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Developing Essential Understanding - Rational Numbers in Grades 3-5
What is the relationship between fractions and rational numbers? Can you explain why the product of two fractions between 0 and 1 is less;
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Number Systems
, rational numbers, real numbers, and complex numbers. It is a subject that many mathematicians believe should be learned by any student;
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Rational Quadratic Forms
This exploration of quadratic forms over rational numbers and rational integers offers an excellent elementary introduction to many aspects;
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Distribution Theory of Algebraic Numbers
with the approximation of real numbers by rational numbers. The book is appended with a list of challenging open problems and a comprehensive;
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The Real Number System
prime numbers, integers and rational numbers, congruences and finite fields, and polynomials and rational functions. Additional topics include;
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Mathematics
numbers, rational numbers, real numbers, integers, etc. Pure mathematics studies the inherent nature of abstract entities while applied;
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p-adic Numbers
There are numbers of all kinds: rational, real, complex, p-adic. The p-adic numbers are less well known than the others, but they play a;
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p-adic Numbers
There are numbers of all kinds: rational, real, complex, p-adic. The p-adic numbers are less well known than the others, but they play a;
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Numbers at Work
in which mathematics enables science, technology, art, music, politics, and rational foundations of human thought. Each chapter focuses on the;
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Algebra and Number Theory
natural, integral and rational numbers Division and factorization in the integers Modular arithmetic Exceptional numbers Pythagorean triples;
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How Numbers Rule the World
used as a means to reinforce the grip of markets on our social and political life, curtailing public participation and rational debate. An;
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How Numbers Rule The World
used as a means to reinforce the grip of markets on our social and political life, curtailing public participation and rational debate. An;
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Where Do Numbers Come From?
then looking at the rational numbers (fractions) and negative numbers, the author builds to a careful construction of the real numbers followed;
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Where Do Numbers Come From?
then looking at the rational numbers (fractions) and negative numbers, the author builds to a careful construction of the real numbers followed;
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The Classical Fields
The classical fields are the real, rational, complex and p-adic numbers. Each of these fields comprises several intimately interwoven;
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Rational Approximations and Orthogonality
This book presents a wide range of problems connected with rational approximations of numbers and analytic functions. These problems touch;
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Mathematics and Philosophy
mathematicians (geometers). Their vision of the world stemmed from their research in this field (rational and irrational numbers, problem of duplicating;
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Professor Stewarts Incredible Numbers
, would span the universe. He looks at every kind of number you can think of -- real, imaginary, rational, irrational, positive and negative;
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Algebra for Symbolic Computation
remainder theorem, and polynomial interpolation, to p-adic expansions of rational and algebraic numbers and rational functions, to reach the problem;
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Professor Stewarts Incredible Numbers
out, would span the universe. He looks at every kind of number you can think of -- real, imaginary, rational, irrational, positive and;
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You Can Do Math
unambiguously state repeating decimal values in spoken-EnglishRational numbers are numbers that can be expressed as;
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You Can Do Math
unambiguously state repeating decimal values in spoken-EnglishRational numbers are numbers that can be expressed as;
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You Can Do Math
unambiguously state repeating decimal values in spoken-EnglishRational numbers are numbers that can be expressed as;
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The Art of Proof
is placed on solid intellectual ground. The topics covered include: integers, induction, algorithms, real numbers, rational numbers, modular;
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Art Of Proof
is placed on solid intellectual ground. The topics covered include: integers, induction, algorithms, real numbers, rational numbers, modular;
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Exploratory Galois Theory
-on experimentation with finite extensions of the rational numbers, enabling a familiarity never before available to students of the subject;
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