Topics in Finite and Discrete Mathematics

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Bol Partner Written for a broad audience of students in mathematics, computer science, operations research, statistics, and engineering, this textbook presents a survey of non-calculus topics in applied mathematics. Coverage includes probability, statistics, finance, graphs, linear programming, algorithms, and groups. Written for a broad audience of students in mathematics, computer science, operations research, statistics, and engineering, this textbook presents a short, lively survey of several fascinating non-calculus topics in modern applied mathematics. Coverage includes probability, mathematical finance, graphs, linear programming, statistics, computer science algorithms, and groups. A key feature is the abundance of interesting examples not normally found in standard finite mathematics courses, such as options pricing and arbitrage, tournaments, and counting formulas. The author assumes a level of mathematical sophistication at the beginning calculus level, that is, students should have had at least a course in pre-calculus, and the added sophistication attained from studying calculus would be useful.

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Written for a broad audience of students in mathematics, computer science, operations research, statistics, and engineering, this textbook presents a survey of non-calculus topics in applied mathematics. Coverage includes probability, statistics, finance, graphs, linear programming, algorithms, and groups. Written for a broad audience of students in mathematics, computer science, operations research, statistics, and engineering, this textbook presents a short, lively survey of several fascinating non-calculus topics in modern applied mathematics. Coverage includes probability, mathematical finance, graphs, linear programming, statistics, computer science algorithms, and groups. A key feature is the abundance of interesting examples not normally found in standard finite mathematics courses, such as options pricing and arbitrage, tournaments, and counting formulas. The author assumes a level of mathematical sophistication at the beginning calculus level, that is, students should have had at least a course in pre-calculus, and the added sophistication attained from studying calculus would be useful.


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