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Why do we deal with perfect numbers? 
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#1
Jun907, 08:35 AM

P: 248

Do perfect numbers have any relation to the real world, or any type of use at all?
It seems that they aren't so perfect, just because base 10 doesn't really occur in natureever. Is there any sort of importance of these numbers, or is it just some phenomena that happens that mathematicians like to look at? :P Thanks for responses. :) 


#2
Jun907, 08:45 AM

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P: 2,586

Perfect numbers have nothing to do with base 10. Most mathematics is about what mathematicians like to look at.



#4
Jun907, 02:23 PM

P: 1,059

Why do we deal with perfect numbers?
I don't suppose they have any real use, but the Greeks gave them importance and were believers in numerology.
The matter can be generalized some to Amicable Numbers, such as 284 and 220, where each has divisors less than itself that sum up to the other. 220 = (2^2)x5x11, and the sum of the divisors less than itself is: (1+2+4)(1+5)(1+11)220 = 7x6x12220 = 284. While 284 =4x71, and the divisors (1+2+4)(71+1)284=220. These numbers were given importance even in things like marrage. Fermat and Descartes both discovered new sets of amicable numbers. 


#5
Jun907, 02:33 PM

P: 248

Ok, I see. So they're just numbers that are very "nice" numbers.
Thanks for the replies. 


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