📄 边角网数据_adj.out
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adjusted coordinates
pn vx x vy y
1 0.0000 1149.5519 0.0000 5529.7566
2 0.0000 1351.0825 0.0000 6907.5472
3 -0.0002 1466.2227 0.0002 6231.8048
4 0.0003 1548.5845 0.0050 5403.5063
5 -0.0153 843.8242 -0.0029 6388.2219
6 -0.0219 1111.0852 0.0019 7006.0526
7 -0.0226 1202.1876 0.0060 6910.3837
8 -0.0184 1106.8038 0.0086 6963.2458
9 -0.0209 1162.3671 0.0112 6934.9969
10 -0.0103 909.6737 0.0057 6420.9820
11 -0.0088 945.3204 0.0103 6378.8316
adjusted coordinates
pn vx x vy y
1 0.0000 1149.5519 0.0000 5529.7566
2 0.0000 1351.0825 0.0000 6907.5472
3 0.0000 1466.2227 0.0000 6231.8048
4 -0.0000 1548.5845 0.0000 5403.5063
5 0.0000 843.8242 0.0000 6388.2219
6 -0.0000 1111.0852 0.0000 7006.0526
7 -0.0000 1202.1876 0.0000 6910.3837
8 -0.0000 1106.8038 0.0000 6963.2458
9 0.0000 1162.3671 -0.0000 6934.9969
10 -0.0000 909.6737 0.0000 6420.9820
11 -0.0000 945.3204 0.0000 6378.8316
parameter of error ellipse
pn(i) mx my mm a b fi
3 0.096 0.102 0.140 0.106 0.092 120.720
4 0.164 0.089 0.187 0.164 0.089 178.104
5 0.106 0.104 0.149 0.113 0.096 42.622
6 0.157 0.094 0.183 0.158 0.092 172.346
7 0.139 0.036 0.144 0.139 0.036 1.051
8 0.155 0.067 0.169 0.156 0.066 176.164
9 0.164 0.079 0.182 0.167 0.071 167.033
10 0.135 0.108 0.173 0.146 0.093 28.963
11 0.181 0.102 0.208 0.182 0.100 173.356
mse of unit weight= 0.995651
the maximum station error mm= 0.208 (cm) pn= 11
the average station error mm= 0.170
adjusted sides
i pn(e) pn(d) side vs(cm) side+vs ms
1 3 5 641.7600 -0.7564 641.7524 0.10
2 3 4 832.3881 -0.4785 832.3833 0.12
3 1 3 770.1701 -0.6431 770.1637 0.10
4 3 2 685.4818 -0.0199 685.4816 0.10
5 3 7 728.1363 0.0919 728.1372 0.11
6 3 9 766.0356 -0.2142 766.0335 0.13
7 3 6 851.8150 -0.3865 851.8111 0.13
8 3 8 814.9756 0.1564 814.9772 0.12
9 8 5 632.3052 0.0765 632.3060 0.09
10 8 10 576.9838 -0.0050 576.9837 0.11
11 8 1 1434.1232 0.3237 1434.1264 0.07
12 8 4 1621.0950 0.2642 1621.0976 0.11
13 8 7 109.0550 -0.2453 109.0525 0.11
14 8 9 62.3354 -0.3423 62.3320 0.14
15 2 5 725.9540 0.0430 725.9544 0.11
16 2 1 1392.4498 0.1822 1392.4516 0.00
17 2 4 1516.9514 0.1537 1516.9529 0.09
18 2 7 148.9246 -0.2665 148.9219 0.14
19 5 6 673.1573 0.1849 673.1591 0.10
20 5 1 911.2810 -0.0559 911.2804 0.10
21 5 4 1210.9276 0.2610 1210.9302 0.12
22 5 11 101.9307 -0.1038 101.9297 0.17
23 5 7 633.3061 0.0553 633.3067 0.09
24 5 9 632.8020 -0.4643 632.7974 0.09
