King Chamber Petrie Measurements
(this
effort was first done around 2000…it is updated at the end)
The coffer model clearly shows design intent.
But modeling in the King Chamber is truly spirit lifting for someone willing to
put in a little time with numbers. The
proof is very simple. There is overwhelming evidence of design intent. The
question is whether the design intent can be discovered and then if the real
communication can be understood.
The computer modeling effort seems to be
providing conclusive evidence that the dimensions interact with mathematical
and scientific data. It could be that these dimensions and precision are
necessary for the proper functioning of the Pyramid Complex.
To begin this particular episode, we need a
simple system of names to be able to easily blend Petrie’s measurements with
the data from the modeling. For this, we
assume T =
top, B
= bottom as a designation of elevation. For the directional second designation
letter, let N = north, S = south, etc.
Therefore, the length in inches of the top of the south wall is TS=411.88
and the length of the bottom of the north wall will be BN = 412.78 as given by Sir Petrie.
Below is the chart of Petrie’s measurements
on the King Chamber. One might think of
them as combinations to 8 separate padlocks.
TN =
412.14 BN = 412.78 TS = 411.88
BS = 412.53
TE =
206.30 BE = 206.43 TW = 206.04
BW = 206.16
King’s
Chamber Volume and Circumference
If
the four lengths are averaged, the average is 412.3325. The widths average to 206.2325. All info
herein comes from Sir Petrie’s book “The Pyramids and Temples of Gizeh” which I
have a copy for frequent reference. The Petrie “corrected for cracks”
measurements are provided above and below.
LTN is the length of TN and WTW for width top west. The average length is avlen and avwid is the
average width. The height = ht is of
special interest. In the body of the
discussion on the King’s Chamber, Petrie spends quite a bit of time explaining
how rough the floor and ceiling are and one can imagine it being fairly
difficult to be 19 feet up in the air using crude measuring rods of the era.
There doesn’t appear to be any height given in the body but it does show up on
the King’s Chamber Plate XIII on the right margin as 230.09 inches.
In
the blog on Tibetan Levitation referenced at the end, the conversion for feet
to meters is derived from the acoustical basis for music at [2^(1/12)
* 50 / 1.5]^(1/3) =
3.280863732
or the reciprocal 0.304797786 as it usually appears. In 1959 an international
committee established the conversion as 0.3048 even though the value in use at the
time in England was closer to the acoustic value above.
In
the blog on Stonehenge it was found that in electrostatic measurements it might
be wise to us the .304766564 developed from Log[1.60217662 x 10^(-19)]
squared, divided by 10 and then taken to the cube root, similar method to the
acoustic conversion.
The
model using the average lengths and widths and 200 times the charge number
developed the height at 230.0263. Petrie
didn’t even put his measurement in the body of his book because of the
difficulties in measuring and rough surface.
However, he did put it on Plate Xiii on the right margin at 230.09
inches. At first the 230.0263 was thought to be close enough.
As
a trial and error approach, the length was assigned 2.0617552953783 x 200. This
number is a solution for the equation X^(1/x) = 1.4204057517667
which are the digits of the hydrogen hyperfine frequency used in several areas
of science. It picks up on the use of the 206.17 type numbers in all the King
Chamber lengths and widths.
From
other work that develops 206.17 type numbers, the basic atomic mass is given
usually near 1.660538 x 10-24 and that number taken to the 1/128
power (2^7 = 128) and then multiplied by the square root of 100000
gives 206.167732949. This is just a
trial and error approach and could have produced nothing of interest.
One
can see below underlined in green that the Petrie height of 230.09 is very
nearly matched at 230.0882 with a difference of only 1.7 thousandths. The two calculations underlined in red
demonstrate additional connectivity in that the geometric product results in a
number very near the arithmetic sum and both are “near (e-1)”.
If
this model was intentional, then there ought to be some other signs in parallel. The perimeter in the above model would be 2 x
length + 2 x width = 2 x 412.351 + 2 x 206.1677 = 1237.03758 / pi = 393.7612925
and the reciprocal x 120 = .30475313, very close to the metric to feet
conversion in the model assumption. The
whole affair demonstrates a superior knowledge of mathematics and the use of it
in communicating with people trying to figure out what the design is trying to
say.
As
it turns out, this is just the beginning of what the Pyramid design is trying
to convey to anyone who will listen and dig into it faithfully. The next
section is trying to convey a sense of “systems”. One does not need to go thru it line by line unless
you want to. These systems lead to a
major discovery our regarding our universe, as we think we know it.
SYSTEMATIC
PATTERNS
The first program simply compares all these
dimensions with each other to see what the differences
look like. Here we look at just the comparison of the four lengths with each
length and four widths to each width. Both are shown in absolute terms without
negative signs. This first system suggests BN and BW could be 0.01
higher.
DIFFERENCES
Lengths Widths
412.79
- 411.88 = 0.91 (7*.13) 206.43 - 206.04 = 0.39
412.79
- 412.14 = 0.65 (5*.13) 206.43 - 206.17 = 0.26
412.79
- 412.53 = 0.26 (2*.13) 206.43 - 206.04 = 0.39
412.53
- 411.88 = 0.65
(5*.13) 206.30 - 206.17 = 0.13
412.53
- 411.88 = 0.65
(5*.13) 206.30 - 206.04 = 0.26
412.14
- 411.88 = 0.26 (2*.13) 206.17 -
206.04 = 0.13
TN =
412.14 BN = 412.79 TS = 411.88
BS = 412.53
TE =
206.30 BE = 206.43 TW = 206.04
BW = 206.17
Repeated for convenience
Note
that all
differences are multiples of 0.13 (7 x .13 = .91, 5 x .13 = .65,
3 x .13 =.39). This discovery alone determines that the dimensions are all
designed and intended to have these relationships. One should note that the bottom
north length is used 3 times as the larger one. In the widths the larger one is
the bottom east use three times. On the outside of the pyramid the angle made
by the north edge to the east edge is 90.000 degrees.
widths
|
dbl
widths
|
--------
|
lengths
|
------->
|
diff
.98-(-.71)
|
|
412.7900
|
412.5300
|
412.1400
|
411.8800
|
1.69
|
||
206.4300
|
412.8600
|
0.0700
|
0.3300
|
0.7200
|
0.9800
|
1.6900
|
206.3000
|
412.6000
|
-0.1900
|
0.0700
|
0.4600
|
0.7200
|
|
206.1700
|
412.3400
|
-0.4500
|
-0.1900
|
0.2000
|
0.4600
|
|
206.0400
|
412.0800
|
-0.7100
|
-0.4500
|
-0.0600
|
0.2000
|
0.3900
|
diff
.33 -(-.06)
|
||||||
sum of
all=
|
2.1600
|
|||||
2^(3) *
3^(3)=
|
216
|
The
chart above compares all possible double widths with the lengths. This pattern
is far from random. The total of the
relations is 2.16 which is 6 cubed divided by 100. All lengths and widths are
related to each other and are precisely what was intended….and Sir Petrie got
them all right enough. Eight measurements with only two off by 0.01 inch in 34
and 17 feet is a fine job of measuring. Note that one of the differences is the
square of 1.3 at 1.69 and the other one not paired is .39 at 3 x .13.(marked in
colored numerals)
His
method was more appropriate for measuring engine parts. He laid his very accurate rods end for end on
scaffolding and used short scales to make the final contribution in 1/1000th
inch increments. In measuring machined
parts we do the same thing, but usually much shorter dimensions. The King
Chamber lengths are longer than a mid-size truck. Sir Petrie explains that he repeated some
measurements up to 50 times.
We
can easily program the computer to look at all the King Chamber combinations of
numbers when each can vary +/- 0.01 inch.
In rough terms, this would be 100 to the 8th power, or 1
followed by sixteen zeros. Even modern
computers groan a little at this assignment.
In
my opinion as a retired Professional Engineering Manager, I have already proven
the point. There is very little chance
of random occurrence and the accuracies of placement take it out of any type of
capabilities we have today.
The
question immediately surfaces as to why anyone would go to all the trouble to
build such a chamber with these particular dimensions? The remainder of my arguments is along the
line of developing this issue. And if
there is some high level intelligence involved, whether human or spiritual,
then perhaps we should raise our level of intensity in our quest for truth. The systems developed here should be very
interesting.
We
could start with the very simple question of what if the numbers themselves
provided the answer. Perhaps there is a
way to investigate the basic numbers themselves. I started with wondering how these eight
numbers could be put together, just as you would a picture puzzle without a
picture.
Since
we know the solution now a very simple looping program can calculate all the
combinations of these eight numbers. The computer effort even for this small
task is potentially several million calculations. Perhaps there are some
shortcuts we can employ.
If
we consider just the four lengths, we see the sum is 1649.34. Other numbers adding to 1649 can be made
using various combinations of lengths, some more than once, some left out. There are several such combinations.
