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Old 2013-12-24, 22:08   #1530
cmd
 
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do not worry ... be that Alan would like to thank Elizabeth
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Old 2013-12-24, 22:39   #1531
Batalov
 
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Wouldn't you have guessed who "that clown" was?
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Old 2014-01-03, 08:09   #1532
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Having a generated SNFS polynomial for a prime is a bit redundant, maybe?
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Old 2014-01-03, 13:07   #1533
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"Silvester/Euclid sequence"s should not when a prime term is reached (by the definitions at Wikipedia), but they do. E.g. http://factordb.com/sequences.php?se...20&fr=0&to=100

Last fiddled with by Mini-Geek on 2014-01-03 at 13:09
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Old 2014-02-09, 17:36   #1534
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Some clown has input hundreds of composites this morning all with the factor 400000000000000000000000000000000000000000000000019570549.
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Old 2014-02-13, 22:48   #1535
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I'm guessing it's cmd again. Someone should PM him about this.

EDIT: I just noticed that cmd is banned. Is that because of the db flooding?

Last fiddled with by Stargate38 on 2014-02-13 at 22:50 Reason: Noticed that cmd's been banned.
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Old 2014-02-25, 14:24   #1536
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I don't know if syd is listening, but I wanted to report an error of sorts: it (the parser?) fails on

n^n + (n-1)^(n-1)*(-1)^n

and even if I try to trick it with

n^n + (n-1)^(n-1)*(0-1)^n

it still has trouble.
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Old 2014-02-25, 19:46   #1537
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This is just a guess.

Since the sign is applied to the larger of the two summation terms, every other number would be negative. I don't think FDB plays well with negative numbers.

Edit: Never mind, I read it wrong.

Last fiddled with by RichD on 2014-02-25 at 19:55 Reason: Thought n-1 was n+1.
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Old 2014-02-26, 09:11   #1538
henryzz
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Even as simple as 2*(-1)^(n) doesn't work. It doesn't seem to be able to handle (-1)^n
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Old 2014-02-26, 13:41   #1539
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I noticed that too.

If you substitute ((n-1)-n) for (-1), it seems to work.
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Old 2014-06-17, 20:53   #1540
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This works for 10≤n≤59:

2^n-((((n-1)-n)^n)*911)=2^n-(-1^n) (use the left-side equation on the db)

But when you get to n≥60, it says "Error: Negative".

2^60-((((60-1)-60)^60)*911)=2^60-911=1152921504606846065

It's a positive number! In fact, replacing 60 with any number ≥10 will ALWAYS result in a positive number. I don't understand what would cause it to act as if (-1)^60=-1. That doesn't make any sense whatsoever.
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