Full text: General reports (Part 2)

  
  
  
  
  
  
  
  
  
The data from IV:3 to be used are demonstrated in the tables II and X of the report (p. 145 and 
154 respectively). Residual y-parallaxes were measured in 6 A7- and 5 A8-models and are demonstrated 
in table 5 of the IV:4-report. Corresponding coordinate accuracy estimations and confidence intervals 
are demonstrated on p. 25 of the report. Due to the coordinate system used by IV:3 the x- and y- 
estimations by IV:4 have to be reversed for the comparison. 
Table 2 
  
  
  
  
  
| Averages of mean square 
values of discrepancies Diff. 
Autographs Coordi- | on the ground in meters IV:3--IV:4 
AT+A8 nates | Tres | steer motor 
| IV:4 | [V:3 
| (y-parallaxes) | (geod.) 
14 models IV:3 X 0.76 0.60 0.16 
14 " 2 y 0.70 | 0.58 0.12 
20 » " Z 1.05 / 1.03 0.02 | 
H " IV4 | | 
  
  
  
From the IV:3-report the results from A7- and A8-models can be distinguished. Therefore a dis- 
tinetion has also been made in the results of the y-parallax measurements. In table 5 p. 13 of the 
[V:4-report the models number 1, 3, 4, 7, 8, and 9 (from above) emanate from A7-instruments. Con- 
sequently, the averages of s,,, (the mean square values of residual y-parallaxes in 15 points of each 
model) are: for the A7-models— 10.3 microns and for the A8-models— 13.3 microns. The corresponding 
coordinate discrepancies to be expected on the ground and the confidence intervals can then be 
computed from the expressions on p. 22 and 24 of the IV:4-report. 
Table 3 
  
  
" :4 :3 Aff, | 4 | ti | 
Autogr. A7 LV:4 / LV:3 | Dirt Autogr. A8 | [V:4 | LV:3 | Diff | 
| m | m | m | | m | m | m | 
| pe : In RN a “| 
| | | | | 
7 mod. IV:3 x 0.67 0.56 | 0.11 7 mod. IV:3 | x| 0.86 | 0.64 | 0.22 | 
" » | | 
g " y 0.62 0.60 | 0.02 7 yl 080 | 0.55 | 0.25 | 
10 . » Z 0.93 0.91 | 0.02 10. ” » Z | 1.20 | 1.16. | 0.04 | 
| e: » Y | | 
6 "7 JIV:4 | | | | 5 [V:4 EA | | | 
  
Evidently the demonstrated results confirm the theoretical relations between residual y-parallaxes 
and errors of the final coordinates. These relations are founded upon the method of least squares, its 
laws for error propagation and the central limit theorem. 
N 
Ow 
Col 
pre 
all 
we 
col 
we 
eri 
ba 
ex 
tio 
dis 
ac 
dis 
sh 
tic 
ve 
tes 
ha 
ini
	        
Waiting...

Note to user

Dear user,

In response to current developments in the web technology used by the Goobi viewer, the software no longer supports your browser.

Please use one of the following browsers to display this page correctly.

Thank you.