Book, Paragraph

 1 III, 5  |        a given quantity of fire exceeds in power the same amount
 2 III, 6  | infinite which even potentially exceeds every assignable magnitude,
 3  IV, 8  |         0 to a number. For if 4 exceeds 3 by 1, and 2 by more than
 4  IV, 8  |         1 by still more than it exceeds 2, still there is no ratio
 5  IV, 8  |         is no ratio by which it exceeds 0; for that which exceeds
 6  IV, 8  |       exceeds 0; for that which exceeds must be divisible into the
 7  IV, 8  |         so that will be what it exceeds 0 by + 0. For this reason,
 8  IV, 8  |      time any substance Z which exceeds air in thickness in the
 9  IV, 8  |        much thinner than D as E exceeds H, A, if it moves through
10 VIII, 10|      arrive at a magnitude that exceeds any assigned limit, and
11 VIII, 10|      must be infinite, since it exceeds any finite force. Moreover
12 VIII, 10|         or a magnitude is-if it exceeds all definite limits. This