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Explores symmetries in quantum field theory, focusing on transformation rules and Casimir operators.

Introduces networking, web technologies, DNS, URL, client-server architecture, HTTP, HTML, CSS, Web 1.0, dynamic pages, and Web 3.0.

Advanced Analysis 2: Continuity and Limits

Delves into advanced analysis topics, emphasizing continuity, limits, and uniform continuity.

Training for Experts in Digital Education

Emphasizes selecting images to evoke positive emotions and clarify training content in digital education.

Implicit Functions Theorem

Covers the Implicit Functions Theorem, providing a general understanding of implicit functions.

Modern Algebraic Geometry: Schemes and Affine Schemes

Covers modern algebraic geometry, focusing on schemes and affine schemes, including a review of classical algebraic geometry and Bézout's theorem.

Functions Composition: Continuity & Elements

Covers the composition of functions, continuity, and elementary functions, explaining the concept of continuity and the construction of elementary functions.

Digital Urban History: QGIS Practical Session

Covers the practical use of QGIS for spatial data analysis and visualization, including georeferencing historical maps and manipulating vector data.

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Advanced Analysis I: March 14

Covers advanced topics in analysis, focusing on continuity and differentiability of functions.

Online Tracking: Stateful vs. Stateless Methods

Explores online tracking methods, including canvas and AudioContext API fingerprinting, and their privacy implications.

Matrix Norms: Spectral and Frobenius

Covers matrix norms, including the spectral and Frobenius norms.

Modified Cam-Clay Model

Explores the Modified Cam-Clay Model, focusing on its critical state concept and strain hardening.

Linear Algebra: Orthogonal Projection and QR Factorization

Explores Gram-Schmidt process, orthogonal projection, QR factorization, and least squares solutions for linear systems.

Advanced Features of Open edX

Explores advanced features of Open edX for creating online courses and configuring activities.

Linear Lie Groups: Definitions and Theorems

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