The
widths can also be similarly combined by using double their values, the total
sum of the four widths, each doubled, is 1649.88. The average of these doubled widths and
the lengths are 1649.61. We shall see later that these numbers are
very important.
A
computer program was written to look at the sum of the sides when the lengths
were allowed to contribute at multiples that vary from 0 to 4 and the widths to
vary from 0 to 8. A typical example is
the first formula for 1648.7 which is 0
0 0 2
0 2 2 0 and highlighted in this color. This formula means zero BN’s, zero TN’s, zero
BS’s, two TS’s, zero BE’s, two TE’s, two BW’s and zero TW’s. The sum of these six sides equals the 1648.7.(square
root of natural log base 2.71828 = 1.6487)
Note
that all of the formulas, which add to 1648.7, have six elements, shown in blue in
the far right column below. In fact,
note in the whole spreadsheet that for any given sum total, the number of sides
is always equal. While I am sure there are relatively simple mathematical
reasons, it surely is not obvious from a general viewpoint.
The
total printout is in the file Totald2.xls and has some 1100 rows. One highlighted block is printed below for
convenience of this discussion.
BASIC CHART
FOR 1648.7
BN
|
BS
|
TN
|
TS
|
BE
|
TE
|
BW
|
TW
|
TOTAL
|
412.79
|
412.53
|
412.14
|
411.88
|
206.43
|
206.3
|
206.17
|
206.04
|
|
1648.70
|
0
|
0
|
0
|
2
|
0
|
2
|
2
|
0
|
6
|
1648.70
|
0
|
0
|
0
|
2
|
0
|
3
|
0
|
1
|
6
|
1648.70
|
0
|
0
|
0
|
2
|
1
|
0
|
3
|
0
|
6
|
1648.70
|
0
|
0
|
0
|
2
|
1
|
1
|
1
|
1
|
6
|
1648.70
|
0
|
0
|
0
|
2
|
2
|
0
|
0
|
2
|
6
|
1648.70
|
0
|
1
|
0
|
1
|
0
|
0
|
1
|
3
|
6
|
1648.70
|
0
|
0
|
1
|
1
|
0
|
0
|
4
|
0
|
6
|
1648.70
|
0
|
0
|
1
|
1
|
0
|
1
|
2
|
1
|
6
|
1648.70
|
0
|
0
|
1
|
1
|
0
|
2
|
0
|
2
|
6
|
1648.70
|
0
|
0
|
1
|
1
|
1
|
0
|
1
|
2
|
6
|
1648.70
|
0
|
0
|
2
|
0
|
0
|
0
|
2
|
2
|
6
|
1648.70
|
0
|
0
|
2
|
0
|
0
|
1
|
0
|
3
|
6
|
Condensing
the 1100 lines to remove the repetitions, the chart below represents the 131
individual values without repetitions.
1647.52
|
1647.72
|
1647.78
|
1647.85
|
1647.92
|
1647.98
|
1648.04
|
1648.05
|
1648.11
|
1648.12
|
1648.17
|
1648.18
|
1648.24
|
1648.25
|
1648.30
|
1648.31
|
1648.32
|
1648.37
|
1648.38
|
1648.43
|
1648.44
|
1648.45
|
1648.50
|
1648.51
|
1648.56
|
1648.57
|
1648.58
|
1648.63
|
1648.64
|
1648.69
|
1648.70
|
1648.71
|
1648.76
|
1648.77
|
1648.82
|
1648.83
|
1648.84
|
1648.89
|
1648.90
|
1648.95
|
1648.96
|
1648.97
|
1649.02
|
1649.03
|
1649.08
|
1649.09
|
1649.10
|
1649.15
|
1649.16
|
1649.21
|
1649.22
|
1649.23
|
1649.28
|
1649.29
|
1649.34
|
1649.35
|
1649.36
|
1649.41
|
1649.42
|
1649.47
|
1649.48
|
1649.49
|
1649.54
|
1649.55
|
1649.60
|
1649.61
|
1649.62
|
1649.67
|
1649.68
|
1649.73
|
1649.74
|
1649.75
|
1649.80
|
1649.81
|
1649.86
|
1649.87
|
1649.88
|
1649.93
|
1649.94
|
1649.99
|
1650.00
|
1650.01
|
1650.06
|
1650.07
|
1650.12
|
1650.13
|
1650.14
|
1650.19
|
1650.20
|
1650.25
|
1650.26
|
1650.27
|
1650.32
|
1650.33
|
1650.38
|
1650.39
|
1650.40
|
1650.45
|
1650.46
|
1650.51
|
1650.52
|
1650.53
|
1650.58
|
1650.59
|
1650.64
|
1650.65
|
1650.66
|
1650.71
|
1650.72
|
1650.78
|
1650.79
|
1650.84
|
1650.85
|
1650.90
|
1650.91
|
1650.92
|
1650.97
|
1650.98
|
1651.04
|
1651.05
|
1651.10
|
1651.11
|
1651.16
|
1651.17
|
1651.18
|
1651.23
|
1651.24
|
1651.30
|
1651.31
|
1651.37
|
1651.44
|
|
|
|
|
|
|
|
|
|
The
chart below shows how many lengths and widths it took for each of the numbers
above. We see the value 1648.7 shown in red is in column one and row 4 above
and the number of equations is 6 and is shown below with an enlarged red 6 in
column 1 and row 4.
