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Brocard's problem. |
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| Jul21-11, 12:35 PM | #1 |
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Brocard's problem.
Brocard's problem asks to find integer values of n for which
n! + 1 =m^2 . where n! is the factorial.Probably I got a proof that there is no solution if n! contains a prime with power exactly 2 & n>7.....looking for error....anyone else with any result? |
| Jul21-11, 12:40 PM | #2 |
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and you did not post your proof because you run out of ink? or maybe your computer crashed.
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| Jul21-11, 01:09 PM | #3 |
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I have enough ink but dont know how to write with ink on computer
trying to find an error in my proof,so asking about any result related to the problem.
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| Jul25-11, 09:17 AM | #4 |
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Brocard's problem.
Using long integer arithmetic, I found (besides n= 4, 5, 7) no other solutions for all n < 100
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