Gaussian 16 11-Feb-2026 Gaussian 16 25-Dec-2016 ES64L-G16RevA.03 RwB97XD Gen SP # wB97XD/gen pseudo=read gfinput pop=nbo SCRF=(SMD,Solvent=Ethanol) 562.3063999999998 0 1 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g16 /aplic/Gaussian/g16_a03/g16/l1.exe "/sgetmp/1505680.1.llarga3d.q/Gau-18044.inp" -scrdir="/sgetmp/1505680.1.llarga3d.q/" chk=/users/iroca/tfm/ts/2a-2b/dmso_dissociation/two_steps/Int1_wb97xd.chk nproc=16 mem=100Gb # wB97XD/gen pseudo=read gfinput pop=nbo SCRF=(SMD,Solvent=Ethanol) 1/38=1,172=1/1 2/12=2,17=6,18=5,40=1/2 3/5=7,11=2,16=1,17=8,24=10,25=1,30=1,70=32201,72=4,74=-58/1,2,3 4//1 5/5=2,38=5,53=4/2 6/7=2,8=2,9=2,10=2,28=1,40=1/1,7 99/5=1,9=1/99 Ru2a-dmso Stoichiometry C29H23Cl2N3Ru Framework group C1[X(C29H23Cl2N3Ru)] Deg. of freedom 168 Full point group C1 NOp 1 Largest Abelian subgroup C1 NOp 1 Largest concise Abelian subgroup C1 NOp 1 (5D, 7F) 1 44 16 G and up 2 1.0000000 0.00000000 0.00000000 S - G 2 2 11.1052690 5.4147450 209.82297100 30.65472600 0.00000000 0.00000000 P - G 2 2 9.7712710 5.0739910 146.33618200 24.12787700 0.00000000 0.00000000 D - G 2 2 7.6714230 4.1365650 67.51589700 9.87010400 0.00000000 0.00000000 F - G 2 2 11.3600000 5.6800000 -28.34061600 -4.94462900 0.00000000 0.00000000 2 17 No pseudopotential on this center. 3 17 No pseudopotential on this center. 4 7 No pseudopotential on this center. 5 7 No pseudopotential on this center. 6 7 No pseudopotential on this center. 7 6 No pseudopotential on this center. 8 1 No pseudopotential on this center. 9 6 No pseudopotential on this center. 10 1 No pseudopotential on this center. 11 6 No pseudopotential on this center. 12 1 No pseudopotential on this center. 13 6 No pseudopotential on this center. 14 1 No pseudopotential on this center. 15 6 No pseudopotential on this center. 16 6 No pseudopotential on this center. 17 1 No pseudopotential on this center. 18 1 No pseudopotential on this center. 19 6 No pseudopotential on this center. 20 1 No pseudopotential on this center. 21 1 No pseudopotential on this center. 22 6 No pseudopotential on this center. 23 6 No pseudopotential on this center. 24 1 No pseudopotential on this center. 25 6 No pseudopotential on this center. 26 1 No pseudopotential 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3.02784 3.02934 3.03362 3.04317 3.04465 3.04925 3.05600 3.06079 3.06417 3.06850 3.07103 3.07392 3.07934 3.08210 3.08673 3.08936 3.09888 3.10260 3.10907 3.11112 3.11495 3.12038 3.12770 3.12901 3.12960 3.13893 3.14206 3.14904 3.14977 3.15275 3.15905 3.16123 3.16561 3.16761 3.17125 3.17506 3.17602 3.18171 3.19125 3.19278 3.20381 3.20600 3.20985 3.21216 3.21788 3.22325 3.22594 3.22917 3.23364 3.23936 3.24088 3.24596 3.24845 3.25092 3.25349 3.25722 3.25825 3.26163 3.26362 3.26748 3.26923 3.27350 3.27426 3.28192 3.28942 3.29099 3.29869 3.30075 3.31113 3.31898 3.32405 3.32707 3.33075 3.33526 3.34186 3.34377 3.34853 3.35020 3.35427 3.35856 3.36551 3.36813 3.37248 3.37631 3.38597 