Undergraduate Courses Algebra I Algebra II Calculus Calculus With Applications Calculus With Theory I Calculus With Theory II Linear Algebra Linear Algebra Multivariable Calculus Multivariable Calculus ...All Graduate Courses Advanced Analytic Methods in Science and Engineering Advanced Calculus for Engineers Advanced Complexity Theory Advanced Partial Differential Equations with Applications Algebraic Geometry Combinatorial Theory: Hyperplane Arrangements Combinatorial Theory: Introduction to Graph Theory, Extremal and Enumerative Combinatorics Computational Science and Engineering I Differential Analysis Differential Analysis ...All Web Links Master's Degree Programs Mathematics Departments	Combinatorial Theory: Hyperplane Arrangements Course Level: Graduate Offered by: Massachusetts Institute of Technology (MIT) Massachusetts, United States Course Instructor(s): Prof. Richard Stanley This is a graduate-level course in combinatorial theory. The content varies year to year, according to the interests of the instructor and the students. The topic of this course is hyperplane arrangements, including background material from the theory of posets and matroids. Basic Definitions, the Intersection Poset and the Characteristic Polynomial (PDF) Properties of the Intersection Poset and Graphical Arrangements (PDF) Matroids and Geometric Lattices (PDF) Broken Circuits, Modular Elements, and Supersolvability (PDF) Finite Fields (PDF) All Lecture Notes