Vector Valued Functions

Related lectures (31)

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Explores modular arithmetic and its role in the RSA cryptosystem for error detection.

Covers binary operations, including addition and multiplication of integers represented in binary form.

Introduces Z/mZ for writing equations with congruence classes in modular arithmetic.

Explores the isomorphism theorems for quotient groups and the concept of surjective homomorphisms.

Explores group theory in quantum physics, emphasizing reducible and irreducible representations, conservation laws, and group properties.

Discusses linear Lie groups, their definitions, properties, and the relationship between integral curves and vector fields.

Delves into the second isomorphism theorem in group theory, emphasizing subgroup relationships and quotient groups.

Covers the group presentation of S3, normal subgroups, generators, relations, quotient groups, and injective homomorphisms.

Explores the universal property of groups, defining homomorphisms and exploring subgroup properties.

Covers number theory, division, remainder, congruence, prime numbers, integer representation, and the Euclidean algorithm.