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Explores the AdS/CFT correspondence in various dimensions and its implications for string theory and quantum gravity.
Covers the concepts of faces, facets, and vertices in polyhedra, exploring minimal faces and inequalities.
Covers the basics of linear programming, defining corners, extreme points, and feasible solutions within polyhedrons.
Covers the Feynman Rules and contractions in Quantum Field Theory, emphasizing momentum conservation and symmetry factor in diagrams.
Explores Prim's and Kruskal's algorithms for finding minimum spanning trees in a graph, covering their correctness, implementation, and analysis.
Covers approximation algorithms for optimization problems, LP relaxation, and randomized rounding techniques.
Explores extreme points, vertices, and basic feasible solutions in polyhedra, emphasizing their properties and construction.
Provides an in-depth analysis of the Standard Model, covering topics such as the Higgs mechanism, gauge boson interactions, and the role of chirality in particle physics.
