Irrational numbers / by 336397 Niven, Ivan Morton

Subjects: “…Irrational numbers…”

REVIEW OF IRRATIONAL NUMBERS by Hafnani Hafnani, Rahma Zuhra

“…This paper examines some set properties on the irrational numbers. The study is about the properties applying to the real numbers which are a complete ordered field. …”
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REVIEW OF IRRATIONAL NUMBERS by Hafnani Hafnani, Rahma Zuhra

“…This paper examines some set properties on the irrational numbers. The study is about the properties applying to the real numbers which are a complete ordered field. …”
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Origin of Irrational Numbers and Their Approximations by Ravi P. Agarwal, Hans Agarwal

Subjects: “…irrational numbers…”
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Do We Have a Sense for Irrational Numbers? by Andreas Obersteiner, Veronika Hofreiter

“…It is to date unclear whether educated adults without training are able to assess magnitudes of irrational numbers, such as the cube root of 41. In a computerized experiment, we asked mathematically skilled adults to repeatedly choose the larger of two irrational numbers as quickly as possible. …”
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Root two, geometry or arithmetic? [kasetvideo]

Subjects: “…Irrational numbers…”

The square root of 2 : a dialogue concerning a number and a sequence / by Flannery, David, 1952-

Subjects: “…Irrational numbers…”

Root two, geometry or arithmetic? [filem]

Subjects: “…Irrational numbers…”

Playing with numbers [kasetvideo]

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Playing with numbers [filem]

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The Golden Ratio in Nature: A Tour across Length Scales by Callum Robert Marples, Philip Michael Williams

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Principal Solutions of Recurrence Relations and Irrationality Questions in Number Theory by Angelo B. Mingarelli

Subjects: “…irrational numbers…”
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18.781 Theory of Numbers, Spring 2003 by Olsson, Martin

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ES.2H3 Ancient Philosophy and Mathematics, Fall 2009 by Perlman, Lee

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Vanishing and blow-up solutions to a class of nonlinear complex differential equations near the singular point by Diblík Josef, Růžičková Miroslava

“…Considering σ\sigma to be an integer, a rational, or an irrational number, for each of the above-mentioned cases, the existence is proved of analytic solutions w=w(z)w=w\left(z) in a domain that is part of a neighbourhood of the point z=0z=0 in C{\mathbb{C}} or in the Riemann surface of either a rational or a logarithmic function. …”
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Monodromy of an Inhomogeneous Picard-Fuchs Equation by Guillaume Laporte, Johannes Walcher

“…The limiting value of the normal function at large complex structure is an irrational number expressible in terms of the di-logarithm.…”
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The Dynamics of Digits: Calculating Pi with Galperin’s Billiards by Xabier M. Aretxabaleta, Marina Gonchenko, Nathan L. Harshman, Steven Glenn Jackson, Maxim Olshanii, Grigory E. Astrakharchik

“…This base can be any integer, but it can also be an irrational number, or even the base can be <inline-formula> <math display="inline"> <semantics> <mi>π</mi> </semantics> </math> </inline-formula> itself. …”
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The relative growth rate for the digits in Lüroth expansions by Tan, Xiaoyan, Zhang, Zhenliang

“…In this note, the rate of growth of digits in the Lüroth expansion of an irrational number is studied relative to the rate of approximation of the number by its convergents. …”
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DNA Structure and the Golden Ratio Revisited by Stuart Henry Larsen

“…B-DNA, the informational molecule for life on earth, appears to contain ratios structured around the irrational number 1.618…, often known as the “golden ratio”. …”
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Presburger Arithmetic with algebraic scalar multiplications by Philipp Hieronymi, Danny Nguyen, Igor Pak

“…We consider Presburger arithmetic (PA) extended by scalar multiplication by an algebraic irrational number $\alpha$, and call this extension $\alpha$-Presburger arithmetic ($\alpha$-PA). …”
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