Book, Paragraph

 1      I,  4 |  impossible for them not to inhere in their subjects either
 2      I,  4 |    a pair of opposites must inhere in the subject; e.g. in
 3      I,  4 |   essential attributes must inhere in their subjects of necessity.~
 4      I,  4 |     commensurate universals inhere necessarily in their subjects.
 5      I,  5 |     in which it is found to inhere as the elimination of inferior
 6      I,  6 |     for all attributes must inhere essentially or else be accidental,
 7      I,  6 |   speak of it, may also not inhere, it is impossible to prove
 8      I,  8 |     scientific knowledge to inhere in perishable things. The
 9      I,  15|  has a genus and A does not inhere in B, this disconnexion
10      I,  22|     their definition cannot inhere in a single thing, the ascending
11      I,  22|     such attributes must so inhere in the ultimate subject-e.
12      I,  23|    C and D, clearly B would inhere in C and D through a second
13      I,  23|      and this in turn would inhere in C and D through a third,
14      I,  23|     Similarly if A does not inhere in B, this can be demonstrated
15      I,  23|    to B in which A does not inhere: otherwise there is no demonstration
16      I,  23|    middle C that A does not inhere in B the premisses required
17      I,  24|    if A had to be proved to inhere in D, and the middles were
18      I,  26|  are to prove that does not inhere in B, we have to assume
19      I,  26| have to assume that it does inhere, and further that B inheres
20      I,  26|    then infer that A cannot inhere in B. Thus if the inherence
21     II,  13|     of the attributes which inhere always in each several thing
22     II,  13|      while an attribute may inhere in every triad, yet also
23     II,  13| species, and the attributes inhere essentially in the simple
24     II,  13|     since many differentiae inhere in things specifically identical,
25     II,  14|    the properties are which inhere in every animal. These established,
26     II,  16|   respectively. A will then inhere in D and E, and B will be