Book,  Chapter

 1     II,  VIII|           the different motions and figures, bulk and number, of such
 2     II,  VIII|    particles of matter, of peculiar figures and bulks, and in different
 3     II,  IX  |          difference of the sensible figures of bodies;—the judgment
 4     II,  IX  |             the difference of their figures felt. This I have set down,
 5     II,  IX  |            very briskly alter their figures and motions, and so have
 6     II,  XIII|            vast number of different figures that do really exist, in
 7     II,  XIII|              And so it can multiply figures in infinitum.~6. Endless
 8     II,  XIII|    infinitum.~6. Endless variety of figures. For the mind having a power
 9     II,  XIII|        evident that it can multiply figures, both in their shape and
10     II,  XIII|           of the endless variety of figures that the mind has a power
11     II,  XVI |             see all these following figures in one continued line, as
12     II,  XVI |      denomination of the second six figures). In which way, it will
13     II,  XVI |        whether, by giving every six figures a new and orderly denomination,
14     II,  XVI |           perhaps a great many more figures in progression, might not
15     II,  XXI |           bodies, or the particular figures or motion of the particles
16     II,  XXIX|            out very odd and unusual figures, and have no discernible
17     II,  XXIX|          little order of colours or figures to be found, yet nobody
18     II,  XXXI|             so also in mathematical figures, if we were to have our
19     II,  XXXI|    properties in reference to other figures. How uncertain and imperfect
20    III,  III |             properties, as that two figures partaking of the same real
21    III,  III |             which of the particular figures we meet with have or have
22    III,  VI  |       goblet, only by the different figures and colours represented
23    III,  IX  |             customs, ornaments, and figures of speech, &c., every one
24     IV,  II  |           angles, or extensions, or figures: and both these, i.e. numbers
25     IV,  II  |             these, i.e. numbers and figures, can be set down by visible
26     IV,  III |           should have two different figures and textures at the same
27     IV,  III |           complex than those of the figures ordinarily considered in
28     IV,  III | mathematicians find in diagrams and figures, which remain unalterable
29     IV,  III |        which, even of their outward figures and parts, we can no way
30     IV,  IV  |           he knows concerning those figures, when they have barely an
31     IV,  IV  | consideration being barely of those figures, which are the same wherever
32     IV,  IV  |             well as in mathematical figures.~8. Existence not required
33     IV,  IV  |           existence of any of those figures: but their demonstrations,
34     IV,  IV  |         change in the properties of figures, and their relations one
35     IV,  IV  |             change the names of the figures, and call that by one name,
36     IV,  X   |             capable of all the same figures and motions of any other;
37     IV,  XI  |         regularly, according to the figures I made them. To which if
38     IV,  XII |             idea of those angles or figures of which he desires to know
39     IV,  XVII|            in the allowed modes and figures. But they who have not so
40     IV,  XVII|            in the allowed modes and figures do conclude right, without
41     IV,  XVII|            and conclusive modes and figures or no, and so are not at