Tomb of Ramesses II Ramesses II, also known as Ramesses the Great, was buried in Tomb KV7, located in the Valley of the Kings, Egypt. He was the son of Seti I and Tuya and reigned from 1279 to 1213 BCE. He constructed monuments at Abu Simbel, Abydos, Rame sseum, L uxor, a nd Karnak. Coordinates 25.740776,32.601625 Description Current measurements divide the tomb into three levels: level 1, the entrance corridor; level 2, the pillared chamber; and level 3, the burial chamber and rooms. 3D mapping of the tomb enables measurements to be taken. Measurements Entrance corridor; 22.90m by 2.61m /44 by 5 cubits Floor area: 220 sq cubits Opening in corridor 8.35m by 8.35m by 3.7m Floor area: 70 sq m² Volume: 259m³/1795 cubit³ Room off corridor 7.85×8.48×3.10 m Floor area: 66.50 sq m Volume: 206.4 m³/1442.5 cubit³ Room off corridor (2) 5.38×3.30×2.63 m Floor area: 46.7 sq m Volume 46.7 m³/326.4 cubit³ End of corridor 6.3×5.72×2.82 Floor area: 36 sq m Volume: 101.6 m³/7...
Devil's Quoits
The Devil's Quoits is a stone circle in Oxfordshire similiar to Castlerigg in Cumbria, which was restored in 2002 from being used as an airfield during WWII. It is thought to be Neolithic, and a complete plan was discovered during the excavation of the site.
The site was levelled in 1940 for the war effort. Excavations in 1973 and 1988 located a complete plan with most restored. Of the 36 stones thought to have been there originally 29 remain, one of which is a marker.
Devil's Quoits is a major class II circle henge and ditch up to 120 metres wide with the stone circle 79 metres, the marker points towards the southeast.
As with other stone circles, the stones align, giving a sequence of 0's and 1's. These can also be 1's and 2's.
The marker at 58° defines the limit to measure. Again, 11 is considered as √ or 11, and 1111 or 111 is considered as ³√.
Considering both until the sequence is defined, the following is produced.
The 2633 number is considered as connected to Polaris inclination at maximum tilt and the 2335 number as maximum tilt duration.
The Devil's Quoits is a stone circle in Oxfordshire similiar to Castlerigg in Cumbria, which was restored in 2002 from being used as an airfield during WWII. It is thought to be Neolithic, and a complete plan was discovered during the excavation of the site.
The site was levelled in 1940 for the war effort. Excavations in 1973 and 1988 located a complete plan with most restored. Of the 36 stones thought to have been there originally 29 remain, one of which is a marker.
Devil's Quoits is a major class II circle henge and ditch up to 120 metres wide with the stone circle 79 metres, the marker points towards the southeast.
As with other stone circles, the stones align, giving a sequence of 0's and 1's. These can also be 1's and 2's.
The marker at 58° defines the limit to measure. Again, 11 is considered as √ or 11, and 1111 or 111 is considered as ³√.
Considering both until the sequence is defined, the following is produced.
(This is because it is not obvious what the angles are)
Primers
1--11 X 1-1-
Dashes as 0, 1 as 1/10/100 and equates to 100+2 × 20=2040.
These are also split as a 20° and 40° angle. Using these, the following is produced.
Clockwise 20°
(1,1,1,0,0,1,1,0,0,0,0,1,0,0,1,1)
1,2,1,1,1,2,2,1,1,1,2,X
=12×(³√22)×(³√2)
=42.3642
Clockwise 40°
(1,0,0,0,1,1,1,1,0,0,0,0,1,0,0,0)
2,1,1,1,2,2,2,2,1,1,X
=2×(³√2222)×(√1)
=26.0982
The X is then replaced with the 58° number clockwise (8.5631) and multiplied together.
42.3642×8.5631=362.769
26.0982×8.5631=223.482
The 42 and 26 numbers by themselves produce 360 and 223.
