2
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− 1.41421i
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− 0.707107i
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|
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3
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0
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0
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4
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−2.00000
|
−0.500000
|
|
5
|
7.63957i
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1.52791i
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0.645268
|
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|
0.763957i
|
0.276746π
|
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|
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|
0.763957i
|
0.723254π
|
6
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0
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0
|
|
7
|
5.75438
|
0.822055
|
0.411027
|
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|
0.911623i
|
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|
0.411027
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0.911623i
|
0.365170π
|
8
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2.82843i
|
0.353553i
|
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9
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0
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0
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|
10
|
10.8040
|
1.08040
|
|
11
|
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|
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|
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0.370466i
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|
0.928846
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0.370466i
|
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12
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0
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0
|
|
13
|
23.4613
|
1.80471
|
0.902357
|
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0.430990i
|
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|
0.902357
|
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0.430990i
|
0.141836π
|
14
|
− 8.13793i
|
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|
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15
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0
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0
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16
|
4.00000
|
0.250000
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17
|
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|
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|
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0.217127i
|
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|
0.976143
|
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|
0.217127i
|
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|
18
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0
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0
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19
|
15.6026
|
0.821189
|
0.410595
|
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|
0.911818i
|
−0.365321π
|
0.410595
|
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0.911818i
|
0.365321π
|
20
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|
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|
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21
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0
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0
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22
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−11.5262
|
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23
|
31.0764i
|
1.35115i
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0.737293
|
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0.675573i
|
0.236104π
|
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|
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0.675573i
|
0.763896π
|
24
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0
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0
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|
25
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−33.3630
|
−1.33452
|
|
26
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− 33.1793i
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27
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0
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0
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28
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−11.5088
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29
|
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|
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−0.872705
|
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0.488248i
|
−0.837636π
|
0.872705
|
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|
0.488248i
|
−0.162364π
|
30
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0
|
0
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|
31
|
16.0044
|
0.516272
|
0.258136
|
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|
0.966109i
|
−0.416892π
|
0.258136
|
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|
0.966109i
|
0.416892π
|
32
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− 5.65685i
|
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|
|
33
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0
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0
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34
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−10.4402
|
−0.307064
|
|
35
|
43.9610i
|
1.25603i
|
|
36
|
0
|
0
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|
37
|
−11.9809
|
−0.323809
|
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|
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|
0.986806i
|
−0.551764π
|
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|
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|
0.986806i
|
0.551764π
|
38
|
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|
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|
|
39
|
0
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0
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|
40
|
−21.6080
|
−0.540199
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41
|
− 8.26339i
|
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|
−0.994909
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0.100773i
|
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|
0.994909
|
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|
0.100773i
|
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|
42
|
0
|
0
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|
43
|
−45.0827
|
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|
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|
0.851584i
|
−0.675642π
|
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|
0.851584i
|
0.675642π
|
44
|
16.3005i
|
0.370466i
|
|
45
|
0
|
0
|
|
46
|
43.9486
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0.955405
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|
47
|
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|
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|
−0.694740
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|
0.719261i
|
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0.694740
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|
0.719261i
|
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48
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0
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0
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|
49
|
−15.8871
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−0.324226
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50
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47.1824i
|
0.943648i
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51
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0
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0
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52
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−46.9226
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53
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16.4115i
|
0.309652i
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0.987942
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0.154826i
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0.0494816π
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0.154826i
|
0.950518π
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54
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0
|
0
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|
55
|
62.2645
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1.13208
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|
56
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16.2759i
|
0.290640i
|
|
57
|
0
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0
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|
58
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−40.0482
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59
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58.2441i
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0.987187i
|
0.869693
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0.493594i
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0.164317π
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0.493594i
|
0.835683π
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60
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0
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0
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|
61
|
71.3542
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1.16974
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0.584870
|
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0.811127i
|
−0.301145π
|
0.584870
|
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|
0.811127i
|
0.301145π
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62
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|
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63
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0
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0
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64
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−8.00000
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65
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179.234i
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2.75745i
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66
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0
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0
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67
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50.1960
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0.749193
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0.374597
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0.927188i
|
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0.374597
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0.927188i
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0.377781π
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68
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14.7646i
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0.217127i
|
|
69
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0
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0
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70
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62.1703
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0.888146
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71
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|
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0.288157i
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|
0.957583
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0.288157i
|
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72
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0
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0
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73
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99.5384
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1.36354
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0.681770
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0.731567i
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0.731567i
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74
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16.9436i
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0.228967i
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75
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0
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0
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76
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−31.2052
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77
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78
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0
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0
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79
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77.0529
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0.487677
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0.873024i
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0.873024i
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80
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30.5583i
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0.381978i
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81
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0
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0
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82
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−11.6862
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83
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105.482i