25 1 9 1405.2990 -0.0311 1405.2987 0.08
26 1 6 1476.7908 0.6230 1476.7970 0.09
27 1 4 418.5301 -0.1507 418.5286 0.16
28 7 6 132.1101 -0.3396 132.1067 0.12
29 7 10 570.1571 -0.0701 570.1564 0.11
30 10 6 618.7694 -0.1196 618.7682 0.12
31 10 11 55.2053 -0.2571 55.2027 0.10
32 6 4 1661.1863 0.6148 1661.1924 0.12
33 4 9 1579.4395 -0.0559 1579.4389 0.12
adjusted directions and their accuracy
i pn(g) pn(f) dir vd(") dir+vd
1 1 3 0.00000 -0.37 -0.00004
2 1 2 15.57244 -0.02 15.57244
3 1 9 23.45220 -0.53 23.45215
4 1 6 25.46157 0.03 25.46157
5 1 8 25.59117 -0.04 25.59117
6 1 5 43.52512 0.22 43.52514
7 1 4 276.43169 0.71 276.43176
8 2 5 0.00000 -0.39 -0.00004
9 2 1 36.00170 0.10 36.00171
10 2 4 51.48268 -0.20 51.48266
11 2 3 53.59464 0.04 53.59464
12 2 7 313.14058 0.45 313.14063
13 3 5 0.00000 -0.09 -0.00001
14 3 1 79.49426 -0.16 79.49424
15 3 4 109.47080 0.01 109.47080
16 3 2 293.46365 0.04 293.46365
17 3 7 305.22046 0.33 305.22049
18 3 9 307.28358 0.05 307.28359
19 3 6 308.44509 -0.50 308.44504
20 3 8 310.16326 0.32 310.16329
21 4 3 0.00000 0.40 0.00004
22 4 2 1.48093 -0.22 1.48091
23 4 9 8.28325 -0.60 8.28319
24 4 6 9.35289 0.04 9.35289
25 4 8 10.08091 -0.16 10.08089
26 4 5 29.54457 0.55 29.54462
27 4 1 66.45528 0.00 66.45528
28 5 6 0.00000 -0.40 -0.00004
29 5 1 222.59403 0.64 222.59409
30 5 4 238.59009 -0.32 238.59006
31 5 3 279.17061 0.53 279.17066
32 5 11 288.06234 -0.49 288.06229
33 5 10 319.50335 -0.21 319.50333
34 5 2 339.03567 -0.28 339.03564
35 5 7 348.55480 0.46 348.55485
36 5 9 353.10044 -0.39 353.10040
37 5 8 358.48566 0.46 358.48571
38 6 5 0.00000 0.08 0.00001
39 6 10 4.23461 0.38 4.23465
40 6 1 24.53056 0.13 24.53057
41 6 4 38.39450 -1.25 38.39437
42 6 3 48.01576 -0.01 48.01576
43 6 7 66.59297 0.67 66.59304
44 7 3 0.00000 0.71 0.00007
45 7 2 67.38523 -0.16 67.38521
46 7 6 202.20193 -0.33 202.20190
47 7 8 219.44382 -0.65 219.44375
48 7 5 304.16374 0.14 304.16375
49 7 10 307.52209 0.29 307.52212
50 8 5 0.00000 -0.23 -0.00002
51 8 10 4.35542 0.36 4.35546
52 8 1 26.17040 -0.11 26.17039
53 8 4 40.23262 -0.22 40.23260
54 8 3 50.44422 0.14 50.44423
55 8 7 85.34525 -1.31 85.34512
56 8 9 87.37360 1.37 87.37374
57 9 5 0.00000 -0.33 -0.00003
58 9 1 29.42075 -0.85 29.42067
59 9 3 53.35377 0.53 53.35382
60 9 7 88.30136 0.83 88.30144
61 9 8 273.16305 -0.18 273.16303
62 10 7 0.00000 -0.41 -0.00004
63 10 8 10.53194 -0.07 10.53193
64 10 6 11.52137 -0.22 11.52135
65 10 5 147.19005 0.27 147.19008
