Abstract algebra. Groups, Rings, Integral Domains and Fields. Coset,
transform, normal subgroup, quotient group, isomorphism, homomorphism,
automorphism, Permutation, permutation group, symmetric group, Conjugate,
conjugate class, Ideal, quotient ring, Integral domain, field, mapping,
transformation, operator, dihedral group, Congruence residue class, primitive
roots of unity, cyclotomic polynomial
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Groups, Rings, Integral Domains and Fields
Select from the following:
Functions, mappings, maps, transformations, operators
Divisors, factors and multiples of integers; Common divisor, Greatest common divisor, Common multiple, Least common multiple, Division Algorithm, Euclid's algorithm, Unique Factorization Theorem
Congruence residue classes of integers modulo m
Products, quotients and roots of complex numbers in polar form,
primitive roots of unity, cyclotomic polynomials
Modern, abstract mathematics
Binary operations
Groups, subgroups, complexes, cosets, transforms, normal subgroups,
quotient groups, commutators, composition series, isomorphisms,
homomorphisms, automorphisms
Permutations, permutation groups, transpositions, symmetric group
Cosets
Conjugates, conjugate classes, automorphisms, normal subgroups,
quotient groups, homomorphic mapping of groups
The dihedral group of the square
Rings
Ideals, quotient rings, homomorphisms
Integral domains and fields
Axioms satisfied by rings, integral domains and fields
Isomorphisms, Automorphisms, Homomorphisms
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