"Orthogonal Arrays" by A.S. Hedayat is a highly respected book that explores the theory and practical applications of orthogonal arrays in statistics and combinatorial designs. Written by Hedayat and his co-authors, this book provides a comprehensive overview of the subject, drawing upon their extensive knowledge and expertise in the field.

The book begins by introducing the fundamental concepts of orthogonal arrays, including their properties and construction methods. It then delves into a wide range of applications in areas such as experimental design, telecommunications, and cryptography. The authors demonstrate how orthogonal arrays can efficiently collect data and analyze complex systems.

One of the strengths of "Orthogonal Arrays" is its clear and concise explanations. The authors break down complex theories and concepts into easily understandable terms, making it accessible to readers with varying levels of background knowledge. The inclusion of numerous examples and case studies enhances the practicality and applicability of the material.

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Exploring the beauty of orthogonal arrays

Furthermore, the book covers a broad range of topics, providing a thorough exploration of orthogonal arrays. The authors discuss different designs, such as Latin squares and partially balanced incomplete block designs, and explain their relationship with orthogonal arrays. They also delve into advanced subjects, including the construction and analysis of nonregular designs.

Overall, "Orthogonal Arrays" is an invaluable resource for those studying or working in the fields of statistics, combinatorial designs, or experimental design. Its clear explanations, practical examples, and comprehensive coverage make it a valuable reference for both researchers and practitioners alike. Whether one is a beginner or an expert, this book provides a strong foundation in the theory and applications of orthogonal arrays.

What are readers saying?

A.S. Hedayat's book "Orthogonal Arrays" has garnered mixed reviews from readers with varying opinions. The book delves into the concept of orthogonal arrays, a mathematical tool commonly used in statistics and experimentation.

Some readers have found "Orthogonal Arrays" to be an incredibly enlightening and valuable resource. They commend the author for his clear and concise explanation of the principles behind orthogonal arrays. These reviewers appreciate the inclusion of practical examples and real-life applications, as they aid in better understanding the subject matter. Hedayat's expertise and his ability to present complex concepts in an accessible manner receive praise from these readers.

On the other hand, some readers have found "Orthogonal Arrays" to be overly technical and challenging to comprehend. They feel overwhelmed by the book's lack of explanations and examples. These reviewers believe that a greater emphasis on simplifying the content would have made it more accessible to newcomers to the subject.

Additionally, certain readers express disappointment regarding the book's formatting and presentation. They find it poorly organized and difficult to navigate. Some reviewers suggest that incorporating visual aids, such as diagrams or charts, would have enhanced the learning experience and made the concepts easier to grasp.

Despite these criticisms, many readers still find value in "Orthogonal Arrays" and appreciate the knowledge they gain from the book. They view it as a comprehensive reference for those studying statistics and experimental design, providing a solid foundation in understanding orthogonal arrays.

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