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Stephen Lyon
and
Michael Anderson
Topics Covered
- The history of numbers and different types of numbers
- Working in different number bases
- Factors, multiples and prime numbers
- The order in which we perform calculations
- Exact answers
- Number sequences
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Provides a unified treatment of number systems, coding, and information theory. It is suitable for advanced undergraduates and graduate students in computer science, electrical engineering, and mathematics.
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Provides a comprehensive overview of number systems, including their history and applications. It is suitable for a wide range of readers, from high school students to professionals in mathematics and computer science.
Provides a concise and accessible introduction to number systems. It is suitable for undergraduate students in mathematics and computer science.
Provides a comprehensive overview of number systems in German. It is suitable for advanced undergraduates and graduate students in mathematics and computer science.
Provides a comprehensive overview of number systems in Spanish. It is suitable for advanced undergraduates and graduate students in mathematics and computer science.
Provides a historical and philosophical overview of number systems. It is suitable for a wide range of readers, from high school students to professionals in mathematics and computer science.
Provides a concise and accessible introduction to the hexadecimal system. It is suitable for undergraduate students in mathematics and computer science.
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Provides a comprehensive overview of number systems in computer science. It is suitable for advanced undergraduates and graduate students in computer science.
Provides a comprehensive overview of number theory and cryptography. It is suitable for advanced undergraduates and graduate students in mathematics and computer science.
Provides a concise and accessible introduction to number systems. It is suitable for a wide range of readers, from high school students to professionals in mathematics and computer science.
Provides a comprehensive introduction to number theory, covering a wide range of topics from basic concepts to advanced topics such as elliptic curves.
Is an excellent resource for students who are new to number theory and want to learn the basics of the subject.
Is suitable for advanced undergraduate and graduate students who want to delve deeper into number theory.
Is written in a clear and engaging style, making it accessible to students at various levels.
This German-language book by Heinrich Weber classic text on number theory, providing a comprehensive overview of the subject.
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This French-language book by André Weil is another classic text on number theory, covering a wide range of topics with a focus on algebraic number theory.
By G. H. Hardy and E. M. Wright classic work on number theory that has been influential for over a century.
By Tom M. Apostol graduate-level text on analytic number theory, introducing students to topics such as the Riemann zeta function and Dirichlet L-functions.
By J. W. S. Cassels and A. Fröhlich classic text on algebraic number theory, covering topics such as class field theory and Galois cohomology.
By Melvyn B. Nathanson is an introduction to additive number theory, which focuses on the study of sums and differences of integers.
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