Constrained Optimization Visualized | Maximum and Minimum of x²y²
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Constrained Optimization Visualized | Maximum and Minimum of x²y²
Optimization problems become far more intuitive when visualized graphically 📐 In this problem, we explore: x + y = 10 and determine the minimum and maximum values of: x²y² for non-negative integers x and y. Using: • Constrained Optimization • Symmetry of Functions • Polynomial Visualization • Graphical Analysis • Maximum-Minimum ...
449 views2 weeks ago
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The math behind portfolio optimization has a problem. If you have N stocks and only T days of data, your correlation matrix is mostly noise. In this video, only 8 eigenvalues out of 400 were real signal. The other 392 were statistical illusion. The fix comes from nuclear physics. In 1955 Wigner used random matrix theory to model the energy levels of uranium nuclei. In 1967 Marchenko and Pastur extended his framework to sample covariance matrices, giving the exact formula for which eigenvalues ar
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