1. Affine and Projective Geometry.

2. An important new perspective on Affine AND PROJECTIVE GEOMETRY This innovative book treats math majors and math education students to a fresh look at Affine and projective geometry from algebraic, synthetic, and lattice theoretic points of view.

3. In 1891 he moved back to Rome to work at the chair of Analytic and Projective Geometry.

4. He began to instruct in projective geometry, as stand-in for Giuseppe Bruno, from 1885 to 1888.

5. How do definitions of Conics in Euclidean and projective geometry differ? There are many definitions for Conics

6. When the opportunity to teach projective geometry at the military academy in Turin arose, Pieri moved there.

7. He worked first on projective geometry in the line of Chasles, then on algebraic functions, differential equations, and complex analysis.

8. The term oval when used to describe curves in geometry is not well-defined, except in the context of projective geometry.

9. affine geometry - elementary geometry, Euclidean geometry, parabolic geometry - fractal geometry - non-Euclidean geometry - spherical geometry - analytical geometry, analytic geometry, coordinate geometry - plane geometry - solid geometry - descriptive geometry, projective geometry [Spéc.

10. Implications of the little noticed fact that projective geometry restricts the range of interfin angles of the Müller-Lyer illusion, which are congruent with retinal projections cast by Carpentered objects, are presented and tested