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6. Martingales and Martingale Representations
7. Differentiation in Stochastic Environments
8. The Wiener Process and Rare Events in Financial Markets
9. Integration in Stochastic Environments: The Ito Integral
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2. Networks and Maps
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4. Maps on a Sphere with Handles
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8. Spaces
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2. Affine Varieties
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2. Gruppen
3. Ringe und Körper
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5. Ganzrationale Funktionen
6. Körpertheorie
7. Fortsetzung der Gruppentheorie
8. Die Theorie von Galois
9. Ordnung und Wohlordnung von Mengen
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16. Theorie der Polynomideale
17. Ganze algebraische Grössen
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Introduction to Analytic Number Theory
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----
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IV. Equations of the Fourth Degree
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Part 2. Some Basic Concepts of the Theory of Sets
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1. Linear spaces
2. Linear transformations and matrices
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Worteltrekking
Deelbaarheid
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9. Afrondingen
10. Rekenliniaal
11. Rekenliniaal
12. Rekenliniaal
13. Rekenliniaal
14. Overzicht rekenliniaal
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6. Matrices
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8. Soorten matrices
9. Matrix-inversie
10. Matrix-rotatie en orthogonaliteit
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12. Rang van een matrix
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A First Course in the Qualitative Theory of Differential Equations
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5. Stability. Part I
6. Bifurcation
7. Chaos
8. Dynamical Systems
9. Stability. Part II
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Introduction to Mathematical Probability
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7. Properties of Expectation
8. Limit Theorems
9. Additional Topics in Probability
10. Simulation
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7. Inferences Concerning a Mean
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9. Inferences Concerning Variances
10. Inferences Concerning Proportions
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12. Analysis of Variance
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8. Optimal Control of Population Processes
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2. Examining Relationships
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5. Introduction to Inference
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8. Inference for Two-Way Tables
9. One-Way Analysis of Variance: Comparing Several Means
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An Introduction to the Theory of Numbers
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3. Determinants
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7. Symmetric Matrices and Quadratic Forms
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2. Fundamentals of Logic
3. Set Theory
4. Properties of the Integers: Mathematical Induction
5. Relations and Functions
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7. Relations: The Second Time Around
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5. Vectors
6. Functions of Several Variables
7. Vector Calculus
8. Curvilinear Coordinates
9. Linear Algebra and Vector Spaces
10. Matrices and Eigenvalue Problems
11. Ordinary Differential Equations
12. Series Solutions of Differential Equations
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Thomas' Calculus - Early Transcendentals
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3. Differentiation
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5. Integration
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7. Integrals and Transcendental Functions
8. Techniques of Integration
9. Further Applications of Integration
10. Conic Sections and Polar Coordinates
11. Infinite Sequences and Series
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4. Applications of Differentiation
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6. Applications of Integration
7. Inverse Functions: Exponential, Logarithmic, and Inverse Trigonometric Functions
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Foundations of Algebra and Analysis - An Elementary Approach
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3. The Rational Numbers
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5. Complex Numbers and Vectors
6. Functions
7. Summation
8. Polynomials
9. The Trigonometric Funtions
10. Finite and Infinite Sets
11. Matrices and Determinants
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4. Areas: integration
5. Trigonometric functions
6. Sequences and series
7. Probability and statistics
8. Introduction to vectors
9. Introduction to mechanics
10. Further calculus
-----
11. Further vectors
12. Complex numbers
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6. Regenerative Processes
7. Further Topics in Renewal Theory and Regenerative Processes
8. Random Walks
9. Lévy Processes, Reflection and Duality
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5. A globally gated polling system with a dormant server
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9. Polling systems with multiple coupled servers
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1. Introduction
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7. Special Discrete Distributions
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9. Probability Distributions of Several Random Variables
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7. Point Estimation and Sufficient Statistics
8. Further Topics in Point Estimation
9. Statistical Hypotheses
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