Arthur Harold Stone
Arthur Harold Stone |
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Arthur Harold Stone (30 September 1916 – 6 August 2000) was a British mathematician born in London,[1] who worked at the universities of Manchester and Rochester, mostly in topology. His wife was American mathematician Dorothy Maharam.[2]
Stone studied at Trinity College, Cambridge. His first paper dealt with squaring the square, he proved the Erdős–Stone theorem with Paul Erdős and is credited with the discovery of the first two flexagons, a trihexaflexagon and a hexahexaflexagon while he was a student at Princeton University in 1939. His Ph.D. thesis, Connectedness and Coherence, was written in 1941 under the direction of Solomon Lefschetz.[3] He served as a referee for The American Mathematical Monthly journal in the 1980s.[4][5]
The Stone metrization theorem has been named after him, and he was a member of a group of mathematicians who published pseudonymously as Blanche Descartes. He is not to be confused with American mathematician Marshall Harvey Stone.
See also
References
- ^ Cohn, P. M. (September 2002). "Arthur Harold Stone (1916–2000)". Bulletin of the London Mathematical Society. 34 (5): 613–618. doi:10.1112/S0024609302001091. ISSN 0024-6093.
- ^ "An Interview with Arthur Stone, by W. W. Comfort". at.yorku.ca. Retrieved 21 February 2024.
- ^ "Arthur Stone - The Mathematics Genealogy Project". www.genealogy.math.ndsu.nodak.edu. Retrieved 21 February 2024.
- ^ "Acknowledgement". The American Mathematical Monthly. 93 (3): 233–234. March 1986. doi:10.1080/00029890.1986.11971796.
- ^ "Acknowledgement". The American Mathematical Monthly. 94 (3): 307–308. March 1987. doi:10.1080/00029890.1987.12000636.
- Arthur Harold Stone at the Mathematics Genealogy Project
- "Brooks, Smith, Stone, Tutte (Part I)". Retrieved 9 September 2007.
- "An Interview with Arthur Stone". Archived from the original on 7 June 2008. Retrieved 10 September 2007.
External links
- Cohn, P. M. (September 2002). "Arthur Harold Stone (1916–2000)". Bulletin of the London Mathematical Society. 34 (5): 613–618. doi:10.1112/S0024609302001091.
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