37
kg body
re given
st hours
Tests of coordinatographs of A7 and A8 autographs indicated standard deviations of unit weight of
about 0.03 mm. The regular errors mentioned were generally smaller than their tolerances, derived and
expressed in terms of confidence limits on the level 5 per cent. The measurements and computations were
made by J. Talts, MSE.
ferences
>pendix.
tion (b).
1 in the
nce and
ion and
tigation
alcohol
l F-test.
ially.
imately
»compa
tere less
ohol in-
setting
part in
f
Le mean
Ldicates
Photo-
3r tests
plotted
ind the
rotated
points
wording
)h, i.e.,
or less
ht be a
lotting
model.
Reference 4.2:1. Hallert, B.: Test Measurements in Comparators and Tolerances for Such Instruments.
Photogrammetric Eng. March 1963.
4.3 The Accuracy of the Elements of the Exterior Orientation after Double
and Single Point Resection in Space
The elements of the exterior orientation are not generally of primary interest in ordinary photo
grammetric work, however there are cases when these elements and their accuracy are particularly
important as in connection with tests of other data such as horizon camera measurement, radar distance
determination, etc. The accuracy of the elements of the exterior orientation is dependent on the accuracy
of all the operations of photogrammetry mentioned previously including the elements of the interior
orientation. Applying the principles of references 4.3:1 and 4.3:2 and the principle of compensation in
particular, a complete derivation of expressions for accuracy of the elements of exterior orientation of
approximately vertical photographs after double and single point resection in space has been made.
The number and location of the control points must be given. In the formulas following a minimum
of control is assumed, i.e., for the double point resection in space seven parameters (two control
points in planimetry and three in elevation) and for the single point resection in space six parameters.
The standard errors of the elements (with some minor approximations) are as follows:
In a similar way, the standard error of the direction (azimuth) of the base can be determined. We find
s f =
}'
h 2 / 5 1 3h 2 \ 28 , 2
b 2 [W + J 2 + 4# ) + W s °