Mathematics Atlas

How Proof Is Made
Sign In
Text size
100%
Theme
Mathematician

Lloyd Shapley

Modern

Lloyd Stowell Shapley was an American mathematician and Nobel Memorial Prize-winning economist, born on June 2, 1923 in Cambridge, Massachusetts, who contributed to the fields of mathematical economics and especially game theory. He is generally considered one of the most important contributors to the development of game theory since the work of von Neumann and Morgenstern, and with Alvin E. Roth won the 2012 Nobel Memorial Prize in Economic Sciences for the theory of stable allocations and the practice of market design. After serving in the United States Army Air Corps he graduated from Harvard with an A.B. in mathematics in 1948 and received a Ph.D. from Princeton University in 1953, where his thesis and post-doctoral work introduced the Shapley value and the core solution in game theory. He died on March 12, 2016.

Facts
Biography
Gender
Male 1
Connections

In Branch

Source Wikipedia: Lloyd Shapley

Proofs Credited

Source Bondareva-Shapley theorem - Wikipedia
Source Gale-Shapley algorithm (Wikipedia)
Source Shapley value (Wikipedia)
In the Other Atlases

Nationality

Also in Geography Atlas: the nationality of this subject.

Sources
1. Wikipedia: Lloyd Shapley
Lead
Quote, Lead
He contributed to the fields of mathematical economics and especially game theory.
View the Source
Bondareva-Shapley theorem - Wikipedia
Proofs Credited: Bondareva-Shapley Theorem, Lead sentence, attribution
Quote, Proofs Credited: Bondareva-Shapley Theorem, Lead sentence, attribution
formulated independently by Olga Bondareva and Lloyd Shapley
View the Source
Shapley value (Wikipedia)
Proofs Credited: Shapley's Theorem, Lead
Quote, Proofs Credited: Shapley's Theorem, Lead
It was named in honor of Lloyd Shapley, who introduced it in 1951.
View the Source
Gale-Shapley algorithm (Wikipedia)
Proofs Credited: Gale-Shapley Theorem, Lead
Quote, Proofs Credited: Gale-Shapley Theorem, Lead
In 1962, David Gale and Lloyd Shapley proved that, for any equal number of participants of each type, it is always possible to find a matching in which all pairs are stable.
View the Source

Take a Related Quiz

Comments (0)
No comments yet. Be the first to share a thought.
Reader Challenges (0)
No disputes yet. Spotted an error or a better source? Open the first one.