4
|
5
|
4
|
5
|
6
|
5
|
4
|
6
|
5
|
7
|
4
|
6
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
6
|
8
|
5
|
7
|
4
|
6
|
8
|
5
|
7
|
6
|
8
|
7
|
8
|
|
|
|
|
|
|
|
|
|
The total chart was hard to see so the
initial and ending of the chart is only shown above. Be sure to note that there are 13 elements
marked by the blue bar at the beginning and ending. This is beginning to look
like a pretty serious message and it is all done with numbers.
Remember that the 131 numbers above were the
non-repeating numbers from the 1086 total.
Below is the chart of the repeating numbers showing how much duplication
there were for each number. This seems to
be a lesson in numerical patterns. It
was pure luck that 10 were printed in each row which then made 13 rows, leaving
off the 131st number which would have created a double 1 value at
the bottom matching the double 1 at the top.
Highlighted in light blue the box shows the
matching 5 ones in each area.
Across the middle in MS pink shows the step
up from 25 to 26 on the left half and a corresponding step up from 26 to 27 on
the right. Down the middle is the pattern 1-1-1-1-2-3-2-1-1-1-1.
Can
all of these patterns be caused by the basic original data in the lengths,
widths and the regular differences between them? But what if these same patterns show up in
other areas of the pyramid? What if the
surface variations on the coffer have these same types of patterns, and are not
random grinding variations? Isn’t this
just a bit too much for happenstance?
Anybody who can’t see what is going on here is like Snow White without
the kiss from the Prince….a frog…or was it a toad?
We
saw in other articles that “1648.7” was a key number and this exact number is
generated 12 different ways, called equations here. The overall range of the output of the
program in the increment near 1649, is 1647.52 to 1651.44 and occurs in
definite increments with repeating patterns.
As an example using the 12 equations of 1648.7, there are more equations
than there are variables (the eight original lengths and widths) and so one
might be able to solve for a more exact solution to the King Chamber
dimensions.
When
those twelve equations are entered into Mathcad, the software develops an exact
solution with some additional decimals and a similar set of patterns, though
different in several respects. Of particular note, there are still 1086
equations but only 61 separate sums where there were 131 in the previous
system. Further, the maximum number of equations
for a given sum is 40 and it occurs at 1649.61, the average of lengths and double
widths.
The
spreadsheet and printouts list the detailed equations and various results. Basically, the solution is the original model
numbers with 1/400th added to lengths and 1/800th
subtracted from widths.
TN =
412.1425 BN = 412.7925 TS = 411.8825
BS =
412.5325
TE =
206.29875 BE = 206.42875 TW = 206.03875
BW =
206.16875
The
original numbers repeated below for comparison:
TN =
412.14 BN = 412.79 TS = 411.88
BS =
412.53
TE =
206.30 BE = 206.43 TW = 206.04
BW =
206.17
It turns out this is just a training mission
to look at scientific knowledge far beyond what we know currently. I will do my best to explain it on as simple
basis as possible.
Most readers probably are not aware the NIST
(National Institute of Standards and Technology) is a US bureau which produces
the Codata containing the scientific standards every few years. The years cited herein are 1973, 1983, 1998,
2006, 2010 and 2014. Without a good handle on data analysis, this can get
really confusing in short order.
