Mathematics Atlas

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Francis Guthrie

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British mathematician and botanist who, while coloring a map of the counties of England around 1852 as a student at University College London, noticed that four colors always seemed to suffice so that no two adjoining counties shared a color, and conjectured this held for every map. His younger brother Frederick, then a student of Augustus De Morgan, brought the conjecture and an unsatisfactory attempted proof to De Morgan's attention, beginning the four color problem's long history. After training as a barrister, Guthrie emigrated to South Africa in 1861 and worked there as a mathematician and botanist.

Facts
Birth Date
1831-01-22 1
Birth Year
1831 2
Death Date
1899-10-19 1
Death Year
1899 2
Birthplace
London, England 1
Death Place
Claremont, Cape Town, South Africa 1
Nationality / Culture
British, later South African 1
Defining Contribution
Posed the four color conjecture around 1852 while coloring a map of the counties of England, the origin of what became the four color theorem. 1
Notable Work
First posed the Four Colour Conjecture in 1852 while coloring a map of the counties of England. 2
Cross-Tradition Connections

Conjectures Posed

Sources
1. MacTutor History of Mathematics Archive
University of St Andrews, School of Mathematics and Statisticshttps://mathshistory.st-andrews.ac.uk/HistTopics/The_four_colour_theorem/
Quote, https://mathshistory.st-andrews.ac.uk/HistTopics/The_four_colour_theorem/
Francis Guthrie showed his brother some results he had been trying to prove about the colouring of maps and asked Frederick to ask De Morgan about them.
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2. Francis Guthrie (Wikipedia)
Wikimedia Foundationopening sentence
Quote, opening sentence
Francis Guthrie (born 22 January 1831 in London; d. 19 October 1899 in Claremont, Cape Town) was a Cape Colony mathematician and botanist who first posed the Four Colour Problem in 1852.
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2. Francis Guthrie (Wikipedia)
Wikimedia Foundationopening/Life section
Quote, opening/Life section
While colouring a map of the counties of England, he noticed that at least four colours were required so that no two regions sharing a common border were the same colour.
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