Book,  Paragraph

 1   I,  1| magnitudes, some possess body and magnitude, and some are principles
 2   I,  1|         is every way divisible. A magnitude if divisible one way is
 3   I,  1|           these there is no other magnitude, because the three dimensions
 4   I,  1|        true that body is complete magnitude. We could pass beyond it
 5   I,  5|        the existence of a minimum magnitude, and you will find that
 6   I,  5|      finite both in number and in magnitude is itself finite in respect
 7   I,  5|          in respect of number and magnitude: its quantity is in fact
 8   I,  5|         bodies can be infinite in magnitude, or whether this is impossible.
 9   I,  5|         the area outside which no magnitude which is in contact with
10 III,  1|        existence without body and magnitude. This appears plainly from
11 III,  1|           either that there is no magnitude at all, or that all magnitude
12 III,  1|     magnitude at all, or that all magnitude could be done away with.