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Concept

Algebraic number

Related lectures (30)

Explores the intersection of sets, defining it and discussing its properties.

Covers algebraic operations on limits, indeterminate forms, and fundamental limits.

Explores algebraic operations on Taylor expansions and the development of various functions.

Explores algebraic operations on limits of sequences and discusses the uniqueness of limits and properties of convergent and divergent sequences.

Covers error-correcting codes, Hamming distance, and polynomial multiplication in algebraic fields.

Covers the basic concepts of rational numbers and algebraic operations, including addition, subtraction, multiplication, and division.

Explores Taylor polynomials, including order, development, limits, and algebraic operations.

Explores integer factorization using the quadratic sieve method and the challenges of working with algebraic number fields.

Explores étale motivic cohomology and the Hodge conjecture with a focus on counter-examples.

Explores algebraic operations on limited developments and their consequences on differentiable functions, illustrated through examples.

Delves into land economics equilibrium, prices, and sensitivity to interest rates.

Covers algebraic operations on limits and their application in limit calculations.

Covers matrix operations, Fourier transformations, Gaussian models, and signal representations using algebraic methods.

Demonstrates efficient limit calculations using Taylor expansions and basic algebraic operations.

Covers the fundamentals of algebraic geometry, including algebraic numbers and irreducible polynomials.

Explores purely inseparable decompositions, Galois property, and algebraic closures.

Covers limits, algebraic operations, and infinite limits with examples of functions' behavior near limit points.

Explores Euclid's first proposition, ancient symmetria, and Vitruvius' architectural figures.

Explores transcendence degree in algebraic fields and classical analytic functions.

Covers the algebraic closure of Qp and the definition of p-adic complex numbers, exploring roots' continuous dependence on coefficients.