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Lecture
Group Theory Basics
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Related lectures (51)
Group Actions: Theory and Examples
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Explores concrete examples of group actions on sets, focusing on actions that do not change the set.
RSA Encryption: Main Concepts
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Covers the main concepts behind RSA encryption and examples of homomorphisms between cyclic groups.
Group Homomorphisms
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Explores group homomorphisms, Euler's phi function, and group products.
Groupes résolubles
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Explores solvable groups, group actions, normalizers, and stabilizers in group theory.
Categorical Perspective: Group Quotients
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Explores the categorical sense of constructing a group quotient by a normal subgroup, showing it as a specific example of a more general construction.
Group Theory: Quotients of Group
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Covers normal subgroups, quotient groups, homomorphisms, and the categorical viewpoint in group theory.
Motivations for studying group actions
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Covers group actions, bijections, evaluations, translations, homomorphisms, and inverses within universal actions.
Hom Functor: Abelian Groups
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Explores the Hom functor for abelian groups and its relation to direct sums.
Functors and Homomorphisms in Group Theory
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Explores functors F_{Ab} and Hom (-,-) in group theory, including presentations and homomorphisms.
Quotient Groups: Homomorphisms and Isomorphisms
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Explores quotient groups, homomorphisms, isomorphisms, and push-outs in different categories.
Direct Sums Arithmetic
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Explores the arithmetic of direct sums in group theory, discussing conditions for equality.
Group Homomorphisms: Kernels, Images, and Normal Subgroups
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Explores group homomorphisms, kernels, images, and normal subgroups, using the dihedral group D_n as an example.
Linear Representations: Basics and Examples
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Covers linear representations, isomorphism, G modules, and classification of representations of C star and C plus.
Group Homomorphisms
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Explores group homomorphisms, isomorphisms, and generators in abstract algebra.
Advanced Design of Concrete Structures
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Delves into advanced concrete structure design, covering loads, slabs, beams, calculations, and corbel models.
Group Theory: Active Learning Session
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Delves into group theory, emphasizing the centralizer of elements and the classification of finite abelian groups.
Sylow Subgroups: Group Theory
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Explores the concept of p-subgroups of Sylow in group theory, emphasizing the philosophy of studying mathematical objects 'one prime at a time'.
Quotients of Groups by Relations of Equivalence
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Explores quotients of groups by equivalence relations and the conditions for well-defined sets.
Finite Fields and Group Theory
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Explores solutions of the 2018 exam, finite fields, group theory, congruences, and polynomial irreducibility in Q[X].
Equivalences of Categories
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Explores examples of natural transformations, equivalence of categories, and adjunction with specific instances involving Un.
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