This page covers the
following topics related to Discrete Mathematics, Logic and Sets, Relations and
Functions, the Natural Numbers, Division and Factorization, Languages, Finite
State Machines, Finite State Automata, Turing Machines, Groups and Modulo
Arithmetic, Introduction to Coding Theory, Group Codes, Public Key Cryptography,
Principle of Inclusionexclusion, Generating Functions, Number of Solutions of a
Linear Equation, Recurrence Relations, Graphs, Weighted Graphs, Search
Algorithms, Digraphs.
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.
This
note explains the following topics, introduction to preliminaries, Counting, Sequences, Symbolic logic
and proofs, Graph theory, Additional topics.
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
This PDF covers the following topics related to Discrete
Mathematics, Introduction, Sets, Functions, Counting, Relations, Sequences,
Modular Arithmetic, Asymptotic Notation, Orders.
Author(s): Andrew D. Ker, Oxford University Computing
Laboratory
This page covers the
following topics related to Discrete Mathematics, Logic and Sets, Relations and
Functions, the Natural Numbers, Division and Factorization, Languages, Finite
State Machines, Finite State Automata, Turing Machines, Groups and Modulo
Arithmetic, Introduction to Coding Theory, Group Codes, Public Key Cryptography,
Principle of Inclusionexclusion, Generating Functions, Number of Solutions of a
Linear Equation, Recurrence Relations, Graphs, Weighted Graphs, Search
Algorithms, Digraphs.
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.
This
note covers the following topics, Sets, Functions and Relations, Proofs
and Induction, Number Theory, Counting, Probability, Logic, Graphs, Finite
Automata.