Fig.
6
Frequency curve of errors at the corners.
Xo
&x, AY 6 control poinito
sol- À £15.59" Y
Max TOM
a
o b
= —0.000484.* 0,0005 TAX tl.o0
-b
a
C
d
-d
C
X7 *3331863 t1,0000453,-0.000574 4-000 l4 T (X^-59?) -0,00046x 2x4
00452.t0.00014 6 (32-4?) - 000014 TX 2XXd
M = 1.000095
AM= 0.000206/( x* 4?)
4o}- RU
AX aY>~ d
3 control point vus X= + I.0001T5 tl.000180X -0.0006 741 - 0.000142 (X?- 42?) -0,000153X2XY
418.00 \
cm x
SE Max 80 N Y= -0.000658 40.000 b79X+1,0001804 10.000153 CC- 3?)-000014 2X2 x 4
21000180
AM 20.000208 42)
20
total ; 60
m. 30k
0 ]
30
exvor (c )
—>
Equations show coefficients of conformal transformations for the 2 cases.
4)
In the case of above experiment, we found
that the adjustment of Autograph A7 had not been
good enough, i.e. x and y inclination had not yet
been removed sufficiently.
So that, after carefull adjustment of A7 we made
the same measurements of grid plate for three
kinds of space orientation, on both camera of
A7, respectively. And three models for each
camera were constructed and connected by the
combination of these grid plate photographs. In
this case the discrepancies at common points of
adjacent models are sufficiently good as follows,
x y z
upper point 1 19(+13) 29( 4-19)
middle point 1 6(— 6) 17(— 8)
lower point 1 11(+ 8) 20(— 9)
Unit is 0.00001 of base length, and the
values shown in bracket are the means made
under consideration of signs.
5) Ideal grid plate extension.
In above cases a grid plate is actually measured
on Autograph A7, giving some values for rotation
and inclinations. But such photographs of grid
plate can be easily made by computations, and 1f
we make analytical extension of these grid plate
photographs ideally made by computation, we ob-
tain an theoretical strip. Example of three model
extension will be shown in table 1. In table 1,
(x, y, 2) are the strip coordinate before absolute
orientation. So that the strip remains inclined,
unit of length is the base distance of the last
model and origin is at the projection center of
the right camera of the last model.
A computing measurements of photographic co-
ordinates are made as follows. First, we make the
photographic coordinates down to the order of
0.001 mm. by direct computation. And next, we
make double reading values which have two deci-
mal figures below mm., so as the mean value of
these double readings be nearest to the true value.
Then it is clear that errors of the photographic
coordinates thus obtained are not greater than
0.0025 mm.
Table 1.
NAME X Y Z
0001 —03.000073 — 00.942481 +01.904517
0002 —03.000070 --00.057066 --01.874098
First 0003 —03.000067 4-01.056660 --01.843655
model. 0004 —02.000050 — 00.942505 +01. 904737
0005 —02. 000035 +00.057067 +01. 874240
0006 —02. 000069 +01. 056613 +01. 843751
0004 —02.000066 —00. 942511 +01. 904608
0005 —02.000049 +00. 057051 F01. 874151
Second 0006 —02. 000072 +01.056677 +01. 843853
model. 0007 —01.000054 —00.942480 +01.904564
0008 —01.000049 4-00.057073 -4-01.874175
0009 —01.000021 --01.056648 --01. 843856
0007 —01.000038 —00.942505 +01. 904616
0008 —01.000049 +00. 057051 +01. 874226
Third 0009 —01.000000 +00. 056603 +01. 843747
model. 0010 00. 000000 —00.942542 +01. 904664
0011 00. 000000 +00. 057040 +01. 874273
0012 00. 000000 . 4-01. 056592 . -- 01. 843793
co -3 c C ui
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