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Irrational number
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31	REAL NUMBERS COMPARING AND ORDERING REAL NUMBERS Any number that can be written as the ratio of two integers ba with b ! 0 , is called a rational number. Rational numbers can be matched to exactly one point on a number l Add to Reading List Source URL: shamokinmath.wikispaces.com Language: English - Date: 2012-08-30 10:54:14 Mathematical constants Elementary mathematics Transcendental numbers Algebraic numbers Irrational numbers Square root of 2 Rational number Fraction Real number Mathematics Numbers Abstract algebra
32	Microsoft Word - M2_Notes_Eng_20101026 Add to Reading List Source URL: www.edb.gov.hk Language: English - Date: 2012-11-25 13:28:34 Algebraic structures Inductive reasoning Mathematical induction Proof theory Pi Mathematical proof Irrational number Trigonometric functions Emmy Noether Mathematics Mathematical analysis Mathematical logic
33	Chennai Mathematical Institute Entrance Examination for B.Sc. (Mathematics & Computer Science) May 2010 Duration: 3 hours Maximum Score: 100 PART A Instructions: Add to Reading List Source URL: www.cmi.ac.in Language: English - Date: 2011-04-04 11:39:49 Triangle geometry Triangles Trigonometry Pi Integer sequences Irrational number Sine Number Logarithm Mathematics Geometry Mathematical analysis
34 $Irrational number / Fraction / Continued fraction / Number / I1 / Mathematics / Functional languages / Q$	Continued fractions of algebraic numbers some statistical tests (preliminary report - work in progress) Keith Briggs research.btexact.com/teralab/keithbriggs.html Add to Reading List Source URL: keithbriggs.info Language: English - Date: 2005-07-05 12:58:03 Irrational number Fraction Continued fraction Number I1 Mathematics Functional languages Q
35 $Number theory / Quadratic irrational / Continued fraction / Fraction / Irrational number / Number / Normal distribution / Square root / Mathematics / Mathematical analysis / Elementary arithmetic$	Statistics of continued fractions Keith Briggs more.btexact.com/people/briggsk2 University of York Winter Solstice Dynamics Day 2003 Dec Add to Reading List Source URL: keithbriggs.info Language: English - Date: 2005-07-05 13:03:01 Number theory Quadratic irrational Continued fraction Fraction Irrational number Number Normal distribution Square root Mathematics Mathematical analysis Elementary arithmetic
36	Extracted from: Good Math A Geek’s Guide to the Beauty of Numbers, Logic, and Computation Add to Reading List Source URL: media.pragprog.com Language: English - Date: 2013-08-07 09:12:29 Elementary mathematics Mathematical constants Transcendental numbers Irrational number Mathematical logic Field theory Transcendental function Number Real number Mathematics Abstract algebra Mathematical analysis
37	Seriousness of Context and Preferences for Rectangles: Add to Reading List Source URL: groups.haas.berkeley.edu Language: English - Date: 2006-03-08 21:38:44 Ratios Irrational numbers Mathematical constants Golden ratio Quadrilaterals Proportionality Aesthetics Rectangle Fibonacci number Mathematics Numbers Measurement
38	An Irrational Construction of R from Z R.D. Arthan Lemma 1 Ltd. 2nd Floor, 31A Chain Street, Reading UK RG1 2HX Add to Reading List Source URL: www.lemma-one.com Language: English - Date: 2008-07-11 10:37:44 Field theory Elementary mathematics Real algebraic geometry Algebraic structures Ring theory Construction of the real numbers Archimedean property Real number Field Abstract algebra Mathematics Algebra
39	Eudoxus of Cnidus1 Eudoxus (c. 400 BCE), son of Aeschines, is ranked among the greatest of the ancient mathematicians, surpassed perhaps only by Archimedes \| but more on Archimedes later. The few facts known concerning h Add to Reading List Source URL: www.math.tamu.edu Language: English - Date: 2000-08-27 08:56:56 Humanities Eudoxus of Cnidus Method of exhaustion Archimedes Callippus Celestial spheres Irrational number Mathematical proof Geometry Ancient Greek mathematicians 1st millennium BC Mathematics
40	Making connections in number PREP Making connections in number Developing automaticity with number facts is the aim of many of the tasks we do with children. Add to Reading List Source URL: amsi.org.au Language: English - Date: 2014-12-01 06:08:39 Field theory Numbers Numeral systems Irrational number Multiplication Fraction Rational number Real number Repeating decimal Mathematics Elementary arithmetic Elementary mathematics

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