This book, titled An Introduction to Propositional Logic and Set Theory, is an essential resource for students aiming to bridge the gap between high school and college-level mathematics. It targets those who are about to graduate and wish to solidify their mathematical foundation before embarking on their higher education journey. Additionally, it caters to current college students who may struggle with advanced mathematical concepts due to gaps in their understanding of fundamental principles.

Many students encounter obstacles in grasping complex mathematical ideas, often stemming from a shaky grasp of basic concepts. This book seeks to remedy that by providing a clear and approachable introduction to essential mathematical theories. Written in straightforward language, it aims to make learning mathematics a friendly and enjoyable experience, even for those who might typically shy away from the subject. Importantly, the simplicity of the language used does not compromise the depth or rigor of the content presented, ensuring that students receive a thorough understanding of the material.

The only prerequisite for readers is a genuine interest in learning; prior mathematical skills are not necessary. The book comprises three informative chapters, each focusing on fundamental building blocks necessary for understanding Calculus or Mathematical Analysis.

Throughout the text, the authors provide numerous examples to help clarify the concepts discussed. In addition, several sets of exercises are included for students to practice and solidify their understanding. These exercises vary in difficulty, from basic to moderate, emphasizing the book’s goal of facilitating learning rather than merely testing mathematical skills.

At the conclusion of each chapter, students will find the answers to the exercises, allowing them to assess their understanding and progress. By the time students finish this book, they will have developed a solid foundation, empowering them to tackle more advanced topics in Calculus, including functions, limits, continuity, differentiation, and integration. Future works by the author will delve deeper into these subjects, providing a comprehensive mathematical education.

This resource is not just a textbook; it’s a gateway to greater confidence and competence in mathematics, setting the stage for academic success in college-level courses.