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Re: 120^288 and how to get it nearer to 10^604 Chapt13.40085 Maxwell
Equations placing demands on mathematics #651 New Physics #771 ATOM TOTALITY
5th ed
Posted:
Jun 28, 2012 8:57 PM
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On Jun 20, 1:06 am, "io_x" <a...@b.c.invalid> wrote:
> "Transfer Principle" <david.l.wal...@lausd.net> ha scritto nel messaggionews:cc38cd78-bf9d-46c5-90f1-98936368459b@x6g2000pbh.googlegroups.com...
> On Jun 19, 3:19 am, Archimedes Plutonium
> Meanwhile, I noticed that Io started a thread looking for
> factors of floor(pi*10^603) beyond the ones that he found (I
> presume by trial division). Such factors will be difficult,
> since the number to be factored is only a few orders shy of
> the RSA numbers. (This is why the link that I provided earlier
> stops at 250, with about half of those incompletely factored.)
> #possible it is easy factorizable as it says 'biofilm'; it is
> #a test...
With today being Tau Day (tau = 2pi = 6.2831853...), it got me
wondering about floor(tau*10^603) and its factors.
Notice that the next digit after the -000- in pi is five. This
means that the 601st through 603rd digits in tau are -001-, not
-000- (otherwise floor(tau*10^603) would be 2*floor(pi*10^603)
and so the factorization of floor(tau*10^603) would be no more
interesting than that of floor(pi*10^603)).
Trial division of floor(tau*10^603) reveals no small factors
(and I think my calculations go up to at least 10^6, possibly
even 10^7 or so). It would be interesting if this number turned
out to be prime...
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