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Concept

Divisor

Related lectures (30)

Covers the properties of divisibility and focuses on numbers divisible by 2 and 3.

Explains divisors, common divisors, and greatest common divisors with illustrative examples.

Introduces deterministic approaches to identify prime numbers and covers algorithms and modular arithmetic for prime number testing.

Explores natural numbers, their properties, operations, and practical applications like calculating hours in a year.

Explores ideals in K[X], including PGCD, uniqueness, coprimality, and theorems of Bézout and Gauss.

Covers GCD, LCM, and the Euclidean algorithm for efficient computation of GCD.

Covers prime numbers, unique decomposition of natural numbers into prime factors, and practical implications for calculations.

Covers GCD, LCM, and the Euclidean algorithm for efficient computation.

Explores the history and concepts of Number Theory, including divisibility and congruence relations.

Explores prime numbers, coprime integers, and their properties in number theory.

Covers algorithms, data, loops, control structures, and the Euclidean algorithm.

Covers the calculation in rational numbers, focusing on GCD and LCM.

Explores the properties of division in natural numbers and its relation to multiplication.

Introduces polynomial factorization over finite fields and efficient computation of greatest common divisors of polynomials.

Explores the concept of division in number theory, including properties, algorithms, and examples.

Explores split exact sequences in group theory with a focus on characterization and isomorphisms.

Introduces greatest common divisor, prime factorization, and the Euclidean Algorithm.

Covers the calculation of the greatest common divisor using polynomial methods and the Euclidean algorithm.

Discusses integral domains, abelian groups, invertibility, zero divisors, prime elements, and group classification.

Explores the classification of finite abelian groups and rings, emphasizing elementary divisors and properties of rings.