66 10 11 251.05154 0.43 251.05158
67 11 10 0.00000 -0.38 -0.00004
68 11 5 44.29338 0.38 44.29342
adjusted directions
i pn(g) pn(f) dir az ma
1 1 3 0.00000 65.43172 0.2715
2 1 2 15.57247 81.40419 0.0002
3 1 9 23.45218 89.28390 0.2406
4 1 6 25.46161 91.29333 0.2192
5 1 8 25.59120 91.42292 0.2232
6 1 5 43.52518 109.36090 0.2505
7 1 4 276.43180 342.26351 0.4743
8 2 5 0.00000 225.40244 0.2740
9 2 1 36.00175 261.40419 0.0002
10 2 4 51.48270 277.28514 0.2211
11 2 3 53.59468 279.40113 0.2823
12 2 7 313.14066 178.54311 0.5038
13 3 5 0.00000 165.53346 0.4236
14 3 1 79.49425 245.43172 0.2715
15 3 4 109.47081 275.40427 0.3963
16 3 2 293.46366 99.40113 0.2823
17 3 7 305.22050 111.15397 0.3484
18 3 9 307.28359 113.22106 0.3696
19 3 6 308.44505 114.38251 0.3365
20 3 8 310.16330 116.10076 0.3469
21 4 3 0.00000 95.40427 0.3963
22 4 2 1.48087 97.28514 0.2211
23 4 9 8.28315 104.09142 0.3021
24 4 6 9.35285 105.16113 0.2912
25 4 8 10.08085 105.48513 0.2944
26 4 5 29.54459 125.35286 0.3184
27 4 1 66.45524 162.26351 0.4743
28 5 6 0.00000 66.36276 0.4197
29 5 1 222.59413 289.36090 0.2505
30 5 4 238.59010 305.35286 0.3184
31 5 3 279.17070 345.53346 0.4236
32 5 11 288.06233 354.42509 0.6427
33 5 10 319.50337 26.27013 0.5639
34 5 2 339.03568 45.40244 0.2740
35 5 7 348.55489 55.32165 0.3797
36 5 9 353.10044 59.46320 0.4767
37 5 8 358.48575 65.25251 0.4197
38 6 5 0.00000 246.36276 0.4197
39 6 10 4.23464 251.00140 0.4644
40 6 1 24.53057 271.29333 0.2192
41 6 4 38.39437 285.16113 0.2912
42 6 3 48.01575 294.38251 0.3365
43 6 7 66.59303 313.35579 0.5656
44 7 3 0.00000 291.15397 0.3484
45 7 2 67.38514 358.54311 0.5038
46 7 6 202.20183 133.35579 0.5656
47 7 8 219.44368 151.00165 0.4417
48 7 5 304.16368 235.32165 0.3797
49 7 10 307.52205 239.08001 0.4175
50 8 5 0.00000 245.25251 0.4197
51 8 10 4.35548 250.01199 0.4706
52 8 1 26.17041 271.42292 0.2232
53 8 4 40.23262 285.48513 0.2944
54 8 3 50.44426 296.10076 0.3469
55 8 7 85.34514 331.00165 0.4417
56 8 9 87.37376 333.03027 0.5334
57 9 5 0.00000 239.46320 0.4767
58 9 1 29.42070 269.28390 0.2406
59 9 3 53.35386 293.22106 0.3696
60 9 7 88.30148 328.16468 0.6951
61 9 8 273.16306 153.03027 0.5334
62 10 7 0.00000 59.08001 0.4175
63 10 8 10.53197 70.01199 0.4706
64 10 6 11.52139 71.00140 0.4644
65 10 5 147.19012 206.27013 0.5639
66 10 11 251.05162 310.13164 0.6837
67 11 10 0.00000 130.13164 0.6837
68 11 5 44.29346 174.42509 0.6427
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