BSHM Bulletin Volume), 127–128 Reviews Tefcros Michaelides, Pythagorean crimes, Parmenides Publishing, 2008, 272 pp, £9.95/£22.50 ISBN8

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• Philosophy of mathematics
• Mathematical logic
• Pythagoras
• Pythagorean theorem
• Gregory Chaitin
• Pythagoreanism
• David Hilbert
• Mathematical proof
• Irrational number
• Mathematics
• Geometry
• Esotericism

A STANDARD ZERO FREE REGION FOR RANKIN SELBERG L-FUNCTIONS Dorian Goldfeld, Xiaoqing Li Abstract. A standard zero free region is obtained for Rankin Selberg L-functions L(s, f ×f ) where f is a tempered Maass form on GL

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• Modular forms
• Q-analogs
• Analytic functions
• Factorial
• Number theory
• Theta function
• Proof that π is irrational
• Random permutation statistics
• Mathematics
• Mathematical analysis
• Combinatorics

無理數 Irrational Number Rational Number 有理數 例子：

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The shortest piece of music. The shortest piece of music i. The shortest piece of music seems to pose some problems, but first lets deal with some practical issues. 1. The shortest piece of music on CD isof a se

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• Field theory
• Irrational number
• Number
• Max Planck
• Planck units
• Time
• Rational number
• Real number
• Philosophy of mathematics
• Mathematics
• Abstract algebra
• Elementary mathematics

Paradox Issue 2, 2005 The Magazine of the Melbourne University Mathematics and Statistics Society MUMS

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• Elementary mathematics
• Mathematical constants
• Ancient Greek mathematicians
• Pythagoras
• Pythagoreanism
• Mathematical beauty
• Josephus problem
• Number
• Square root of 2
• Mathematics
• Philosophy of mathematics
• Irrational numbers

THEORY OF THE NEAREST SQUARE CONTINUED FRACTION A.A. KRISHNASWAMI AYYANGAR Assistant Professor of Mathematics, Maharaja’s College, Mysore LATEX edited version by Keith Matthews

Source URL: www.numbertheory.org

• Quadratic irrational
• Ratio
• Group theory
• Mathematics
• Number theory
• Algebra

On the definition of nearest-integer reduced quadratic surd Keith Matthews and John Robertson 11th January 2008 Abstract Hurwitz gave a definition of reduced quadratic surd for his nearest integer continued fraction expa

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• Quadratic irrational
• Integer sequences
• Continued fraction
• Singly and doubly even
• Number
• Fraction
• Square root
• Mathematics
• Mathematical analysis
• Number theory

Arithmetica Logarithmica 3-1 Chapter Three Synopsis: Chapter Three.

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• Exponentials
• Transcendental numbers
• Common logarithm
• Irrational number
• Number
• E
• Mathematics
• Logarithms
• Abstract algebra

PDF Document

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• Elementary algebra
• Fractions
• Algebra
• Nth root
• Irrational number
• Rational number
• Conjugate
• Multiplication
• Addition
• Mathematics
• Elementary arithmetic
• Binary operations

Solutions to 2014 Entrance Examination for BSc Programmes at CMI A1. Let α, β and c be positive numbers less than 1, with c rational and α, β irrational. (A) The number α + P β must be irrational. i 2

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• Elementary mathematics
• Integral calculus
• Exponentials
• Antiderivative
• Polynomial
• Derivative
• Exponential function
• Square root
• Fundamental theorem of calculus
• Mathematical analysis
• Mathematics
• Functions and mappings