Properties of Integers, Equivalence Relations, Groups, Sub-groups, Cyclic Groups, Normal Sub-groups, Lagrange's Theorem, Quotient Groups, The Homomorphisms Theorems, Rings and Fields# Definition And Examples, Polynomial Rings, The Euclidean Algorithm and The G.c.m., Zero Divisors, Integral Domains, Ideals, Quotient Rings, and The Homomorphism Theorem, Unique Factorization in Rings of Polynomials Over a Field.

Faculty: Mathematics
|Undergraduate Studies

Pre-required courses

104016 - Algebra 1/extended or 104064 - Algebra 1m1 or 104065 - Akgebra 1m2 or 104066 - Algebra A or 104166 - Algebra Am


Course with no extra credit

104158 - Introduction to Group Theory 104172 - Introduction to The Theory of Groups 104279 - Introduction to Rings and Fields


Semestrial Information