APPROACH OF THE PRECISION
a) Scattering of sampling
The sampling is the corner stone of the geometric reduction. Its scattering
from one night to an other influences directly on the quality of the final
measure. The following table summarizes 17 nights of the first semester
2002 with two optical configuration.
Sampling
Clavé+VP
|
Sampling
Meade+VP
|
0.38185
|
0.43503
|
0.38191
|
0.43503
|
0.38207
|
0.43575
|
0.38211
|
0.43608
|
0.38220
|
0.43485
|
0.38256
|
0.43466
|
0.38265
|
-
|
0.38283
|
-
|
0.38289
|
-
|
0.38294
|
-
|
0.38298
|
-
|
0”38245 +/-0”0004
|
0”43523 +/-0”00055
|
F=3020 mm
|
F=2654 mm
|
b) internal scattering
I use this indicator provided by my software
to estimate the global quality of a set of images and to reject it if necessary.
One will note that the population of the histograms
is constituted of double stars of all sorts until the extreme detection
limits (magnitude, separation) and that the captures have been done with
several installations.
c) Scattering of the observations
A more classic approach consists to estimate the dispersion
of each night in relation to the final measurement. The source of the histograms
is a set of 41 couples visited at least on two occasions and on which a
complete measure has been done.
90% of the measures are less scattered than 0°5.
3 tight and undersampled couples are distinctly aside (1°5,
1°9 and 3°6). They don't appear on the graph for reasons
of readability but enter in the calculation of the histogram surfaces
as well as in the computation of the mean dispersion that is equal
to 0°4.
The median value is of 0°2.
|
|
70% of the measures are less scattered
than 0"04.
|
|
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