ID |
SMILES |
SVG |
\(\Delta9,12-14:2 \atop \omega2,5-14:2\) |
C/C=C\C/C=C\CCCCCCCC(=O)O |
|
\(\Delta6,9-16:2 \atop \omega7,10-16:2\) |
CCCCCC/C=C\C/C=C\CCCCC(=O)O |
|
\(\Delta7,10-16:2 \atop \omega6,9-16:2\) |
CCCCC/C=C\C/C=C\CCCCCC(=O)O |
|
\(\Delta8,10-16:2 \atop \omega6,8-16:2\) |
CCCCC/C=C\C=C/CCCCCCC(=O)O |
|
\(\Delta9,12-16:2 \atop \omega4,7-16:2\) |
CCC/C=C\C/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,13-16:2 \atop \omega3,7-16:2\) |
CC/C=C\CC/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,14-16:2 \atop \omega2,7-16:2\) |
C/C=C\CCC/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,12-17:2 \atop \omega5,8-17:2\) |
CCCC/C=C\C/C=C\CCCCCCCC(=O)O |
|
\(\Delta5,8-18:2 \atop \omega10,13-18:2\) |
CCCCCCCCC/C=C\C/C=C\CCCC(=O)O |
|
\(\Delta5,9-18:2 \atop \omega9,13-18:2\) |
CCCCCCCC/C=C\CC/C=C\CCCC(=O)O |
|
\(\Delta8,9-18:2 \atop \omega9,10-18:2\) |
CCCCCCCC/C=C=C\CCCCCCC(=O)O |
|
\(\Delta9,10-18:2 \atop \omega8,9-18:2\) |
CCCCCCC/C=C=C\CCCCCCCC(=O)O |
|
\(\Delta9,11-18:2 \atop \omega7,9-18:2\) |
CCCCCC/C=C\C=C/CCCCCCCC(=O)O |
|
\(\Delta9,12-18:2 \atop \omega6,9-18:2\) |
CCCCC/C=C\C/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,13-18:2 \atop \omega5,9-18:2\) |
CCCC/C=C\CC/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,14-18:2 \atop \omega4,9-18:2\) |
CCC/C=C\CCC/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,15-18:2 \atop \omega3,9-18:2\) |
CC/C=C\CCCC/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,17-18:2 \atop \omega1,9-18:2\) |
C=C\CCCCCC/C=C\CCCCCCCC(=O)O |
|
\(\Delta14,17-18:2 \atop \omega1,4-18:2\) |
C=C\C/C=C\CCCCCCCCCCCCC(=O)O |
|
\(\Delta10,13-19:2 \atop \omega6,9-19:2\) |
CCCCC/C=C\C/C=C\CCCCCCCCC(=O)O |
|
\(\Delta11,14-20:2 \atop \omega6,9-20:2\) |
CCCCC/C=C\C/C=C\CCCCCCCCCC(=O)O |
|
Нахождение общих геометрических параметров для ряда изомеров
\(A^-B^-\) |
Mono |
Di |
Tri |
\(14:0\) |
\(\Delta9-14:1 \atop \omega5-14:1\) |
\(\Delta9,12-14:2 \atop \omega2,5-14:2\) |
- |
\(15:0\) |
\(\Delta9-15:1 \atop \omega6-15:1\) |
- |
- |
\(16:0\) |
\(\Delta6-16:1 \atop \omega10-16:1\) |
\(\Delta6,9-16:2 \atop \omega7,10-16:2\) |
- |
\(\Delta7-16:1 \atop \omega9-16:1\) |
\(\Delta7,10-16:2 \atop \omega6,9-16:2\) |
? |
|
\(\Delta8-16:1 \atop \omega8-16:1\) |
\(\Delta8,10-16:2 \atop \omega6,8-16:2\) |
- |
|
\(\Delta9-16:1 \atop \omega7-16:1\) |
\(\Delta9,12-16:2 \atop \omega4,7-16:2\) |
\(\Delta9,12,15-16:3\) |
|
\(\Delta9,13-16:2 \atop \omega3,7-16:2\) |
- |
||
\(\Delta9,14-16:2 \atop \omega2,7-16:2\) |
- |
||
\(\Delta10-16:1 \atop \omega6-16:1\) |
- |
- |
|
\(\Delta11-16:1 \atop \omega5-16:1\) |
- |
- |
|
\(\Delta14-16:1 \atop \omega2-16:1\) |
- |
- |
|
\(17:0\) |
\(\Delta9-17:1 \atop \omega8-17:1\) |
\(\Delta9,12-17:2 \atop \omega5,8-17:2\) |
\(\Delta9,12,15-17:3\) |
\(\Delta10-17:1 \atop \omega7-17:1\) |
- |
- |
|
\(18:0\) |
\(\Delta9-18:1 \atop \omega9-18:1\) |
\(\Delta5,9-18:2 \atop \omega9,13-18:2\) |
? |
\(\Delta8,9-18:2 \atop \omega9,10-18:2\) |
- |
||
\(\Delta9,10-18:2 \atop \omega8,9-18:2\) |
- |
||
\(\Delta9,11-18:2 \atop \omega7,9-18:2\) |
? |
||
\(\Delta9,12-18:2 \atop \omega6,9-18:2\) |
\(\Delta9,12,15-18:3\) |
||
\(\Delta9,13-18:2 \atop \omega5,9-18:2\) |
\(\Delta9,13,16-18:3\) |
||
\(\Delta9,14-18:2 \atop \omega4,9-18:2\) |
- |
||
\(\Delta9,15-18:2 \atop \omega3,9-18:2\) |
- |
||
\(\Delta9,17-18:2 \atop \omega1,9-18:2\) |
- |
||
\(\Delta14,17-18:2 \atop \omega1,4-18:2\) |
- |
||
\(\Delta11-18:1 \atop \omega7-18:1\) |
- |
- |
|
\(19:0\) |
\(\Delta10-19:1 \atop \omega9-19:1\) |
\(\Delta10,13-19:2 \atop \omega6,9-19:2\) |
- |
\(20:0\) |
\(\Delta11-20:1 \atop \omega9-20:1\) |
\(\Delta11,14-20:2 \atop \omega6,9-20:2\) |
- |
SMILES
Di
Tri
ID |
SMILES |
SVG |
\(\Delta9,12,15-16:3 \atop \omega1,4,7-16:3\) |
C=C\C/C=C\C/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,12,15-17:3 \atop \omega2,5,8-17:3\) |
C/C=C\C/C=C\C/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,12,15-18:3 \atop \omega3,6,9-18:3\) |
CC/C=C\C/C=C\C/C=C\CCCCCCCC(=O)O |
|
\(\Delta9,13,16-18:3 \atop \omega2,5,9-18:3\) |
C/C=C\C/C=C\CC/C=C\CCCCCCCC(=O)O |
|
Compare
ID |
FROM |
TO |
\(\Delta9,12-16:2\) |
|
|
\(\Delta9,12-17:2\) |
|
|
\(\Delta9,12-18:2\) |
|
|
\(\Delta9,13-18:2\) |
|
|
Molecular mechanics force fields
-
@B97XD
-
B3LYP-D3
-
B3PW91
-
B3PW91-D3
-
B97-D3
-
M06-2X
-
MP2
-
PBE1PBE
-
PBE1PBE-D3
Interatomic distances
-
Длина углеродной цепи от карбоксильного конца до ближайшей двойной связи должна быть больше 9 \(\mathring A\) и меньше 13 \(\mathring A\)
-
\(\Delta7,10-16:2\) - 9 3 7.5
-
\(\Delta8,11-17:2\) [?] 10.5 3 7.5
-
\(\Delta9,12-18:2\) + 12 3 7.5
-
\(\Delta10,13-19:2\) - 13.5 3 7.5
-
-
Длина углеродной цепи между двойными связями должна быть больше 1? \(\mathring A\) и меньше 5 \(\mathring A\)
-
\(\Delta9,11-18:2\) ? 12 1.5 9
-
\(\Delta9,11-17:2\) ? 12 1.5 7.5
-
\(\Delta9,11-16:2\) ? 12 1.5 6
-
\(\Delta9,11-15:2\) [?] 12 1.5 4.5
-
\(\Delta9,12-16:2\) + 12 3 4.5
-
\(\Delta9,13-17:2\) ? 12 4.5 4.5
-
\(\Delta9,14-18:2\) - 12 6 4.5
-
-
Длина углеродной цепи от метильного конца до ближайшей двойной связи должна быть больше 4 \(\mathring A\)
-
\(\Delta9,13-16:2\) 12.1671 4.5504 3.0176
-
\(\Delta9,13-16:2\) 12.1671 4.5504 3.0176
-
ID |
\(\widehat{\Delta \alpha'}\), \(\mathring A\) |
\(\widehat{\alpha' \beta'}\), \(\mathring A\) |
\(\widehat{\beta' \omega}\), \(\mathring A\) |
\(\Delta9,12-14:2 \atop \omega2,5-14:2\) |
12.182 |
3.0024 |
1.4930 |
\(\Delta6,9-16:2 \atop \omega7,10-16:2\) |
7.5855 |
2.9962 |
9.1302 |
\(\Delta7,10-16:2 \atop \omega6,9-16:2\) |
9.1134 |
2.9974 |
7.6074 |
\(\Delta8,10-16:2 \atop \omega6,8-16:2\) |
10.6614 |
1.4426 |
7.6113 |
\(\Delta9,12-16:2 \atop \omega4,7-16:2\) |
12.1794 |
3.0031 |
4.5488 |
\(\Delta9,13-16:2 \atop \omega3,7-16:2\) |
12.1671 |
4.5504 |
3.0176 |
\(\Delta9,14-16:2 \atop \omega2,7-16:2\) |
12.166 |
6.0676 |
1.4958 |
\(\Delta9,12-17:2 \atop \omega5,8-17:2\) |
12.1758 |
3.0011 |
6.0787 |
\(\Delta5,8-18:2 \atop \omega10,13-18:2\) |
6,0556 |
2,9899 |
4.5698 |
\(\Delta5,9-18:2 \atop \omega9,13-18:2\) |
6.0494 |
4.5435 |
12.1666 |
\(\Delta8,9-18:2 \atop \omega9,10-18:2\) |
10.6535 |
0.0 |
12.1998 |
\(\Delta9,10-18:2 \atop \omega8,9-18:2\) |
12.2042 |
0.0 |
10.6862 |
\(\Delta9,11-18:2 \atop \omega7,9-18:2\) |
12.1908 |
1.4427 |
9.1416 |
\(\Delta9,12-18:2 \atop \omega6,9-18:2\) |
12.1738 |
2.9956 |
7.6053 |
\(\Delta9,13-18:2 \atop \omega5,9-18:2\) |
12.1555 |
4.544 |
6.0647 |
\(\Delta9,14-18:2 \atop \omega4,9-18:2\) |
12.148 |
6.0665 |
4.5439 |
\(\Delta9,15-18:2 \atop \omega3,9-18:2\) |
12.1731 |
7.599 |
3.0212 |
\(\Delta9,17-18:2 \atop \omega1,9-18:2\) |
12.1657 |
10.6395 |
0.0 |
\(\Delta14,17-18:2 \atop \omega1,4-18:2\) |
19.8034 |
2.9993 |
0.0 |
\(\Delta10,13-19:2 \atop \omega6,9-19:2\) |
13.7024 |
2.9899 |
7.6017 |
\(\Delta11,14-20:2 \atop \omega6,9-20:2\) |
15.2436 |
2.9804 |
7.6029 |
Где
- \(\widehat{\Delta \alpha'}\)
-
длина углеродной цепи от карбоксильного конца до ближайшей двойной связи.
