Some preliminary results from a least squares fit to the largest sector gives an interesting answer. John Kinsella, a whizz with MATLAB, did a least squares fit to find the centre (xc, yc) and radius (R) of the 37 holes (xi,yi) in sector S3. I downloaded the measurements used in the BHI paper from
https://dataverse.harvard.edu/file.xhtml?persistentId=doi:10.7910/DVN/VJGLVS/WIQJHP&version=3.0
John used a gradient method (Gauss-Newton) to minimise the sum of the squares of (xi -xc)^2+(yi-yc)^2-R^2 wrt xc, yc & R.
Results using optimal xc, yc, R:
mean of angles in degrees: 1.00577.
St dev of angles in degrees: 0.0929292.
R: 77.3073
To me that look like 360 holes round the circumference. The SD (variance) is quite large which reflects the imperfect marking out and drilling the holes.
We need to do a bit more works testing these results against the other sectors.
The inter-hole angles based on the calculated centre are;
Angles in degrees:
0.97
1.08
1.02
0.90
1.01
0.94
0.98
1.04
1.22
0.91
1.04
0.88
1.07
1.07
1.07
0.95
0.98
1.07
1.02
0.95
1.14
0.91
1.09
0.90
1.07
0.96
1.07
0.96
1.07
0.89
1.19
0.83
1.06
0.97
1.10
0.84
Edited By David Tocher on 18/10/2021 19:44:59