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1.27087i
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0.772156
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0.635433i
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84
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0
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0
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85
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56.3976
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0.663502
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86
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63.7566i
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87
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0
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0
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88
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23.0524
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89
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0.00196040i
|
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90
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0
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0
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|
91
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135.005
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1.48357
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92
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93
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0
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0
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94
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−95.6157
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95
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119.197i
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1.25471i
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96
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0
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97
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63.9662
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0.659445
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0.329723
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0.944078i
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0.944078i
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0.393045π
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98
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22.4677i
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99
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0
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0
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100
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66.7260
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0.667260
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101
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166.725i
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1.65074i
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0.564593
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0.825370i
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0.309033π
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0.825370i
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102
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0
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103
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0.872620i
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0.872620i
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104
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66.3585i
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105
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0
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0
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|
106
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23.2094
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0.218957
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107
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|
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|
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0.0307386i
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0.999527
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0.0307386i
|
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|
108
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0
|
0
|
|
109
|
198.876
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1.82455
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0.912276
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0.409576i
|
−0.134323π
|
0.912276
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|
0.409576i
|
0.134323π
|
110
|
− 88.0553i
|
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|
|
111
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0
|
0
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|
112
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23.0175
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0.205514
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|
113
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− 5.24721i
|
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|
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|
0.0232177i
|
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|
0.999730
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|
0.0232177i
|
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|
114
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0
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0
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|
115
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−237.410
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|
116
|
56.6368i
|
0.488248i
|
|
117
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0
|
0
|
|
118
|
82.3695
|
0.698047
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|
119
|
− 42.4806i
|
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|
|
120
|
0
|
0
|
|
121
|
54.5732
|
0.451018
|
|
122
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− 100.910i
|
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|
|
123
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0
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0
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|
124
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−32.0088
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|
125
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− 63.8896i
|
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|
|
126
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0
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0
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|
127
|
44.4382
|
0.349907
|
0.174954
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−
|
0.984577i
|
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|
0.174954
|
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|
0.984577i
|
0.444022π
|
128
|
11.3137i
|
0.0883883i
|
|
129
|
0
|
0
|
|
130
|
253.475
|
1.94981
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|
131
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− 40.1802i
|
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|
−0.988170
|
−
|
0.153360i
|
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|
0.988170
|
−
|
0.153360i
|
−0.0490093π
|
132
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0
|
0
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|
133
|
89.7834
|
0.675063
|
|
134
|
− 70.9878i
|
− 0.529760i
|
|
135
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0
|
0
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|
136
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20.8803
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0.153532
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|
137
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51.5369i
|
0.376182i
|
0.982152
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|
0.188091i
|
0.0602300π
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|
0.188091i
|
0.939770π
|
138
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0
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0
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|
139
|
−107.649
|
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|
0.921984i
|
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|
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|
0.921984i
|
0.626567π
|
140
|
− 87.9220i
|
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|
|
141
|
0
|
0
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|
142
|
−57.8673
|
−0.407516
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|
143
|
− 191.216i
|
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|
|
144
|
0
|
0
|
|
145
|
216.340
|
1.49200
|
|
146
|
− 140.769i
|
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|
|
147
|
0
|
0
|
|
148
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23.9619
|
0.161904
|
|
149
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141.101i
|
0.946987i
|
0.880797
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|
0.473493i
|
0.157007π
|
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|
0.473493i
|
0.842993π
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150
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0
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0
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|
151
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−131.182
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0.900731i
|
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|
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0.900731i
|
0.643032π
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152
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44.1308i
|
0.290334i
|
|
153
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0
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0
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|
154
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−66.3263
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155
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122.267i
|
0.788818i
|
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156
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0
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0
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|
157
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192.772
|
1.22785
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0.613924
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0.789365i
|
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|
0.613924
|
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|
0.789365i
|
0.289590π
|
158
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|
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|
|
159
|
0
|
0
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|
160
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43.2159
|
0.270099
|
|
161
|
178.825i
|
1.11072i
|
|
162
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0
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0
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|
163
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80.4819
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0.493754
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0.246877
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0.969047i
|
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|
0.246877
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|
0.969047i
|
0.420596π
|
164
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16.5268i
|
0.100773i
|
|
165
|
0
|
0
|
|
166
|
149.174
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0.898638
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167
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|
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|
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|
0.324161i
|
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|
0.946002
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|
0.324161i
|
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|
168
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0
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0
|
|
169
|
381.431
|
2.25699
|
|
170
|
− 79.7583i
|
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|
|
171
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0
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0
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|
172
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90.1655
|
0.524218
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173
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|
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|
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|
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|
0.244691i
|
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|
0.969601
|
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|
0.244691i
|
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|
174
|
0
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0
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|
175
|
−191.983
|
−1.09705
|
|
176
|
− 32.6011i
|
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|
|
177
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0
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0
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|
178
|
−0.493491
|
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179
|
167.767i
|
0.937248i
|
0.883398
|
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|
0.468624i
|
0.155250π
|
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|
0.468624i
|
0.844750π
|
180
|
0
|
0
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|
181
|
−289.465
|
−1.59925
|
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|
−
|
0.600497i
|