- \(\widehat{\alpha' \beta'}\)
-
длина углеродной цепи между двойными связями.
- \(\widehat{\beta' \omega}\)
-
длина углеродной цепи от метильного конца до ближайшей двойной связи.
Детали
ID |
\(\overline{\Delta \alpha'}\), \(\mathring A\) |
\(\overline{\Delta \beta'}\), \(\mathring A\) |
\(\overline{\alpha' \omega}\), \(\mathring A\) |
\(\overline{\beta' \omega}\), \(\mathring A\) |
\(\overline{\Delta \omega}\), \(\mathring A\) |
\(\Delta9,12-14:2 \atop \omega2,5-14:2\) |
9.1715 |
11.3547 |
5.4483 |
1.4930 |
12.1432 |
\(\Delta6,9-16:2 \atop \omega7,10-16:2\) |
6.3015 |
9.2967 |
10.4333 |
7.5109 |
10.8968 |
\(\Delta7,10-16:2 \atop \omega6,9-16:2\) |
6.7190 |
10.4135 |
9.3509 |
5.3426 |
13.7622 |
\(\Delta8,10-16:2 \atop \omega6,8-16:2\) |
8.8350 |
11.4541 |
7.8885 |
6.3289 |
13.8574 |
\(\Delta9,12-16:2 \atop \omega4,7-16:2\) |
10.0358 |
14.3915 |
7.0650 |
3.8456 |
15.1754 |
\(\Delta9,13-16:2 \atop \omega3,7-16:2\) |
9.9856 |
15.3212 |
6.7819 |
2.4854 |
16.3583 |
\(\Delta9,14-16:2 \atop \omega2,7-16:2\) |
9.9767 |
15.1680 |
5.5038 |
1.4958 |
15.0571 |
\(\Delta9,12-17:2 \atop \omega5,8-17:2\) |
9.1409 |
11.3410 |
8.2550 |
4.4526 |
12.0280 |
\(\Delta5,9-18:2 \atop \omega9,13-18:2\) |
4.3625 |
9.0521 |
13.9848 |
9.9758 |
17.7246 |
\(\Delta8,9-18:2 \atop \omega9,10-18:2\) |
8.8254 |
10.2927 |
11.4290 |
10.0657 |
19.6724 |
\(\Delta9,10-18:2 \atop \omega8,9-18:2\) |
10.0813 |
11.4721 |
8.7025 |
7.8897 |
18.7793 |
\(\Delta9,11-18:2 \atop \omega7,9-18:2\) |
10.0414 |
12.0676 |
8.8317 |
7.5278 |
12.7803 |
\(\Delta9,12-18:2 \atop \omega6,9-18:2\) |
9.1463 |
11.3315 |
9.3157 |
6.3268 |
10.1050 |
\(\Delta9,13-18:2 \atop \omega5,9-18:2\) |
9.9650 |
15.2865 |
9.4037 |
4.9566 |
18.4730 |
\(\Delta9,14-18:2 \atop \omega4,9-18:2\) |
9.9502 |
15.2249 |
9.4248 |
3.8407 |
18.3630 |
\(\Delta9,15-18:2 \atop \omega3,9-18:2\) |
9.9981 |
10.5597 |
6.3750 |
2.4908 |
8.6319 |
\(\Delta9,17-18:2 \atop \omega1,9-18:2\) |
9.9822 |
15.9524 |
10.4352 |
0.0 |
15.9524 |
\(\Delta14,17-18:2 \atop \omega1,4-18:2\) |
14.6817 |
16.0950 |
4.7524 |
0.0 |
16.0950 |
\(\Delta10,13-19:2 \atop \omega6,9-19:2\) |
10.2329 |
12.5203 |
9.3171 |
6.3186 |
11.4052 |
\(\Delta11,14-20:2 \atop \omega6,9-20:2\) |
11.5861 |
13.5766 |
9.2946 |
6.3168 |
11.8228 |
\(\widehat{\Delta \alpha'}\):
14-Δ9,12ω2,5 = 1.5016 + 1.5297 + 1.5322 + 1.5303 + 1.5287 + 1.5293 + 1.5253 + 1.5049 = 12.182
16-Δ6,9ω7,10 = 1.4995 + 1.5284 + 1.5259 + 1.5275 + 1.5042 = 7.5855
16-Δ7,10ω6,9 = 1.5016 + 1.5314 + 1.5294 + 1.5238 + 1.5247 + 1.5025 = 9.1134
16-Δ8,10ω6,8 = 1.5054 + 1.5332 + 1.5293 + 1.5316 + 1.5298 + 1.5271 + 1.5050 = 10.6614
16-Δ9,12ω4,7 = 1.5035 + 1.5282 + 1.5286 + 1.5282 + 1.5287 + 1.5294 + 1.5270 + 1.5058 = 12.1794
16-Δ9,13ω3,7 = 1.4974 + 1.5288 + 1.5247 + 1.5277 + 1.5265 + 1.5278 + 1.5287 + 1.5055 = 12.1671
16-Δ9,14ω2,7 = 1.5010 + 1.5266 + 1.5252 + 1.5286 + 1.5275 + 1.5279 + 1.5259 + 1.5033 = 12.166
17-Δ9,12ω5,8 = 1.5036 + 1.5343 + 1.5288 + 1.5287 + 1.5267 + 1.5249 + 1.5254 + 1.5034 = 12.1758
18-Δ5,8ω10,13 = 1.4986 + 1.5299 + 1.5289 + 1.4982 = 6,0556
18-Δ5,9ω9,13 = 1.4950 + 1.5276 + 1.5274 + 1.4994 = 6.0494
18-Δ8,9ω9,10 = 1.5005 + 1.5284 + 1.5282 + 1.5312 + 1.5290 + 1.5291 + 1.5071 = 10.6535
18-Δ9,10ω8,9 = 1.5006 + 1.5320 + 1.5324 + 1.5334 + 1.5351 + 1.5325 + 1.5307 + 1.5075 = 12.2042
18-Δ9,11ω7,9 = 1.5057 + 1.5313 + 1.5296 + 1.5303 + 1.5304 + 1.5296 + 1.5280 + 1.5059 = 12.1908
18-Δ9,12ω6,9 = 1.5043 + 1.5343 + 1.5297 + 1.5259 + 1.5267 + 1.5252 + 1.5249 + 1.5028 = 12.1738
18-Δ9,13ω5,9 = 1.4943 + 1.5237 + 1.5217 + 1.5270 + 1.5273 + 1.5291 + 1.5267 + 1.5057 = 12.1555
18-Δ9,14ω4,9 = 1.4968 + 1.5249 + 1.5221 + 1.5250 + 1.5252 + 1.5261 + 1.5244 + 1.5035 = 12.148
18-Δ9,15ω3,9 = 1.5025 + 1.5256 + 1.5284 + 1.5289 + 1.5278 + 1.5288 + 1.5257 + 1.5054 = 12.1731
18-Δ9,17ω1,9 = 1.5023 + 1.5255 + 1.5259 + 1.5290 + 1.5257 + 1.5285 + 1.5249 + 1.5039 = 12.1657
18-Δ14,17ω1,4 = 1.4977 + 1.5307 + 1.5246 + 1.5325 + 1.5278 + 1.5286 + 1.5221 + 1.5277 + 1.5252 + 1.5287 + 1.5272 + 1.5260 + 1.5046 = 19.8034
19-Δ10,13ω6,9 = 1.5053 + 1.5341 + 1.5290 + 1.5250 + 1.5255 + 1.5273 + 1.5288 + 1.5290 + 1.4984 = 13.7024
20-Δ11,14ω6,9 = 1.5031 + 1.5366 + 1.5270 + 1.5246 + 1.5273 + 1.5280 + 1.5315 + 1.5288 + 1.5329 + 1.5038 = 15.2436
\(\widehat{\alpha' \beta'}\):
14-Δ9,12ω2,5 = 1.5003 + 1.5021 = 3,0024
16-Δ6,9ω7,10 = 1.4972 + 1.4993 = 2,9962
16-Δ7,10ω6,9 = 1.4986 + 1.4988 = 2,9974
16-Δ8,10ω6,8 = 1.4426
16-Δ9,12ω4,7 = 1.5028 + 1.5003 = 3,0031
16-Δ9,13ω3,7 = 1.5079 + 1.5369 + 1.5056 = 4,5504
16-Δ9,14ω2,7 = 1.5010 + 1.5329 + 1.5318 + 1.5019 = 6,0676
17-Δ9,12ω5,8 = 1.4993 + 1.5018 = 3,0011
18-Δ5,8ω10,13 = 1.5012 + 1.4887 = 2.9899
18-Δ5,9ω9,13 = 1.5070 + 1.5311 + 1.5054 = 4,5435
18-Δ8,9ω9,10 = 0.0
18-Δ9,10ω8,9 = 0.0
18-Δ9,11ω7,9 = 1.4427
18-Δ9,12ω6,9 = 1.4965 + 1.4991 = 2,9956
18-Δ9,13ω5,9 = 1.5078 + 1.5321 + 1.5041 = 4,544
18-Δ9,14ω4,9 = 1.5027 + 1.5325 + 1.5304 + 1.5009 = 6,0665
18-Δ9,15ω3,9 = 1.5044 + 1.5352 + 1.5307 + 1.5280 + 1.5007 = 7,599
18-Δ9,17ω1,9 = 1.4995 + 1.5295 + 1.5274 + 1.5291 + 1.5255 + 1.5263 + 1.5022 = 10,6395
18-Δ14,17ω1,4 = 1.4987 + 1.5006 = 2,9993
19-Δ10,13ω6,9 = 1.4904 + 1.4995 = 2,9899
20-Δ11,14ω6,9 = 1.4848 + 1.4956 = 2,9804
\(\widehat{\beta' \omega}\):
14-Δ9,12ω2,5 = 1.4930
