Book, Paragraph

 1      I,  1 |       instruction. The mathematical sciences and all other speculative
 2      I,  7 |            identical in two or more sciences: but in the case of two
 3      I,  7 |         demonstration and the other sciences likewise possess, each of
 4      I,  9 |       however, in the case of these sciences have the requisite identity
 5      I,  10|           used in the demonstrative sciences some are peculiar to each
 6      I,  10|       subjects are assumed by these sciences; but of their essential
 7      I,  10|          which it assumes. Yet some sciences may very well pass over
 8      I,  11|           belonging to them-all the sciences have communion with one
 9      I,  12|           as geometry. Of the other sciences the like is true. Of these
10      I,  12|           like is true of the other sciences. There is a limit, then,
11      I,  12|   correspondingly true in the other sciences.~Since there are "geometrical"
12      I,  13|           respectively by different sciences. This occurs in the case
13      I,  13|           astronomy. (Some of these sciences bear almost the same name;
14      I,  13|         forms. For the mathematical sciences concern forms: they do not
15      I,  13|         mathematical optician. Many sciences not standing in this mutual
16      I,  14|             of all the mathematical sciences, such as arithmetic, geometry,
17      I,  14|          and practically all of all sciences that investigate causes:
18      I,  22|       infinite in the demonstrative sciences which are the object of
19      I,  32|            anything except that the sciences have basic truths? To call
20      I,  32|        clearly evident mathematical sciences, nor is it possible in analysis,
21     II,  3 |          the odd, and all the other sciences likewise. Moreover, every
22     II,  7 |             actual procedure of the sciences, for the geometer assumes
23     II,  17| incidentally the reason why all the sciences are built up through definition.~