The six books of Proclus, the Platonic successor, on the theology of Plato (vol. 1 of 2) : $b translated from the Greek, to which a seventh book is added, in order to supply the deficiency of another book on this subject, which was written by Proclus, but since lost, also, a translation from the Greek of Proclus' Elements of theology, to which are added a translation of the treatise of Proclus, On providence and fate, a translation of extracts from his treatise, entitled, Ten doubts concerning
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Again, if there are indeed infinite principles, either the things which
proceed from them are infinite, and there will thus be the infinite
twice, or they are finite, and thus all the principles will not be
principles. For things finite in number, will entirely proceed from
finite principles. The principles therefore are in vain infinite. To
which may be added, that infinity makes both the principles to be
unknown, and the things which proceed from them. For the principles
being unknown, it is necessary that the things which proceed from them
should be unknown; since we then think that we know any thing when we
know the causes and the first principles of it. But if the principles
are finite, it is evident that there will be a certain number of them:
for we say that number is a definite multitude. If however, there is a
number of the principles, it is necessary that there should be a cause
of the whole number of them. For every number is from one; and this,
viz. _the one_ is the principle of numbers. This therefore will be
the principle of principles, and the cause of finite multitude, since
number itself is one, and the end in the many is one, and it bounds the
many by that which is one. But the principle being one, and this being
essence, it is necessary if this is admitted to be either corporeal or
incorporeal, that it must be acknowledged to be the principle of other
things.
If therefore, body is the cause of the generation of beings, it is
necessary indeed, that it should be divisible and have parts. For
every body is in its own nature divisible; since every magnitude is a
certain whole and that which is a whole consists of parts. These parts
therefore, (but I mean each of them) must either severally participate
a certain one, or not participate it. If therefore they do not
participate it, they will be many alone, and by no means one. Hence,
neither will that which consists from them be a whole. For there being
no one, that which consists of all of them will not be one. But if
each of the parts participates of something of this kind, and there is
something which is the same in all of them, a thing of this kind must
necessarily be incorporeal, and impartible according to its own nature.
For if this also is itself corporeal, it is either wholly in each of
the parts, or not wholly. If therefore, it is indeed wholly in each, it
will itself be separated from itself. For the parts in which it is are
separate from each other. But if it is not wholly in each of the parts,
this also will be divisible, and will have parts after the same manner
as the above mentioned parts; and there will again be the same inquiry
concerning these, viz. whether in these also there is something common,
or nothing; since if there is nothing common, we shall place _the many_
separate from _the one_.