Book, Paragraph

 1      I,  4 |        and curved belong to line, odd and even, prime and compound,
 2      I,  4 |         within number what is not odd is even, inasmuch as within
 3      I,  10| arithmetic assumes the meaning of odd and even, square and cube,
 4      I,  12|    indeterminately; B determinate odd number; C any particular
 5      I,  12|          number; C any particular odd number. We can then predicate
 6      I,  22|          example of the latter is odd as an attribute of number-though
 7      I,  22|      element in the definition of odd; of the former, multiplicity
 8      I,  22|           to the term below it as odd is to number, for this would
 9      I,  22|       would mean the inherence in odd of another attribute of
10      I,  22|           of another attribute of odd in whose nature odd was
11      I,  22|  attribute of odd in whose nature odd was an essential element:
12     II,  3 |           nature of unity and the odd, and all the other sciences
13     II,  13|         nothing outside number is odd. It is such attributes which
14     II,  13|  possesses the attributes number, odd, and prime in both senses,
15     II,  13|          triad is, viz. a number, odd, and prime in the former
16     II,  13|       apply, the first two to all odd numbers, the last to the