Mathematics Atlas

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

Peter Frankl

Modern

Peter Frankl (born 1953) is a Hungarian mathematician, street performer, columnist and educator active in Japan, where he has lived since 1988. He works in extremal combinatorics, wrote seven joint papers with Paul Erdos and eleven with Ronald Graham, and in 1979 proposed the union-closed sets conjecture that now carries his name. He won a gold medal at the International Mathematical Olympiad in 1971. This description is adapted from Wikipedia contributors under CC BY-SA 4.0; changes were made. https://creativecommons.org/licenses/by-sa/4.0/

Facts
Birth Date
1953-03-26 1
Birthplace
Kaposvár, Hungary 1
Nationality / Culture
Hungarian 1
Defining Contribution
Research in extremal combinatorics; proposed the union-closed sets conjecture (also called Frankl's conjecture) in 1979. 1
Award
Gold medal, International Mathematical Olympiad (1971) 1
Biography
Gender
Male 1
Connections

Conjectures Posed

Source Union-Closed Sets Conjecture (Wikipedia)

In Branch

In the Other Atlases

Nationality

Also in Geography Atlas: the nationality of this subject.

Sources
1. Peter Frankl (Wikipedia)
Wikipedia
  • Lead section
    Péter Frankl (born 26 March 1953 in Kaposvár, Somogy County, Hungary) is a mathematician, street performer, columnist and educator, active in Japan.
  • lead section
    mathematician, street performer, columnist and educator, active in Japan
  • body
    Frankl won a gold medal at the International Mathematical Olympiad in 1971.
View the Source
Union-Closed Sets Conjecture (Wikipedia)
WikipediaConjectures Posed: Union-Closed Sets Conjecture, History
Quote, Conjectures Posed: Union-Closed Sets Conjecture, History
Péter Frankl stated the conjecture in terms of intersection-closed set families in 1979, and so the conjecture is usually credited to him and is sometimes referred to as the Frankl conjecture.
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.