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/1505683.1.llarga3d.q/Gau-20350.inp" -scrdir="/sgetmp/1505683.1.llarga3d.q/" chk=/users/iroca/tfm/ts/2a-2b/dmso_dissociation/two_steps/Int2_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 Ru2du-dmso_r 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 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pseudopotential on this center. 52 6 No pseudopotential on this center. 53 6 No pseudopotential on this center. 54 1 No pseudopotential on this center. 55 6 No pseudopotential on this center. 56 1 No pseudopotential on this center. 57 6 No pseudopotential on this center. 58 6 No pseudopotential on this center. 58 58 58 1.00e+00 60 F 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 0 562.3063999999998 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3.02205 3.02660 3.02733 3.03317 3.03960 3.04220 3.04735 3.05119 3.05944 3.06442 3.07008 3.07319 3.07554 3.07905 3.08192 3.08476 3.09127 3.09389 3.09942 3.10397 3.10685 3.11138 3.12107 3.12242 3.12738 3.12943 3.13538 3.14149 3.14307 3.14897 3.14978 3.15501 3.15851 3.16332 3.16555 3.16855 3.17145 3.17717 3.17989 3.18334 3.19069 3.19164 3.20192 3.20334 3.21008 3.21539 3.22060 3.22456 3.23065 3.23136 3.23922 3.24102 3.24238 3.24717 3.25037 3.25100 3.25292 3.25421 3.25755 3.26084 3.26332 3.26764 3.27169 3.27472 3.27751 3.28403 3.29003 3.29747 3.30379 3.30665 3.31164 3.31753 3.32057 3.33091 3.33229 3.33909 3.34380 3.34951 3.35011 3.35545 3.35736 3.35751 3.36126 3.36896 3.37511 3.38093 3.38926 3.39064 3.39465 3.39822 3.40204 3.40652 3.41389 3.41703 3.41828 3.42282 3.42671 3.43159 3.43740 3.44319 3.44552 3.45109 3.45632 3.45949 3.46231 3.46517 3.47521 3.47943 3.48560 3.49061 3.49561 3.49614 3.50075 3.50210 3.51135 3.51410 3.51727 3.51842 3.52599 3.52983 3.53598 3.53863 3.54611 3.54778 3.55462 3.56172 3.56489 3.56895 3.57229 3.57898 3.58011 3.58540 3.58597 3.59114 3.59458 3.59854 3.60643 3.60971 3.61698 3.62407 3.63498 3.64035 3.64361 3.65040 3.65865 3.65928 3.66638 3.66874 3.67277 3.67530 3.68142 3.68494 3.68994 3.70041 3.70289 3.71240 3.71412 3.72306 3.72786 3.73591 3.73875 3.75243 3.75753 3.76489 3.76921 3.77045 3.77991 3.78669 3.79326 3.80210 3.81394 3.82432 3.82636 3.82863 3.83262 3.85151 3.85593 3.86797 3.87713 3.88068 3.88831 3.89197 3.90207 3.90870 3.91944 3.92539 3.92766 3.94202 3.94399 3.95367 3.95801 3.96618 3.97406 3.97923 3.98431 3.98728 3.98808 3.99805 4.00079 4.00784 4.01922 4.03125 4.03915 4.05280 4.06591 4.08079 4.08238 4.08690 4.09264 4.09787 4.10401 4.12090 4.12465 4.13186 4.13699 4.14164 4.15165 4.17222 4.17558 4.18467 4.18746 4.19464 4.19780 4.20413 4.20707 4.21035 4.21803 4.22470 4.23807 4.24826 4.26541 4.26696 4.26767 4.28021 4.28568 4.28866 4.29666 4.30114 4.30628 4.32132 4.32921 4.33444 4.34487 4.35668 4.35822 4.37239 4.37767 4.38403 4.39130 4.39204 4.39660 4.39978 4.40400 4.40732 4.41561 4.42082 4.43034 4.43835 4.44125 4.45421 4.46287 4.46869 4.47492 4.47781 4.48670 4.49146 4.49767 4.50268 4.50671 4.51971 4.53305 4.53922 4.54844 4.55742 4.56498 4.57856 4.58970 4.59834 4.61291 4.63500 4.65402 4.65858 4.66677 4.67017 4.67786 4.68325 4.70298 4.70679 4.71758 4.73160 4.74255 4.74711 4.75138 4.80794 4.80913 4.82086 4.85319 4.86345 4.86983 4.87388 4.88578 4.89915 4.91899 4.93126 4.93742 4.96048 4.98203 4.98936 4.99725 5.00097 5.01180 5.01995 5.03292 5.04179 5.05708 5.06350 5.08632 5.08899 5.09570 5.10030 5.10258 5.12318 5.13720 5.14284 5.16126 5.18512 5.19288 5.21604 5.22612 5.23065 5.24771 5.25602 5.27015 5.27370 5.29708 5.30293 5.31191 5.33088 5.33314 5.34223 5.35922 5.36336 5.39374 5.40800 5.42272 5.43202 5.45655 5.46609 5.47140 5.49935 5.51984 5.53609 5.54376 