Transcription of Numbers: Rational and Irrational
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Numbers: Rational and Irrational
NUMBERS: Rational AND Irrational IVAN NIVEN 2+V-5 3-4i The L. W. Singer Company New Mathematical Library NUMBERS: Rational AND Irrational COMPLEX NUMBERS REAL NUMBERS (REAL) ALGEBRAIC NUMBERS NUMBERS CONSTRUCTIBLE BY STRAIGHTEDGE AND COMPASS Rational NUMBERS INTEGERS I NATURAL I NUMBERS NEW MATHEMATICAL LIBRARY 'Published by Random House and The L. W. Singer Company for the Monograph Project of the SCHOOL MATHEMATICS STUDY GROUPt EDITORIAL PANEL Mark Kac, Chairman (1961-1964) Rockefeller Institute Anneli Lax, Technical Editor New York University E. G. Begle, Stanford University L. Bers (1958-62; Chairman, 1958-1961), New York University W. G. Chinn (1961-64), San Francisco Public &lwols H. S. M. Coxeter (1958-61), University of Toronto P.
When mathematicians talk about rational numbers, they mean posi tive and negative whole numbers (which can be represented as ratios, e.g., 2 = 2/1 = 6/3, etc.), zero, and common fractions. The positive and negative whole numbers and zero are also called integers, therefore the class of rational numbers contains the class of integers.
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