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Irrational number
Irrational Numbers Unit 4 Lesson 6 IRRATIONAL NUMBERS
Metrical Diophantine Approximation for Quaternions
Proofs, Sets, Functions, and More: Fundamentals of Mathematical Reasoning, with Engaging Examples from Algebra, Number Theory, and Analysis
Rational Numbers Vs. Irrational Numbers Handout
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WHY a DEDEKIND CUT DOES NOT PRODUCE IRRATIONAL NUMBERS And, Open Intervals Are Not Sets
Common and Uncommon Standard Number Sets
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Logarithms of Integers Are Irrational
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A Number Is a Mathematical Object Used to Count, Label, and Measure
Lambert's Proof of the Irrationality of Pi
Sum of Rational and Irrational Is Irrational
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Origin of Irrational Numbers and Their Approximations
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On the History of Number Line
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Pi – Not Just an Ordinary Number
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An Examination of Richard Dedekind's “Continuity and Irrational Numbers”
How Archimedes Showed That Π Is Approximately Equal to 22/7
The Evolution of Number in Mathematics Assad Ebrahim
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A Simple Proof That Π Is Rational∗
Introduction to Infinitesimal Analysis by Oswald Veblen and N
Dimensions of Knowledge and Ways of Thinking of Irrational Numbers
History of Mathematics: the Real Numbers - Making Them Respectable Michael a B Deakin1
Computation in Real Closed Infinitesimal and Transcendental
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Evaluating Statements About Rational and Irrational Numbers
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Making Sense of Irrational Numbers: Focusing on Representation
Math 195, Spring 2015 Transcendental Number