To gain admission, an applicant must demonstrate a high aptitude for quantitative reasoning. He or she must have a firm grasp of mathematics at a high undergraduate level, which includes at least the following Mathematics courses:
multivariate calculus
partial derivatives, multiple integrals, and Taylor series
linear algebra
systems of equations, determinants, factorization, range and null space, and eigenvalues of symmetric matrices
calculus-based course in probability
independence, conditional probabilities, Gaussian distribution, law of large numbers, central limit theorem


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