16-Δ6,9ω7,10 = 1.5205 + 1.5272 + 1.5289 + 1.5267 + 1.5280 + 1.4989 = 9.1302
16-Δ7,10ω6,9 = 1.5204 + 1.5241 + 1.5294 + 1.5316 + 1.5019 = 7.6074
16-Δ8,10ω6,8 = 1.5197 + 1.5291 + 1.5282 + 1.5306 + 1.5037 = 7.6113
16-Δ9,12ω4,7 = 1.5192 + 1.5277 + 1.5019 = 4.5488
16-Δ9,13ω3,7 = 1.5196 + 1.4980 = 3.0176
16-Δ9,14ω2,7 = 1.4958
17-Δ9,12ω5,8 = 1.5192 + 1.5314 + 1.5297 + 1.4984 = 6.0787
18-Δ5,8ω10,13 = 1.5278 + 1.5362 + 1.5058 = 4.5698
18-Δ5,9ω9,13 = 1.5205 + 1.5279 + 1.5280 + 1.5272 + 1.5263 + 1.5205 + 1.5249 + 1.4913 = 12.1666
18-Δ8,9ω9,10 = 1.5217 + 1.5300 + 1.5315 + 1.5309 + 1.5309 + 1.5284 + 1.5265 + 1.4999 = 12.1998
18-Δ9,10ω8,9 = 1.5222 + 1.5305 + 1.5331 + 1.5324 + 1.5351 + 1.5322 + 1.5007 = 10.6862
18-Δ9,11ω7,9 = 1.5211 + 1.5283 + 1.5307 + 1.5282 + 1.5305 + 1.5028 = 9.1416
18-Δ9,12ω6,9 = 1.5198 + 1.5284 + 1.5266 + 1.5285 + 1.5020 = 7.6053
18-Δ9,13ω5,9 = 1.5198 + 1.5237 + 1.5275 + 1.4937 = 6.0647
18-Δ9,14ω4,9 = 1.5199 + 1.5256 + 1.4984 = 4.5439
18-Δ9,15ω3,9 = 1.5206 + 1.5006 = 3.0212
18-Δ9,17ω1,9 = 0.0
18-Δ14,17ω1,4 = 0.0
19-Δ10,13ω6,9 = 1.5200 + 1.5270 + 1.5261 + 1.5294 + 1.4992 = 7.6017
20-Δ11,14ω6,9 = 1.5212 + 1.5289 + 1.5278 + 1.5300 + 1.4950 = 7.6029
\(\overline{\Delta \alpha'} = max ... max_\omega + 1\)
\(\overline{\Delta \beta'} = max ... min_\omega\)
\(\overline{\alpha' \omega} = max_\omega + 1 ... min\)
\(\overline{\beta' \omega} = min_\omega ... min\)
\(\overline{\Delta \omega} = max ... min\)
Bond angles
Детали
Angle |
\(\Delta9,12-14:2\) \(\omega2,5-14:2\) |
\(\Delta6,9-16:2\) \(\omega7,10-16:2\) |
\(\Delta7,10-16:2\) \(\omega6,9-16:2\) |
\(\Delta8,10-16:2\) \(\omega6,8-16:2\) |
\(\Delta9,12-16:2\) \(\omega4,7-16:2\) |
\(\Delta9,13-16:2\) \(\omega3,7-16:2\) |
\(\Delta9,14-16:2\) \(\omega2,7-16:2\) |
\(\Delta9,12-17:2\) \(\omega5,8-17:2\) |
\(\Delta5,9-18:2\) \(\omega9,13-18:2\) |
\(\Delta8,9-18:2\) \(\omega9,10-18:2\) |
\(\Delta9,10-18:2\) \(\omega8,9-18:2\) |
\(\Delta9,11-18:2\) \(\omega7,9-18:2\) |
\(\Delta9,12-18:2\) \(\omega6,9-18:2\) |
\(\Delta9,13-18:2\) \(\omega5,9-18:2\) |
\(\Delta9,14-18:2\) \(\omega4,9-18:2\) |
\(\Delta9,15-18:2\) \(\omega3,9-18:2\) |
\(\Delta9,17-18:2\) \(\omega1,9-18:2\) |
\(\Delta14,17-18:2\) \(\omega1,4-18:2\) |
\(\Delta10,13-19:2\) \(\omega6,9-19:2\) |
\(\Delta11,14-20:2\) \(\omega6,9-20:2\) |
\(\angle 1~2~3\) |
127.061 |
111.310 |
110.320 |
111.522 |
111.620 |
110.903 |
127.980 |
111.656 |
111.308 |
111.596 |
111.626 |
111.456 |
111.291 |
110.996 |
110.607 |
111.067 |
124.033 |
124.004 |
111.267 |
111.487 |
\(\angle 2~3~4\) |
127.850 |
111.518 |
112.139 |
111.042 |
110.658 |
126.454 |
127.231 |
112.554 |
111.452 |
111.702 |
111.993 |
111.580 |
111.140 |
111.815 |
111.581 |
126.485 |
110.862 |
110.295 |
111.309 |
111.660 |
\(\angle 3~4~5\) |
110.668 |
110.851 |
111.775 |
111.817 |
126.122 |
126.257 |
111.312 |
112.879 |
111.197 |
111.469 |
111.320 |
110.984 |
111.194 |
108.305 |
126.943 |
125.670 |
111.258 |
126.336 |
111.193 |
111.331 |
\(\angle 4~5~6\) |
125.528 |
111.558 |
111.538 |
110.065 |
126.428 |
112.551 |
112.556 |
126.186 |
110.960 |
111.607 |
111.965 |
111.933 |
110.749 |
125.830 |
127.103 |
113.673 |
111.241 |
124.539 |
110.261 |
109.592 |
\(\angle 5~6~7\) |
123.805 |
109.966 |
125.370 |
126.946 |
111.004 |
111.284 |
111.093 |
126.188 |
110.694 |
111.117 |
113.281 |
110.184 |
125.725 |
127.183 |
112.213 |
115.223 |
110.292 |
111.325 |
125.252 |
124.305 |
\(\angle 6~7~8\) |
112.345 |
125.228 |
125.820 |
125.240 |
125.432 |
127.157 |
126.760 |
110.654 |
111.479 |
111.456 |
112.886 |
126.948 |
126.163 |
110.578 |
114.779 |
113.764 |
112.149 |
112.579 |
125.437 |
124.647 |
\(\angle 7~8~9\) |
112.970 |
125.726 |
109.439 |
125.387 |
124.841 |
126.240 |
126.960 |
125.567 |
107.537 |
110.601 |
124.297 |
125.234 |
111.172 |
110.191 |
111.439 |
109.484 |
109.218 |
113.282 |
110.084 |
109.462 |
\(\angle 8~9~10\) |
112.933 |
110.385 |
125.652 |
126.985 |
111.206 |
109.408 |
108.716 |
125.529 |
125.040 |
122.787 |
179.271 |
125.398 |
125.481 |
126.846 |
127.337 |
126.196 |
125.913 |
112.762 |
124.761 |
124.241 |
\(\angle 9~10~11\) |
111.985 |
125.702 |
125.530 |
110.657 |
111.657 |
111.524 |
112.069 |
113.803 |
126.935 |
174.587 |
124.187 |
127.411 |
125.515 |
125.448 |
126.808 |
127.019 |
125.898 |
111.948 |
124.393 |
123.533 |
\(\angle 10~11~12\) |
110.387 |
125.074 |
111.287 |
112.024 |
110.664 |
110.310 |
110.260 |
112.892 |
109.994 |
122.581 |
111.429 |
110.129 |
113.816 |
108.336 |
108.450 |
109.663 |
109.231 |
111.724 |
112.756 |
111.789 |
\(\angle 11~12~13\) |
111.903 |
110.128 |
111.899 |
111.164 |
111.742 |
111.348 |
111.562 |
111.015 |
109.835 |
110.624 |
111.734 |
111.661 |
112.948 |
111.487 |
111.422 |
112.115 |
112.232 |
110.330 |
112.705 |
112.040 |
\(\angle 12~13~14\) |
110.986 |
111.186 |
111.637 |
111.314 |
110.805 |
110.569 |
110.917 |
110.738 |
127.178 |
111.549 |
111.726 |
111.195 |
110.917 |
110.466 |
110.049 |
110.431 |
110.088 |
110.891 |
110.961 |
110.897 |
\(\angle 13~14~15\) |
111.648 |
110.473 |
111.738 |
111.870 |
111.671 |
111.598 |
110.873 |
125.451 |
111.215 |
111.955 |
111.517 |
110.703 |
111.112 |
111.200 |
111.669 |
111.755 |
111.402 |
110.591 |
110.717 |
|
\(\angle 14~15~16\) |
111.054 |
111.158 |
111.155 |
111.317 |
111.087 |
111.050 |
111.337 |
