Book,  Chapter

 1      I,  I   |        several propositions about numbers to be innate; and thus,
 2      I,  I   |          the like propositions in numbers, that everybody assents
 3      I,  I   |           this the prerogative of numbers alone, and propositions
 4      I,  II  |        grant that there are great numbers of opinions which, by men
 5      I,  II  |         asserted, and which great numbers are ready at any time to
 6      I,  III |          be without any notion of numbers, or fire.~10. Ideas of God
 7     II,  XVI |       Therefore demonstrations in numbers the most precise. The clearness
 8     II,  XVI |      think that demonstrations in numbers, if they are not more evident
 9     II,  XVI | application. Because the ideas of numbers are more precise and distinguishable
10     II,  XVI |        one.~5. Names necessary to numbers. By the repeating, as has
11     II,  XVI |     series of names for following numbers, and a memory to retain
12     II,  XVI |       capable of all the ideas of numbers within the compass of his
13     II,  XVI |           several simple modes of numbers being in our minds but so
14     II,  XVI |           hardly well make use of numbers in reckoning, especially
15     II,  XVI |         the necessity of names to numbers. This I think to be the
16     II,  XVI |  discoursed with of those greater numbers, they would show the hairs
17     II,  XVI |    Tououpinambos had no names for numbers above 5; any number beyond
18     II,  XVI |         or having useful ideas of numbers, let us see all these following
19     II,  XVI |           several progressions of numbers, or not having yet the faculty
20     II,  XVI |           several combinations of numbers, with their names, annexed
21     II,  XVI |       over any moderate series of numbers. For he that will count
22     II,  XVI |         that exact order that the numbers follow one another. In either
23     II,  XVI |          like the word better) of numbers, so apparent to the mind,
24     II,  XVII|     plainer, if we consider it in numbers. The infinity of numbers,
25     II,  XVII|          numbers. The infinity of numbers, to the end of whose addition
26     II,  XVII|          ideas and repetitions of numbers, as of millions and millions
27     II,  XVII|      remainder of endless addible numbers, which affords no prospect
28     II,  XVII|           we only use addition of numbers; whereas this is like the
29     II,  XVII|         the addition still of new numbers: though in the addition
30     II,  XVII|         commensurate to, repeated numbers of feet or yards, or days
31     II,  XXIX|       which is contained in their numbers; as that the sides of the
32     II,  XXIX|         be divided into two equal numbers, and of the others not, &
33     II,  XXIX|          cyphers to each of those numbers. Such a degree of smallness
34     II,  XXIX|           clear ideas are only of numbers: but the clear distinct
35     II,  XXIX|       being able still to add new numbers to any assigned numbers
36     II,  XXIX|           numbers to any assigned numbers we have: endless divisibility
37     II,  XXIX|        beyond either of these two numbers of years, is as clear to
38    III,  III |            and the distinction of numbers (as the grammarians call
39    III,  VI  |          in a few syllables great numbers of particular things, as
40    III,  X   |   fairness make the characters of numbers stand sometimes for one
41     IV,  II  |           or excess, the modes of numbers have every the least difference
42     IV,  II  |     figures: and both these, i.e. numbers and figures, can be set
43     IV,  III |      agreement of any two or more numbers, their equalities or proportions;
44     IV,  III |           of its own ideas of the numbers themselves. But the numerical
45     IV,  VII |           hand two, the remaining numbers will be equal.” These and
46     IV,  VII |      propositions may be found in numbers, which, at the very first
47     IV,  VII |       many truths are there about numbers, which it is obvious to
48     IV,  XIII|         perceives.~3. Instance in numbers. Thus he that has got the
49     IV,  XIII|         that has got the ideas of numbers, and hath taken the pains
50     IV,  XIII|        consider and compute those numbers: nor can he be surer in
51     IV,  XVII|      inextricable difficulties in numbers, nor finds itself involved