where we reduce a problem of size $n$ into $a$ problems of size $n/b$ and $a$ and $b$ are integers (1,2,3....). We will show how to solve such recurrences when $g$ is ...

Introduction, Statements, and Notation, Connectives, Well-formed formulas, Tautology, Duality law, Equivalence, Implication, Normal Forms, Functionally complete set of connectives, Inference Theory of ...

Description: The course covers mathematics useful in analyzing computer algorithms. Topics include recurrence relations; evaluation of sums; integer functions; elementary number theory; binomial ...

ABSTRACT: We obtain a closed form expression for the joint probability mass function of the occupation times for a Three-State Markov chain. Our representation extends the long-standing result for a ...

This repository provides simple code snippets and implementations in Rust programming language for understanding various topics in discrete mathematics. The code examples and explanations are designed ...

If you are interested in the real-world applications of numbers, discrete mathematics may be the concentration for you. Because discrete mathematics is the language of computing, it complements the ...

Abstract: In this work, we first introduce a discrete version of generalized Fisher information measure and develop some new results for it. We then propose Jensen-generalized discrete Fisher ...