W. R. (Red) Alford

William Robert "Red" Alford (July 21, 1937 – May 29, 2003) was an American mathematician who worked in the fields of topology and number theory.

W. R. Alford
W. R. "Red" Alford at the SERMON '99 conference
BornJuly 21, 1937 (1937-07-21)
Canton, Mississippi
DiedMay 29, 2003 (2003-05-30) (aged 65)
OccupationMathematician

Biography

Born in Canton, Mississippi, he was a United States Air Force veteran. He earned his Bachelor of Science in mathematics and physics from The Citadel (1959), his Ph.D in mathematics from Tulane University (1963),[1] and his J.D. from the University of Georgia School of Law (1976) in Athens, Georgia. After earning his J.D. he practiced law in Athens, before returning to the mathematics faculty. He retired in 2002. He died at 65, after suffering from a brain tumor.[2]

With Andrew Granville and Carl Pomerance, he proved the infinitude of Carmichael numbers in 1994[3] based on a conjecture given by Paul Erdős.

Although MathSciNet credits him with only eleven publications, two were in Annals of Mathematics, the most prestigious mathematical journal -- the Carmichael numbers paper, and a 1970 paper in knot theory.

gollark: I like the Ender IO (Minecraft mod) staff of traveling (short-range personal teleporter), so either that or a really really good computer (for purposes).
gollark: It might be interesting to consider what the graph of the connections would look like. Depending on how far apart habitats are in the network, there could still be a lot of variation between them.
gollark: I mean that you could enclose an area with protected chunks containing impassable-without-breaking-them walls.
gollark: It would only make sense if you were protecting a rather large interior area though.
gollark: Actually, I figure you could just fill them with a very thick and tall wall (to prevent chorus fruit).

References
  1. W. R. (Red) Alford at the Mathematics Genealogy Project
  2. "William R. (Red) Alford". Number Theory Web. Retrieved 2008-02-13.
  3. W. R. Alford, A. Granville, and C. Pomerance. "There are Infinitely Many Carmichael Numbers." (PostScript) Annals of Mathematics 139 (1994) 703-722.


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