Book, Paragraph

 1      I,  4 |    in demonstrating does one take a figure at random-a square
 2      I,  10|   common truths are such as "take equals from equals and equals
 3      I,  10|  meaning of axioms, such as "Take equals from equals and equals
 4      I,  12|   must be such that it could take the form of a premiss, either
 5      I,  13|      twinkle is near—we must take this truth as having been
 6      I,  20|    terms of the series B...I take, the number of intermediates
 7      I,  21|   the third figure, we shall take as premisses, all E is B,
 8      I,  23|       for, were it so, if we take B as the common middle in
 9      I,  23|  prove a conclusion, we must take a primary essential predicate-suppose
10      I,  32|     without position, cannot take the place of points, which
11      I,  33| through which demonstrations take place, he will have not
12     II,  4 |     essence.~If one does not take this relation as thus duplicated-if,
13     II,  4 |     of C: but if one does so take them, in assuming B one
14     II,  8 |  that it exists. Let us then take the following as our first
15     II,  11|     cause. E.g. why does one take a walk after supper? For
16     II,  11|     the minor, C, must first take place, and the end in view
17     II,  12|     the earth intervenes.~To take a second example: assuming
18     II,  13| genus is assumed and we then take one of the lower divisions,
19     II,  13|      good and ill fortune, I take these two results and inquire
20     II,  17|    they are generically one. Take the question why proportionals
21     II,  17|     the species. Then if you take the middle which is proximate,