Re: The Minoan origin of the Phaistos disc
- From: dan5mark@xxxxxxxxx (O.H.)
- Date: Tue, 03 May 2005 12:58:10 GMT
On Mon, 02 May 2005 17:43:06 GMT, dan5mark@xxxxxxxxx (O.H.) wrote:
>Back to the roots.
>I am not a gambler myself. If I am the victim of a game with millions
>in stakes caused by ludomaniacs whether my discovery gets recognized
>or not, I am innocent, and can only pray for benediction.
>The 33 pair of stems are the playing board, consisting of 132
>stemsigns, leaving 4 unpaire stems.
>The reduced stems are covering the board with 66 signs out of 75.
> 9 reduced stems in excess.
>All in all revealing a divisibility by eleven everywhere, conserning
>the stemsigns alone. Quite a cross-word puzzle fullfilled.
>The number eleven repeating itself, but in quite another level than by
>stemsigns, you have in the 5 orders of the signgroups:
>Condition still: The 4 unpaired stems in excess
>0) Eleven reduced signgroups.
>1) Eleven signgroups only containing stems of stemgroup I.
>2) Sixteen signgroups only containing stems of stemgroup II.
>3) Eleven signgroups only containing stems of stemgroup III.
>4) Eleven signgroups only containing a mixed content of stems
>This was for the stemsigns and the signgroups.
> Did I hide anything like a magician do?
>The elements for instance?
>No, if you really want to be convinced about the omnipresence of the
>eleven, then make some counter-checks on your own about the 61
>different elements.
>Sincerely
>Ole hagen
>The Phaistos disc has nothing to do with language!
Each and everyone who studied the disc beforehand of my discovery of
the 22 different stems, can tell you, that this cherry tree was dry.
Count me lucky, thanks to the 70 stems, it now bears fruit ! :
22 signgroups on side A have no final thorns
22 signgroups on side B have no final thorns
22 different stems
22 different reduced stems
22 pair of stem-signgroups (different)
(11 reduced signgroups -different)
On and on it goes !!!
http://home.gvdnet.dk/~hagen/n55c7.htm
Sincerely
Hagen
>
.
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