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From: bill on 30 Mar 2010 19:22
On Mar 30, 2:40 pm, Inverse 19 mathematics <hope9...(a)verizon.net>
wrote:
> On Mar 30, 2:36 pm, Helmut Wabnig <hwabnig@ .- --- -. dotat> wrote:
>
>
>
> > On Tue, 30 Mar 2010 13:16:17 -0500, rom...(a)sbcglobal.net wrote:
> > >Subj: Prime Number distribution solved - visual proof included.
>
> > > A regular pattern found in the first 300Million Prime Sums using the log of
> > >the golden ratio Lp! (Lp(X) = LOG(X) / LOG(1.618...))
>
> > >------- Lp Results for the first 300 Million Primesums
>
> > >The referenced Web Site has a Table that reveals a pattern in the Primesums.
> > >It was found by summing the first 300 Million Primes
> > >and noting their sums based on Lp unit increments.  
>
> > >This P^1 or Lp +1 snapshot perspective reveals
> > >two more resonances at 3 and 4 Lp steps
> > >that seem to slowly change predictably.
>
> > >---------------------
> > >The six column Table lists the step count,
> > >the Prime at that step: PN,  the PN/step ascending ratio,
> > >the Sum of all Primes to that step  and its Golden Ratio log Lp,
> > >and the TOP Plane at that Sum.
>
> > >Also noted was the minor PN/Step ratio takes four Lp steps
> > >to increase by almost one.
>
> > >--------------------------------------------
>
> > >For example, the Table's last five Lp+3 Top Plane values  are:
>
> > >Step:18084223 PN/Step:18.572324 PN:335866043 Sum:2.950032E15 its Lp:74..022687
> > >& Plane:A25.004977
>
> > >Step:36475354 PN/Step:19.315144 PN:704526727 Sum:1.249653E16 its Lp:77..022687
> > >& TOP plane:A26.004978
>
> > >Step:73629340 PN/Step:20.057806 PN:1476842981 Sum:5.293618E16 its Lp:80.022688
> > >& TOP plane:A27.004978
>
> > >Step:148739879 PN/Step:20.799302 PN:3093685613 Sum:2.242412E17 its
> > >Lp:83.022688 & TOP plane:A28.004978
>
> > >Step:300679579 PN/Step:21.540163 PN:6476687027 Sum:9.499013E17 its
> > >Lp:86.022688 & TOP plane:A29.004978
>
> > >    Where the Sum is 9.499013E17, its Lp is 86.0227~
> > >    And the PN/Step is 6476687027 / 300679579  = 21.540163 .
>
> > >    The last 3 step sums are mapped between 4 top planes
> > >    at scales A26, A27, A28 and A29 ; A29 is P^2 larger than A28.
>
> > >See  http://mister-computer.net/pixs/dbl3-2-1207.jpg 
> > >for the visual of these 4 and 5 Top planes.
>
> > >-------------------  Conclusions
>
> > >Both the three and four step Lp Patterns of the Prime Sums
> > >is clearly real and definitive as illustrated in the above file!
> > >These patterns will obviously go on indefinitely,
>
> > >----------------------Contact Information
>
> > > See this for the complete material and the latest data set.
> > >http://mister-computer.net/primesums/primesums.htm
>
> > >----------------
>
> > ><A HREF="http://mister-computer.net/index.htm">WEB Site"</A>
> > >RD OMeara Oak Park IL 30 Mar 2010
>
> > Can you explain what your pentagons have to do with prime numbers?
>
> > I simply don't get it.
>
> > w.- Hide quoted text -
>
> > - Show quoted text -
>
>  THIS IS TOO COMPLEX, Inverse 19 has used  a simple alogarithm based
> on 36, and previously shown the 6 column line up for Prime numbers.
> Our alogarithm will be ready in 30 days based on our published
> system.  We do not need to read a rythm , prime numbers are fused to
> the midline and hence very concrete and crisp
>
>  HOPE RESEARCH, Inverse 19

I agree that it is "TOO COMPLEX", but it might have some merit Your
"Sets of 36" is flawed. It might
partially work for the smaller sets of 36. But how
well does it work for the 28934878729872998477783938th
set or the 7848785847437378485955873110201102901009th
set? After you have calculated these sets, you still
cannot tell which numbers within the sets are prime
numbers.
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