5.55277 5.57584 5.58678 5.59461 5.61692 5.62357 5.65763 5.73618 5.75880 5.80900 5.82554 5.84832 5.86808 5.87361 5.90709 5.92154 5.92555 5.94266 5.96486 5.97685 6.02648 6.12495 6.17217 6.17452 6.38202 10.96259 11.05263 11.10325 11.11602 11.20512 11.27789 22.14111 22.43364 22.44436 22.65033 22.69144 22.69791 22.70176 22.71264 22.72839 22.73476 22.78343 22.81527 22.82552 22.83776 22.90762 22.97606 22.98505 23.00835 23.02582 23.07500 23.11213 23.13643 23.18407 23.23026 23.23756 23.28439 23.47898 23.59712 24.16016 25.52500 25.82582 29.44602 32.80359 32.83821 32.91486 97.09196 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 0.528384 -0.610088 -0.697334 -0.167199 -0.135312 -0.163021 -0.080744 0.198835 -0.139323 0.179781 -0.117740 0.182776 -0.266293 0.187440 0.192668 -0.163996 0.198841 0.182879 -0.168127 0.179110 0.199013 0.189699 -0.275138 0.197774 -0.112254 0.182104 -0.141886 0.179356 -0.078248 0.197803 0.299463 -0.324360 0.220263 0.211882 0.011974 -0.336294 0.199728 -0.282642 0.153543 0.116668 -0.211896 0.159610 -0.128574 0.163302 -0.203748 0.159660 0.105393 -0.241388 0.155973 -0.205796 0.155566 0.055618 -0.216314 0.154053 -0.290911 0.192233 0.074281 -0.007046 -0.00000 -13.5377 4.9206 -7.4280 16.2067 -273.2636 -167.8886 -246.3458 33.2255 -1.5277 -2.7895 -44.0976 61.2774 -17.1798 33.2255 -1.5277 -2.7895 -366.2592 -7.0519 -62.5896 62.0963 137.2503 -14.1337 54.4796 0.6709 4.5437 16.2786 -18865.9224 -5466.5574 -1143.1408 747.4988 504.1074 201.2761 -81.1268 -121.7081 12.6139 -3744.9848 -3732.4304 -1437.0838 -45.9072 117.8191 22.9754 (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(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 2026-02-12T00:00:00.000 0 Ru2du-dmso_r 0 1 Version=ES64L-G16RevA.03 State=1-A HF=-2298.7852737 RMSD=4.352e-09 Dipole=-5.3261281,1.9359252,-2.9224058 Quadrupole=-32.7854934,45.5582705,-12.7727771,24.7023167,-1.1357815,-2.0738955 PG=C01 [X(C29H23Cl2N3Ru1)] 0 2.89033 -0.409187 -0.214671 0 2.662058 -0.438747 2.13654 0 5.123471 -1.165561 -0.534474 0 3.265345 1.623238 -0.174138 0 0.849898 0.310334 -0.527325 0 1.946315 -2.240156 -0.328314 0 4.303857 2.247486 0.405036 0 5.09875 1.593097 0.767641 0 4.351183 3.637268 0.52488 0 5.213948 4.106604 1.000249 0 3.28879 4.397761 0.040026 0 3.29514 5.486225 0.126905 0 2.202997 3.740897 -0.55423 0 1.348799 4.300324 -0.94053 0 2.220465 2.355 -0.652608 0 1.122782 1.545079 -1.313141 0 0.218052 2.152128 -1.471731 0 1.480972 1.222863 -2.303883 0 0.256133 -0.794497 -1.328552 0 0.654507 -0.702433 -2.351523 0 -0.839769 -0.715861 -1.398626 0 0.668573 -2.152132 -0.789356 0 -0.171163 -3.260629 -0.804933 0 -1.194313 -3.156707 -1.169004 0 0.310851 -4.490125 -0.339412 0 -0.333238 -5.372008 -0.342948 0 1.618959 -4.564287 0.136629 0 2.033062 -5.499859 0.515858 0 2.409299 -3.414892 0.131353 0 3.440252 -3.400971 0.489917 0 -1.319333 1.137653 0.520045 0 0.076118 0.60221 0.728969 0 0.097441 -0.314714 1.324842 0 0.679256 1.322418 1.293822 0 -2.462754 0.298 0.481474 0 -2.400041 -1.11831 0.737825 0 -1.446247 -1.56798 1.007518 0 -3.507659 -1.910939 0.670133 0 -3.426546 -2.98104 0.877947 0 -4.798287 -1.37226 0.345581 0 -5.949123 -2.174926 0.260067 0 -5.86132 -3.249727 0.436991 0 -7.189058 -1.611637 -0.042116 0 -8.07393 -2.249094 -0.105378 0 -7.307486 -0.238637 -0.259777 0 -8.281756 0.198217 -0.492406 0 -6.184222 0.603425 -0.1813 0 -6.277789 2.022508 -0.39023 0 -7.257299 2.450417 -0.617588 0 -5.177285 2.82198 -0.302712 0 -5.261758 3.900588 -0.456659 0 -3.880616 2.276583 -0.00772 0 -2.737851 3.085891 0.101098 0 -2.836169 4.167534 -0.018828 0 -1.493648 2.522047 0.362656 0 -0.622944 3.174293 0.462968 0 -3.747629 0.868173 0.197526 0 -4.906783 0.034515 0.119999