Book, Paragraph

 1      I,  2 |   conviction of them than of the connexion which is being demonstrated:
 2      I,  4 |         there is a consequential connexion, the predication is essential;
 3      I,  6 |        conclusion is a necessary connexion. Either he will mistake
 4      I,  6 |    conclusion is not a necessary connexion, such and such determinate
 5      I,  8 |          because the attribute’s connexion with its perishable subject
 6      I,  9 |     knowledge of any attribute’s connexion with a subject is accidental
 7      I,  9 |   accidental unless we know that connexion through the middle term
 8      I,  15|           since in that case the connexion or disconnexion will not
 9      I,  16|          a predicate’s immediate connexion with or disconnexion from
10      I,  16|          one directly believes a connexion or disconnexion as well
11      I,  24|      follows that he who knows a connexion universally has greater
12      I,  29|       demonstrations of the same connexion not only by taking from
13      I,  33|     opines when he thinks that a connexion, though actually so, may
14     II,  1 |       fact four:-(1) whether the connexion of an attribute with a thing
15     II,  1 |        what is the reason of the connexion, (3) whether a thing exists, (
16     II,  1 |       asking as to the fact of a connexion. That our inquiry ceases
17     II,  2 |        Now when we ask whether a connexion is a fact, or whether a
18     II,  2 |        really asking whether the connexion or the thing has a "middle";
19     II,  2 |      ascertained either that the connexion is a fact or that the thing
20     II,  2 |         to ask the reason of the connexion or the nature of the thing,
21     II,  2 |   distinguishing the fact of the connexion and the existence of the
22     II,  3 |        as to prove the fact of a connexion. Now definition reveals
23     II,  12| universal. But we have assumed a connexion which is a general rule;
24     II,  16|     however, suggest that if the connexion to be proved is always universal
25     II,  17|          of the sort-proving the connexion of the first middle with