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#133 |
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Mar 2018
2×5×53 Posts |
anyway nobody has yet explained why there are so many probable primes with residue 5 mod 7 (i think 9) and none with residue 6. If the numbers were random, i think that could not be possible...I am pretty sure that somebody in the world knows something more about these numbers
Last fiddled with by enzocreti on 2018-12-21 at 09:46 |
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#134 |
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Mar 2018
2·5·53 Posts |
i am pretty sure that these numbers will have other surprises...i think that with my computer I will find only another couple of them, but within 5 years, with the new graphene chips, i will manage to reach exponent 1 million and so a lot of other things will emerge!
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#135 | |
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"Forget I exist"
Jul 2009
Dumbassville
26·131 Posts |
Quote:
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#136 | |
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Feb 2017
Nowhere
464310 Posts |
Quote:
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#137 | |
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Banned
"Luigi"
Aug 2002
Team Italia
32×5×107 Posts |
Quote:
Last fiddled with by ET_ on 2018-12-21 at 16:09 |
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#138 |
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Mar 2018
2·5·53 Posts |
I found the VERY interesting thing that pg(51456) and pg(541456) are both probable prime. That said, i found the VERY remarkable fact that:
(51456+1)=7351*7 (541456+1)=77351*7!!! And I think that we could find even more REMARKABLE facts if we consider the palindromic NUMBERS. |
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#139 |
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Mar 2018
2×5×53 Posts |
and the wonders have not yet finshed:
541456 is 48 mod 56 51456 is 48 mod 56 (541456-48)/56=9669-1 (51456-48)/56=919-1 where 9669 and 919 are palindromes |
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#140 |
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"Forget I exist"
Jul 2009
Dumbassville
26×131 Posts |
define numerology, now define math note the difference. your statement is the equivalent of 8750 is the difference between two palindromes. The first of which is 919
Last fiddled with by science_man_88 on 2018-12-24 at 16:08 |
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#141 |
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Mar 2018
2·5·53 Posts |
I think that when I will find other probable primes of this type, the wonders will not end here...these primes are MAGIC!!!
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#142 |
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"Forget I exist"
Jul 2009
Dumbassville
26·131 Posts |
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#143 |
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Mar 2018
53010 Posts |
pg(51456) and pg(541456) are probable primes.
51456=(700^2-164^2)/3^2 541456=(700^2-164^2)/3^2+700^2 |
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