How Can 1+1 Equal 0 in Certain Mathematical Contexts?

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drc4rd1n
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helo..

We know that 1+1 = 2.

but try this out..there is some dummy things goes around here

Firstly, we denote
1 + 1 = 1 + \sqrt{1}
<=> 1 + \sqrt{(-1)(-1)}
<=> 1 + \sqrt{-1}\sqrt{-1}
<=> 1 + i*i
<=> 1 + (-1)
<=> 0 ??

how come 1+1=0 ?
and where is the mistake ?

Is it true 1 = \sqrt{1} ?
 
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See [thread=134627]this thread[/thread], one of many, many, many, many other threads on this topic.
 
EDIT:

Never mind, I was never good at maths. Didn't read what you put properly :P
 
D H said:
See [thread=134627]this thread[/thread], one of many, many, many, many other threads on this topic.

orait.thanks!
 
mod 2 :(
 
dmatador said:
mod 2 :(

I was going to say the same...

1 + 1 = 0 mod 2
 
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