Benford’s Law Strikes Back: No Simple Explanation in Sight for Mathematical Gem

Author:

Berger Arno,Hill Theodore P.

Publisher

Springer Science and Business Media LLC

Subject

History and Philosophy of Science,General Mathematics

Reference19 articles.

1. Aldous, D., and Phan, T. (2009), “When Can One Test an Explanation? Compare and Contrast Benford’s Law and the Fuzzy CLT”, Class project report dated May 11, 2009, Statistics Department, UC Berkeley; accessed on May 14, 2010, at [BH].

2. Aldous, D., and Phan, T. (2010), “When Can One Test an Explanation? Compare and Contrast Benford’s Law and the Fuzzy CLT”, Preprint dated Jan. 3, 2010, Statistics Department, UC Berkeley; accessed on May 14, 2010, at [BH].

3. Benford, F. (1938), “The Law of Anomalous Numbers”, Proc. Amer. Philosophical Soc. 78, 551–572.

4. Berger, A. (2010), “Large Spread Does Not Imply Benford’s Law”, Preprint; accessed on May 14, 2010, at http://www.math.ualberta.ca/~aberger/Publications.html .

5. Berger, A., Bunimovich, L., and Hill, T.P. (2005), “One-dimensional Dynamical Systems and Benford’s Law”, Trans. Amer. Math. Soc. 357, 197–219.

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