Part, Question

 1   1, 1  |     against faith ~cannot be demonstrations, but are difficulties that
 2   1, 7  |     the geometrician in his ~demonstrations says, "Let this line be
 3   1, 17 |  thereby; as takes place in ~demonstrations, in which there is no falsity.
 4   2, 1  |      no infinite process ~in demonstrations, because there we find a
 5   2, 10 |     the first principles of ~demonstrations to things intelligible:
 6   2, 54 |  because the conclusions and demonstrations of ~one science are coordinate,
 7   2, 94 |     the first principles of ~demonstrations are to the speculative reason;
 8   2, 95 |   and prudence, as to their ~demonstrations."~Aquin.: SMT FS Q[95] A[
 9   2, 1  |  that are ~of faith, are not demonstrations; they are either persuasive
10   2, 2  |  authority of faith, are not demonstrations which can bring intellectual ~
11   2, 47 |     the first principles of ~demonstrations. Now every deduction of
12   2, 47 |   and prudent, than to their demonstrations, for their experience ~gives
13   2, 47 |  finding the middle term for demonstrations, ~as stated in Poster. i,
14   2, 154| position as the principle in demonstrations. Now it is more ~difficult