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. J. Davis (1961-64), National Bureau of Standards P. R. Halmos (1958-63), University of Michigan J.

INTRODUCTION TO INEQUALITIES by E. Beckenbach and R. Bellman 4. GEOMETRIC INEQUALITIES by N. D. Kazarinoff 5. THE CONTEST PROBLEM BOOK, Problems from the Annual High School Contests of the Mathematical Association of America, compiled and with solutions by Charles T. Salkind 6. THE LORE OF LARGE NUMBERS by P. J. Davis 7.

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  Number, Inequalities, Rational, Irrational, Beckenbach, Bellman, Rational and irrational

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