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Lecture
Homomorphisms and Isomorphisms
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Related lectures (57)
Two Definitions of Group Action
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Explores two definitions of group action on a set, focusing on properties and applications.
Group Homomorphisms
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Explores group homomorphisms, Euler's phi function, and group products.
Groups: Definitions, Properties, and Homomorphisms
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Introduces the basic concepts of groups, including definitions, properties, and homomorphisms, with a focus on subgroup properties and normal subgroups.
Group Homomorphisms
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Explores group homomorphisms, isomorphisms, and generators in abstract algebra.
Quotient Groups: Homomorphisms and Isomorphisms
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Explores quotient groups, homomorphisms, isomorphisms, and push-outs in different categories.
Subrepresentations of the regular representation
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Explores subrepresentations of the regular representation in group theory, emphasizing properties and isomorphism between subrepresentations.
Direct Sums: Abelian Groups
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Explores the concept of direct sums in abelian groups, emphasizing the universal property and homomorphisms.
RSA Encryption: Main Concepts
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Covers the main concepts behind RSA encryption and examples of homomorphisms between cyclic groups.
Isomorphism Theorems: Quotients of Group
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Explores the isomorphism theorems for quotient groups and the concept of surjective homomorphisms.
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.
Abelian Groups: Free Abelian Groups
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Explores free abelian groups, homomorphisms, and exact sequences in group theory.
Homomorphism of Groups: Signature
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Explores homomorphisms of groups, focusing on the signature sgn and the concept of cycles and transpositions.
The Lemma of the Five: Abelian Groups
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Presents the Lemma of the Five, a fundamental result in group theory.
Representation Theory: Algebras and Homomorphisms
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Covers the goals and motivations of representation theory, focusing on associative algebras and homomorphisms.
Class Equation and Burnside's Lemma
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Explores the class equation and Burnside's lemma in group theory.
Lagrange's Theorem: Applications and Homomorphisms
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Covers Lagrange's theorem, group homomorphisms, congruence classes, and normal subgroups.
Groupes Isomorphes: Applications
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Explores isomorphic groups, bijective morphisms, and their applications in group theory.
Principal Ideal Domains: Structure and Homomorphisms
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Covers the concepts of ideals, principal ideal domains, and ring homomorphisms.
Linear Transformations: Kernels and Images
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Covers kernels and images of linear transformations between vector spaces.
Linear Maps and Bases: The Rank Theorem
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Covers bijective linear maps, invertibility of matrices, isomorphisms, and the rank theorem.
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