The Absolute Relations of Time And Space
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In our eReader you can find the full English version of the book. Read The Absolute Relations of Time And Space Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book The Absolute Relations of Time And Space
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In our illustration by means of cones an element distinct from A, and neither before nor after it, is represented by a point outside both the a and /3 cones of A.
R. 2 18 TIME AND SPACE If B be such a point then as we have also seen, the a cones of A and B intersect as do the f$ cones of A and B.
Now we wish to express in terms of before and after a character- istic property of a point of intersection.
If we take X as a point on the locus of intersection of the a cones of A and B and we take th...e plane through A, B and X, we observe in the first place that X is after both A and B.
Further X is before all other points in the plane which are after both A and B.
Fig. 3 This is not, however, the case if we go outside this plane, for if we take a second point X' on the locus of intersection, then X is not before X', although X' is after both A and B.
We can, however, easily see that though we are not at liberty to say that X is before, we can assert that X is not after any other point which is after both A and B, and this gives us the property we have been searching for.
What to read after The Absolute Relations of Time And Space?
You can find similar books in the "Read Also" column, or choose other free books by Alfred a Alfred Arthur Robb to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
In our illustration by means of cones an element distinct from A, and neither before nor after it, is represented by a point outside both the a and /3 cones of A.
R. 2 18 TIME AND SPACE If B be such a point then as we have also seen, the a cones of A and B intersect as do the f$ cones of A and B.
Now we wish to express in terms of before and after a character- istic property of a point of intersection.
If we take X as a point on the locus of intersection of the a cones of A and B and we take th...e plane through A, B and X, we observe in the first place that X is after both A and B.
Further X is before all other points in the plane which are after both A and B.
Fig. 3 This is not, however, the case if we go outside this plane, for if we take a second point X' on the locus of intersection, then X is not before X', although X' is after both A and B.
We can, however, easily see that though we are not at liberty to say that X is before, we can assert that X is not after any other point which is after both A and B, and this gives us the property we have been searching for.
What to read after The Absolute Relations of Time And Space?
You can find similar books in the "Read Also" column, or choose other free books by Alfred a Alfred Arthur Robb to read onlineMoreLess
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