The principles of science : $b a treatise on logic and scientific methodJevons, William Stanley
Philosophy
The principles of science : $b a treatise on logic and scientific method
Jevons, William Stanley
Logic; Science -- Methodology
Before we can measure the phenomena of nature, we require a third
independent unit, which shall enable us to define the quantity of
matter occupying any given space. All the changes of nature, as we
shall see, are probably so many manifestations of energy; but energy
requires some substratum or material machinery of molecules, in and by
which it may be manifested. Observation shows that, as regards force,
there may be two modes of variation of matter. As Newton says in the
first definition of the Principia, “the quantity of matter is the
measure of the same, arising from its density and bulk conjunctly.”
Thus the force required to set a body in motion varies both according
to the bulk of the matter, and also according to its quality. Two cubic
inches of iron of uniform quality, will require twice as much force
as one cubic inch to produce a certain velocity in a given time; but
one cubic inch of gold will require more force than one cubic inch of
iron. There is then some new measurable quality in matter apart from
its bulk, which we may call *density*, and which is, strictly speaking,
indicated by its capacity to resist and absorb the action of force.
For the unit of density we may assume that of any substance which is
uniform in quality, and can readily be referred to from time to time.
Pure water at any definite temperature, for instance that of snow
melting under inappreciable pressure, furnishes an invariable standard
of density, and by comparing equal bulks of various substances with
a like bulk of ice-cold water, as regards the velocity produced in a
unit of time by the same force, we should ascertain the densities of
those substances as expressed in that of water. Practically the force
of gravity is used to measure density; for a beautiful experiment with
the pendulum, performed by Newton and repeated by Gauss, shows that all
kinds of matter gravitate equally. Two portions of matter then which
are in equilibrium in the balance, may be assumed to possess equal
inertia, and their densities will therefore be inversely as their cubic
dimensions.
*Unit of Mass.*
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