What is your favorite number (single digit integer*), and why?

What is your favorite number? (single digit)

  • 1

    Votes: 0 0.0%
  • 2

    Votes: 2 7.4%
  • 3

    Votes: 3 11.1%
  • 4

    Votes: 1 3.7%
  • 5

    Votes: 2 7.4%
  • 6

    Votes: 7 25.9%
  • 7

    Votes: 5 18.5%
  • 8

    Votes: 1 3.7%
  • 9

    Votes: 3 11.1%
  • 0

    Votes: 3 11.1%

  • Total voters
    27
  • Poll closed .

Kyriakos

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Oct 15, 2003
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It might be interesting ^^

Pls mention also why you chose that.

*There is no 'other' option, but you can elaborate on why you would be choosing one (still about 'integers', though, and in our current system).

*Numbers can be chosen as negatives too, where it applies.

*I am including zero, because personally i would be interested in discussing it too. Obviously not an integer or practically one in all cases, but it hardly is *entirely* alienated in that.

---

I will vote for 9, will post an explanation later :)

Oh, almost forgot...Options are:


1. 1
2. 2
3. 3
4. 4
5. 5
6. 6
7. 7
8. 8
9. 9
10. 0
 
Zero absolutely is an integer.

I'll go with "3" because I use it to create little hearts <3.
 
0! = 1

Which is all I intend saying on the matter. For now.

(That's ! as in factorial, not "not". If you see what I mean.)
 
I like 6 the most. Its the demonic number. Like 666. And flipped upside down it becomes another number, the 9, but 9 is ugly.
 
When young = #10 but not single digit :sad: .
Football number and Bo Derek in the movie 10. ;)

When in HS = #7 football number and #2 baseball number. :cool:

Now it is probably 3... which I like saying like the owl on the old lollipop commercial.

Ttttttthhhhrrrrreeeee. :D
 
5
it is just a lucky number that I throw in for trifectas and it has proved very useful it rounding out winning bets on the nags
 
1-1 = 0. With 1 you have all.

It is the one.

A question:

Afaik 'algebraic relation' means a relation which can be defined and generalised for a sum of equations (seems up to the 5th degree- but i only read that as info about Abel and 19th century math). So any number able to be zeroed in a finite number of steps (eg, in the simplest case of integers: with the same number subtracted from it) and able to function as a basis for other relations/numbers, is a basis for algebra i suppose?
 
I'm not sure. But you have to consider that the decimal number system we use is an arbitrary one. That we use 10 digits as opposed to 9 or 8 or 17 or 587 or 2 or whatever, that's just an accident of history (and/or biology or whatever)

1 and 0 are unique across all systems though - they always correspond to the exact same amount. i.e. 1 in binary is the same as 1 in decimal and the same as 1 in hexadecimal.. etc. And that's why I like 1.

But anyway, getting back to what you were saying, maybe. I mean you can go 5/5 = 1... but that seems like an extra step to me anyway. And so 1 wins ;)
 
6 is the only superior highly composite number in the bunch.
 
I refuse to accept the unstated limitations and choose C as my favorite single digit integer.
 
I like 6. I feel sympathy for it, because it has to live in constant fear ever since 7 8 9.
 
Well, in that case I'm going with i: the square root of minus 1.

Or I imagine I will.
 
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