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Related lectures (32)
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Philosophy of Space and Time: Ontology and Dynamics
Examines philosophical perspectives on space, time, laws of nature, and dynamics.
Differential Operators: Notation and Terminology
Covers the basics of differential operators and derivatives for n-tuples and vector fields.
Riemann Sums
Introduces Riemann sums, a method to approximate area under a curve.
Vector Analysis: Scalar Fields
Covers the analysis of scalar fields, including divergence, gradient, and Laplacian.
Derivatives of Functions: Differentiability and Matrices
Explores differentiability, matrices, and composite functions through examples and mathematical notations.
Likelihood Ratio Test: Detection & Estimation
Covers the likelihood ratio test for detection and estimation in statistical analysis.
Equivalent Sliding Reflection to Three Axial Reflections
Explores the composition of three axial reflections into an equivalent sliding reflection in a plane.
Number Theory: Congruence
Explains congruence modulo m and its applications in arithmetic operations.
Lindblad equation
Covers the derivation of the Lindblad equation and the evolution of quantum gases.
Tangent Spaces in Algebraic Geometry
Explores tangent spaces in algebraic geometry, defining them as finite-dimensional subspaces of derivations on varieties.