Number Systems:A Path into Rigorous Mathematics
商品資訊
ISBN13:9780367180652
出版社:PBKTYFRL
作者:Anthony Kay
出版日:2021/09/15
裝訂/頁數:精裝/304頁
規格:17.8cm*25.4cm (高/寬)
定價
:NT$ 9000 元若需訂購本書,請電洽客服 02-25006600[分機130、131]。
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Number Systems: A Path into Rigorous Mathematics aims to introduce number systems to an undergraduate audience in a way that emphasises the importance of rigour, and with a focus on providing detailed but accessible explanations of theorems and their proofs. The book continually seeks to build upon students' intuitive ideas of how numbers and arithmetic work, and to guide them towards the means to embed this natural understanding into a more structured framework of understanding. The author's motivation for writing this book is that most previous texts, which have complete coverage of the subject, have not provided the level of explanation needed for first-year students.
On the other hand, those that do give good explanations tend to focus broadly on Foundations or Analysis and provide incomplete coverage of Number Systems. FeaturesApproachable for students who have not yet studied mathematics beyond schoolDoes not merely present definitions, theorems and proofs, but also motivates them in terms of intuitive knowledge and discusses methods of proofDraws attention to connections with other areas of mathematicsPlenty of exercises for students, both straightforward problems and more in-depth investigationsIntroduces many concepts that are required in more advanced topics in mathematics.
On the other hand, those that do give good explanations tend to focus broadly on Foundations or Analysis and provide incomplete coverage of Number Systems. FeaturesApproachable for students who have not yet studied mathematics beyond schoolDoes not merely present definitions, theorems and proofs, but also motivates them in terms of intuitive knowledge and discusses methods of proofDraws attention to connections with other areas of mathematicsPlenty of exercises for students, both straightforward problems and more in-depth investigationsIntroduces many concepts that are required in more advanced topics in mathematics.
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