Book, Paragraph

 1   I, 2|          reals" are indivisible magnitudes? Or is no magnitude indivisible?"
 2   I, 2|          reals" are indivisible magnitudes, are these bodies, as Democritus
 3   I, 2|       that there must be atomic magnitudes "because otherwise "The
 4   I, 2|         elements, which are not magnitudes. Moreover, where will the
 5   I, 2| therefore, it is impossible for magnitudes to consist of contacts or
 6   I, 2|       be indivisible bodies and magnitudes. Yet, if we do postulate
 7   I, 2|     fact divided into separable magnitudes which are smaller at each
 8   I, 2|   smaller at each division-into magnitudes which fall apart from one
 9   I, 2|        body must contain atomic magnitudes which are invisible. Such
10   I, 2|         the necessity of atomic magnitudes: we must now show that it
11   I, 2|     immediately-next" to point, magnitudes are "divisible through and
12   I, 2|        into, and out of, atomic magnitudes (for that involves many
13   I, 5|      that yet there are not two magnitudes in the same place, and (
14   I, 6|   another which, being separate magnitudes and possessing position,
15   I, 6|  another, which (being separate magnitudes) have their extremes "together"
16   I, 9|  concerning the divisibility of magnitudes. For us) the following account
17   I, 9|       the beginning. For (i) if magnitudes are not divisible through