In the prior model, the use of the basic
atomic mass of 1.66053873 x 10^-24 was taken to the 1/128 power and
then multiplied by the square root of 10,000 to get a number of 206.17 from two
different points of view. One rounded up
from 206.1677 and the other rounded down from 206.1755. Even numbers for the
proton, neutron, deuteron and hydrogen masses all develop into numbers
befitting the King Chamber dimensions. After being slapped severely about the
head, it finally occurred to me that the King Chamber might be trying to tell
us something about the basic structure of our universe.
All of the data used herein came from the
Codata for the years mentioned previously.
Never in my wildest dreams did I think much would come of it other than
perhaps a convincing argument that the Pyramid was trying to talk to us
meaningfully.
There has to be enough detail information for
a well-grounded technical person to get what is needed to check it all
out. But 90 percent of the readers can’t
or won’t want to understand those details.
The non-technical people perhaps need to read it with one eye closed.
If
the reader has struggled with technologies in the past, perhaps this Computer
Modeling will make scientific material more interesting and perhaps more
mentally tangible. Please give me a
chance in the next few paragraphs. I think you will find it easy to appreciate.
Perhaps
you faintly remember that Planck’s constant is a fundamental number of great
importance to physicists. It is used to
investigate the very nature of atomic structure. But it is given as 6.6260687652 x 10-34
and who can even visualize such a number.
Perhaps this is why a lot of youth do not go further in science. If they
had a better methodology of studying the number, it might be different.
Let
us take out this frustration on the number by poking at it with the square root
key until it becomes something we can have a good feeling about. In fact, God is said to have created the
world, as we know it in 6 days, so let us poke the key 6 times in relentless
abuse of this number from Satan himself.
For lesser humorists, we are taking the 1/64 root of Planck’s
Constant.
The
result of this action is 0.303097339337785 and let us magically visualize this
in units of cubic feet, being roughly 2/3 foot on an edge. Let us multiply by
1728 to convert this small cube to cubic inches. Now let us take this volume apart and put
each cubic inch in a line and pretend some magician turned them into
centimeters and we want to change them back to inches again, so we divide by
2.54 to get 206.201654478619.
Given
our previous discussion, does this number seem to have connectivity with the KC
widths? The Coffer Computer Model
produced a definition of the cubit at 20.61938194 and the difference between
our magic Planck number and 10 times the cubit is still another significant
number to be explained later. Meantime,
we continue the search for purpose.
Now
if we multiply this 206.20165 number by 8 as if it were one of the widths in
the KC, then we get 1649.61323582895.
This number fits into the summation scheme quite well, and in the basic
printout for the original data, we see that the number 1649.61 has several equations. And
as mentioned just above, this number has the peak number of 40 equations in the
Mathcad solution.
To
make a very long story short enough to retain the interest of most folks, there
is an exact solution that produces this Planck Number in as many decimals as we
know Planck’s constant. Perhaps it
produces a more exact Plank’s Constant than we know. By taking the 1/64th
root of Planck’s constant we get a pseudo-accuracy multiplier and perhaps this
is just the technique the ancients were numerically herding us towards.
Perhaps some technical people will be aghast
at this speculation of fitting into the purpose for the King Chamber system of
numbers. But maybe a few more numbers
that do not depend on anything from the Pyramids will lend some credibility,
particularly as it relates to purpose. Perhaps the pyramid designer wanted us
to discover exactly what I am presenting below.
If
we take just the 1/12th root of Plank’s constant and multiply it by
1000, we see 1.71832243946223,
which seems quite close to numbers we saw in the Coffer Model.
If
we take a similar magical approach to other bewildering numbers from Satan
himself (kidding of course), such as the mass of the proton, neutron, deuteron
and hydrogen atom, we see some interesting phenomena. The mass of the neutron is given as
1.67492716 x 10-24 and again who can visualize this type of number.
If
we again start taking square roots, and this time do it seven times (1/128th
root), we get 0.652003561711447. If we multiply this number simply by the
square root of 100000, we see 206.181629755033.
We
basically take the Satan out of four basic mass numbers in two totally
different equations. In the first
equation, we do exactly as was done to the neutron mass above, namely, take the
square root seven times and multiply by the square root of 100,000. The sum of each of these four numbers is
doubled, as in the King Chamber widths, to give 1649.43988073578.
If
you have been paying close attention, you will see this number is like a logarithm,
having the first part 1649 and the second .439880.
Remember that the scientific concert A from the Coffer Model used the
number 256 x A = 439.8801480. These
results are from the 1998 Codata and have not been altered in any manner
whatsoever. There are no pyramid
measurements or anything else that can be manipulated in this equation.
