The Power of One
Library Home || Full Table of Contents || Suggest a Link || Library Help
|Robert Matthews, The New Scientist|
|Benford's law demands that around 30 per cent of the numbers in a given data set will start with a 1, 18 per cent with a 2, right down to just 4.6 per cent starting with a 9. This essay provides a mathematical history behind the counterintuitive law, from Simon Newcomb's observation of the Grubby Pages Effect in books of logarithms, to Roger Pinkham's proof that Benford's law is the only way to distribute digits that has this property, to Theodore Hill's insights into the law as a "Distribution of Distributions." Also, anecdotes of applying Benford's law to detect fraud, and the Fibonacci sequence's conformity to the law. See also more articles about math from a variety of publications.|
|Levels:||High School (9-12), College, Research|
|Resource Types:||Articles, Recreations|
|Math Topics:||Patterns/Relationships, Number Theory, Fibonacci Sequence, Probability/Statistics, Data Analysis, Statistics|
© 1994- Drexel University. All rights reserved.
The Math Forum is a research and educational enterprise of the Drexel University School of Education.