The book "Features of Differentiable Displays" by the authors B. and . Arnold, A. N. Varchenko and C. M. Huseyin-Zadeh is an outstanding work that immerses the reader in the world of differential geometry and display theory. This is not just a textbook, but a real treasure trove of knowledge that can attract the attention of both students and professionals working in the field of mathematics, physics and related disciplines. The book focuses on differentiable maps the most important object of study in mathematics. The authors, possessing deep knowledge and experience, share with readers not only theoretical foundations, but also practical aspects that make the material accessible and understandable. The book covers a wide range of topics, including disaster theory, topology, and applications in various fields of science and technology. Each section is imbued with the spirit of scientific search, which makes reading fascinating and informative. This book will be of particular interest to students and graduate students of mathematical and physical faculties, as well as researchers who want to deepen their knowledge in the field of differential geometry and display theory. If you are interested in mathematics, looking for new horizons in your education or want to expand your professional skills, “Features of Differentiable Displays” will become an indispensable assistant for you. One of the key topics of the book is the study of the properties of maps that preserve the structure of space. The authors raise important questions about how changes in one space can affect another, and how these changes can be described using mathematical models. This is especially true for those working in the field of physics, where understanding the interaction of different systems is crucial. The style of the authors is distinguished by the clarity and logic of the presentation . In. and . Arnold, a famous mathematician and popularizer of science, has a unique gift to explain complex concepts in simple language. His other well-known works, such as Geometry and Dynamics and Mathematical Methods of Classical Mechanics, are also distinguished by a deep understanding of the subject and the ability to captivate the reader. The combination of theoretical knowledge and practical examples makes “Features of Differentiable Displays” not only useful, but also inspiring reading. The book also touches on topics related to contemporary research in mathematics, making it relevant for those who want to be aware of the latest advances in science. It examines not only classical approaches, but also new methods that open the door to further research and discovery. If you are looking for literature that will help you deepen your knowledge in mathematics, develop analytical thinking and learn how to apply theoretical concepts in practice, “Features of Differentiable Displays” will be a real find for you. This book is not just a textbook, but a whole world where mathematics comes to life, and its laws become understandable and accessible. In conclusion, “Features of Differentiable Displays” is not just a book, but an important step towards understanding complex mathematical concepts. It will be an excellent addition to the library of anyone who is interested in mathematics, physics or just wants to expand their horizons. Do not miss the opportunity to immerse yourself in the fascinating world of differential geometry and discover new horizons of knowledge!