Mathieu group

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Related lectures (11)

Monster Group: Representation

Explores the Monster group, a sporadic simple group with a unique representation theory.

Homogeneous Spaces

Explores formogenic spaces, topological groups, quotients, and rotations on the unit sphere.

Stabilizer Formalism

Covers the stabilizer formalism, code words, weights, syndromes, and error correction using stabilizer codes.

Group Actions on Lattices

Explores group actions on lattices, emphasizing GL₂(Q) and GL₂(Ag) compatibility and alternative formulations.

Automorphism groups of trees and graphs II

Explores the uniqueness of trees, automorphism groups, Cayley-Abels graphs, and constructing vertex-transitive subgroups with prescribed local actions.

Spectrum of Hyperbolic Surfaces

Explores the Laplacian, Riemannian metric, and invariant operators in hyperbolic surfaces.

Quantum Error Correction: Knill-Laflamme Theorem

Explores the Knill-Laflamme theorem in quantum error correction and its importance in quantum computing.

Stabilizer Formalism: Quantum Error Correction

Covers the stabilizer formalism in quantum error correction codes.

Fault Tolerance: Stabilizer Formalism

Covers the stabilizer formalism and fault tolerance in quantum error correction.

Markov Chains: States Classification

Explores the classification of states in Markov chains, emphasizing equivalence classes and periodicity.

Galois Theory: Recap and Transitivity

Covers the recap of Galois theory and emphasizes the transitivity of Galois groups.

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