Combinatorial Mathematics
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Summary
Editor's review
Who it's for
A good fit for
- Undergraduates in mathematics, computer science, and related majors who need systematic grounding in combinatorics
- Students preparing for combinatorics course exams or graduate entrance examinations
- Readers in algorithms and discrete optimization who want to complete their theoretical framework in combinatorics
- Self-learners interested in graph theory and counting methods who have some mathematical maturity
Not a good fit for
- Readers with no background in discrete mathematics or elementary mathematics who want a from-scratch introduction
- Practical readers who only want to look up individual formulas quickly and prefer not to read theoretical derivations systematically
- General readers seeking light popular-science reading who are unaccustomed to definition-and-theorem exposition
Reading tips
- Read through enumerative combinatorics and set theory first to build basic concepts before moving on to graph theory and probabilistic methods
- Work through end-of-chapter exercises in each chapter, attempting proofs independently before consulting solutions
- Read graph theory alongside combinatorial design, noting how methods transfer and connect across branches
- Keep a notebook of typical counting models and proof ideas for cross-comparison during review
About the publisher
Peking University Press is a comprehensive university press whose publishing areas cover classical literature, popular science, social culture, world history, Western philosophy, and culture. Its catalogue contains 6,031 titles, with representative books including A Dream of Red Mansions, Relativity: The Special and General Theory (15th Edition) (with Einstein's classic papers on unified field theory and other topics), Elements, Conics, The Aristocratic Families of the Eastern Jin, The Philosophy of Mythology (Volume I), The Philosophy of Mythology (Volume II), and The Origin of Continents and Oceans. Representative authors include Cao Xueqin, Zhou Ruchang, Albert Einstein, Euclid, Apollonius, Tian Yuqing, Schelling, and Xian Gang. The press has developed distinctive strengths in classical Chinese literature and in the translation of Western philosophical classics, while also covering scientific classics and social and cultural studies. As public information is limited, this description is based only on the books in the catalogue and offers no further extrapolation.
Contents
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FAQ
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About the author
Feng Rongquan: public information is limited, and only one book by this author is held in the library, namely Combinatorics. The book is often classified under examinations, suggesting that its content is closely tied to course study and exam preparation, and that its main readers are students taking combinatorics courses or preparing for related examinations. Combinatorics itself covers basic methods such as counting, permutations and combinations, recurrence relations, and introductory graph theory, emphasizing logical reasoning and problem-solving practice; teaching materials or study guides of this kind therefore tend to be well organized and rich in worked examples, allowing readers to practice chapter by chapter. Because biographical details, education, and positions for Feng Rongquan are currently unavailable, no account of his academic background or writing career can be given; based only on the existing catalogue record, his signed work serves teaching and examination contexts and can be used as a reference in related course study.
Song Chunwei: publicly available information about this author is currently limited, and details such as biography, nationality, and dates of birth and death cannot be confirmed. According to the library's holdings, only one work appears under this name, Combinatorics, commonly classified under exam preparation. It may therefore be intended for test takers or course learners, focusing on the basic methods and problem-solving practice of combinatorics. Combinatorics is an important branch of mathematics dealing with counting, permutations and combinations, and discrete structures, and it often appears in entrance examinations and competition preparation. The available materials do not provide the book's background, content features, or reader feedback, so its writing style and academic influence cannot be further assessed. Readers are advised to rely on bibliographic information and the actual pages of the book.