The book "Algebra, Topology, Geometry 1968", written by outstanding mathematicians Bokut, Zhevlakov, Drinfeld and others, is a unique publication that has become an important contribution to the development of mathematical science. It is not just a textbook, but a veritable encyclopedia of knowledge gathered in a single volume that covers vast areas of mathematics and offers readers a deep understanding of key concepts. From the first pages, the reader plunges into the world of abstract structures and theoretical constructions. The book covers topics such as algebraic structures, topological spaces, and geometric concepts, which are the basis for many modern mathematical studies. Each section is written with careful study, which allows not only to assimilate the material, but also to develop the critical thinking necessary for further study of mathematics. This book will be of interest to both students and teachers, as well as anyone who is passionate about mathematics and seeks to deepen their knowledge in this area. It is suitable for readers of high school age and above, including graduate students and professional mathematicians. If you are interested in topics such as "higher mathematics", "mathematical analysis", "abstract algebra" or "topology", then this publication will be a real find for you. One of the key topics raised in the book is the connection between different areas of mathematics. The authors demonstrate how algebraic methods can be applied in topology and geometry, opening new horizons for research and practical applications. This makes the book particularly valuable for those who are looking for interdisciplinary approaches in mathematics and want to see how different concepts intertwine with each other. The style of the authors is distinguished by clarity and logical presentation, which allows the reader to easily follow the idea and absorb complex ideas. Bokut, Zhevlakov and Drinfeld are known for their other works, which also deserve attention. For example, Drinfeld, a Fields Prize winner, made a significant contribution to representation theory and algebraic geometry, which adds additional value to his involvement in the creation of this book. The book “Algebra, Topology, Geometry 1968” is not just a textbook, but a real find for anyone who wants to expand their horizons in mathematics. It inspires further research and opens new avenues for understanding complex mathematical concepts. Readers who are looking for in-depth knowledge and want to understand the intricacies of algebra, topology and geometry will find in this edition an invaluable resource. If you are looking for something similar, pay attention to books such as