109.685 |
111.093 |
111.441 |
111.181 |
110.948 |
110.958 |
110.610 |
110.717 |
110.811 |
110.689 |
111.220 |
111.111 |
|
\(\angle 15~16~17\) |
110.952 |
112.912 |
112.283 |
112.813 |
111.802 |
111.353 |
112.029 |
111.342 |
111.651 |
111.488 |
111.887 |
110.936 |
111.370 |
|||||||
\(\angle 16~17~18\) |
111.389 |
111.059 |
111.012 |
111.166 |
111.052 |
110.886 |
111.001 |
111.120 |
111.218 |
110.891 |
111.777 |
111.301 |
||||||||
\(\angle 17~18~19\) |
111.120 |
112.381 |
||||||||||||||||||
\(\angle 18~19~20\) |
111.287 |
Torsion angles
ID |
\(\angle 1~2~3~4\) |
\(\angle 2~3~4~5\) |
\(\angle 3~4~5~6\) |
\(\angle 4~5~6~7\) |
\(\angle 5~6~7~8\) |
\(\angle 6~7~8~9\) |
\(\angle 7~8~9~10\) |
\(\angle 8~9~10~11\) |
\(\angle 9~10~11~12\) |
\(\angle 10~11~12~13\) |
\(\angle 11~12~13~14\) |
\(\angle 12~13~14~15\) |
\(\angle 13~14~15~16\) |
\(\angle 14~15~16~17\) |
\(\angle 15~16~17~18\) |
\(\angle 16~17~18~19\) |
\(\angle 17~18~19~20\) |
\(\Delta9,12-14:2 \atop \omega2,5-14:2\) |
-0.081 |
118.569 |
94.671 |
-0.751 |
-178.107 |
-179.739 |
61.510 |
178.315 |
178.859 |
179.932 |
178.896 |
||||||
\(\Delta6,9-16:2 \atop \omega7,10-16:2\) |
-179.871 |
178.983 |
-179.296 |
-178.200 |
91.097 |
0.365 |
123.757 |
123.637 |
0.496 |
90.341 |
-178.043 |
179.997 |
177.515 |
||||
\(\Delta7,10-16:2 \atop \omega6,9-16:2\) |
-179.301 |
178.869 |
62.271 |
86.290 |
2.364 |
123.852 |
124.222 |
2.613 |
86.296 |
62.475 |
179.727 |
-179.874 |
178.042 |
||||
\(\Delta8,10-16:2 \atop \omega6,8-16:2\) |
179.717 |
178.955 |
-179.844 |
91.008 |
4.687 |
-150.309 |
6.872 |
147.394 |
-179.268 |
-178.627 |
179.676 |
179.284 |
178.561 |
||||
\(\Delta9,12-16:2 \atop \omega4,7-16:2\) |
-179.238 |
90.583 |
-0.334 |
120.558 |
152.373 |
2.117 |
-178.251 |
-178.438 |
-179.970 |
-179.954 |
-179.959 |
179.416 |
178.238 |
||||
\(\Delta9,13-16:2 \atop \omega3,7-16:2\) |
122.348 |
-2.412 |
-172.482 |
63.686 |
122.624 |
5.317 |
151.397 |
-178.229 |
-179.349 |
179.886 |
-179.981 |
179.498 |
177.831 |
||||
\(\Delta9,14-16:2 \atop \omega2,7-16:2\) |
0.238 |
120.318 |
-177.456 |
61.436 |
91.580 |
4.251 |
122.634 |
-177.278 |
-179.513 |
179.820 |
179.882 |
179.092 |
178.688 |
||||
\(\Delta9,12-17:2 \atop \omega5,8-17:2\) |
178.685 |
60.563 |
88.219 |
-0.251 |
124.453 |
127.823 |
2.541 |
64.875 |
56.638 |
-174.853 |
-179.100 |
178.807 |
-179.658 |
178.404 |
|||
\(\Delta5,9-18:2 \atop \omega9,13-18:2\) |
-179.791 |
179.547 |
-179.709 |
179.342 |
-179.218 |
-179.014 |
90.700 |
7.319 |
120.718 |
64.825 |
119.499 |
7.675 |
88.745 |
59.688 |
178.071 |
||
\(\Delta8,9-18:2 \atop \omega9,10-18:2\) |
-179.925 |
179.689 |
-179.833 |
179.664 |
179.798 |
-178.260 |
91.172 |
36.981 |
40.428 |
91.867 |
-178.559 |
179.815 |
179.491 |
179.452 |
178.072 |
||
\(\Delta9,10-18:2 \atop \omega8,9-18:2\) |
-179.847 |
179.646 |
179.343 |
179.536 |
61.704 |
-119.262 |
-96.117 |
-49.629 |
89.324 |
-179.480 |
179.670 |
179.890 |
179.995 |
179.368 |
178.227 |
||
\(\Delta9,11-18:2 \atop \omega7,9-18:2\) |
-179.921 |
179.237 |
179.400 |
-179.706 |
92.001 |
3.837 |
-146.114 |
5.560 |
120.288 |
-179.054 |
-179.716 |
179.781 |
-179.977 |
179.103 |
178.239 |
||
\(\Delta9,12-18:2 \atop \omega6,9-18:2\) |
179.102 |
-178.910 |
-179.030 |
90.609 |
-1.429 |
124.939 |
128.365 |
2.559 |
64.847 |
57.008 |
-174.839 |
-178.777 |
178.817 |
-179.832 |
178.400 |
||
\(\Delta9,13-18:2 \atop \omega5,9-18:2\) |
-179.862 |
179.545 |
91.263 |
5.492 |
120.173 |
62.636 |
119.011 |
9.179 |
150.222 |
-177.879 |
-179.588 |
179.732 |
-179.917 |
179.208 |
178.335 |
||
\(\Delta9,14-18:2 \atop \omega4,9-18:2\) |
179.768 |
-113.224 |
2.681 |
122.358 |
60.940 |
60.620 |
124.355 |
5.526 |
121.904 |
-176.042 |
-178.926 |
179.283 |
-179.751 |
178.829 |
178.854 |
||
\(\Delta9,15-18:2 \atop \omega3,9-18:2\) |
122.585 |
-0.697 |
-173.419 |
60.049 |
62.343 |
-175.704 |
94.471 |
1.446 |
123.632 |
-177.018 |
-179.234 |
179.759 |
179.956 |
179.203 |
178.722 |
||
\(\Delta9,17-18:2 \atop \omega1,9-18:2\) |
119.787 |
179.881 |
-179.600 |
179.625 |
179.593 |
-178.193 |
97.773 |
0.721 |
97.582 |
-178.099 |
179.657 |
179.561 |
-179.974 |
178.801 |
178.872 |
||
\(\Delta14,17-18:2 \atop \omega1,4-18:2\) |
118.998 |
121.215 |
1.928 |
179.924 |
-179.837 |
61.663 |
179.518 |
61.117 |
179.733 |
178.683 |
-179.465 |
-179.744 |
179.728 |
179.470 |
178.001 |
||
\(\Delta10,13-19:2 \atop \omega6,9-19:2\) |
179.374 |
-179.409 |
-179.670 |
91.024 |
-0.457 |
123.529 |
124.960 |
4.938 |
63.131 |
56.841 |
-176.050 |
-178.867 |
179.255 |
-179.453 |
178.964 |
178.434 |
|
\(\Delta11,14-20:2 \atop \omega6,9-20:2\) |
179.569 |
-179.933 |
179.940 |
91.807 |
0.313 |
122.732 |
122.078 |
6.603 |
61.370 |
57.466 |
-176.874 |
-179.107 |
179.391 |
-179.454 |
179.868 |
179.162 |
177.80 |
Детали
Angle |
\(\Delta9,12-14:2 \atop \omega2,5-14:2\) |
\(\Delta6,9-16:2 \atop \omega7,10-16:2\) |
\(\Delta7,10-16:2 \atop \omega6,9-16:2\) |
\(\Delta8,10-16:2 \atop \omega6,8-16:2\) |
\(\Delta9,12-16:2 \atop \omega4,7-16:2\) |
\(\Delta9,13-16:2 \atop \omega3,7-16:2\) |
\(\Delta9,14-16:2 \atop \omega2,7-16:2\) |
\(\Delta9,12-17:2 \atop \omega5,8-17:2\) |
\(\Delta5,9-18:2 \atop \omega9,13-18:2\) |
\(\Delta8,9-18:2 \atop \omega9,10-18:2\) |
\(\Delta9,10-18:2 \atop \omega8,9-18:2\) |
