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Published online by Cambridge University Press: 03 November 2016
A closed conic C is completely contained inside a closed conic S. From any point 1 on S we draw a tangent 1, 2 to C meeting S again at 2. From 2 we draw the tangent 2, 3 meeting S again at 3, and so on ; for any n, the tangent to C from the point n on S meets S again at n + 1.
* Mr. H. D. Ursell has proved the stronger result that if the polygon 1, 2, 3, ... n is not closed then the set of points is dense-in-itself.