Book,  Chapter

 1    Int        |      to know the length of his line, though he cannot with it
 2     II,  IV   |      one another in a straight line, from coming to touch one
 3     II,  IV   | removes from between them in a line not parallel to that which
 4     II,  XIII |        length of that straight line; or else join another with
 5     II,  XIII |       able also to shorten any line it imagines, by taking from
 6     II,  XV   |      too.~11. Duration is as a line, expansion as a solid. But
 7     II,  XV   |     the length of one straight line, extended in infinitum,
 8     II,  XVI  |       figures in one continued line, as the marks of one number:
 9     II,  XVII |    bounds: and so it is like a line, whereof one end terminating
10     II,  XVII |      we consider it as if this line of number were extended
11     II,  XVII |     come, still extending that line of number as before. And
12     II,  XVII |     could he always supply new line, and find the plummet always
13     II,  XVII |        In which case, let this line be ten, or ten thousand
14     II,  XXIII|         one from another, in a line perpendicular to them, as
15     II,  XXIII|   separation by a motion, in a line parallel to those surfaces.
16     IV,  III  |   taught us the way beyond the line; and the Antipodes would
17     IV,  V    |        of the division of that line into a certain number of
18     IV,  V    |     have the idea of that inch line being divisible, or not
19     IV,  V    |   disagree to his idea of that line, he, as it were, joins or
20     IV,  V    |   ideas, viz. the idea of that line, and the idea of that kind
21     IV,  V    |      does really agree to that line or no. When ideas are so
22     IV,  VI   |    them, by barely passing the line, or, as it is certain of
23     IV,  XII  |    taking an inch from a black line of two inches, and an inch
24     IV,  XII  |         and an inch from a red line of two inches, the remaining