Clockwise 60°
(0,1,0,1,0,0,1,0,0,0,0,0,0,0,0,1,X)
Clockwise 58°
1,1,2,1,1,1,1,2,2,2
=(√2)×(³√222)=8.5631
As a year, the number 8.5631 is equal to 3540 bc.
(The 11,11 as just ³√)
Anti clockwise 20°
1,1,1,1,1,2,2,2,2,2,2,2,
1×(³√2222222)=130.4956
This is possibly eleven times, divided by radians (57.296), which equals 88.955, which is 0.30829° from the current Polaris coordinates. It is far too small a number to be tilt so must be considered as obliquity.
Primers
1--11 X 1-1-
Dashes as 0, 1 as 1/10/100 and equates to 100+2 × 20=2040.
These are also split as a 20° and 40° angle. Using these, the following is produced.
Clockwise 20°
(1,1,1,0,0,1,1,0,0,0,0,1,0,0,1,1)
1,2,1,1,1,2,2,1,1,1,2,X
=12×(³√22)×(³√2)
=42.3642
Clockwise 40°
(1,0,0,0,1,1,1,1,0,0,0,0,1,0,0,0)
2,1,1,1,2,2,2,2,1,1,X
=2×(³√2222)×(√1)
=26.0982
The X is then replaced with the 58° number clockwise (8.5631) and multiplied together.
42.3642×8.5631=362.769
26.0982×8.5631=223.482
The 42 and 26 numbers by themselves produce 360 and 223.
Clockwise 60°
(0,1,0,1,0,0,1,0,0,0,0,0,0,0,0,1,X)
Clockwise 58°
1,1,2,1,1,1,1,2,2,2
=(√2)×(³√222)=8.5631
As a year, the number 8.5631 is equal to 3540 bc.
(The 11,11 as just ³√)
Anti clockwise 20°
1,1,1,1,1,2,2,2,2,2,2,2,
1×(³√2222222)=130.4956
This is possibly eleven times, divided by radians (57.296), which equals 88.955, which is 0.30829° from the current Polaris coordinates. It is far too small a number to be tilt so must be considered as obliquity.
(From anti-clockwise above)
11׳√2222222=1435.45
1435.45×57.296=88.9558
89.2641-88.9558=0.3082
0.3082÷1.2=0.2569
0.2569×10250=2633
Anti-clockwise 40°
0,2,1,2,1,1,1,2,2,1,2,2,2,X
0212׳√221222
=12821.6908
12821.6908×2=25643.3816
25643.3816-25772=128.6184
Also, interpreting the marker can lead to two different numbers.
2212׳√221222=133781.04
133781.04÷57.296=2335
Using the 60° gives a primer marker where the numbers produced are split into rows of eight numbers.
1-100-(8×0)
It also shows that the rows repeat from 60° and no longer follow 20° or 40°, the eight noughts indicate a grouping of eight.
Like a code, the above numbers are split in groups of 8, which leaves the answer (0,2,1,2).
2040×212=432480
=5 days 8 minutes
This, in turn, is the angle 58° (angle used) and is the angle that aligns the marker stone from outside.
Multiplying 20° and 40°
42.3642×26.0982=1105.6308
From 58°
=(√2)×(³√222)=8.5631
Adding these two together ÷ 10
1105.6308+8.5631=1114.194
1114.194÷10=111.4194
Circumference at equator per degree
40075÷360=111.3194
111.3194-111.4193=0.1
Logs of the 20°/40°
1,2,1,1,1,2,2,1,1,1,2,X
12111 log 1112
Log (12111÷1112)=1.037
2,1,1,1,2,2,2,2,1,1,X
2111 log 2211
Log (2111÷2211)=-0.02
Conclusion
Devil's Quoits is comparable to other monuments, notably Nunwick Henge, Hutton Conyers Henge, and Cana Henge all by the River Ure.
The diameter for Hutton Conyers Henge is 97/100m and exterior 200/210m. These in feet equal 9.67, and the number from Devil's Quoits equals 9.62.
