An introduction to projective geometry and its applications; an analytic and synthetic treatment (1905)
Emch, Arnold, b. 1871 · New York, J. Wiley & sons; London, Chapman & Hall, limited · leaf 46
nal ray passes to the Hmiting posi-tion of /, it is easily found that FL and FL are the tangentsfrom F to the curve of the second order. B. Frojective Ranges.—^Let A, B, C and A\ B, C be threepairs of corresponding points on the lines / and / respectively,Fig. II. These determine two projective… … Fig. II. As the ray CC or CC is common to both, it follows that theyare in perspective; i.e., the points of intersection of the rays CAand CA, CB and CB, etc., are all on the same straight line,say p. Hence, if any point X of the first range is given, the corre-sponding point X is found by joining…
Geometry, Projective · Geometry, Analytic
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