\(\Delta9,11-18:2 \atop \omega7,9-18:2\) |
\(\Delta9,12-18:2 \atop \omega6,9-18:2\) |
\(\Delta9,13-18:2 \atop \omega5,9-18:2\) |
\(\Delta9,14-18:2 \atop \omega4,9-18:2\) |
\(\Delta9,15-18:2 \atop \omega3,9-18:2\) |
\(\Delta9,17-18:2 \atop \omega1,9-18:2\) |
\(\Delta14,17-18:2 \atop \omega1,4-18:2\) |
\(\Delta10,13-19:2 \atop \omega6,9-19:2\) |
\(\Delta11,14-20:2 \atop \omega6,9-20:2\) |
\(\angle 1~2~3~4\) |
-0.081 |
-179.871 |
-179.301 |
179.717 |
-179.238 |
122.348 |
0.238 |
178.685 |
-179.791 |
-179.925 |
-179.847 |
-179.921 |
179.102 |
-179.862 |
179.768 |
122.585 |
119.787 |
118.998 |
179.374 |
179.569 |
\(\angle 2~3~4~5\) |
118.569 |
178.983 |
178.869 |
178.955 |
90.583 |
-2.412 |
120.318 |
60.563 |
179.547 |
179.689 |
179.646 |
179.237 |
-178.910 |
179.545 |
-113.224 |
-0.697 |
179.881 |
121.215 |
-179.409 |
-179.933 |
\(\angle 3~4~5~6\) |
94.671 |
-179.296 |
62.271 |
-179.844 |
-0.334 |
-172.482 |
-177.456 |
88.219 |
-179.709 |
-179.833 |
179.343 |
179.400 |
-179.030 |
91.263 |
2.681 |
-173.419 |
-179.600 |
1.928 |
-179.670 |
179.940 |
\(\angle 4~5~6~7\) |
-0.751 |
-178.200 |
86.290 |
91.008 |
120.558 |
63.686 |
61.436 |
-0.251 |
179.342 |
179.664 |
179.536 |
-179.706 |
90.609 |
5.492 |
122.358 |
60.049 |
179.625 |
179.924 |
91.024 |
91.807 |
\(\angle 5~6~7~8\) |
-178.107 |
91.097 |
2.364 |
4.687 |
152.373 |
122.624 |
91.580 |
124.453 |
-179.218 |
179.798 |
61.704 |
92.001 |
-1.429 |
120.173 |
60.940 |
62.343 |
179.593 |
-179.837 |
-0.457 |
0.313 |
\(\angle 6~7~8~9\) |
-179.739 |
0.365 |
123.852 |
-150.309 |
2.117 |
5.317 |
4.251 |
127.823 |
-179.014 |
-178.260 |
-119.262 |
3.837 |
124.939 |
62.636 |
60.620 |
-175.704 |
-178.193 |
61.663 |
123.529 |
122.732 |
\(\angle 7~8~9~10\) |
61.510 |
123.757 |
124.222 |
6.872 |
-178.251 |
151.397 |
122.634 |
2.541 |
90.700 |
91.172 |
-96.117 |
-146.114 |
128.365 |
119.011 |
124.355 |
94.471 |
97.773 |
179.518 |
124.960 |
122.078 |
\(\angle 8~9~10~11\) |
178.315 |
123.637 |
2.613 |
147.394 |
-178.438 |
-178.229 |
-177.278 |
64.875 |
7.319 |
36.981 |
-49.629 |
5.560 |
2.559 |
9.179 |
5.526 |
1.446 |
0.721 |
61.117 |
4.938 |
6.603 |
\(\angle 9~10~11~12\) |
178.859 |
0.496 |
86.296 |
-179.268 |
-179.970 |
-179.349 |
-179.513 |
56.638 |
120.718 |
40.428 |
89.324 |
120.288 |
64.847 |
150.222 |
121.904 |
123.632 |
97.582 |
179.733 |
63.131 |
61.370 |
\(\angle 10~11~12~13\) |
179.932 |
90.341 |
62.475 |
-178.627 |
-179.954 |
179.886 |
179.820 |
-174.853 |
64.825 |
91.867 |
-179.480 |
-179.054 |
57.008 |
-177.879 |
-176.042 |
-177.018 |
-178.099 |
178.683 |
56.841 |
57.466 |
\(\angle 11~12~13~14\) |
178.896 |
-178.043 |
179.727 |
179.676 |
-179.959 |
-179.981 |
179.882 |
-179.100 |
119.499 |
-178.559 |
179.670 |
-179.716 |
-174.839 |
-179.588 |
-178.926 |
-179.234 |
179.657 |
-179.465 |
-176.050 |
-176.874 |
\(\angle 12~13~14~15\) |
179.997 |
-179.874 |
179.284 |
179.416 |
179.498 |
179.092 |
178.807 |
7.675 |
179.815 |
179.890 |
179.781 |
-178.777 |
179.732 |
179.283 |
179.759 |
179.561 |
-179.744 |
-178.867 |
-179.107 |
|
\(\angle 13~14~15~16\) |
177.515 |
178.042 |
178.561 |
178.238 |
177.831 |
178.688 |
-179.658 |
88.745 |
179.491 |
179.995 |
-179.977 |
178.817 |
-179.917 |
-179.751 |
179.956 |
-179.974 |
179.728 |
179.255 |
179.391 |
|
\(\angle 14~15~16~17\) |
178.404 |
59.688 |
179.452 |
179.368 |
179.103 |
-179.832 |
179.208 |
178.829 |
179.203 |
178.801 |
179.470 |
-179.453 |
-179.454 |
|||||||
\(\angle 15~16~17~18\) |
178.071 |
178.072 |
178.227 |
178.239 |
178.400 |
178.335 |
178.854 |
178.722 |
178.872 |
178.001 |
178.964 |
179.868 |
||||||||
\(\angle 16~17~18~19\) |
178.434 |
179.162 |
||||||||||||||||||
\(\angle 17~18~19~20\) |
177.804 |
Report files
Temp
\(\Delta9,12-18:2 \atop \omega6,9-18:2\)
Детали
179.594 |
-179.726 |
-179.856 |
91.135 |
0.588 |
122.679 |
122.462 |
5.519 |
61.664 |
57.285 |
-176.595 |
-179.027 |
179.175 |
179.950 |
177.716 |
-26.856 |
154.950 |
178.992 |
-178.863 |
-178.665 |
90.590 |
-1.574 |
125.103 |
128.408 |
2.490 |
64.987 |
57.023 |
-174.758 |
-178.871 |
178.948 |
-179.884 |
178.276 |
-24.997 |
157.332 |
179.329 |
-179.605 |
-179.753 |
91.893 |
-0.213 |
123.426 |
123.134 |
5.369 |
61.780 |
57.709 |
-176.501 |
-179.115 |
179.036 |
179.813 |
178.234 |
-27.407 |
154.875 |
179.474 |
-179.405 |
-179.406 |
90.513 |
-0.086 |
122.755 |
123.488 |
5.046 |
62.136 |
57.537 |
-176.192 |
-179.251 |
179.061 |
179.936 |
177.850 |
3.728 |
-176.288 |
179.538 |
-179.505 |
-179.450 |
91.029 |
-0.062 |
123.397 |
123.733 |
5.118 |
62.266 |
57.528 |
-176.195 |
-179.156 |
179.084 |
179.719 |
177.893 |
-25.475 |
156.163 |
179.354 |
-179.269 |
-179.358 |
90.752 |
-1.073 |
124.078 |
125.735 |
3.801 |
63.536 |
57.135 |
-175.168 |
-179.064 |
178.807 |
-179.733 |
177.868 |
-26.426 |
155.867 |
179.516 |
-179.955 |
-179.486 |
91.433 |
0.278 |
122.908 |
122.533 |
5.404 |
61.511 |
57.570 |
-176.878 |
-179.208 |
179.183 |
179.755 |
178.233 |
-27.735 |
155.015 |
179.253 |
-179.547 |
179.952 |
90.537 |
-0.489 |
122.956 |
123.894 |
4.941 |
62.360 |
57.246 |
-175.916 |
-178.880 |
178.855 |
179.641 |
178.367 |
-26.935 |
155.281 |
179.515 |
-179.580 |
-178.398 |
90.320 |
0.737 |
121.207 |
123.096 |
1.190 |
-177.762 |
-178.061 |
179.741 |
-179.935 |
179.912 |
179.231 |
178.411 |
