MATH2076: Introduction to Algebra
Introduction to Algebra
Congruence and well defined operations
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Chapter 1
Congruence and well defined operations
Congruence and well defined operations
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Congruence and well defined operations
Congruence and well defined operations
Chapter 2
Symmetry structure and homomorphisms
Symmetry structure and homomorphisms
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Symmetry structure and homomorphisms
Symmetry structure and homomorphisms
Chapter 3
Polynomial quotients and number fields
Polynomial quotients and number fields
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Polynomial quotients and number fields
Polynomial quotients and number fields
Chapter 4
Subgroups cyclic structure and coset counting
Subgroups cyclic structure and coset counting
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Subgroups cyclic structure and coset counting
Subgroups cyclic structure and coset counting
Chapter 5
Kernels normality and quotient structure
Kernels normality and quotient structure
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Kernels normality and quotient structure
Kernels normality and quotient structure
Chapter 6
Ideals and the polynomial Euclidean algorithm
Ideals and the polynomial Euclidean algorithm
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Ideals and the polynomial Euclidean algorithm
Ideals and the polynomial Euclidean algorithm
Chapter 7
Irreducibility and field construction
Irreducibility and field construction
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Irreducibility and field construction
Irreducibility and field construction
Chapter 8
Permutation and dihedral groups
Permutation and dihedral groups
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Permutation and dihedral groups
Permutation and dihedral groups
Chapter 9
Boolean algebras and the algebra of logical functions
Boolean algebras and the algebra of logical functions
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Boolean algebras and the algebra of logical functions
Boolean algebras and the algebra of logical functions
Chapter 10
Field extensions and finite field examples
Field extensions and finite field examples
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Field extensions and finite field examples
Field extensions and finite field examples