Guide to discrete mathematics : an accessible introduction to the history, theory, logic and applications / Gerard O'Regan
Material type:
- 9783030815875
- QA 76.9.M35 .O74 2021

Item type | Current library | Home library | Collection | Call number | Copy number | Status | Date due | Barcode | |
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National University - Manila | LRC - Main General Circulation | Digital Forensic | GC QA 76.9.M35 .O74 2021 (Browse shelf(Opens below)) | c.1 | Available | NULIB000020478 |
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GC QA 76.9.M35 .D573 1998 c.1 Discrete mathematics - CS218. | GC QA 76.9.M35 .D573 1998 c.2 Discrete mathematics - CS218. | GC QA 76.9.M35 .F67 2021 Discrete mathematics for computer science : an example-based introduction / | GC QA 76.9.M35 .O74 2021 Guide to discrete mathematics : an accessible introduction to the history, theory, logic and applications / | GC QA 76.9.M65 .E87 2020 Digital media ethics / | GC QA 76.9.M65 .Q56 2013 c.1 Ethics for the information age / | GC QA 76.9.M65 .Q56 2013 c.2 Ethics for the information age / |
Includes index
1. Mathematics in Civilization --
2. Sets, Relations and Functions --
3. Number Theory --
4. Mathematical Induction and Recursion --
5. Sequences, Series and Permutations and Combinations --
6. Algebra --
7. Automata Theory --
8. Matrix Theory --
9. Graph Theory --
10. Cryptography --
11. Coding Theory --
12. Language Theory and Semantics --
13. Computability and Decidability --
14. A Short History of Logic --
15. Propositional and Predicate Logic --
16. Advanced Topics in Logic --
17. The Nature of Theorem Proving --
18. Software Engineering Mathematics --
19. Software Reliability and dependability --
20. Formal Methods --
21. Z Formal Specification Language --
22. Statistics --
23. Probability Theory --
24. Operations Research --
25. Basic Financial Mathematics.
This book provides an introduction to the building blocks of discrete mathematics, including sets, relations and functions; describes the basics of number theory, the techniques of induction and recursion, and the applications of mathematical sequences, series, permutations, and combinations; presents the essentials of algebra; explains the fundamentals of automata theory, matrices, graph theory, cryptography, coding theory, language theory, and the concepts of computability and decidability; reviews the history of logic, discussing propositional and predicate logic, as well as advanced topics such as the nature of theorem proving; examines the field of software engineering, including software reliability and dependability and describes formal methods; investigates probability and statistics and presents an overview of operations research and financial mathematics.
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