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- Michael Golomb
- The American Mathematical Monthly
- 2005

- Michael Golomb
- The American Mathematical Monthly
- 2004

- Michael Golomb, G. Donald Chakerian, Robin J. Chapman, John H. Lindsey, O. P. Lossers, Albert Nijenhuis
- The American Mathematical Monthly
- 2000

- Michael Golomb
- The American Mathematical Monthly
- 2003

- Michael Golomb, Kit Hanes
- The American Mathematical Monthly
- 2005

- Paul Erdös, Michael Golomb
- 2004

If 1(t) is odd about several points (xe , I (x,)) it is to be understood that the exceptional set may depend on x a . BOAS 1) proves among others that if 1(t) is periodic, bounded on a set of positive measure, and satisfies (1) for a set of x's having positive measure then 1(t) is equivalent to a constant (i .e . 1(t) is constant almost everywhere) . He… (More)

- Michael Golomb
- The New England journal of medicine
- 1997

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