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2. IWC Schaffhausen - Wikipedia

   en.wikipedia.org/wiki/IWC_Schaffhausen

   IWC International Watch Co. AG, founded International Watch Company, better known as IWC Schaffhausen, is a Swiss luxury watch manufacturer located in Schaffhausen, Switzerland. Originally founded in Switzerland by American watchmaker Florentine Ariosto Jones in 1868, the company was transferred to the Rauschenbach family in 1880 after ...

3. Ronald M. Shapiro - Wikipedia

   en.wikipedia.org/wiki/Ronald_M._Shapiro

   From 1972 to 1974, Shapiro served as Maryland State Securities Commissioner. In 1972, he founded a Baltimore law firm now known as Shapiro Sher. [3] Subsequently, in 1976, Shapiro founded Shapiro, Robinson & Associates, [4] a sports management firm. In 1995, he founded Shapiro Negotiations Institute, [5] a negotiation seminar and consulting firm.

4. ‘No one in the US should be retiring at 65’: Ben Shapiro says ...

   www.aol.com/finance/no-one-us-retiring-65...

   According to Shapiro, there’s a straightforward reason the retirement age should be raised: average life expectancy has increased in the last few decades. Back in 1935, President Franklin ...

5. Roy D. Shapiro - Wikipedia

   en.wikipedia.org/wiki/Roy_D._Shapiro

   Roy D. Shapiro is an American academic. He is the Philip Caldwell Professor of Business Administration Emeritus at the Harvard Business School. He has taught MBA students and corporate executives. He is the co-author or co-editor of five books.

6. Joel Shapiro (mathematician) - Wikipedia

   en.wikipedia.org/wiki/Joel_Shapiro_(mathematician)

   Joel H. Shapiro is an American mathematician, active in the field of composition operators. He is the author of the book Composition Operators and Classical Function Theory ( ISBN 3540940677 ), and the American Mathematical Society memoir "Cyclic Phenomena for Composition Operators" (Memoirs of the American Math.

7. Shapiro polynomials - Wikipedia

   en.wikipedia.org/wiki/Shapiro_polynomials

   Shapiro polynomials. In mathematics, the Shapiro polynomials are a sequence of polynomials which were first studied by Harold S. Shapiro in 1951 when considering the magnitude of specific trigonometric sums. [1] In signal processing, the Shapiro polynomials have good autocorrelation properties and their values on the unit circle are small. [2]