Is 1 Really Equal to 0? An Amazing Discovery!

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Earlier today, I proved 1=0!


Think about it... it kind of tickles the brain in a weird way
 
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Are you going to post how you did it? I'd like to see.
 
quasar987 said:
Are you going to post how you did it? I'd like to see.

The irony is about waist-high in this thread.

- Warren
 
Yes, but can you prove that 2 + 2 \neq 4!
 
chroot,

I can't see it. o_O
 
quasar987 said:
Are you going to post how you did it? I'd like to see.

I used a well-known, yet under-appreciated, definition.

mattmns, I'm working on it, but it may take a while.

But I have shown 2=2!
 
I meant, are you going to post the details of the proof.
 
Zero factorial?
 
1=0! by definition.

Office_Shredder said:
But I have shown 2=2!

2=2! by definition too.

Like Mickey said, are you saying 'zero factorial' or are you screaming 'ZERO' at the top of your lungs?
 
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  • #10
The Bohr-Mollerup Theorem could be used to show that the gamma function is the unique analytic continuation of the factorial to the complex plane less the non-positive integers that is log-convex and assumes real values for real arguements... and show that \Gamma (1) = 0! =1, but that might be kinda lame...
 
  • #11
Mickey said:
Zero factorial?

We have a winner! (<--- that's an exclamation mark, not a factorial).
 
  • #12
It had been possible that an inconsistency in mathematics was discovered. How disappointing.
 
  • #13
Yay. Bring on the cute math babes. o:)
 
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