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Related lectures (27)

Covers the construction of Qp, norms, valuations, and Ostrovski's theorem.

Explains the curvature oriented change of notes in OneNote for Windows 10.

Covers the GAGA principle, stating that any morphism on projective varieties is constant.

Explores the Galois theory of Qp, covering algebraic extensions, inertia groups, and cyclic properties.

Explores transcendence degree in algebraic fields and classical analytic functions.

Covers affine algebraic sets, hypersurfaces, elliptic curves, ideals, and Noetherian rings in algebraic geometry.

Discusses the application of Hensel's lemma in determining nth roots and elements that are nth powers.

Explores the concept of variety defined as the closure of VCA and its applications in algebraic geometry.

Covers graph processing with a focus on Oracle Labs PGX, discussing graph analytics, databases, algorithms, and distributed analytics challenges.

Covers the uniqueness of norm extension in finite fields and the construction of norms on finite extensions of Qp.

Explores ideals with finite sets of points and Hilberts Nullstellensatz in algebraic fields.

Delves into the Action Bar plugin, demonstrating how to create custom toolbars and mini applications in Fiji.

Covers algebraic subsets of A^1 and ideals with a finite set of points.

Explores the standard form of isometries in R^n and the preservation of distances.

Explores p-adic expansion, unique representations, and power series for computing p-adic expansions.

Explores Indoor Climate definitions, heat transfer basics, and the impact of indoor climate on health, energy use, and costs.

Explains vector fields, Frenet frame, and local curve behavior using Frenet-Serret formulas.

Covers the study of projective varieties and their relation to compact manifolds.

Covers defining morphisms between affine algebraic varieties and constructing morphisms using algebraic homomorphisms.

Explores Matlab programming with scripts and functions, vectorization, and 2D graphics.