Author Topic: Aaglo's Theory of Numbertivity  (Read 6422 times)

Aaglo, there's an "L" missing in the quote code. Right after my name. :P

I see a problem, the @'s in Lalam's name are both numbers and shift uses.
So if we take Regulith's first rule:

We can modify the equasion so that:
Insert Quote
x = # of numbers in your name.
y = 2 if if there are numbers in your name (1337 Speak) 1 if there are not.

10(x)(y)(^q) = % of noob

q is now the number of times 1337 speak was used.

10(2)(2)(^2) = % of noob
(20)(20)(^2)
(400)(^2)
(160 000) = % of noob
160 000% = L@L@M24's noob rating.

Oh Gawd, we need an ambulance, I think he just fainted.

Here's the problem; you don't include time.  I made the account about 2 years ago, and the name about 5 years ago.  And it doesn't take a genius to know that people become more intelligent with age.

Your theory needs some adjusting.

Here's the problem; you don't include time.  I made the account about 2 years ago, and the name about 5 years ago.

Your theory needs some adjusting.
Needs another variable you divide by or subtract that depends on how long you've been on Blockland forums.

Devide by the number of years since register?

So for you it would devide by two, but thats still 80 Grand.

:( :panda:

Devide by the number of years since register?

So for you it would devide by two, but thats still 80 Grand.

:( :panda:
Some number in your equation made the number skyrocket a little excessively.

DevideDivide by the number of years since register?

So for you it would devide by two, but thats still 80 Grand.

:( :panda:
Man, I'm THAT stupid, and yet I can spell better than you.

If I were you, I'd feel like Mr. Jeffrey right about now.




there is this science i like to call the bisjac theorem.

it states that, if you hit a pool ball hard enough in any direction, it shall EVENTUALLY bounce into ONE of the pockets.

HM i think NOT! If you hit it at 90 degrees exactly at the hardest possible, then it would just bounce back and forth. If you hit ti hard enough it would go right through the pool table.

My theory of science states that  pi=delicous

Fixed broken code, thanks for the heads up.
I also found what was wrong with my formula, making it skyrocked so high, will modify that.

HM i think NOT! If you hit it at 90 degrees exactly at the hardest possible, then it would just bounce back and forth. If you hit ti hard enough it would go right through the pool table.

My theory of science states that  pi=delicous
Even if hit at 90 degrees, the table may be slanted, and there may be winds involved. The ball will hit a pocket.

Even if hit at 90 degrees, the table may be slanted, and there may be winds involved. The ball will hit a pocket.
Thats a lot of "if's" for a definite theory.

There is no definite answer for anything real.

I have a theory, for every cookie they post, their IQ drops 20 numbers.