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Applied Discrete Mathematics William Shoaff
This note explains the following topics: positional and modular number systems, relations and their graphs, discrete functions, set theory, propositional and predicate logic, sequences, summations, mathematical induction and proofs by contradiction.
Author(s): William D Shoaff
NA Pages 
Discrete Mathematics An Open Introduction
This book contains below topics, Sue gets an A in the class, We haveP Q and P, soQ follows Sue gets an A, am asleep if dream, dream only if am asleep, In order to dream, must be asleep, To dream, it is necessary that am asleep, To be asleep, it is sucient to dream, dream if am asleep, am asleep only if dream, It is necessary that dream in order to be asleep, It is sucient that be asleep in order to dream.
Author(s): Oscar Levin
414 Pages
This book contains below topics, Functions between finite sets, Binomial coefficients, Recursive matrices and generating functions, Multisets and multiset coefficients, Equations with natural integer solutions, Three statistics of Quantum Physics, Compositions of finite sets and multinomial coefficients, Equivalence relations and partitions, Permutations, Some polynomial identities, An introduction to the MoebiusRota inversion theory.
Author(s): Andrea Brini, Antonio Teolis
77 Pages
Discrete Mathematics for Computer Science Some Notes
This note contains below topics, Mathematical Reasoning Proof Principles and Logic, Relations Functions Partial Functions, Some Counting Problems Binomial Coefficients, Partial Orders and Equivalence Relations, Graphs Basic Notions.
Author(s): Jean Gallier
255 Pages
Discrete Mathematics by Oscar Levin
This note explains the following topics, introduction to preliminaries, Counting, Sequences, Symbolic logic and proofs, Graph theory, Additional topics.
Author(s): University of Northern Colorado
414 Pages
Digital Notes On Discrete Mathematics
This note explains the following topics related to Discrete Mathematics, Mathematical Logic, Relations, Algebraic structures, Elementary Combinatorics, Recurrence Relation, Graph Theory.
Author(s): Malla Reddy College Of Engineering and Technology
88 Pages
Discrete Mathematics II Set Theory for Computer Science
The aim of this note is to introduce fundamental concepts and techniques in set theory in preparation for its many applications in computer science. Topics covered includes, Mathematical argument, Sets and Logic, Relations and functions, Constructions on sets, Wellfounded induction.
Author(s): Glynn Winskel
112 Pages
Discrete Structures Lecture Notes by Vladlen Koltun
This lecture note describes the following topics, Sets and Notation, Induction, Proof Techniques, Divisibility, Prime Numbers, Modular Arithmetic, Relations and Functions, Mathematical Logic, Counting, Binomial Coefficients, The InclusionExclusion Principle, The Pigeonhole Principle, Asymptotic Notation, Graphs, Trees, Planar Graphs.
Author(s): Vladlen Koltun
89 Pages
Discrete Mathematics Lecture Notes Incomplete Preliminary Version
This note covers the following topics, Logic, Asymptotic Notation, Convex Functions and Jensens Inequality, Basic Number Theory, Counting, Binomial coefficients, Graphs and Digraphs, Finite Probability Space, Finite Markov Chains.
Author(s): Laszlo Babai
96 Pages