Lectures related to Semiregular polyhedron

Covers the concepts of faces, facets, and vertices in polyhedra, exploring minimal faces and inequalities.

Explores separating hyperplanes for two sets X and Y, discussing conditions for separation and implications of convexity.

Focuses on proving the Cellular Approximation Theorem, introducing polyhedra and piecewise linear maps.

Demonstrates the process of including beams and correcting orientations for complex configurations.

Explores extreme points, vertices, and basic feasible solutions in polyhedra, emphasizing their properties and construction.

Explores convex polyhedra, linear programs, and their optimization importance.

Explores how sketches in TopSolid manage seams and cuts of different profile types in Computer-Aided Design.

Explores triangle meshes, Euler's formula, Platonic solids, and remeshing techniques in geometric computing.