Time and Clocks: A Description of Ancient and Modern Methods of Measuring Time — John Shaqi
Time and Clocks: A Description of Ancient and Modern Methods of Measuring TimeCunynghame, Henry H. (Henry Hardinge), Sir
Philosophy
Time and Clocks: A Description of Ancient and Modern Methods of Measuring Time
Cunynghame, Henry H. (Henry Hardinge), Sir
Clocks and watches; Time
But, you will say, cannot a man run faster than a child? Yes, because
his impelling power is greater in proportion to his weight than that of
a child.
If it were the fact that the attraction of gravity due to the earth
acted on some bodies with forces greater in proportion to their
masses than the forces that acted on other bodies, then it is true
that those different bodies would fall in unequal time. But it is
an experimental fact that the attractive force of gravity is always
exactly proportional to the mass of a body, and the resistance to
motion is also proportional to mass, hence the force with which a
body is moved by the earth’s attraction is always proportional to the
difficulty of moving the body. This would not be the case with other
methods of setting a body in motion. If I kick a small ball with all
my might, I shall send it further than a kick of equal strength would
send a heavier ball. Why? Because the impulse is the same in each case,
but the masses are different. But if those balls are pulled by gravity,
then, by the very nature of the earth’s attraction (the reason of which
we cannot explain), the small ball receives a little pull, and the big
ball receives a big pull, the earth exactly apportioning its pull in
each case to the mass of the body on which it has to act. It is to this
fact, that the earth pulls bodies with a strength always in each case
exactly proportional to their masses, that is due the result that they
fall in equal times, each body having a pull given to it proportional
to its needs.
The error of the view of Aristotle was not only demonstrated by
Galileo by experiment, but was also demonstrated by argument. In this
argument Galileo imitated the abstract methods of the Aristotelians,
and turned those methods against themselves. For he said, “You” (the
Aristotelians) “say that a lighter body will fall more slowly than a
heavy one. Well, then, if you bind a light body on to a heavy one by
means of a string, and let them fall together, the light body ought
to hang behind, and impede the heavy body, and thus the two bodies
together ought to fall more slowly than the heavy body alone; this
follows from your view: but see the contradiction. For the two bodies
tied together constitute a heavier body than the heavy body alone, and
thus, on your own theory, ought to fall more quickly than the heavy
body alone. Your theory, therefore, contradicts itself.”
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