An Elementary Course in Synthetic Projective Geometry

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Consider more generally the case of two pencils perspective to each other with axis of perspectivity u' (Fig. 9). Cut across them by a line u. We get thus two projective point-rows, superposed on the same line u, and a moment's reflection serves to show that the point N of intersection u and u' corresponds to itself in the two point-rows. Also, the point if, where u 29 30 PEOJECTIVE GEOMETRY Fig. 9 intersects the line joining the centers of the two pen- cils, is seen to correspond to itself. It... is thus possible for two projective point- rows, superposed upon the same line, to have two self -corresponding points.
Clearly M and iV may fall together if the line joining the centers of the pencils happens to pass through the point of in- tersection of the lines u and u'.
48. We may also give an illustration of a case where two superposed projective point-rows have no self-corresponding points at all. Thus we may take two lines revolving about a fixed point S and always making the same angle a with each other (Fig.


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