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“Number Systems” covers books that explain how numbers are defined, represented, and used across different mathematical frameworks. Titles in this category span numeral systems and bases (binary, decimal, hexadecimal, Roman, Babylonian), positional notation and conversions, and the construction and properties of major number sets (natural numbers, integers, rationals, reals, complex numbers), as well as more advanced structures like modular arithmetic, p-adic numbers, finite fields, and algebraic number systems. Readers will find treatments of axiomatic foundations, algebraic and order properties, arithmetic algorithms, proofs, and computational representations. The category also includes historical and cross-cultural studies of numeration and practical applications in computing, digital logic, encoding, and cryptography. Works range from introductory texts and problem books to advanced monographs and reference guides.

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