One
might ask how we are doing with our general scientific progress in recent
decades. The identical equation using
the 1986 Codata gives 1649.4398806, so apparently we are making some progress
in that one more digit of connectivity is established in the .43988014 in 1998 than the .4398806
in 1986.
Earlier
it was stated there were two equations.
The second is very similar, but enough different that it could not be an
accident. This equation simply converts
the masses to something more visual by multiplying by a cube 108
units on a side, or 1024 overall on a volumetric basis.
So
we take 1.6749271613 ( the basic string of digits) from the mass of the
neutron, 1.6726215813 from the proton, and ½ the deuteron and finally the
hydrogen atom and sum these four basic numbers.
Now we punch the square root key only three times (1/8th
root) and multiply this number by the square root of 10 and further multiply by
128 and divide by 1200. These are all
numbers commonly used in the construction of the pyramid and the square root of
10 is obviously the same digits as the square root of 100,000.
The results are .4398805815 where again we see the .439880
appearing using only basic data from the 1998 Codata.
It
appears to be like a magnifying glass for finding relationships in
numbers. One can set the computer to
work trying to come up with a solution for the four particle masses, but with
four unknowns and only two equations, it falls short of the mark at this time. But the effort continues later below.
The basic equations, using mn, mp, deu, and
mh for the mass of neutron, proton, deuteron and hydrogen take the following
form:
(Mn1/128
+ Mp1/128 + [deu/2]1/128 + Mh1/128)x Ö100000x
2 =
=
1649+256x
A/1000
(Mn
x1024+Mp x1024 + (deu/2) x1024 +Mh x1024)1/8
xÖ10 x128/1200 =
=
256x
A/1000
In the case of the first equation the chance
of random occurrence is one in about a million just with our current level of
knowledge on these particle masses. The
chance of random occurrence in the second equation is about one in a
million. Collectively, the chance of
random occurrence is relatively non-existent.
But what if there are two more equations,
each having something to do with 1649 or 256 x A? Could it be the basic solution would provide
massive insight into the fundamental structure of matter? Would this be sufficient purpose to be drawing
our attention in that direction? For
sure it is.
What has been presented here seems ample
reason to pursue some additional research, in my humble opinion.
Those
who want the details can download Mathcad files and Excel spreadsheets with
added details when I get them posted.
How
can it be argued that the basic mass of particles combine in a way to “not be
an accident”, given our current theory of the “big bang”. Notwithstanding that the theory is most
likely “substantially in error”, the ancient intelligence could have provided
us a start towards the benefits of science by establishing a set of units that
almost beg to find relationships. Many
argue that our scientific units of measure have been around for millennia and
one can see it is hard to change this social momentum by its very nature. It is still a marvel to me how we can think
the ancients decided to base the standard meter on the earth polar quadrant
when they were supposed to think the world was flat. Minor details I guess.
The
computer modeling particularly points out how conversion units seem to provide
insight into the pyramid construction and then into basic relationships. Therefore, even if the big bang is somewhat
correct, the units could have been selected to assist in our development of
“the system” at the appropriate time. Is
now the time for you? Is this just
playing with numbers, or do you get the feeling something is going on here?
CONCLUSIONS
It
seems that the Sir Petrie measurements reflect a design criteria and
construction execution of far greater complication than has been previously
anticipated. While it is extremely
likely that subsequent generations may have adopted the Great Pyramid for a
tomb or as a religious monument, its original construction was for a much
greater purpose.
If
it was built in the time period thought by current scholars and built with
common human physical powers, then some guiding spirit or intelligence provided
some very complex oversight. Perhaps Imhotep was just such a genius level
person. Perhaps such folks just happen
routinely in every few millennia. My research
does not address these issues. It stays
with the facts based on mathematics and scientific data. The computer is an essential ingredient.
In
regards to other issues associatively discussed above, if one believes there is
even a slight chance that the pyramid was constructed with intelligent
assistance, it behooves us to get to work trying for a higher level of
understanding.
Jim
Branson
Retired
Professional Engineering Manager
See
also
click
on picture from profile to see full list of a couple dozen other blogs
References
1. CRC Handbook,
Standard Constants Section I
2. Perry’s Handbook of
Chemical Engineering
3. Tompkins, 1971
“Secrets of the Great Pyramid”
4. Petrie, Sir Flinders,
1883 “Pyramids and Temples of Gizeh”
5. Lubicz, Schwaller de,
“Temples of Man”
Research
on Codata (2019)
Below
is an image of the Newton Gravitational Constant for years 1973, 1986, 1998,
2006, 2010 and 2014. Five of the six pieces of data fit a very consistent
mathematical curve. It is only year 2006
(fourth data) that is apparently some type of difficulty. There is Russian
experimental data that suggests the gravitational constant varies even on an
hourly basis and most technical people agree that the precision of this
constant is quite questionable after three digits of precision. And yet the force of gravity is one of our most
important tools for understanding our universe.
