Lectures related to Analytic–synthetic distinction

Analytical Trajectories: Key Ingredients

Explores analytical trajectories, emphasizing critical points, inequalities, and analyticity.

Multi-arm Bandits: Exploration vs Exploitation

Explores the balance between exploration and exploitation in multi-arm bandit algorithms.

Explores the analytical solutions of ordinary differential equations, emphasizing the identification and solving process for various EDO types.

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Singular Vectors in Liouville CFT: Representation Theory Insights

Covers singular vectors in Liouville CFT, focusing on representation theory and their implications in mathematical physics.

Introduction to Analysis

Covers the basics of analysis, including proofs, sets, rational and real numbers, and the concept of infimum.

Laplace Transform: Analytic Continuation

Covers the Laplace transform, its properties, and the concept of analytic continuation.

Feedback and Coordination in Physics Lectures

Covers feedback, kinematics, rotational motion, and rigid body dynamics in physics.

Structuring exploratory spatial data analysis

Explores the structured approach to exploratory spatial data analysis, emphasizing the importance of analytical frameworks and the Visual Seeking Mantra.

Quantum Field Theory: Loop Corrections and Counter Terms

Explores loop corrections and counter terms in quantum field theory, showcasing how divergences are handled and predictions are extracted from loop calculations.

Debate Preparation: Logistics and Strategies

Covers the logistics and strategies for upcoming debates, including structuring arguments and anticipating counter-arguments.

Conservation of Mechanical Energy

Explores the conservation of mechanical energy and its application in solving physics problems involving work, stability, and energy transformations.

Euclidean Correlation Functions

Explores Euclidean correlation functions and the transition to real time using Wick rotation, along with a discussion on good and bad habits.

Limites en un point: définition et exemples

Covers the definition and examples of limits at a point in calculus.

Geometric Potentials and Pressure

Introduces Banach spaces for geometric potentials and pressure analysis, emphasizing equilibrium states and pressure function analyticity.

Quantum Mechanics: Wave Functions

Covers wave functions, De Broglie wavelength, and quantization in quantum mechanics.

Numerical Methods for Physics: Iterative Solutions and Mesh Convergence

Explores finite differences for solving linear systems from PDEs iteratively, emphasizing convergence criteria and exercises on singularities.