Media Summary: If a homomorphism ϕ:G→H is injective (one-to-one), it is called an embedding, because G arises as a subgroup of H. If it is ... An automorphism is an isomorphism from a group to itself. We encountered these

Visual Algebra Lecture 2 4 - Detailed Analysis & Overview

If a homomorphism ϕ:G→H is injective (one-to-one), it is called an embedding, because G arises as a subgroup of H. If it is ... An automorphism is an isomorphism from a group to itself. We encountered these

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Visual Algebra, Lecture 2.4: Abelian groups
Visual Algebra, Lecture 4.2: Embeddings and quotients
Visual Algebra, Lecture 0.2: Highlights of Visual Algebra
Visual Algebra, Lecture 4.7: Automorphisms
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Visual Algebra, Lecture 2.4: Abelian groups

Visual Algebra, Lecture 2.4: Abelian groups

A group is abelian if a*b=b*a

Visual Algebra, Lecture 4.2: Embeddings and quotients

Visual Algebra, Lecture 4.2: Embeddings and quotients

If a homomorphism ϕ:G→H is injective (one-to-one), it is called an embedding, because G arises as a subgroup of H. If it is ...

Visual Algebra, Lecture 0.2: Highlights of Visual Algebra

Visual Algebra, Lecture 0.2: Highlights of Visual Algebra

This video is in some sense, a

Visual Algebra, Lecture 4.7: Automorphisms

Visual Algebra, Lecture 4.7: Automorphisms

An automorphism is an isomorphism from a group to itself. We encountered these