Gordon,
My reference to p(i) = 12 and q(i) = -6 was simply to show that the outcomes
of the construction suggested to Michael (involving the use of 8 x A4
sheets) might also be represented using the 'Genesis Formula'. Why not
quote the ranges relating to the Bible's first 8 Hebrew words? These are
provided at www.whatabeginning.com/A4/ResDiff/P,htm and range from -3 to 2
in the first case (Table 3) and -2 to 5 in the second (Table 4). Perhaps
this will help you to understand what I mean by 'small integer'.
You are apparently _underwhelmed_ by these coincidences occurring among the
opening words of such a large Book. You might care to explain why.
Vernon
----- Original Message -----
From: "gordon brown" <Gordon.Brown@Colorado.EDU>
To: <asa@calvin.edu>
Sent: Monday, November 10, 2008 4:03 AM
Subject: Re: [asa] The Challenge (was Advice for conversing with YECs)
> On Sun, 9 Nov 2008, Vernon Jenkins wrote:
>
>> Gentlemen,
>>
>> It is clear to me that you all miss the point of my recent posting. In
>> essence, here is the problem I pose:
>>
>> Each of the opening 8 Hebrew words of the Bible has the numerical form Gi
>> = 105pi + 99qi + ri , where pi qi and ri are small integers and the
>> parameters, 105 and 99, are significant elements of numerical geometry.
>>
>
> Vernon,
>
> Maybe I miss your point. It is not clear what you mean by small integer,
> but in another post you gave an example in which one of the coefficients
> was 12. If I allow small integer to mean any from -12 to +12 and take p
> and q both in this range, my hasty calculations show that there are 312
> positive multiples of three that are values of 105p+99q. The largest of
> these is 2448, and so these 312 values come from a set of 816 possible
> multiples of three, i.e. you are getting 13/34 of the possible multiples
> of three. Then if you look at values of 105p+99q+r with r fairly small,
> imagine how many more numbers you can get.
>
> Gordon Brown (ASA member)
>
>
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Received on Mon Nov 10 15:34:12 2008
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