"Basic Concepts of Algebra" is an outstanding work and R. Shafarevich, who became a classic in the field of mathematical education. This book is intended for those who want to understand algebra more deeply, its basic concepts and principles. Shafarevich, a well-known Russian mathematician and teacher, managed to create an accessible and fascinating text that will be of interest to both students and teachers, as well as to anyone who seeks to expand their knowledge in the field of mathematics. The book covers a wide range of topics, ranging from simple algebraic operations to more complex concepts such as groups, rings, and fields. Shafarevich not only expounds the theory, he does so with such passion and clarity that the reader is involuntarily drawn into the world of algebra. His style of presentation is logical and consistent, which makes it easy to assimilate even the most complex ideas. Each chapter is imbued with examples and tasks that help to consolidate the material and develop analytical thinking. "Basic concepts of algebra" will be especially useful for students of mathematical and engineering specialties, as well as for anyone who is ready to delve into the study of this science. The book is suitable for readers of different ages - from high school students preparing for exams to adults who want to refresh their knowledge or master a new subject. If you are interested in topics such as mathematical logic, number theory or even programming, then this work will be a real find for you. The topics raised in the book go beyond purely mathematical concepts. Shafarevich touches on the philosophical aspects of mathematics, discussing how algebra affects our perception of the world and how it can be used to solve real-world problems. He shows that algebra is not just a set of formulas and rules, but a powerful tool for analyzing and understanding the surrounding reality. This book inspires reflection on how mathematics permeates all walks of life, from science to art. Style and . R. Shafarevich can be described as clear and concise, which makes his works available to a wide audience. He is also known for his other works, such as "Fundamentals of Algebraic Geometry" and "