-26.772 |
154.987 |
179.521 |
-179.807 |
-179.741 |
91.475 |
0.998 |
122.786 |
121.636 |
5.644 |
61.143 |
57.671 |
-177.081 |
-179.263 |
179.181 |
179.842 |
178.290 |
-27.685 |
154.682 |
179.317 |
-178.918 |
-179.037 |
90.863 |
-1.702 |
125.418 |
128.145 |
2.300 |
65.046 |
56.771 |
-174.662 |
-178.972 |
178.824 |
-179.567 |
177.983 |
-23.677 |
158.394 |
178.828 |
-178.799 |
-178.737 |
90.091 |
-1.544 |
125.162 |
128.287 |
2.190 |
65.001 |
56.837 |
-174.687 |
-178.911 |
178.835 |
-179.682 |
178.152 |
-25.212 |
156.622 |
179.562 |
-179.643 |
-179.645 |
91.024 |
0.019 |
122.623 |
123.083 |
5.201 |
62.136 |
56.979 |
-176.198 |
-178.953 |
179.165 |
179.811 |
178.088 |
-27.632 |
154.667 |
179.808 |
-179.946 |
179.984 |
91.004 |
1.664 |
121.828 |
121.018 |
6.048 |
60.678 |
57.825 |
-177.132 |
-179.088 |
179.322 |
179.615 |
178.572 |
-28.560 |
154.274 |
179.432 |
-179.828 |
179.993 |
91.572 |
-0.518 |
124.034 |
123.841 |
4.743 |
62.446 |
57.192 |
-176.492 |
-178.726 |
179.135 |
179.813 |
178.355 |
-27.197 |
155.772 |
179.218 |
-179.310 |
-179.315 |
90.916 |
-0.731 |
123.743 |
125.128 |
4.102 |
63.188 |
57.102 |
-175.525 |
-179.099 |
178.950 |
-179.944 |
177.994 |
-24.866 |
157.214 |
179.388 |
-179.243 |
-179.205 |
91.451 |
-0.872 |
124.421 |
125.837 |
3.747 |
63.677 |
56.959 |
-175.376 |
-178.956 |
178.846 |
-179.965 |
178.006 |
-25.662 |
156.246 |
179.126 |
-178.779 |
-179.082 |
90.544 |
-1.377 |
125.133 |
128.063 |
2.671 |
64.825 |
56.810 |
-174.752 |
-178.768 |
178.537 |
-179.833 |
178.537 |
-23.980 |
157.621 |
179.655 |
-179.626 |
-179.726 |
90.941 |
0.307 |
122.771 |
122.128 |
5.674 |
61.643 |
57.425 |
-176.534 |
-179.114 |
179.164 |
179.919 |
178.187 |
-27.294 |
154.866 |
179.621 |
-179.653 |
-179.804 |
91.061 |
0.823 |
122.721 |
122.812 |
5.301 |
61.630 |
57.730 |
-176.963 |
-179.177 |
179.285 |
179.806 |
178.036 |
-26.503 |
155.656 |
179.344 |
-179.514 |
-179.527 |
91.262 |
-0.726 |
123.737 |
124.296 |
4.563 |
62.752 |
57.159 |
-176.162 |
-179.045 |
179.060 |
-179.877 |
177.927 |
-26.812 |
155.498 |
179.442 |
-179.439 |
-179.960 |
91.274 |
0.249 |
123.689 |
123.611 |
4.687 |
62.171 |
57.612 |
-176.397 |
-179.076 |
178.998 |
179.926 |
178.054 |
-27.849 |
154.494 |
179.365 |
-179.011 |
-179.173 |
90.840 |
-0.779 |
124.153 |
125.203 |
4.307 |
63.117 |
57.164 |
-175.541 |
-179.035 |
178.874 |
-179.690 |
177.953 |
-26.460 |
155.577 |
179.330 |
-178.989 |
-179.213 |
90.773 |
-1.591 |
124.244 |
127.019 |
2.820 |
64.603 |
56.626 |
-174.625 |
-178.667 |
178.859 |
-179.844 |
178.151 |
-25.462 |
156.278 |
179.373 |
-178.993 |
-179.352 |
91.094 |
-1.208 |
124.267 |
126.289 |
3.718 |
63.358 |
57.506 |
-175.840 |
-179.009 |
179.011 |
-179.837 |
178.273 |
-25.608 |
156.471 |
179.644 |
-179.750 |
-179.498 |
91.097 |
0.824 |
122.895 |
122.324 |
5.267 |
61.827 |
57.207 |
-176.510 |
-179.023 |
179.187 |
179.800 |
178.442 |
-28.134 |
155.695 |
179.765 |
179.973 |
179.832 |
91.690 |
0.611 |
122.432 |
121.996 |
5.659 |
61.067 |
58.062 |
-176.964 |
-179.272 |
179.196 |
179.595 |
177.990 |
-27.932 |
154.590 |
179.107 |
-178.730 |
-178.839 |
90.628 |
-1.828 |
125.144 |
128.201 |
2.466 |
64.957 |
56.854 |
-174.789 |
-178.892 |
178.918 |
-179.799 |
178.149 |
-25.135 |
156.767 |
179.347 |
-179.459 |
-179.271 |
91.578 |
-0.401 |
123.979 |
123.745 |
4.902 |
62.552 |
57.228 |
-176.356 |
-179.243 |
179.141 |
179.925 |
177.965 |
-26.794 |
155.362 |
179.409 |
-179.468 |
-179.797 |
91.477 |
-0.352 |
123.605 |
124.246 |
4.487 |
62.638 |
57.284 |
-175.679 |
-178.937 |
178.716 |
179.663 |
177.992 |
-26.468 |
155.532 |
178.889 |
-178.818 |
-178.654 |
90.360 |
-1.636 |
125.464 |
128.241 |
2.604 |
64.826 |
56.897 |
-174.519 |
-178.802 |
178.916 |
-179.700 |
178.354 |
-24.968 |
157.132 |
179.324 |
-179.731 |
-179.842 |
91.402 |
1.279 |
122.687 |
122.545 |
5.451 |
62.071 |
57.229 |
-176.372 |
-179.167 |
179.164 |
179.701 |
178.135 |
-28.217 |
154.066 |
179.024 |
-178.927 |
-179.053 |
90.377 |
-1.580 |
124.746 |
127.922 |
2.674 |
64.888 |
56.858 |
-174.920 |
-178.986 |
178.860 |
-179.765 |
178.260 |
-25.486 |
156.848 |
179.470 |
-179.493 |
-179.686 |
90.874 |
-0.143 |
122.906 |
123.964 |
5.027 |
62.766 |
57.336 |
-176.257 |
-179.144 |
179.037 |
179.663 |
177.903 |
-26.788 |
155.287 |
179.438 |
-179.814 |
-179.702 |
91.555 |
0.301 |
123.123 |
122.425 |
5.392 |
61.615 |
57.501 |
-176.748 |
-179.196 |
179.130 |
179.730 |
178.378 |
-27.940 |
154.536 |
179.128 |
-178.973 |
-178.856 |
90.272 |
-1.237 |
124.938 |
127.352 |
3.080 |
64.579 |
56.693 |
-174.696 |
-178.772 |
178.867 |
-179.715 |
178.329 |
-24.914 |
157.023 |
178.996 |
-179.009 |
-178.983 |
90.582 |
-1.454 |
125.354 |
128.401 |
2.422 |
64.969 |
56.876 |
-174.835 |
-178.893 |
178.760 |
-179.807 |
178.291 |
-25.666 |
156.523 |
179.269 |
-179.365 |
-179.441 |
91.183 |
0.042 |
123.657 |
124.027 |
4.728 |
62.730 |
57.145 |
-175.918 |
-179.078 |
178.920 |
-179.960 |
178.004 |
-25.864 |
156.009 |
179.136 |
-178.735 |
-178.893 |
90.251 |
-1.415 |
125.154 |
128.430 |
2.540 |
64.793 |
56.840 |
-174.549 |
-178.818 |
178.756 |
-179.587 |
177.996 |
-25.096 |
156.944 |
179.460 |
-179.668 |
-179.678 |
91.223 |
-0.259 |
123.659 |
123.843 |
4.422 |
62.461 |
57.472 |
-176.533 |
-179.004 |
179.148 |
179.668 |
