An Introduction to Probability Theory and Its Applications I
I. The Sample SpaceII. Elements of Combinatorial AnalysisIII. Fluctuations in Coin Tossing and Random WalksIV. Combination of EventsV. Conditional Probability. Stochastic IndependenceVI. The Binomial and the Poisson DistributionsVII. The Normal Approximation to the Binomial DistributionVIII. Unlimited Sequences of Bernoulli TrialsIX. Random Variables; ExpectationX. Laws of Large NumbersXI. Integral Valued Variables. Generating FunctionsXII. Compound Distributions. Branching ProcessesXIII. Recurr...
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Applied Functions of a Complex Variable
1. Complex Numbers2. Functions of a Complex Variable3. Infinite Series4. Cauchy's Theorem5. Cauchy Integral Theorem6. Laurent Series7. Singularities8. Conformal Mapping9. Laplace and Fourier Transforms10. Infinite Product11. Disperion Relations
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Determinants and Matrices
I. Definitions and Fundamental Operations of MatricesII. Definition and Properties of DeterminantsIII. Adjugate and Reciprocal Matrix: Solution of Simultaneous Equations: Rank and Linear DependenceIV. Cauchy and Laplace Expansions: Multiplication TheoremsV. Compound Matrices and Determinants: Dual TheoremsVI. Special Determinants: Alternant Persymmetric Bigradient Centrosymmetic Jacobian Hessian Wronskian
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