The regularity of the data indicates it cannot be just a function of
random error.
It
just happened that when a lot of this work was being done on the King Chamber
of the Great Pyramid, the 1998 Codata was in play and later when the 2006
Codata came out, there was not sufficient suspicion that it was all that
different. In fact, there was no known
way to compare such data. Yes, we knew
the mass of the proton and neutron were different, but no trend was really
apparent.
However,
with the previous work on the King Chamber and the discovery of the links to
electric charge, basic atomic mass and the hyperfine calculation, it became of
interest to see how the basic particle mass interacted with each other.
By
simply adding the results of the 1/128 numbers, the total was a number which
was known from the King Chamber analysis would resolve to a 206.17 type number
and that multiplied by 8 would be a 1649 type number, widely discussed
above. It seemed strange that in the
middle of a ten digit number, here was a precise six digit number. It was very
reminiscent of the old logarithm chart days when you had the mantissa and then
the decimal portion.
But
the decimal portion isn’t just any number.
It is the highly repeated herein number for middle A on the piano of 256
or (2 ^8)x (E -1) = 439.880148. This should not accidentally result in this
number appearing in the result….unless….it was designed to be that way. Could the King Chamber measurements be trying
to call our attention to something far more basic in our universe?
Because
of a lot of other engineering work, business ventures, etc, this effort was
more or less left standing in the closet for over a decade. It wasn’t until early 2019 that other Codata were
substituted into this equation and astounding results developed in the chart
below.
The
data for 1998, 2006, 2010 and 2014 are so minutely changing that they have to
be plotted separately when compared to 1973 and 1986 because those are changing
much greater and in the opposite direction.
A key point is that the 1649.439880 seems to be at the precise bottom of
the curve.
A
second equation was discovered, similar in approach but differing in the 10^-24
portion of the masses for particles. And
the deuteron was not divided by 2. The equation is shown at the top of the image
below. Like the image above, the 1973 Codata is off the page and not
shown. The other five points reflect a
similar shape to the image above. And
again the key comparable number is the 0.256 x (E-1) at 0.439880xxxxx.
It
is abundantly clear that the mass of the nuclei of the universe are related to
something very similar to the middle “A” acoustic note on the piano. And it reversed near 1998 and now is on a
fairly gentle slope upward, but a definite mathematical function. The quote below offers some interesting ideas
about historical thinkers.
The ancient Greek philosopher and
mathematician Pythagoras first theorized that the stars and planets moved
according to mathematical equations which corresponded to musical notes and
thus produced a symphony, the "music of the spheres." The concept
persisted. Shakespeare referenced it in The
Merchant of Venice, Act V scene I:"...There's not the
smallest orb which thou behold'st But in his motion like an angel sings...."
Johannes Kepler's Harmonics
Mundi (1619) discusses it. Babcock used the reference in 1901 in
his popular hymn, This
is My Father's World, in the line, "all nature sings and
'round me rings/ the music of the spheres."
In 1999, NASA and MIT determined a super massive black hole in the Perseus Cluster sound a B-flat, albeit one too low for human ears. In a 2006 experiment, Greg Fox determined that orbits of celestial bodies could produce (through manipulation) sound. Thus modern thinkers have proven Pythagoras and Kepler correct.
In 1999, NASA and MIT determined a super massive black hole in the Perseus Cluster sound a B-flat, albeit one too low for human ears. In a 2006 experiment, Greg Fox determined that orbits of celestial bodies could produce (through manipulation) sound. Thus modern thinkers have proven Pythagoras and Kepler correct.
The
mn73, mp73 etc all contain 10^(-24) and so the positive 10^(24)
simply takes them out of the equation and just uses the digits. If we take out
the 128/1200 the results are all become KC widths at 206.19. (average width
206.2325)
There
no doubt is a substantial improvement of measuring precision from 1973 to 1986
and therefore there may be some laboratory error in those data. But there is no
doubt that the values were coming down prior to 1998 and started a reversal
upward rather suddenly. The curve from
2006 to 2014 is very slight and almost appears as a straight line, but it is
not.
