"Symplectic geometry" is an outstanding work written by prominent mathematicians Vladimir Igorevich Arnold and Alexander Borisovich Givental .. This book opens the door to the world of symplectic geometry, one of the most exciting and relevant areas of modern mathematics, which finds its application not only in theoretical physics, but also in other scientific disciplines. Symplectic geometry, as a field of study, covers many topics related to dynamical systems, mechanics, and even mathematical physics. In the book, the authors suggest that the reader immerse himself in the foundations of this discipline, ranging from the simplest concepts to more complex concepts, such as symplectic manifolds and their application in classical mechanics. Each chapter is permeated with a deep understanding of the subject and the desire to convey to the reader not only the theory, but also the practical significance of symplectic geometry. The book will be of particular interest to undergraduate and graduate students studying mathematics, physics and related disciplines, as well as professional mathematicians and physicists who wish to expand their knowledge of symplectic structures and their role in various scientific contexts. Readers who are passionate about mathematical theory and its applications will find this book a lot of useful information and inspiration for further research. The topics raised in "Symplectic Geometry" cover a wide range of topics, including the study of dynamical systems, the interaction of symplectic geometry with topology and algebra, and the application of symplectic methods in quantum mechanics. The authors skillfully connect theoretical aspects with practical tasks, which makes the material accessible and understandable. This book will be a real guide for those who want not only to study symplectic geometry, but also to understand how it affects other areas of science. Arnold and Givental's style is distinguished by clarity and logical presentation. They are able to explain complex concepts in simple language, which makes their work accessible even to those who are just beginning to get acquainted with symplectic geometry. In addition, both authors have extensive experience in teaching and research, which allows them to share not only theoretical knowledge, but also practical advice based on their own experience. If you’re looking for books similar to “Symplectic Geometry,” take a look at the work of authors like Lee Strass, who also looks at topics related to geometry and mechanics, or “Geometry and Topology” from M. A. Thunderstorm, which offers a broader view of modern mathematical research. These works will help you deepen your knowledge and broaden your horizons of understanding mathematics. In conclusion, “Symplectic geometry” is not just a textbook, but a real find for everyone who wants to delve into the world of mathematics and understand how simplectic structures affect our perception of physical reality. This book will be an important step towards mastering complex mathematical concepts and their application in real life. Do not miss the opportunity to discover this fascinating area of knowledge by diving into the pages of "Symplectic geometry"