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قراءة كتاب The Solution of the Pyramid Problem; or, Pyramid Discoveries With a New Theory as to their Ancient Use

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The Solution of the Pyramid Problem; or, Pyramid Discoveries
With a New Theory as to their Ancient Use

The Solution of the Pyramid Problem; or, Pyramid Discoveries With a New Theory as to their Ancient Use

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دار النشر: Project Gutenberg
الصفحة رقم: 5

 3

183
 48 AC
CH    9
   4 }  20 180
 80 EA
AY  35
 12 }    3 105
 36 EU
FE  84
 17 }    1  84
 17 NZ
ZA  12
   5 }  12 144
 60 CY
YZ    3
   1 }  48 144
 48 CA
AY    5
   1 }  36 180
 36

The above connected natural numbers multiplied by eight become

R.B. cubits. R.B.C.
(Thus, BY  48 × 8 =  384.
GX 144 × 8 = 1152).


§ 2. THE ORIGINAL CUBIT MEASURE OF THE GIZEH GROUP.

Mr. J. J. Wild, in his letter to Lord Brougham written in 1850, called the base of Cephren seven seconds. I estimate the base of Cephren to be just seven thirtieths of the line DA. The line DA is therefore thirty seconds of the Earth's Polar circumference. The line DA is therefore 3033·118625 British feet, and the base of Cephren 707·727 British feet.

I applied a variety of Cubits but found none to work in without fractions on the beautiful set of natural dimensions which I had worked out for my plan. (See table of connected natural numbers.)

I ultimately arrived at a cubit as the ancient measure which I have called the R.B. cubit, because it closely resembles the Royal Babylonian Cubit of ·5131 metre, or 1·683399 British feet. The difference is 1/600 of a foot.

I arrived at the R.B. cubit in the following manner.

Taking the polar axis of the earth at five hundred million geometric inches, thirty seconds of the circumference will be 36361·02608—geometric inches, or 36397·4235 British inches, at nine hundred and ninety-nine to the thousand—and 3030·0855 geometric feet, or 3033·118625 British feet. Now dividing a second into sixty parts, there are 1800 R.B. cubits in the line DA; and the line DA being thirty seconds, measures 36397·4235 British inches, which divided by 1800 makes one of my cubits 20·2207908 British inches, or 1·685066 British feet. Similarly, 36361·02608 geometric inches divided by 1800 makes my cubit 20·20057 geometric inches in length. I have therefore defined this cubit as follows:—One R.B. cubit is equal to 20.2006 geo. inches, 20·2208 Brit. inches, and 1·685 Brit. feet.

I now construct the following table of measures.

R. B. CUBITS. PLETHRA OR
SECONDS.
STADIA. MINUTES. DEGREES.
60 1
360 6 1
3600 60 10 1
216000 3600 600 60 1
77760000 1296000 216000 21600 360

Thus there are seventy-seven million, seven hundred and sixty thousand R.B. cubits, or two hundred and sixteen thousand stadia, to the Polar circumference of the earth.

Thus we have obtained a perfect set of natural and convenient measures which fits the plan, and fits the circumference of the earth.

And I claim for the R.B. cubit that it is the most perfect ancient measure yet discovered, being the measure of the plan of the Pyramids of Gïzeh.

The same forgotten wisdom which divided the circle into three hundred and sixty degrees, the degree into sixty minutes, and the minute into sixty seconds, subdivided those seconds, for earth measurements, into the sixty parts represented by sixty R.B. cubits.

We are aware that thirds and fourths were used in ancient astronomical calculations.


The reader will now observe that the cubit measures of the main Pythagorean triangle of the plan are obtained by multiplying the original 3, 4 and 5 by 360; and that the entire dimensions are obtained in R.B. cubits by multiplying the last column of connected natural numbers in the table by eight,—thus—

R. B.
CUBITS.
DC 3 × 360 = 1080
CA 4 × 360 = 1440
DA 5 × 360 = 1800

or,

NATURAL
NUMBERS.
R. B.
CUBITS.
DC 135 × 8 = 1080
CA 80 × 8 = 1440
DA 225 × 8 = 1800

&c., &c.
(See Figure 5, p. 18.)

According to Cassini, a degree was 600 stadia, a minute 10 stadia; and a modern Italian mile, in the year 1723, was equal to one and a quarter ancient Roman miles; and one and a quarter ancient Roman miles were equal to ten stadia or one minute. (Cassini, Traite de la grandeur et de la Figure de la Terre. Amsterdam, 1723.)

Fig. 5


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