Classics of modern science : $b (Copernicus to Pasteur) — John Shaqi
Classics of modern science : $b (Copernicus to Pasteur)
History
Classics of modern science : $b (Copernicus to Pasteur)
Science; Science -- History
The difficulty is however doubled since a second very important one is
added. That is, if one attributes to the firmament this mighty motion,
one must regard it as necessarily opposed to the particular movements
of all the planets, all of which indisputably have their own movements
from west to east, and in comparison very moderate movements at that.
One is then forced to the conclusion that they depart from that
rapid daily motion, namely from east to west, to go in the opposite
direction. But, if we suppose that the earth moves, the opposition of
motions disappears and the single movement from west to east fits in
with all the facts and explains them most satisfactorily.
SIMPL.: As far as this opposition of motions is concerned that
has little importance, since Aristotle proves that the circular motions
are not opposed to one another and that the apparent opposition cannot
actually be called so.
SALV.: Does Aristotle prove that or merely suppose it,
because it aids him for a certain purpose? If, according to his own
declaration, those things are opposed which mutually destroy one
another I do not see how two moving bodies which meet one another in a
circular motion should do one another less harm than if they meet on a
straight line.
SAGR.: Wait a moment, I pray. Tell me, Signore Simplicio, if
two knights run into one another with leveled lances on the open field,
if two squadrons or two streams on their way to the sea break through
and unite with one another, would you call such collisions opposed
movements?
SIMPL.: Of course we would call them opposed.
SAGR.: How then is there no opposition in circular motions?
For the movements mentioned take place upon the surface of the earth
or water, both of which are recognized to be circular in form and so
the motions must be circular. Do you understand, Signore Simplicio,
what circular motions are not opposed to one another? Two circles which
touch each other on the outside and of which the revolution of one is
in a reverse direction from that of the other. If, however, one circle
is within the other, then motions in different directions must be
opposed to one another.
SALV.: Whether opposed or not opposed is merely a strife of
words. I know that in fact it is simpler and more natural to accomplish
everything with one motion than to call in two. If you do not wish to
call them opposite, then call them reverse. Moreover, I mention this
introduction of a double movement not as something impossible, and in
no way propose to deduce from it a strong proof for the motion of the
earth, but merely a high degree of probability for it.
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