Folding & Unfolding in Computational Geometry: Introduction Joseph ORourke Smith College (Many slides made by Erik Demaine)
Objectives By the end of this section you should: understand the concept of close packing know the difference between hexagonal and cubic close packing.
2.1. A SSUMED M ATHS Core mathematical underpinnings.
Abstract Interpretation with Alien Expressions and Heap Structures Bor-Yuh Evan ChangK. Rustan M. Leino University of California, BerkeleyMicrosoft Research.
Convex Sets (chapter 2 of Convex programming) Keyur Desai Advanced Machine Learning Seminar Michigan State University.
CONTACT 2006 Music of the Spheres in More Than 3 Dimensions Carlo H. Séquin EECS Computer Science Division University of California, Berkeley.
You’re Flat Out Right! Mary Brill August 21, 2006 Web Worthy Works MAED 591 Instructional Protocol: This PowerPoint lesson plans comes equipped with appropriate.
Surface Area and Volume Chapter 12. Exploring Solids 12.1 California State Standards Lesson goals 8, 9: Solve problems involving the surface area and.
