and “ethers” of our physical, the “sensations” of our
psychological formulæ, might be as purely symbolic creations of our own
imagination as the “imaginary quantities” of mathematics, without their
unreality in any way interfering with their scientific usefulness. In
the words of an eminent physicist, “the atomic theory plays a part in
physics similar to that of certain auxiliary concepts in mathematics,
... although we represent vibrations by the harmonic formula, the
phenomena of cooling by exponentials, falls by squares of times, etc.,
no one will fancy that vibrations _in themselves_ have anything to do
with the circular functions, or the motion of falling bodies with
squares” (Mach, _Science of Mechanics_, p. 492). When it is asserted
that the usefulness of a scientific hypothesis, such as, _e.g._, the
atomic theory or the hypothesis of the existence of an etherial
undulating medium, of itself proves the real existence of things
corresponding to the concepts employed by the hypothesis, the same
fallacy is committed as when it is contended that if an algebraical
calculus is generally capable of geometrical interpretation, every step
in its operations must be interpretable.
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