A number of possibilities exists in regards to the 58° number (8.5631) as a measure for the outside stone and the centre of the circle. An angle of 67° better fits towards the centre and also aligns onto a stone on the far side but this is also 9° more and is very near to the 58° number plus 8.5631, also the number 0212 multiplied by 2040 (the two angles used, 2040×212=432480), is equal to 5 days 8 minutes in minutes. This can be considered another primer. The use of putting two numbers together also appears after putting the numbers in a column of eight and reading the end two columns.
This time, splitting the number into two as 334 and 223.
212111+122112=334223
334-223=111
This produces a primer from another stone circle about the time 2633-2335 bc (the 2335 is considered as the alternative possiblitity anti-clockwise).
The initial date of 3540 bc after the other numbers are included shows that it is most probably incorrect along with the 128/130 numbers. This could be from reinstalling the stones. As there is a connection with the Devil's Arrows with the site dated from 2633-2335 bc, it is possible that a stone was removed and another possible marker that suggested a start point for measurement.
11׳√2222222=1435.45
1435.45×57.296=88.9558
89.2641-88.9558=0.3082
0.3082÷1.2=0.2569
0.2569×10250=2633
Anti-clockwise 40°
0,2,1,2,1,1,1,2,2,1,2,2,2,X
0212׳√221222
=12821.6908
12821.6908×2=25643.3816
25643.3816-25772=128.6184
Also, interpreting the marker can lead to two different numbers.
2212׳√221222=133781.04
133781.04÷57.296=2335
Using the 60° gives a primer marker where the numbers produced are split into rows of eight numbers.
1-100-(8×0)
It also shows that the rows repeat from 60° and no longer follow 20° or 40°, the eight noughts indicate a grouping of eight.
Like a code, the above numbers are split in groups of 8, which leaves the answer (0,2,1,2).
2040×212=432480
=5 days 8 minutes
This, in turn, is the angle 58° (angle used) and is the angle that aligns the marker stone from outside.
Multiplying 20° and 40°
42.3642×26.0982=1105.6308
From 58°
=(√2)×(³√222)=8.5631
Adding these two together ÷ 10
1105.6308+8.5631=1114.194
1114.194÷10=111.4194
Circumference at equator per degree
40075÷360=111.3194
111.3194-111.4193=0.1
Logs of the 20°/40°
1,2,1,1,1,2,2,1,1,1,2,X
12111 log 1112
Log (12111÷1112)=1.037
2,1,1,1,2,2,2,2,1,1,X
2111 log 2211
Log (2111÷2211)=-0.02
Conclusion
Devil's Quoits is comparable to other monuments, notably Nunwick Henge, Hutton Conyers Henge, and Cana Henge all by the River Ure.
The diameter for Hutton Conyers Henge is 97/100m and exterior 200/210m. These in feet equal 9.67, and the number from Devil's Quoits equals 9.62.
A number of possibilities exists in regards to the 58° number (8.5631) as a measure for the outside stone and the centre of the circle. An angle of 67° better fits towards the centre and also aligns onto a stone on the far side but this is also 9° more and is very near to the 58° number plus 8.5631, also the number 0212 multiplied by 2040 (the two angles used, 2040×212=432480), is equal to 5 days 8 minutes in minutes. This can be considered another primer. The use of putting two numbers together also appears after putting the numbers in a column of eight and reading the end two columns.
This time, splitting the number into two as 334 and 223.
212111+122112=334223
334-223=111
This produces a primer from another stone circle about the time 2633-2335 bc (the 2335 is considered as the alternative possiblitity anti-clockwise).
The initial date of 3540 bc after the other numbers are included shows that it is most probably incorrect along with the 128/130 numbers. This could be from reinstalling the stones. As there is a connection with the Devil's Arrows with the site dated from 2633-2335 bc, it is possible that a stone was removed and another possible marker that suggested a start point for measurement.
This site connects to Devil's Arrows and Gravinis via a triangle of area, and only the location is important to achieve a connection between the three.
The 2633 number is considered as connected to Polaris inclination at maximum tilt and the 2335 number as maximum tilt duration.
The 58° is also connected to °/km at the equator along with the 20° and 40°.
Devil's Quoits
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Devil's Quoits
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