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2 revisions	gnox at Feb 16, 2018 10:49 PM	Compared with
Feb 16, 2018 gnox Nov 24, 2016 jeffdown1	10 A continuous line is such that if there is any dyadic relation, r, and any class of objects the p's, such that the existence of a p does not consist in the existence of anything such that no point of the line can be in the relation r to two different p's and if A is an individual p and B is an individual p every point of the line is either r to A or r to B any a point of the line is r to A and a point is r to B, it follows ipso facto that A and B are identical A continuous line is a place such that if there are two different individuals, A and B, whose existence does not consist in any proposition expressing a more direct Secondness, and if there is a dyadic relation r such that every point of the line is in this relation, r, to one or other of the individuals A and B, then there is ipso facto a point which is in that relation, r, to both A and B.	10

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