Allan J. C. Cunningham facts for kids
Quick facts for kids
Allan J. C. Cunningham
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Born |
Allan Joseph Champneys Cunningham
1842 |
Died | 1928 (aged 86) |
Nationality | British |
Known for |
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Scientific career | |
Fields | Number theory |
Allan Joseph Champneys Cunningham was a brilliant British-Indian mathematician. He was born in 1842 and lived until 1928. He spent much of his life studying numbers, especially how to break down very large numbers into their smaller parts.
Contents
Who Was Allan J. C. Cunningham?
Allan Joseph Champneys Cunningham was a smart British-Indian mathematician. He was born in Delhi, India in 1842. His father was Sir Alexander Cunningham, a famous archaeologist. His dad started the Archaeological Survey of India.
Early Life and Military Career
Allan Cunningham started his career in the military when he was young. He joined the British East India Company's Bengal Engineer Group. This was a group of engineers in the army.
From 1871 to 1881, he taught mathematics. He worked at the Indian Institute Of Technology Roorkee (IIT Roorkee).
Teaching in the United Kingdom
In 1881, he moved back to the United Kingdom. He kept teaching math at military schools there. These schools were in places like Chatham, Dublin, and Shorncliffe.
He left the army in 1891. After that, he focused completely on his passion.
His Work with Numbers
Allan Cunningham spent the rest of his life studying number theory. This is a part of mathematics that looks at numbers and their properties. He was especially good at finding the factors of very large numbers.
Factoring Large Numbers
Factors are numbers that can be multiplied together to get another number. For example, the factors of 12 are 1, 2, 3, 4, 6, and 12. Cunningham worked with numbers that looked like an ± bn.
He studied special types of these numbers. These included Mersenne numbers (like 2p-1) and Fermat numbers (like 22n+1). In these cases, 'b' was always 1.
The Cunningham Project
His important work is still used today. A project called the Cunningham project continues his efforts. It aims to find factors for even larger numbers.