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in this course we will learn about Regular Grammar in Theory of Computation (TOC). Regular grammar is a fundamental concept used to describe regular languages, which can be represented by finite automata or regular expressions. The course covers the basics of regular grammar, including right-linear and left-linear grammars, and their role in defining regular languages. We will explore how to construct regular grammars, convert them to finite automata, and vice versa. Additionally, the course examines the properties of regular grammars, their applications in lexical analysis and compiler design, and techniques for minimizing regular grammars. We'll also delve into the relationships between regular grammars and context-free grammars, as well as the use of regular grammars in parsing and syntax analysis. By understanding regular grammar, students will gain insights into the foundations of formal language theory and its practical applications in computer science. This course is essential for anyone interested in the theoretical underpinnings of computation and the practical implementation of language processors.