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Related lectures (29)
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Faces, Facets and Vertices
Covers the concepts of faces, facets, and vertices in polyhedra, exploring minimal faces and inequalities.
Convex Polyhedra and Linear Programs
Explores convex polyhedra, linear programs, and their optimization importance.
Platonic Solids: Misinterpretations and Correspondences
Explores misinterpretations of Platonic solids and their correspondence with elements, emphasizing the importance of rigor in mathematical integration into architectural culture.
Symmetries in Space
Introduces the fundamentals of geometry and explores symmetries in space.
Cellular Approximation Theorem
Focuses on proving the Cellular Approximation Theorem, introducing polyhedra and piecewise linear maps.
Symmetries of Regular Polyhedra
Explores the historical background and significance of symmetries in regular polyhedra, shedding new light on Euclid's Elements.
Linear Programming Basics
Covers the basics of linear programming, defining corners, extreme points, and feasible solutions within polyhedrons.
Symmetry in Geometry
Explores symmetry in modern geometry, emphasizing reflections, rotations, and practical applications in computer-aided design.
Branch and Bound: Formal Description
Covers the Branch and Bound algorithm, focusing on formal description and implementation steps to find optimal integer solutions.