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Index
Cover Page Title Page Copyright Page Contents Introduction Chapter 1: Numbers
Numerals and Numeral Systems
Number Bases Numeral Systems
Simple Grouping Systems Multiplicative Grouping Systems Ciphered Numeral Systems Positional Numeral Systems
Development of Modern Numerals and Numeral Systems
The Hindu-Arabic System The Binary System Decimal Numerals Represented by Digits
Arithmetic
Fundamental Definitions and Laws
Natural Numbers Addition and Multiplication Fundamental Laws of Arithmetic Integers Exponents
Theory of Divisors
Fundamental Theory Some Divisibility Rules Rational Numbers Irrational Numbers
Modular Arithmetic Logarithms
Properties of Logarithms History of Logarithms
Number Theory
From Prehistory Through Classical Greece
Pythagoras Euclid Diophantus
Number Theory in the East Modern Number Theory
Pierre de Fermat Number Theory in the 18th Century Number Theory in the 19th Century Number Theory in the 20th Century
Unsolved Problems
Set Theory
Introduction to Naive Set Theory
Fundamental Set Concepts Essential Features of Cantorian Set Theory
Axiomatic Set Theory
The Zermelo-Fraenkel Axioms The Neumann-Bernays-Gödel Axioms Limitations of Axiomatic Set Theory Present Status of Axiomatic Set Theory
Chapter 2: Great Arithmeticians and Number Theorists
The Ancient World
Aryabhata I Diophantus of Alexandria Muhammad ibn Mūsā al-Khwārizmī Nicomachus of Gerasa Leonardo Pisano Qin Jiushao
Renaissance Europe
Henry Briggs Joost Bürgi Pierre de Fermat Carl Friedrich Gauss Christian Goldbach Marin Mersenne John Napier
The Modern Era
Paul Isaak Bernays Georg Cantor Paul Joseph Cohen Richard Dedekind Peter Gustav Lejeune Dirichlet Gottlob Frege Kurt Gödel Bertrand Russell Alan Mathison Turing Ivan Matveyevich Vinogradov John von Neumann
Chapter 3: Numerical Terms and Concepts
Algorithm Arithmetic Function Associative Laws Axiom of Choice Binary Code Binary Number System Cantor’s Theorem Chinese Remainder Theorem Church’s Thesis Commutative Laws Complex Number Continuum Hypothesis Decimal Number System Decision Problem Dedekind Cut Diophantine Equation Dirichlet’s Theorem Distributive Law Equivalence Relation Euclidean Algorithm Euclid’s Twin Prime Conjecture Factor Factorial Fermat Prime Fermat’s Last Theorem Fermat’s Little Theorem Fibonacci Numbers Fraction Fundamental Theorem of Arithmetic Geometric Series Goldbach Conjecture Harmonic Sequence Imaginary Number Incompleteness Theorems Inequality Infinite Series Infinity Integer Lagrange’s Four-Square Theorem Mersenne Number Number Perfect Number Prime Prime Number Theorem Pseudoprime Rational Number Real Number Riemann Zeta Function Root Russell’s Paradox Set Square Root Transfinite Number Transitive Law Turing Machine Vinogradov’s Theorem Waring’s Problem Wilson’s Theorem Zorn’s Lemma
Chapter 4: Measurements
Measurement Systems
Early Units and Standards
Ancient Mediterranean Systems Medieval Systems
The English and U.S. Customary Systems of Weights and Measures
The English System British Imperial and U.S. Customary Systems of Weights and Measurements The United States Customary System
The Metric System of Measurement
The Development and Establishment of the Metric System The International System of Units
Measurement Instruments and Systems Measurement Theory
Chapter 5: Measurement Pioneers
Norman Robert Campbell Anders Celsius Giovanni Giorgi Edmund Gunter Joseph-Louis Lagrange Pierre-Simon Laplace Pierre Mechain Jesse Ramsden
Chapter 6: Measurement Terms and Concepts
Acre Amphora Angstrom (Å) Apothecaries’ Weight Are Avoirdupois Weight Barrel Bat British Imperial System Bushel Centimetre (cm) Cord Cubit Cup Dram Fathom Finger Foot Furlong Gal Gill Grain Gram (gm or g) Gunter’s Chain Hand Hectare Inch International Bureau of Weights and Measures International System of Units International Unit (IU) Kilometre (km) Knot League Libra Litre (l) Log Metre Metrētēs Metric System Micrometre Mile Millimetre (mm) Mina Mou Ounce Peck Pint Pound Qa Quart Rod Scruple Shi Steradian Stere Stone Talent Ton Troy Weight Zhang
Glossary Bibliography Index
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