On tis web page, the ground proofing of the 3D scenery of Calanais I site within Stellarium is progressed from the ground proofing on March 31st 2024. On March 31st 2024 the azimuth difference was found to be 0 +/- 0.01deg, which is equivalent to around 0 +/- 3sec.
A few levels might need to be reiterated:
These three levels are hopefully enough to get a good South
viewing skyline (from the end of the avenue: near stone 8 and 19).
More rotations/transformations could be needed, but that cannot be
determined with the present camera location.
On April 28th 2024 some 9 relevant photos were taken (by E. Rennie)
to record the Moon going over/through the Calanais I site. These photos
are being used to ground proof the Calanais I 3D scenery in Stellarium for the three mentioned
levels.
Here is an overview of the photos used in this evaluation:
Iterations from initial 3D scenery |
||||||||||
1st* |
2nd |
3rd |
4th |
5th |
6th |
7th |
8th |
9th |
||
230505 |
230817 | 230818 | 230818-2 | 230818-3 | 230818-4 | 230821 |
V13 |
V14 |
||
Start |
RotVert
[deg] |
0 |
-0.184 |
-0.184 | -0.184 | -0.184 | -0.184 | -0.184 | 0.013 |
-0.055 |
RotEW [deg] |
0 |
-0.118 |
-0.088 |
-0.088 | -0.088 | -0.088 | -0.088 | -0.088 | -0.088 | |
TransEW
[cm] |
0 |
0 |
0 |
0 |
-30 | -30 | -30 | -30 | -30 |
|
Transvert
[cm] |
0 |
-44 |
-44 | -20 |
-20 | -7 |
-7 | -7 | -7 |
|
TransNS
[cm] |
0 |
0 |
0 |
0 |
0 | +18 |
0 |
0 |
0 |
|
Proposed | RotVert
[deg] |
-0.184 |
+0 |
+0 |
+0 |
+0 | +0 | +0.197 |
-0.068 |
-0.004 |
RotEW [deg] |
-0.118 |
+0.03 |
+0 |
+0 |
+0 | +0 | +0 | +0 | +0 |
|
TransEW
[cm] |
+0 |
+0 |
+0 |
-30 |
+0 |
+0 | +0 | +0 | +0 |
|
Transvert
[cm] |
-44 |
+0 |
+24 |
+0 |
+13 |
+0 | +0 | +0 | +0 |
|
TransNS
[cm] |
+0 |
+0 | +0 | +0 | +18 |
-18 |
+0 | +0 | +0 |
We have been able to position the 3D laser scan properly within the 3D scenery and the Moon's path. The accuracy is around 1arcmin, which is close to the accuracy of the 3D laser scan (0.5arcmin). No major improvement in precision looks to be possible.
The best sequence of adjustments, by reducing interdependencies, of rotations and transforms is: