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• Numbers
• Fractions
• Percentage
• Ratio
• Decimal
• Least common multiple
• Continued fraction
• Algebraic fraction
• Mathematics
• Arithmetic
• Elementary arithmetic

ON THE CONVERGENTS OF SEMI–REGULAR CONTINUED FRACTIONS KEITH R. MATTHEWS 1. Introduction On page 161 of Perron’s book [7], it is proved that a convergent of the

Source URL: www.numbertheory.org

• Convergence
• Convergent
• Complete quotient
• Generalized continued fraction
• Euclidean algorithm
• Continued fractions
• Mathematical analysis
• Mathematics

Comparing Fractions ✎ Concrete experiences such as folding a paper strip into equal parts and naming each part is fundamental to being able to compare fractions with the same denominator and

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• Numbers
• Division
• Fractions
• Elementary algebra
• Connected Mathematics
• Continued fraction
• Mathematics
• Arithmetic
• Elementary arithmetic

CONTINUANTS AND SEMI-REGULAR CONTINUED FRACTIONS ALAN OFFER Abstract. This note arose while studying Perron’s proof of Satz 5.1, [2, pPerron used inequalities involving the Bν,λ and Keith Matthews challenged

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• Support
• Representation theory of Lie groups
• Operator theory
• Ordinary differential equations
• Mathematical analysis
• Spectral theory
• Measure theory

Combinatorial Models and Algebraic Continued Fractions Philippe Flajolet INRIA-Rocquencourt, France Orthogonal Polynomials, Special Functions and Applications

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• Orthogonality
• Mathematical analysis
• Continued fractions
• Ordinary differential equations
• Mathematics
• Orthogonal polynomials
• Combinatorics

Department of Mathematics and Statistics Colloquium Minding my p’s and q’s: Using Continued Fractions to Solve a Diophantine Equation Eva Goedhart, Bryn Mawr College (JMU alumna)

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Chapter 2: Fractions (Draft) H. Wu Department of Mathematics #3840 University of California, Berkeley Berkeley, CAhttp://www.math.berkeley.edu/∼wu/

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• Elementary arithmetic
• Fraction
• Ratio
• Percentage
• Rounding
• Addition
• Golden ratio
• Egyptian fraction
• Continued fraction
• Mathematics
• Numbers
• Arithmetic

Recounting the rationals Neil Calkin Department of Mathematics, Clemson University Clemson, SC Herbert S. Wilf Department of Mathematics, University of Pennsylvania

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• Elementary arithmetic
• Division
• Numbers
• Stern–Brocot tree
• Rational number
• Pi
• Continued fraction
• Mediant
• Mathematics
• Number theory
• Fractions

20th Nordic Mathematical Contest Thursday March 30, 2006 English version Time allowed: 4 hours. Each problem is worth 5 points. Problem 1. Let B and C be points on two fixed rays emanating from a point A such that AB + A

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• Mathematics
• Continued fractions
• Diophantine equations

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• Continued fractions
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