Colin R. Fletcher
University of Wales
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The Mathematical Gazette | 1996
Colin R. Fletcher
The prime numbers are often called the building blocks of number theory, a classic case of a ‘ sine qua non ’. If the corpus of the theory of numbers is looked upon as an architectural pile then the primes will be found amongst its foundations, and amongst its walls and buttresses, and indeed amongst the array of pinnacles and turrets which burst forth from it and stand proud, alone and magnificent. One such pinnacle had been discussed and planned for a hundred years before it was finally constructed in 1896 by two men working totally independently of each other (collapse of stout analogy). With this achievement, the prime numbers, those familiar yet raw beasts of mathematics, in one sense had been tamed. The long journey, which had begun with the tentative definitions of the ancient Greeks, was completed.
The Mathematical Gazette | 1974
Colin R. Fletcher; Lisl Gaal
The Mathematical Gazette | 1973
Colin R. Fletcher; Iain T. Adamson
The Mathematical Gazette | 1980
Colin R. Fletcher
The Mathematical Gazette | 1982
Colin R. Fletcher
The Mathematical Gazette | 1978
Colin R. Fletcher; Susan Montgomery; Elizabeth W. Ralston
The Mathematical Gazette | 1978
Colin R. Fletcher; M. Lidster
The Mathematical Gazette | 1998
Tony Crilly; Colin R. Fletcher
The Mathematical Gazette | 1998
Colin R. Fletcher
The Mathematical Gazette | 1997
Colin R. Fletcher