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Lecture
Chinese Remainder Theorem
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Related lectures (36)
Ideals and PPCM
Covers the concept of ideals in polynomial rings and their properties.
Integrity in Algebra
Explores the properties of commutative rings and integral domains in algebra.
Chinese Remainder Theorem: Rings and Fields
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Covers the Chinese remainder theorem for commutative rings and integers, polynomial rings, and Euclidean domains.
Dimension Theory of Rings
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Explores the dimension theory of rings, focusing on chains of ideals and prime ideals.
Ring Constructions: Structure Theorems
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Explores operations on ideals and structure theorems in commutative rings.
Congruence Relations in Rings
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Explores congruence relations in rings, principal ideals, ring homomorphisms, and the characteristic of rings.
Properties of Euclidean Domains
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Explores the properties of Euclidean domains, including gcd, lcm, and the Chinese remainder theorem for polynomial rings.
Rings and Fields: Principal Ideals and Ring Homomorphisms
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Covers principal ideals, ring homomorphisms, and more in commutative rings and fields.
Ideals and Representations
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Covers ideals, representations, modules, and maximal ideals in associative algebras.
Ideals in Commutative Rings
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Covers the concept of ideals in commutative rings and their role in ring homomorphisms.
Rings and Ideals
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Explores rings, domains, fields, and ideals, with a focus on constructions and properties.
Division Rings and Ideals
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Covers division rings, fields, and ideals in commutative rings with examples in Z and quaternions.
Chinese Remainder Theorem: Euclidean Domains
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Explores the Chinese Remainder Theorem for Euclidean domains and the properties of commutative rings and fields.
Finite Fields: Construction and Properties
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Explores the construction and properties of finite fields, including irreducible polynomials and the Chinese Remainder Theorem.
Principal Ideal Domains: Structure and Homomorphisms
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Covers the concepts of ideals, principal ideal domains, and ring homomorphisms.
Ring Operations: Ideals and Classes
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Covers the operations in rings, ideals, classes, and quotient rings.
Primary Decomposition in Commutative Rings
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Covers primary decomposition in commutative rings and its application in prime ideals.
Idempotent Elements and Central Orthogonal
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Explores idempotent elements, central orthogonal elements, commutative rings, and prime ideals in non-central rings.
Rings and Fields
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Explores rings, fields, ideals, and their properties in algebraic structures.
Properties of Euclidean Domains
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Covers the properties of Euclidean domains and irreducible elements in polynomial rings.
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