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We experienced in the Netherlands, as in some other countries that the great advantage
of block adjustment, carried out by either method lies in the high relative precision which
is obtained. Since this precision of short distances is in general in cartography more
important than the precision of the absolute position of a point, it may be expected that
this easy solution of the block adjustment will make aerial triangulation acceptable in
many cases where at present only ground survey was used for the determination of control
points in each pair. We think here in particular of large scale mapping for cadastral and
similar purposes.
In addition to the development of block adjustment we can mention this time in the
Netherlands national report also important contributions in the improvement of the
triangulation operation itself.
The first regards analytical radial triangulation which has now been in regular use in
the Netherlands for over 30 years with radial triangulators Zeiss and De Koningh. From
the instrumental point of view we draw the attention to the new Wild radial triangulator
after the design of Prof. R. Roelofs which found its definite from during the period, covered
by this report. Without any doubt this instrument can be considered as an improvement
compared with the older types, which after the second World War did not come back
on the international market.
The use of the method of analytical radial triangulation will be furthered also by a new
method of computation developed in the I.T.C. by F. Ackermann and published in the
first Congress number of Photogrammetria Volume XVI pages 81-90. The principle of
the method is that he does not carry out an adjustment of the directions before computing
coordinates but applies the least squares adjustment directly to the coordinates, with the
possibility of introducing such simplifications as are in accordance with the required
precision.
D. Eckhart of I. T.C. has programmed this computation for the Stantec Zebra computer
and for similar ponchtape machines. Roelofs will present a paper in Commission III
informing the Congress about the results, obtained with the radial triangulation of a block
to which were applied the Ackermann computation and the I.T.C. Jerie block adjustment.
I consider both these refinements of the classical analytical radial triangulation to be
very important since we can expect a more regular use of camera orientation equipment
for the determination of the inclination of the optical axes. It will be possible to determine
in the negatives the isocentre and the nadir point. This will enable us to reduce the con-
stant errors in the directions to absolutely negligible amounts. This means that we can
have the full benefit of the high precision of this method of measurement, comparable
with that of the aerial triangulation in space. In all cases in which the photogrammetric
map production needs only planimetric coordinates, the analytical radial triangulation
with the modern means and block adjustment will become of the greatest importance.
There are many such cases as for instance for cadastral maps and for all those projects,
for which there is a discrepancy between the requirements of precision for planimetry and
for heights to such an extent that the only economical solution is to determine the heights
by normal ground survey. Irrigation and drainage projects are important examples of
this situation.
A further contribution to the development of aerial triangulation is given by Ir. C. M. A.
v. d. Hout, Chief Photogrammetrist of the Survey Department of the Ministry of Transport
and Waterstaat and part-time lecturer in analytical aerial triangulation at the I.T.C.
Van den Hout developed a solution for the well-known problem which gives final results
with a very small number of iterations, even in the case of mountainous terrain, combined
with rather large inclinations of the optical axes. This method can be applied furthermore
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