Mathematical Journal of the Okayama University 34, 225-232.
ISSN/ISBN: Not available at this time. DOI: Not available at this time.
Abstract: INTRODUCTION: It seems empirically that the first digits of random numbers do not occur with equal frequency. After making many counts from a large body of physical data, such as the Farmer's Almanac, census reports, etc., F. Benford first noticed that the proportion of numbers with first significant digits equal to or less than k (k=1,2, ... , 9) is approximately log_{10}(k+1). Hence this logarithmic law for the first significant digits is called Benford's law. In this paper we show another example of this type and also give a Benford sequence in the sense of natural density which is not a strong Benford sequence
Bibtex:
Not available at this time.
Reference Type: Journal Article
Subject Area(s): Analysis