A New Proof of Champernowne’s Number is Transcendental
Abstract
Keywords
References
- Hardy, G.H. and Wright, E.M. An Introduction To The Theory of Numbers, Oxford University Press, Ely House,London W.1 ISBN: 0 19853310 1, 1975
- Niven, I., Zuckerman, H.S. and Montgomery, H.L, An Introduction To The Theory of Numbers, QA241.N56, 512’.7-dc20 Printed in the United States of America, 1991
- De Spinadel, V.W., On Characterization of the Onset to Chaos. Chaos, Solitons, & Fractals, 8-10, 1997
- Pickover, C.A, Wonders of Numbers, Oxford University Press, 2000
- Champernowne, D. G., The Construction of Decimals Normal in the Scale of Ten. J. London Math.Soc.8,1933.
- Bailey, D. H. and Crandall, R. E. Random Generators and Normal Numbers. Exper. Math. 11, 527-546, 2002.
- Mahler, K., Lectures on Diophantine Approximations, Part I: g-adic Numbers and Roth's Theorem. Notre Dame, Indiana: University of Notre Dame Press, 1961.
- Chatterjee S, Yilmaz M. Use of estimated fractal dimension in model identification for time series. J Stat Comput Simulat, 41:129–41, 1992
Details
Primary Language
English
Subjects
-
Journal Section
-
Authors
S. Narli
This is me
Department of Primary Mathematics Education, Faculty of Education
A.Z. Ozcelik
This is me
Department of Mathematics, Faculty of Arts and Sciences
Publication Date
June 1, 2010
Submission Date
June 1, 2010
Acceptance Date
-
Published in Issue
Year 2010 Volume: 2 Number: 2