Jewish philosophy -- Early works to 1800; Judaism -- Works to 1900; Philosophy, Medieval -- Early works to 1800
In accordance with this proposition, Aristotle is compelled to assume
that there exists actually a body with constant motion, viz., the fifth
element. He therefore says that the heavens are not subject to genesis
or destruction, because motion cannot be generated nor destroyed. He
also holds that every motion must necessarily be preceded by another
motion, either of the same or of a different kind. The belief that the
locomotion of an animal is not preceded by another motion, is not true;
for the animal is caused to move, after it had been in rest, by the
intention to obtain those very things which bring about that
locomotion. A change in its state of health, or some image, or some new
idea can produce a desire to seek that which is conducive to its
welfare and to avoid that which is contrary. Each of these three causes
sets the living being in motion, and each of them is produced by
various kinds of motion. Aristotle likewise asserts that everything
which is created must, before its actual creation, have existed in
potentiâ. By inferences drawn from this assertion he seeks to establish
his proposition, viz., The thing that moves is finite, and its path
finite; but it repeats the motion in its path an infinite number of
times. This can only take place when the motion is circular, as has
been stated in Proposition XIII. Hence follows also the existence of an
infinite number of things which do not co-exist but follow one after
the other.
Aristotle frequently attempts to establish this proposition; but I
believe that he did not consider his proofs to be conclusive. It
appeared to him to be the most probable and acceptable proposition. His
followers, however, and the commentators of his books, contend that it
contains not only a probable but a demonstrative proof, and that it
has, in fact, been fully established. On the other hand, the
Mutakallemim try to prove that the proposition cannot be true, as,
according to their opinion, it is impossible to conceive how an
infinite number of things could even come into existence successively.
They assume this impossibility as an axiom. I, however, think that this
proposition is admissible, but neither demonstrative, as the
commentators of Aristotle assert, nor, on the other hand, impossible,
as the Mutakallemim say. We have no intention to explain here the
proofs given by Aristotle, or to show our doubts concerning them, or to
set forth our opinions on the creation of the universe. I here simply
desire to mention those propositions which we shall require for the
proof of the three principles stated above. Having thus quoted and
admitted these propositions, I will now proceed to explain what may be
inferred from them.
CHAPTER I
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