![]() 08/19/2018 at 15:50 • Filed to: None | ![]() | ![]() |
Mine is the lowest number whose neighbors have the same number of divisors as it. (it has 4 divisors , and so do x+1 and x-1, where it is x ) It’s also a Fibonacci number and a Markov number, among other things that are either just boring or too complex to explain with words. I’m going to let you figure out what number it is, although I’m sure you could figure that out just by Googling.
Type your number into Wikipedia and you’ll get pretty much all there is to know about it.
![]() 08/19/2018 at 16:19 |
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Mine is an imaginary number.
![]() 08/19/2018 at 16:20 |
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i read your whole post and all i hear is fart noises
fibonacci markov?
who dat?
i sucked at math in school and clearly dropped out to soon
luckily i have a steady hand and a knack for technical drawings or i might be unemployable
![]() 08/19/2018 at 16:28 |
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Mine is the answer to life, the universe and everything:
![]() 08/19/2018 at 16:55 |
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Mine is the name of a Green Jellÿ album.
https://en.wikipedia.org/wiki/333_(album)
and is half of THE DEVIL’S NUMBER!!
(second image is most accurate)
![]() 08/19/2018 at 17:56 |
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1, because
“ If you ain’t first, you’re last” - Ricky Bobby
![]() 08/20/2018 at 06:42 |
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42 is best number
![]() 08/20/2018 at 09:37 |
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42 degrees is the angle at which a rainbow appears, so I can’t disagree there!
![]() 08/20/2018 at 09:39 |
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1 is the only positive number that is neither prime nor composite. It’s also arguably the only number that matters, as every other integer can be described as the sum of a stri ng of ones.
![]() 08/20/2018 at 09:42 |
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333 actually doesn’t have any majorly interesting properties, although 331 is the sum of five consecutive primes, as well as it is a prime itself. So, you’re close to a cool one!
![]() 08/20/2018 at 09:42 |
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42 degrees is the angle at which a rainbow appears, so there’s that!
![]() 08/20/2018 at 13:46 |
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Because I married a mathematician, our autocross numbers for his car, 13 and 31, are Mersenne Primes. This means they also happen to fit the pattern 2^n - 1.
I use #27 on mine. Mathematically speaking, I’d say it’s at least mildly interesting for being a perfect cube (3^3) and equaling the sum of integers between its digits (2+3+4+5+6+7 = 27). The real reason I chose it, however, is that
Weird Al has deemed it a “funny number” and made use of it in many of his songs and music videos.