General info and course outline
Office: tb270 (Math. Dept.); Phone: 359-7574
Assistant: to be announced
Course Schedule: Mon 15:05-17:00 at m1171, Thur 15:05-16:00, at tb240
Office Hours: Tuesday 15:45-16:45
Final on June 13th at 10:00.
Textbook:

	Coxeter, Projective Geometry
	Hitchin, Projective Geometry lecture notes
	Chapter 1,2 - Introduction, Projective spaces
	Chapter 3 - Quadrics
	Chapter 4 - Exterior algebra
	Chapter 5 - What is geometry?

Sources on web: Singer, James A theorem in finite projective geometry and some applications to number theory. Trans. Amer. Math. Soc. 43 (1938), no. 3, 377--385.

Viro, Oleg; Introduction into Topology of Real Algebraic Varieties
Chapter 1: The Early Topological Study of Real Algebraic Plane Curves
Web page of Oleg Viro: http://www.math.uu.se/~oleg

Notes of F. Lemmermeyer;
Chapter 9: Resultants; Chapter 10: Bézout Theorem
Web page of Franz Lemmermeyer: http://www.fen.bilkent.edu.tr/~franz/

Homework: hw1sln hw2sln hw3sln hw4 hw4sln1 hw4sln2 hw5 hw6 hw7
Exams: mt1soln finsoln
Grades