The
four equations below finally provides a result in line with the 1998 Codata,
shown in the definition phase (:=) of the Mathcad model. The first equation is
unchanged from above. The second
equation took out the ratio 128/1000 and worked with the KC width at 2.0619 and
doubled it to a KC length at 4.1238 (/100).
If the value is left unchanged, some of the results are only good to
seven digits and not much better than taking the equation totally out of the
model. The fourth equation is purely
based on what other work developed regarding the ratio of the most abundant
wavelengths of hydrogen which seems to use the 1.3125 squared as the basis for
all those wavelengths.
The
first two equations are far too similar to be accidental to six digits. The
third equation seems to indicate there are some types of corrections for our
particular solar system. The primary number is 2.109143364 x pi = 6.62609299
and are the digits of the Planck / pi number but having no measurements
involved. The complex solution for this number is mind numbing complicated
below. The earth-sun distance is also a
pure number and not a measure of the distance, even though it is the correct
distance with the decimal between 5 and 7 at the end.
Below
is the complex solution for the Planck/ pi –like equation just as an
illustration. It has to be wrapped three times to get it on one image even with
fine print. Copy it and zoom it up in
your photo software if you want to examine it more carefully.
It
looks like mass is not a “thing”. You
can’t keep carving things up and finally get down to a more basic
particle. Mass is more like a vibration
that imparts mass to basic particles.
One must keep in mind that the density of a basic nucleus is something like
(1.67 * 10^-27 kg) * (1.22
* 10^44 m^-3) or 2.04 x 10^14 gr per cubic
centimeter
The neutron weighs about 1800 times as much as the electron,
but the electron is about 1/1000th the radius of a nucleus, so that
makes it much denser than a neutron or proton since the volume is related by
the cube of the radius.
The density of a white dwarf star such has Sirius B is
thought to be 10^4 to 10^7 gram /cubic centimeter and
therefore is by far less dense than a nucleus.
Whatever is responsible for creating the mass of various particles of
matter, appears to like small things much better than large. The primary difference is the distance
between objects. The atomic makeup has
the nucleus at about 10^-15 meter and the electron 10^7
times that for its orbit. That means a
lot of space of near zero regular mass.
The solar system likewise has a lot of space between planets and of
course the galaxy has even more space between star systems. With the precision of nuclear particle
masses, there must be some system for administering the mass. The message of the King Chamber is that this
system can be analyzed.
The
plot below is for the Codata 1986 – 2014 and 1973 is far off the top of the
page.
Why
Have a Pyramid Relay Station
An
advanced civilization may want to communicate with another advanced civilization
that exists behind the center of the Galaxy from their location. The type of communication would be
instantaneous and not electro-magnetic.
This would parallel the Einstein suggestion of worm holes and may be able
to send and receive holograms for more thorough transfer of ideas and features.
The image below shows a potential layout and not representative of Earth’s
location or the advanced civilizations.
The
image below is just an example of the type of stars which may be visible from
the north face of the Pyramid and those from the south face. The north face “air shafts” from the King and
Queen Chambers cross in a thousand feet or so and spread out at 7.133333
degrees. The south face “air shafts”
from the King and Queen Chambers spread out at 6.755555 degrees toward the
southern hemisphere visible from that face of the pyramid.
Just
as we would now send a technical person to backward civilizations in Africa or
perhaps the Amazon jungle for specific gains for our relatively advanced
civilization such as space launch communications, advanced people that look
like us could fit into backward civilizations, perhaps as locally accepted
gods. If the person is going to be there
a long time, he would probably marry and even have children. He would direct the natives as to how to
build a communication system and even perhaps call it a tomb for himself. Telling the natives too much could end with a
trip to the burning at the stake as a witch.
Just as there are now laws against forcing backward civilizations into
modernization, people from distant star systems could have been under the same
regulations.
There
never was any intention for the natives to get inside the Great Pyramid. The people who knew how it worked sat in the
temple by the Nile connected acoustically to the base of the Pyramid on the
east side thru the causeway. It is
likely the Pyramid gave off a loud sound and the earth-based users needed some
distance in separation to receive and transmit their signals.
The
orientation of the Giza Pyramid Complex and that of the Temple at Luxor are
almost identical and shaped like the Constellation Orion, particularly if one
uses the Horsehead Nebula instead of the nearby star. The layout is designed to attract your
attention to Orion and then the detail of the layout indicates the Horsehead
Nebula.
Jim
Branson
Retired
Professional Engineering Manager
See
also
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