Click the picture above
to see five larger pictures
Show birthplace location
|Previous||(Alphabetically)||Next||Biographies index |
|Version for printing|
Eric Temple Bell's parents were Helen Jane Lindsay Lyall and James Bell. James was a fish-curer and fruit grower, a fact which E T Bell did not mention in his autobiographical writings. For some reason he chose to hide the first part of his life, even from his own son. In 1884 the family left Scotland for the United States where they lived in San José in California. After the death of Bell's father, he returned to Britain in 1896 with his mother and older brother. From 1898 Bell attended Bedford Modern School where excellent mathematics teaching gave him his life-long interest in the subject. In particular, his interest in number theory came from this time.
In 1902 Bell, but not the rest of his family, returned to the United States. He says in his autobiographical writing that he left England:-
... to escape being shoved into Woolwich or the India Civil Service.
In the United States he supported himself with a variety of different jobs, from ranch hand and mule skinner to surveyor. He entered Stanford University in 1905, being awarded an A.B. with honours in mathematics two years later. He then studied for his Master's Degree at the University of Washington which he received in 1908. He received his doctorate from Columbia University in 1912 after one year of study for the dissertation The Cyclotomic Quinary Quintic. At Columbia his doctoral work was supervised by C J Keyser. Two years before he received his doctorate, Bell married Jessie Lillian Smith Brown. They had one son.
Bell taught mathematics at the University of Washington from 1912 being appointed first as an Instructor but rose to the rank of Professor over the fourteen years he taught at the university. In 1926 he left Washington when he was appointed professor of mathematics at the California Institute of Technology, holding that post until illness forced him to retire a year before his death. Bell had the honour of being elected President of the Mathematical Association of America and he held the position during the years 1931-33.
Bell wrote several popular books on the history of mathematics. He also made contributions to analytic number theory, Diophantine analysis and numerical functions. The American Mathematical Society awarded him the Bôcher Prize in 1924 for his memoir, Arithmetical paraphrases which had appeared in the Transactions of the American Mathematical Society in 1921. Although he wrote 250 research papers, including the one which received the Bôcher Prize, Bell is best remembered for his books, and therefore as an historian of mathematics.
His books Algebraic Arithmetic (1927) and The Development of Mathematics (1940) became classics. Bell explained that he had chosen his material:-
... after consultation with numerous professionals who knew from hard personal experience what mathematical invention means. On their advice, only main trends of the past thousand years are considered, and these are presented only through typical major episodes in each.
Struik, reviewing The Development of Mathematics writes:-
The experience of the author as a creative mathematician, a teacher and interested colleague has made it possible to place lively comments, pithy summaries and challenging outlooks between an otherwise factual survey of achievements. These surveys have unequal merits, excelling in arithmetic and algebra and in related fields, and losing their completeness somewhat in regions less professionally familiar to the author.
At a lower level Bell wrote books which included Men of Mathematics (1937) and Mathematics, Queen and Servant of Science (1951).
A Broadbent, see , described Bell and his writing in the following way:-
His style is clear and exuberant, his opinions, whether we agree with them or not, are expressed forcefully, often with humour and a little gentle malice. He was no uncritical hero-worshipper being as quick to mark the opportunity lost as the ground gained, so that from his books we get a vision of mathematics as a high activity of the questing human mind, often fallible, but always pressing on the never-ending search for mathematical truth.
Kenneth O May has written:-
[Bell's] insights and provocative style continue to influence and intrigue professional mathematicians - in spite of their historical inaccuracies and sometimes fanciful interpretations.
Another historian of mathematics, Ann Hibner Koblitz, is much less kind in her remarks:-
[Bell] might well become known to future generations of mathematicians and historians as the legend maker of the history of mathematics. It is to him that mathematicians are largely indebted for distorted impressions of their predecessors.
R L Cooke has written that Bell's description of Kovalevskaya is an:-
... infuriatingly patronising, innuendo-laden mistreatment.
Bell did not confine his writing to mathematics and he also wrote sixteen science fiction novels under the name John Taine :-
... the excuse, Bell himself once wrote, being that if these popular novels made money, some publishers might be interested in more serious books.
Finally we should mention another of Bell's interests. He wrote several volumes of poetry, and perhaps this was his greatest love, but he never received any real recognition for it.
Article by: J J O'Connor and E F Robertson
Click on this link to see a list of the Glossary entries for this page
List of References (7 books/articles)|
|Some Quotations (17)|
|A Poster of Eric Temple Bell|
|Mathematicians born in the same country|
Additional Material in MacTutor
|Honours awarded to Eric Temple Bell|
(Click below for those honoured in this way)
|AMS Bôcher Prize||1924|
|AMS Colloquium Lecturer||1927|
Cross-references in MacTutor
Other Web sites
|Previous||(Alphabetically)||Next||Biographies index |
|History Topics || Societies, honours, etc.||Famous curves |
|Time lines||Birthplace maps||Chronology||Search Form |
|Glossary index||Quotations index||Poster index |
|Mathematicians of the day||Anniversaries for the year|
JOC/EFR © October 2003 |
School of Mathematics and Statistics|
University of St Andrews, Scotland
The URL of this page is:|