3.38839 3.39417 3.39690 3.39834 3.40359 3.40612 3.41680 3.42025 3.42438 3.43109 3.43181 3.43481 3.44261 3.44469 3.44983 3.45075 3.45550 3.46045 3.46737 3.46789 3.47703 3.48125 3.48727 3.48833 3.49809 3.50155 3.50995 3.51146 3.51560 3.51721 3.52439 3.52460 3.52823 3.53528 3.54006 3.54581 3.54735 3.55192 3.56082 3.56642 3.56920 3.57467 3.57632 3.58239 3.58492 3.58653 3.59169 3.59681 3.60360 3.60620 3.61011 3.61254 3.62307 3.62439 3.63682 3.64014 3.64274 3.65179 3.66036 3.66311 3.66761 3.67201 3.67554 3.67732 3.68404 3.68525 3.69222 3.69783 3.70610 3.71112 3.71901 3.72780 3.73147 3.73746 3.74195 3.75226 3.75473 3.76418 3.76837 3.77275 3.78284 3.78403 3.79700 3.80117 3.81263 3.82081 3.82701 3.83172 3.83518 3.85243 3.86771 3.87433 3.87661 3.88081 3.89226 3.89747 3.89820 3.91062 3.91651 3.92629 3.92761 3.94078 3.94234 3.95008 3.95893 3.96455 3.97407 3.98032 3.98354 3.98590 3.99502 3.99901 4.00467 4.01134 4.01967 4.03207 4.04393 4.05472 4.07058 4.08227 4.08489 4.08631 4.09357 4.10281 4.11187 4.12377 4.12778 4.13905 4.13952 4.14672 4.15647 4.17358 4.18247 4.18494 4.18976 4.19762 4.20244 4.21169 4.21273 4.21377 4.22338 4.23055 4.24228 4.25190 4.26614 4.26818 4.26888 4.27888 4.28451 4.28929 4.29632 4.30598 4.30794 4.32094 4.33077 4.33632 4.34588 4.35880 4.36268 4.37400 4.37859 4.38670 4.39205 4.39512 4.39634 4.40102 4.40406 4.40998 4.41593 4.41866 4.43265 4.43627 4.44481 4.45480 4.46561 4.47031 4.47704 4.47927 4.49004 4.49268 4.49919 4.50589 4.50931 4.52283 4.53362 4.53954 4.55473 4.56257 4.56847 4.58368 4.59744 4.60586 4.62348 4.63761 4.65849 4.66185 4.66521 4.67392 4.68478 4.69520 4.69814 4.70656 4.71605 4.72731 4.74331 4.75105 4.75424 4.80361 4.81190 4.81350 4.85383 4.86336 4.86891 4.87637 4.89335 4.89672 4.91930 4.92852 4.93457 4.95922 4.97429 4.99144 4.99787 5.00188 5.01111 5.01557 5.02564 5.03900 5.05773 5.07273 5.08723 5.09020 5.09414 5.10123 5.10618 5.12558 5.13437 5.14672 5.16263 5.18364 5.19405 5.21147 5.22555 5.22958 5.24645 5.25667 5.27293 5.28070 5.29542 5.30088 5.30643 5.32486 5.33797 5.35211 5.35912 5.36335 5.39998 5.40903 5.42511 5.44110 5.45734 5.46479 5.48210 5.50205 5.52720 5.53864 5.54847 5.57107 5.58659 5.59124 5.59628 5.62533 5.63127 5.67231 5.74759 5.75863 5.80865 5.81338 5.86977 5.87840 5.88720 5.90724 5.91717 5.93139 5.94261 5.96040 5.99523 6.02818 6.10420 6.17152 6.18499 6.38220 11.02675 11.05723 11.06771 11.08545 11.25154 11.27770 22.14277 22.44112 22.45435 22.66004 22.69307 22.69927 22.70146 22.71457 22.72891 22.74536 22.78772 22.81497 22.83585 22.84120 22.91072 22.97781 22.98430 23.01386 23.02341 23.07538 23.11235 23.13647 23.18535 23.22920 23.24181 23.28490 23.47940 23.59756 24.16017 25.57548 25.68983 29.42056 32.82922 32.84522 32.95013 97.08144 1-A. Mulliken charges: 1 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 Ru Cl Cl N N N C H C H C H C H C C H H C H H C C H C H C H C H C C H H C C H C H C C H C H C H C C H C H C C H C H C C 0.428952 -0.668640 -0.673181 -0.133359 -0.088805 -0.126269 -0.077374 0.195528 -0.139649 0.180591 -0.114269 0.182656 -0.292208 0.186786 0.196515 -0.165118 0.199792 0.194227 -0.157037 0.189953 0.201518 0.162636 -0.276874 0.193232 -0.112569 0.182249 -0.137145 0.180601 -0.082270 0.195685 0.288433 -0.321155 0.224528 0.215852 0.008963 -0.323680 0.200093 -0.285176 0.152829 0.119689 -0.210349 0.159869 -0.129071 0.163446 -0.202160 0.159921 0.103422 -0.239038 0.156151 -0.206719 0.155939 0.061335 -0.217160 0.154324 -0.280165 0.193582 0.077120 -0.006979 -0.00000 8.6425 -3.2793 -1.5631 9.3750 -226.8549 -164.5912 -268.8881 23.5647 -16.7950 6.1157 -6.7435 55.5202 -48.7767 23.5647 -16.7950 6.1157 56.2483 30.1158 -21.0373 -81.8325 -72.4880 42.4816 19.9445 -12.3764 12.1953 5.9494 -15466.2953 -5379.2547 -1926.4233 304.9892 -692.0968 164.0872 132.0186 -16.6440 6.5902 -3363.1916 -3778.5591 -1517.6969 53.8626 -151.6146 75.5409 (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) GINC-GATCHAN81 IROCA 2026-02-11T00:00:00.000 0 Ru2a-dmso 0 1 Version=ES64L-G16RevA.03 State=1-A HF=-2298.7935834 RMSD=5.124e-09 Dipole=-3.4002385,-1.2901807,0.6149751 Quadrupole=-5.0136078,41.2778891,-36.2642813,-17.519778,-12.4866448,-4.5468458 PG=C01 [X(C29H23Cl2N3Ru1)] 0 2.899415 0.546483 -0.045831 0 3.512962 0.7435 2.339023 0 2.854694 0.596901 -2.471947 0 3.365328 -1.489607 -0.046471 0 1.018884 -0.207968 0.453414 0 1.872725 2.353094 0.066837 0 4.381827 -2.114554 -0.662294 0 5.105399 -1.46799 -1.161699 0 4.501536 -3.503736 -0.678605 0 5.349961 -3.964888 -1.186288 0 3.523871 -4.273833 -0.050808 0 3.585259 -5.364034 -0.050564 0 2.452983 -3.623529 0.571617 0 1.660067 -4.188648 1.065119 0 2.403063 -2.233347 0.566174 0 1.318159 -1.439011 1.251758 0 0.414846 -2.0409 1.423059 0 1.715021 -1.092585 2.216417 0 0.377038 0.86443 1.276555 0 0.851901 0.822133 2.266953 0 -0.704005 0.695513 1.385845 0 0.670679 2.226431 0.690796 0 -0.201996 3.304237 0.810315 0 -1.164353 3.162954 1.304293 0 0.166474 4.546094 0.284757 0 -0.50167 5.405124 0.374717 0 1.395245 4.662201 -0.364452 0 1.72162 5.607322 -0.800848 0 2.216669 3.54045 -0.459435 0 3.17796 3.571209 -0.975157 0 -1.1408 -1.125093 -0.569119 0 0.226099 -0.530202 -0.79969 0 0.197398 0.392547 -1.386157 0 0.850557 -1.223297 -1.374491 0 -2.317578 -0.335114 -0.506688 0 -2.319811 1.085239 -0.746573 0 -1.390647 1.580374 -1.021363 0 -3.459436 1.828166 -0.654246 0 -3.42657 2.903404 -0.847957 0 -4.721033 1.230238 -0.320092 0 -5.904277 1.981107 -0.210264 0 -5.865321 3.060696 -0.375073 0 -7.114587 1.361154 0.100897 0 -8.02528 1.958789 0.183223 0 -7.170383 -0.018045 0.303958 0 -8.121503 -0.499431 0.544329 0 -6.012739 -0.809383 0.201486 0 -6.041644 -2.233174 0.396503 0 -6.998464 -2.705725 0.631924 0 -4.90859 -2.982901 0.287415 0 -4.943745 -4.065476 0.43207 0 -3.640876 -2.378402 -0.018289 0 -2.465408 -3.136288 -0.147395 0 -2.514551 -4.221893 -0.033899 0 -1.250663 -2.516661 -0.419923 0 -0.352732 -3.128813 -0.532262 0 -3.572413 -0.963718 -0.211594 0 -4.765434 -0.182269 -0.109824