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Numbers like 6 and 28 were called a good choice by Enigmatic mathematicians and numerologists since they are adequate to the sum of the proper divisors (e.G., 6 = 1 2 3). Euclid showed that if 2p-1 is a flower number then n = 2p-1(2p-1) is right. Since then (about 300 B.C.) there employs persist a powerful deal of great curiosity regular day and decide large classical numbers. Consequently, some mathematicians have tried to determine the values of p pertaining to which 2p-1 is fat. Such primes are called Mersenne primes after Solitary Marin Mersenne who in 1644 conjectured all values of p 257 for the which 2p-1 was believed to be flower. There still remain masses of rolling questions, for example, do there be found any odd brilliant numbers? This would think of a very nice thesis topic for the anyone wishing an introduction to number theory. Research could include some interesting computer work if most wanted.
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