A Paper On the Foundations of Projective Geometry: (Read Before the ...

Edward T Edward Travers Dixon

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And, moreover, the function of 01 plus anything but an integral multiple of a.
60 TEE POUNDATIOm OF must not repre86&t tiie same U^ as function of a. Hence the projective function^ whioh in this ease we tnay denote by M, must be a periodic function with the single period 8. Either the tangent or cotangent would answer this condition, but since it must be infinite for zero value of the argument, it must be the latter. Hence Jf (o-)=scot-

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