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You'd get the same result on a calculator Floffe Send a noteboard - 16/10/2009 10:20:45 PM
According to Google....0.

You know, with one that accepts more than 9 digits. I'm not surprised it's not arbitrary precision, considering they can't spend too much processing time on it.
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e^(πi)+1=0
identity named after the Terry Pratchett of 18th century mathematics
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So what's 399999999999999-399999999999998 - 16/10/2009 10:02:01 PM 960 Views
Apparently the number where it starts going wrong... - 16/10/2009 10:13:27 PM 548 Views
You'd get the same result on a calculator - 16/10/2009 10:20:45 PM 560 Views
I did it on a normal calculator - 16/10/2009 11:04:55 PM 539 Views
The question is whether they cut off the input - 17/10/2009 08:22:50 AM 485 Views
I had no problem with it on my phone's calculator - 17/10/2009 07:17:45 AM 486 Views
I want to know how someone figured that out *NM* - 17/10/2009 07:00:41 PM 198 Views
shoulda used wolfram alpha *NM* - 18/10/2009 08:19:06 AM 252 Views

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