178.096 |
-26.708 |
155.567 |
179.319 |
-179.296 |
-179.482 |
91.509 |
-1.153 |
124.542 |
124.754 |
4.023 |
62.894 |
57.341 |
-176.026 |
-179.100 |
179.020 |
-179.793 |
177.916 |
-26.222 |
155.683 |
179.709 |
179.850 |
-179.779 |
91.216 |
1.585 |
122.306 |
121.015 |
5.770 |
60.247 |
58.330 |
-177.614 |
-179.066 |
179.394 |
179.593 |
178.634 |
-27.851 |
154.527 |
179.474 |
-179.640 |
179.984 |
91.995 |
-0.244 |
123.938 |
123.441 |
4.716 |
62.589 |
57.180 |
-175.937 |
-179.231 |
179.018 |
-179.975 |
177.700 |
-26.368 |
155.757 |
179.610 |
-179.971 |
-179.683 |
90.416 |
1.783 |
122.126 |
122.254 |
5.569 |
61.674 |
57.468 |
-176.403 |
-179.209 |
179.024 |
179.697 |
178.162 |
-27.417 |
154.974 |
179.136 |
-179.391 |
-179.350 |
91.277 |
-0.607 |
123.937 |
124.460 |
4.458 |
63.048 |
56.805 |
-175.717 |
-179.052 |
179.167 |
-179.961 |
177.908 |
-25.255 |
156.544 |
179.750 |
179.760 |
-179.990 |
91.157 |
1.140 |
122.520 |
121.837 |
5.667 |
60.953 |
57.455 |
-177.241 |
-178.926 |
179.426 |
179.639 |
178.510 |
-27.903 |
155.135 |
179.325 |
-179.181 |
-179.480 |
91.146 |
-0.691 |
124.053 |
125.119 |
4.136 |
63.265 |
57.047 |
-175.620 |
-178.897 |
179.078 |
179.879 |
177.862 |
-25.751 |
156.378 |
179.441 |
-179.851 |
-179.703 |
91.364 |
0.273 |
122.701 |
123.173 |
5.247 |
61.925 |
57.454 |
-176.100 |
-179.135 |
178.936 |
-179.919 |
178.095 |
-26.496 |
155.232 |
179.132 |
-179.214 |
-178.889 |
90.466 |
-0.907 |
123.930 |
125.628 |
3.457 |
63.817 |
56.896 |
-175.284 |
-179.137 |
178.918 |
-179.793 |
177.809 |
-25.927 |
155.738 |
179.281 |
-178.999 |
-179.007 |
91.136 |
-1.476 |
125.034 |
126.651 |
3.125 |
64.153 |
56.883 |
-175.134 |
-178.999 |
178.973 |
-179.827 |
177.967 |
-25.704 |
156.203 |
179.403 |
-179.848 |
-179.993 |
91.338 |
-0.168 |
123.260 |
123.323 |
4.888 |
62.470 |
57.238 |
-176.107 |
-179.080 |
179.131 |
-179.954 |
178.024 |
-25.858 |
155.359 |
179.114 |
-178.999 |
-179.495 |
91.160 |
-0.801 |
123.879 |
124.984 |
4.096 |
63.433 |
56.872 |
-175.588 |
-179.063 |
179.114 |
-179.781 |
177.639 |
3.805 |
-176.289 |
179.221 |
-178.983 |
-179.088 |
90.897 |
-1.516 |
125.206 |
128.319 |
2.548 |
64.899 |
56.950 |
-174.695 |
-178.981 |
178.876 |
-179.760 |
178.173 |
-25.071 |
156.784 |
179.622 |
-179.846 |
-179.891 |
90.853 |
0.932 |
122.616 |
122.205 |
5.853 |
61.355 |
57.635 |
-176.738 |
-179.121 |
179.123 |
179.714 |
177.918 |
-26.597 |
155.844 |
179.422 |
-179.628 |
-179.308 |
91.309 |
-0.014 |
123.239 |
123.218 |
5.496 |
61.451 |
57.483 |
-176.347 |
-179.087 |
179.136 |
179.853 |
178.022 |
-26.859 |
155.539 |
179.688 |
-179.688 |
-179.528 |
91.565 |
-0.240 |
123.233 |
122.902 |
5.588 |
61.655 |
57.772 |
-176.804 |
-179.364 |
179.101 |
179.600 |
178.298 |
-27.203 |
155.186 |
179.400 |
-178.818 |
-179.099 |
90.709 |
-1.439 |
124.744 |
127.863 |
2.516 |
65.093 |
56.818 |
-175.027 |
-179.004 |
179.032 |
-179.840 |
178.066 |
-25.202 |
156.909 |
178.960 |
-178.857 |
-178.969 |
90.615 |
-1.524 |
124.837 |
127.753 |
2.729 |
65.073 |
56.747 |
-174.968 |
-178.948 |
179.176 |
-179.362 |
177.690 |
3.492 |
-176.663 |
179.621 |
-179.697 |
-179.870 |
91.000 |
0.156 |
122.981 |
122.920 |
4.788 |
62.364 |
57.373 |
-176.209 |
-179.134 |
179.031 |
-179.993 |
177.911 |
-27.300 |
154.229 |
179.640 |
-179.851 |
-179.624 |
91.256 |
0.592 |
122.686 |
122.237 |
5.615 |
61.563 |
57.306 |
-176.807 |
-179.082 |
179.233 |
179.814 |
178.244 |
-27.997 |
154.348 |
179.631 |
-179.855 |
-179.776 |
91.245 |
0.589 |
122.631 |
122.271 |
5.113 |
61.797 |
57.808 |
-176.886 |
-179.200 |
179.101 |
179.722 |
178.197 |
-27.585 |
155.043 |
178.895 |
-178.659 |
-179.117 |
90.958 |
-1.160 |
124.833 |
126.445 |
3.389 |
63.745 |
56.968 |
-175.221 |
-178.957 |
178.944 |
-179.837 |
178.149 |
-26.909 |
154.995 |
179.138 |
-178.674 |
-178.985 |
90.306 |
-1.540 |
124.812 |
128.027 |
2.509 |
64.846 |
56.910 |
-174.746 |
-179.031 |
178.905 |
-179.933 |
178.175 |
-24.180 |
157.654 |
179.543 |
-179.719 |
-179.445 |
91.004 |
-0.105 |
122.995 |
123.171 |
5.456 |
62.054 |
57.529 |
-176.934 |
-179.046 |
179.051 |
179.727 |
178.286 |
-27.309 |
155.168 |
179.244 |
-179.263 |
-179.074 |
91.125 |
-0.726 |
123.861 |
124.665 |
4.547 |
62.793 |
57.183 |
-175.883 |
-178.913 |
179.010 |
179.644 |
178.056 |
-25.998 |
155.995 |
179.740 |
179.917 |
-179.407 |
90.516 |
2.666 |
120.756 |
119.637 |
6.478 |
59.454 |
59.019 |
-178.850 |
-179.369 |
179.703 |
179.431 |
179.210 |
-29.038 |
154.014 |
179.075 |
-178.811 |
-179.151 |
90.938 |
-1.500 |
125.277 |
127.919 |
2.640 |
64.641 |
56.907 |
-174.933 |
-178.858 |
178.929 |
-179.669 |
178.182 |
-26.442 |
155.478 |
178.840 |
-178.720 |
-178.527 |
90.154 |
-1.504 |
125.462 |
128.703 |
2.005 |
64.932 |
56.979 |
-174.606 |
-178.949 |
178.724 |
-179.621 |
178.236 |
-25.533 |
156.339 |
179.004 |
-178.937 |
-179.066 |
90.537 |
-1.407 |
124.948 |
127.662 |
2.719 |
64.779 |
56.867 |
-174.881 |
-178.919 |
178.758 |
-179.768 |
178.200 |
-25.160 |
156.810 |
179.694 |
-179.946 |
179.865 |
91.640 |
0.467 |
122.763 |
121.623 |
5.442 |
61.199 |
57.640 |
-177.125 |
-179.113 |
179.394 |
179.343 |
177.828 |
-26.869 |
155.301 |
179.491 |
-179.697 |
-179.637 |
91.506 |
-0.200 |
122.975 |
122.311 |
5.787 |
60.916 |
57.721 |
-176.828 |
-179.099 |
179.205 |
179.645 |