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|
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|
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|
0.600497i
|
0.794970π
|
182
|
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|
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|
|
183
|
0
|
0
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|
184
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−87.8972
|
−0.477702
|
|
185
|
− 91.5291i
|
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|
|
186
|
0
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0
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|
187
|
−60.1678
|
−0.321753
|
|
188
|
135.221i
|
0.719261i
|
|
189
|
0
|
0
|
|
190
|
168.570
|
0.887211
|
|
191
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− 40.3377i
|
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|
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|
0.105596i
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|
0.994409
|
−
|
0.105596i
|
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|
192
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0
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0
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|
193
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−242.523
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|
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|
0.777972i
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|
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0.777972i
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0.716249π
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194
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|
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|
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195
|
0
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0
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196
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31.7741
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197
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0
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199
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200
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|
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|
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201
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0
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0
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202
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235.784
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1.16725
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203
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204
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0
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0
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205
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63.1288
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206
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142.285i
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0.690702i
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207
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0
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0
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208
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93.8451
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0.451178
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209
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210
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211
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0.999790i
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213
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0
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214
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216
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217
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92.0956
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218
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219
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220
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221
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222
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224
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225
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0
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226
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227
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229
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0.540398i
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335.748i
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231
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0
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0
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232
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80.0965
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233
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0.999787
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234
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0
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0
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235
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516.515
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2.19794
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236
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237
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0
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238
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102.957i
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0
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241
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106.473
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0.220899
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0.975297i
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0.975297i
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243
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0
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246
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366.057
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249
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253.281
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254
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255
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0
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256
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261
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262
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264
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266
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267
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0.991464i
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273
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0
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274
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72.8842
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276
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279
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280
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282
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283
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153.403
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285
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286
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288
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289
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234.502
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290
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291
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297
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199.547
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299
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300
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303
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309
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310
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172.911
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311
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315
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320
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321
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322
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252.897
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323
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324
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327
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329
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330
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0
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331
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271.665
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333
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334
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383.475i
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336
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513.337
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339
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340
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342
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345
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349
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351
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357
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237.259
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363
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365
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760.430i
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366
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398.565
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369
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94.4383i
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375
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191.231
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378
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381
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387
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229.415
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394
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399
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843
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17.2756
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2913.97i
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846
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851
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852
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855
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875
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876
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877
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879
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880
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249.058
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886
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255.715
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892
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893
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894
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897
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898
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170.026
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900
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901
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121.155
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902
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903
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0
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904
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14.8414
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906
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909
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202.430i
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924
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399.720
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935
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937
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350.586
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0
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232.976i
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950
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951
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0
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952
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120.153
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955
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956
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969
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970
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987
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989
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990
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993
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996
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999
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