Lectures related to Emma Kunz: Stylization and Form

Probability Theory: Integration and Convergence

Covers topics in probability theory, focusing on uniform integrability and convergence theorems.

Analysis IV: Convolution and Hilbert Structure

Explores convolution, uniform continuity, Hilbert structure, and Lebesgue measure in analysis.

Distributions and Derivatives

Covers distributions, derivatives, convergence, and continuity criteria in function spaces.

Quantum Computing: Qubit Testing

Covers classical testing of qubits, including measuring in different bases and obtaining uniform results.

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Theoreus Chain Role: Lipschitz Sit

Covers the Theoreus Chain Role for Lipschitz functions and its practical applications.

Optimal Transport: Heat Equation and Metric Spaces

Explores optimal transport in heat equations and metric spaces.

Measure Spaces: Integration and Inequalities

Covers measure spaces, integration, Radon-Nikodym property, and inequalities like Jensen, Hölder, and Minkowski.

Advanced Physics I: Orders of Magnitude

Explores the triumph of determinism in modern mechanics and the methodology of scientific development, with practical exercises on estimating surgical mask usage and analyzing atomic bomb energy.

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Correctness and Soundness of the Qubit Test

Explores the correctness and soundness of the Qubit Test, emphasizing probabilistic algorithms, trapdoors, and function inversion.

Construction of Interior and Exterior Measures

Explores the construction of measures, focusing on positive functionals and their properties in measure theory.

Analysis IV: Measurable Sets and Properties

Covers the concept of outer measure and properties of measurable sets.

Market-Based Instruments: Emission Reduction Strategies

Covers market-based instruments for emission reductions and their efficiency in minimizing costs across different sources of emissions.

Analysis: Measure and Integration

Introduces the course on measure and integration, focusing on developing a new theory to overcome the limitations of the Riemann integral.

AutoCAD: Orthophotos and Orthoplans Calibration

Covers the calibration of orthophotos and orthoplans in AutoCAD, emphasizing precise modifications and accurate measurements.

Recurrence and transience: proofs

Covers the proof of the equivalence between AQ=0 and XP(s)=X.

Advanced Physics: Introduction to Mechanics

Introduces the fundamentals of advanced physics, emphasizing mechanics and historical developments from Aristotle to Newton.

Probability Measures: Fundamentals and Examples

Covers the fundamentals of probability measures, properties, examples, Lebesgue measure, and terminology related to probability spaces and events.

The Riesz-Kakutani Theorem

Explores the construction of measures, emphasizing positive functionals and their connection to the Riesz-Kakutani Theorem.