ations and the Standarı
ransfer and the azimuth
point triangulation)
ang
cases and visua]
ized in
es Af and Mg, the other
indicated in fig. 3a onl
ty made in The Neth
of 1600 m.
r-tilt and y-tilt Were as.
y,
et
of the ground along the
besides the profile along
of the chain of Thombs,
"lines, arbitrarily chog
' only nadir point trian-
tical scale of the ground
t of the diagrams 1.7,
raphs, flying height and
figure. The topography
to caracterize the topo-
it in hundreds of meter;
parison — the standard
are derived in Appendix
n:
rs Af and Aa, in scale
s "g and m, in spatii
an average topography
ictor up to 1.0 they con-
are somewhat larger.
With standard (acciden-
of accumulation of sys
hat the really occurring
nree times the standard
nd azimuth transfer às
1 even for hilly country
continue to be generally
tor of 3.0 (fig. 8 and 9).
course the observation
' a radial line is, on t
line being greater. Tlis
the angular coverage of
so much the more suitel
camera in the examples,
| ih a standard error of 0.°75-1
3
+ 1-9. As a wide angle camera was chosen (fig. 1, 2, 4, 6, 8) a camera with focal length
id 100 mm, picture size s — 180 X 180 mm?, implying a lens angle (across diagonal)
d 104°— which, with a view to application for radial triangulation, is about equiva-
: (to a camera, f = 6 inch, s = 9 X 9 inch2, a = 93°, Super wide angle cameras are
Jen ptedly the answer for the mapping of vast areas of underdeveloped country [8].
pe examples (fig. 9, 5, 7, 9) was assumed a camera, f = 88 mm (3,5 inch),
930 X 230 mm? (9 X 9 inch?), a — 123^, which is equivalent to a camera with
lee lens [8], f = 70 mm, s — 180 X 180 mm?, a — 122*.
Meanwhile it is evident from fig. 1-7 that the difference in accuracy of the transfer
ıf scale or azimuth between wide angle and super wide angle cameras is hardly felt in
he types of terrain assumed in these examples; it is easily understood that it must be
suh more evident in more mountainous country ; see fig. 8 and 9. Nevertheless the
apr wide angler is still to be preferred in view of the smaller number of rhombs in a
dain of certain length.
The flying height was chosen such as to produce pictures on a scale 1 : 60.000; this
pans a flying height of 6000 m for wide angle cameras or 5280 m for super wide angle
meras. An exception is fig. 1 where the flying height was assumed to be 4000 m to
I roduce a picture scale 1 : 40.000, à scale which has been widely used in the past for
mall scale mapping. The great improvement in recent years of the o
amera lenses however, tends to substitute this scale by the more econo
it1:50.000 to 1 : 60.000.
The x- and y-tilts ¢ and «o, represented in fig. 3a (with which correspond an
werage total tilt à = 33’ and a maximum of 54’) and referring to a routine photo-flight
iy the K.L.M., were obtained from a spatial triangulation of the strip. These values
my be considered representative for the precision in photo-flying obtainable nowadays
i altitudes of 4000 of 6000 m provided that an appropriate aircraft with auto-pilot is
md, while the crew is experienced in photo-flying and especially instructed about the
importance of small tilts. It is a matter of fact that present day air photography only
aeptionally shows tilt values of more than 1° [9]. From the numerical examples
lustrated in fig. 1-7 it is evident that this is quite adequate for principal point trian-
mlation of flat or hilly country.
ptieal quality of
mic smaller scales
For more mountainous country or when higher accuracy is required, nadir point
mangulation is to be used.
To locate the nadir point on the photograph the cameratilt must be known. There
ue various methods of tilt determination; methods which us
ie flight and methods which only use the pictures as such.
One of the earliest attempts to determine the camera tilt was made in Finland by
lie use of horizon cameras. This method, still used in that country, yields x- and y-tilts
.25 only. [10]. Some other countries consider also the
Wmduetion of this method and it is noteworthy that in The Netherlands a horizon
nra was developed which photographs the entire horizon.
À method which seems to be of more universal use — it being independent of the visi-
ility of the horizon — is gyro-stabilisation of the camera or gyro-recording of the vertical
ining the flight. The latter method probably is apt to give a higher accuracy although
hreent testflights made in England, using a gyro-stabilized camera, the camera-axis
id not depart from the vertical more than + 15 minutes. [11]. An American firm adver-
e special apparatus during
| ling an optical gyro-stabilized camera-mount claims even an accuracy of 6. [12]. A
qo device for recording the vertical has been used in practice already several years in
Trance and the accuracy obtained, using three gyroscopes simultaneously, is 7' - 14' [13].
À device for the Same purpose has been developed in Italy and is under test now. [14].
^diminary results show that the nadir point is determined with an accuracy of 5’. [15].
À different approach to the problem has lead to the construction of the solar peris-
Me [16] and a celestial tilt indicator [17], both of which instruments record the nadir