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James Whitbread Lee Glaisher

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James Whitbread Lee Glaisher, born in Lewisham in 1848 and died in Cambridge in 1928, was a prominent English mathematician and astronomer. He was the son of the astronomer James Glaisher, studied at Trinity College, Cambridge, finishing as second wrangler in 1871, and became a fellow of the college and a Fellow of the Royal Society in 1875. He edited the Messenger of Mathematics and the Quarterly Journal of Mathematics, published more than four hundred articles on astronomy, special functions and number theory, and twice served as president of the Royal Astronomical Society. His name is attached to Glaisher's theorem on integer partitions and to the Glaisher-Kinkelin constant. He received the De Morgan Medal in 1908 and the Sylvester Medal in 1913, and he bequeathed his collections of English pottery and valentines to the Fitzwilliam Museum.

Facts
Biography
Gender
Male 1
Birth Year
1848 1
Connections

In Branch

Source James Whitbread Lee Glaisher (Wikipedia)

Principal Result

Source James Whitbread Lee Glaisher (Wikipedia)

Proofs Credited

Source Glaisher's theorem (Wikipedia)
In the Other Atlases

Nationality

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Source James Whitbread Lee Glaisher (Wikipedia)Lead
Quote, Lead
was a prominent English mathematician and astronomer
Sources
1. MacTutor History of Mathematics: James Whitbread Lee Glaisher - Biography
MacTutor History of Mathematics
  • Quick Info: Born
    5 November 1848
  • Biography
    He attended St Paul's School in London from 1858
View the Source
James Whitbread Lee Glaisher (Wikipedia)
  • Lead
    was a prominent English mathematician and astronomer
  • In Branch: Number Theory, Life
    he is now remembered mostly for work in number theory
View the Source
Glaisher's theorem (Wikipedia)
Proofs Credited: Glaisher's Theorem, Lead sentence
Quote, Proofs Credited: Glaisher's Theorem, Lead sentence
Proved in 1883 by James Whitbread Lee Glaisher, it states that the number of partitions of an integer n {\displaystyle n} into parts not divisible by d {\displaystyle d} is equal to the number of partitions in which no part is repeated d {\displaystyle d} or more times.
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