Book, Paragraph

 1      I,  19|    question is, must this series terminate, or can it proceed to infinity?
 2      I,  19|       then must this series also terminate, or can it too proceed to
 3      I,  20|         that if the predications terminate in both the upward and the
 4      I,  21|      directions, clearly it will terminate too in negative demonstration.
 5      I,  21|  justified, the series will also terminate in the case of negation.
 6      I,  21|    finite, the descent will also terminate and there will be a subject
 7      I,  21|   universal non-predicables will terminate also. Even supposing that
 8      I,  21|   third-even so the regress will terminate, for the methods are finite
 9      I,  22|   intermediate predications must terminate. If it does not terminate,
10      I,  22|        terminate. If it does not terminate, and beyond any predicate
11      I,  22|        the ascending series will terminate, and consequently the descending
12      I,  22| descending series of predication terminate; and of this fact, which
13      I,  31|      when an act of vision would terminate our inquiry, not because
14     II,  12|        this way, will the series terminate in an immediate premiss,