178.099 |
-28.902 |
155.007 |
179.528 |
-179.857 |
-179.649 |
91.468 |
0.151 |
123.409 |
122.979 |
5.217 |
61.340 |
57.766 |
-176.657 |
-179.117 |
179.081 |
179.838 |
177.681 |
-26.728 |
154.930 |
179.796 |
-179.607 |
179.995 |
90.742 |
0.900 |
122.631 |
121.829 |
5.699 |
60.781 |
57.758 |
-176.890 |
-179.041 |
179.415 |
179.869 |
178.255 |
-29.130 |
153.816 |
179.670 |
-179.859 |
-179.743 |
91.380 |
0.747 |
122.789 |
121.836 |
5.579 |
61.007 |
57.888 |
-177.100 |
-179.314 |
179.398 |
179.591 |
178.427 |
-27.868 |
154.777 |
179.521 |
-179.540 |
-179.616 |
91.393 |
-0.380 |
123.259 |
124.199 |
4.698 |
62.575 |
57.330 |
-176.182 |
-179.007 |
178.916 |
179.772 |
178.414 |
-26.923 |
155.650 |
179.696 |
179.962 |
-179.882 |
91.834 |
0.958 |
123.131 |
121.761 |
5.847 |
60.828 |
57.835 |
-177.320 |
-179.160 |
179.224 |
179.486 |
178.115 |
-28.171 |
154.726 |
179.037 |
-178.646 |
-178.824 |
90.492 |
-1.753 |
125.393 |
128.900 |
2.035 |
65.149 |
56.993 |
-174.690 |
-178.912 |
178.945 |
-179.590 |
178.481 |
-24.351 |
157.524 |
179.191 |
-178.879 |
-178.730 |
90.085 |
-1.517 |
124.895 |
127.933 |
2.590 |
64.812 |
56.893 |
-174.768 |
-178.874 |
178.893 |
-179.708 |
178.118 |
-25.353 |
156.898 |
178.958 |
-178.656 |
-178.933 |
90.741 |
-1.538 |
125.266 |
128.419 |
2.261 |
65.245 |
56.918 |
-174.473 |
-179.027 |
178.849 |
-179.809 |
178.008 |
-25.185 |
156.348 |
179.065 |
-179.110 |
-179.092 |
91.029 |
-1.099 |
124.758 |
126.445 |
3.424 |
64.007 |
56.840 |
-175.123 |
-178.891 |
178.869 |
-179.871 |
178.268 |
-24.785 |
157.213 |
179.029 |
-178.958 |
-179.051 |
90.521 |
-1.670 |
124.842 |
128.288 |
2.261 |
64.964 |
56.878 |
-174.642 |
-178.860 |
178.905 |
-179.691 |
178.430 |
-25.575 |
156.458 |
179.416 |
-179.586 |
179.797 |
91.471 |
0.136 |
123.090 |
122.815 |
5.159 |
62.088 |
56.965 |
-176.204 |
-178.993 |
179.113 |
179.833 |
178.362 |
-27.192 |
155.302 |
179.773 |
-179.805 |
-179.630 |
91.000 |
1.747 |
122.081 |
120.112 |
7.271 |
58.693 |
58.908 |
-178.024 |
-179.225 |
179.515 |
179.440 |
178.620 |
-28.187 |
154.649 |
179.526 |
-179.744 |
-179.530 |
91.421 |
0.291 |
123.210 |
122.668 |
5.002 |
61.555 |
57.543 |
-176.681 |
-179.070 |
179.208 |
179.748 |
178.322 |
-27.994 |
155.360 |
179.037 |
-178.850 |
-179.061 |
90.491 |
-1.415 |
124.888 |
127.894 |
2.918 |
64.690 |
56.876 |
-174.789 |
-178.813 |
178.855 |
-179.600 |
177.926 |
-24.931 |
156.993 |
179.414 |
-179.650 |
-179.771 |
91.387 |
-0.085 |
123.182 |
122.988 |
5.205 |
61.931 |
57.491 |
-176.500 |
-179.181 |
179.180 |
179.885 |
177.938 |
-26.196 |
156.834 |
179.470 |
-179.545 |
-179.734 |
90.803 |
0.569 |
122.844 |
121.392 |
5.432 |
61.299 |
57.655 |
-177.012 |
-179.195 |
179.154 |
179.648 |
177.883 |
-26.120 |
156.283 |
179.653 |
179.930 |
-179.731 |
91.096 |
1.187 |
122.075 |
121.147 |
5.881 |
60.133 |
58.433 |
-177.624 |
-179.243 |
179.408 |
179.588 |
178.297 |
-28.672 |
155.408 |
179.916 |
179.935 |
-179.979 |
90.421 |
2.529 |
120.652 |
119.432 |
6.150 |
59.480 |
58.934 |
-178.862 |
-179.348 |
179.754 |
179.619 |
179.143 |
-29.059 |
154.389 |
179.650 |
-179.529 |
-179.380 |
90.130 |
1.470 |
122.076 |
120.689 |
5.958 |
60.384 |
58.071 |
-177.406 |
-179.008 |
179.311 |
179.412 |
178.484 |
-27.840 |
154.033 |
179.315 |
-179.239 |
-179.499 |
90.948 |
-0.893 |
123.758 |
125.106 |
4.031 |
63.413 |
57.245 |
-175.616 |
-179.089 |
179.114 |
-179.717 |
177.922 |
-25.926 |
156.012 |
179.524 |
-179.499 |
179.884 |
91.358 |
-0.143 |
123.054 |
123.719 |
4.727 |
62.529 |
57.378 |
-176.429 |
-179.346 |
179.273 |
-179.951 |
177.951 |
-25.725 |
156.548 |
179.121 |
-178.856 |
-178.939 |
90.826 |
-1.545 |
125.154 |
127.217 |
2.609 |
64.741 |
56.601 |
-174.557 |
-178.873 |
178.752 |
-179.910 |
177.984 |
-24.631 |
157.422 |
179.382 |
-179.778 |
-179.566 |
91.350 |
0.279 |
123.064 |
122.505 |
5.266 |
61.880 |
57.407 |
-176.588 |
-179.116 |
179.225 |
179.901 |
178.077 |
-26.943 |
155.481 |
179.724 |
-179.684 |
-179.819 |
90.897 |
0.747 |
122.319 |
122.156 |
5.084 |
61.732 |
57.623 |
-177.283 |
-179.235 |
179.335 |
179.680 |
178.256 |
-27.686 |
155.125 |
179.136 |
-179.100 |
-179.192 |
91.674 |
-1.230 |
124.789 |
125.976 |
3.544 |
63.688 |
56.957 |
-175.170 |
-178.924 |
179.042 |
-179.788 |
177.642 |
3.848 |
-176.301 |
179.447 |
-179.374 |
-179.881 |
91.695 |
-0.179 |
123.777 |
123.977 |
4.773 |
62.295 |
57.331 |
-175.821 |
-179.050 |
179.041 |
179.784 |
177.901 |
-25.631 |
156.564 |
179.061 |
-178.745 |
-178.709 |
90.593 |
-1.443 |
125.144 |
127.786 |
2.528 |
65.007 |
56.903 |
-174.657 |
-178.837 |
178.886 |
-179.646 |
178.643 |
-25.511 |
156.350 |
179.388 |
-179.035 |
-179.425 |
91.097 |
-0.794 |
124.304 |
125.630 |
4.074 |
63.150 |
57.204 |
-175.605 |
-178.926 |
178.955 |
-179.865 |
178.104 |
-27.146 |
154.458 |
179.720 |
-179.853 |
-179.046 |
90.623 |
0.995 |
122.374 |
121.904 |
6.051 |
60.818 |
57.886 |
-177.064 |
-179.082 |
179.189 |
179.423 |
178.275 |
2.330 |
-177.969 |
\(\Delta9,13-18:2 \atop \omega5,9-18:2\)
-
179.52242 ± 0.55951546823293
-
179.33906 ± 0.47213901436853
-
92.29641 ± 1.4039203054808
-
3.73469 ± 1.3684149106085
-
126.75495 ± 7.5411047610862
-
61.94911 ± 4.6493608138836
-
107.79739 ± 51.254078613936
-
5.89162 ± 1.2815510235096
-
150.63788 ± 5.4516919980883