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In order to prevent the effects of gross errors we can consider
that the randon variable t= [(n-2d)/(n-1-d2)}”*, (n is twice the
number of models)
is a Student one with n-2 degrees of freedom.
The outliers should be those values beyond the values of -
Student's distribution for a spitified level of significance;
‘for example a=0.001. In this case and for photogrammetric -
blocks {nD 120) the test value for rejection is 3.29, that is
the Students distribution becames à normal one.
.Thé method has beén‘applied to a 4 strip,
105 models block, -
photoscale 1:30000.. For the functions Ga and Gp 105x2 devia-
tions have been computed. The mean and the standard deviation
are mg=0.00032 mm, sq-0.008 mm. All the values appear multi-
plied by 500. From the.distribution graph we can see that the
deviations are normally distributed.
From sg,
the standard deviation of unit weigth for the measu-
rements of photocoordinates of. fiducial marks is sa/2=0.004 mm.
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