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/1505178.1.llarga3d.q/Gau-23662.inp" -scrdir="/sgetmp/1505178.1.llarga3d.q/" chk=/users/iroca/tfm/ts/2a-2b/dmso_dissociation/two_steps/Int3_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 Int3 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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3.02142 3.02746 3.03210 3.03643 3.03956 3.04199 3.04770 3.05565 3.06189 3.06424 3.06679 3.07086 3.07833 3.08327 3.08595 3.09064 3.09543 3.10183 3.10343 3.11226 3.11745 3.12079 3.12366 3.12999 3.13351 3.13637 3.14089 3.14649 3.15355 3.15674 3.15910 3.15997 3.16150 3.17103 3.17600 3.17994 3.18184 3.18757 3.19095 3.19882 3.20138 3.20905 3.21108 3.21781 3.22272 3.22605 3.22693 3.23227 3.23415 3.23714 3.24416 3.24502 3.24755 3.25026 3.25455 3.25998 3.26140 3.26364 3.26509 3.26820 3.27330 3.28359 3.28525 3.28722 3.29010 3.29744 3.30313 3.30842 3.31432 3.32209 3.32654 3.32939 3.33093 3.34003 3.34368 3.34788 3.35483 3.35522 3.35873 3.36204 3.37007 3.37258 3.37864 3.38221 3.38620 3.38854 3.39184 3.40221 3.40271 3.40822 3.41216 3.41673 3.41913 3.42090 3.42809 3.43326 3.43598 3.44005 3.44450 3.44760 3.44860 3.45513 3.45775 3.46353 3.46724 3.47561 3.47632 3.48522 3.48949 3.49065 3.49322 3.50044 3.50528 3.51040 3.51921 3.52175 3.52916 3.53368 3.53427 3.53563 3.53977 3.54271 3.54835 3.55384 3.55743 3.56278 3.56541 3.56992 3.57110 3.57723 3.58883 3.58959 3.59349 3.59626 3.59974 3.61036 3.61197 3.61508 3.62316 3.62708 3.63431 3.63700 3.64682 3.64961 3.65649 3.66118 3.66636 3.67275 3.67541 3.67970 3.68920 3.69134 3.69406 3.69837 3.70304 3.70692 3.71651 3.73114 3.73756 3.74082 3.74845 3.75209 3.75352 3.76097 3.77554 3.77734 3.78310 3.79190 3.79934 3.80435 3.80747 3.82054 3.83000 3.83630 3.85298 3.85841 3.86135 3.87324 3.88340 3.88643 3.89617 3.91098 3.91408 3.91860 3.92127 3.93328 3.94623 3.95033 3.95510 3.95834 3.96387 3.97538 3.98574 3.99001 3.99219 3.99766 4.00575 4.01171 4.01565 4.02789 4.03669 4.04735 4.05189 4.06358 4.07571 4.08305 4.08887 4.09500 4.10828 4.11697 4.12374 4.12997 4.13480 4.14277 4.14519 4.15594 4.17227 4.18212 4.18392 4.19093 4.19364 4.20132 4.20544 4.20818 4.21748 4.22117 4.23034 4.23503 4.25913 4.26387 4.26999 4.27375 4.27761 4.28348 4.28773 4.30791 4.30940 4.31704 4.32371 4.32841 4.33791 4.35193 4.36187 4.36713 4.37464 4.37913 4.38572 4.39333 4.39489 4.39816 4.40858 4.41004 4.41956 4.41967 4.42469 4.43270 4.43552 4.45124 4.45704 4.46131 4.46862 4.47170 4.47780 4.48476 4.49300 4.49765 4.51306 4.51705 4.53063 4.53269 4.53864 4.55250 4.55981 4.56781 4.57318 4.59662 4.60069 4.61397 4.64015 4.64088 4.65652 4.67360 4.67809 4.68771 4.69792 4.70332 4.71094 4.72283 4.74516 4.74810 4.75890 4.76450 4.79631 4.81146 4.81769 4.85327 4.86075 4.86158 4.86593 4.88127 4.91310 4.91787 4.92820 4.94216 4.95888 4.96702 4.99007 4.99847 5.00229 5.01480 5.01652 5.02937 5.05461 5.05681 5.07788 5.08304 5.08995 5.09496 5.11271 5.12018 5.13514 5.13721 5.14962 5.18036 5.18646 5.19532 5.21652 5.21862 5.23750 5.24817 5.25659 5.25846 5.27910 5.28904 5.30274 5.31431 5.32869 5.34192 5.35619 5.37309 5.38534 5.39944 5.41044 5.42529 5.44299 5.45341 5.45836 5.49587 5.51186 5.52537 5.54230 5.55602 5.56319 5.57969 5.59314 5.60526 5.62155 5.65369 5.69085 5.72149 5.75797 5.77786 5.81551 5.86947 5.88079 5.88883 5.92178 5.92990 5.94364 5.95252 5.98867 6.01881 6.06899 6.13350 6.16882 6.18944 6.37994 11.01751 11.03122 11.09377 11.16943 11.22539 11.26552 22.14470 22.42981 22.46766 22.65462 22.68036 22.68902 22.69732 22.70960 22.72250 22.73595 22.79557 22.79745 22.83291 22.83577 22.90197 22.96455 22.98470 23.01176 23.03554 23.07467 23.11440 23.13507 23.19132 23.21627 23.26018 23.29165 23.47854 23.59642 24.15669 25.61343 25.64695 29.47972 32.78826 32.88057 32.93524 97.09872 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 H H C C C H C H C C H H C H C C C H C H C C H H C C C 0.451519 -0.666438 -0.654815 -0.214596 -0.014354 -0.085862 -0.034403 0.203899 -0.166414 0.178936 -0.107519 0.182282 -0.283764 0.180762 0.249216 -0.222610 0.181977 0.185229 -0.151783 0.173839 0.181800 0.139765 -0.258394 0.181422 -0.123423 0.182736 -0.145562 0.180394 -0.052306 0.202240 -0.362484 0.191473 0.221948 0.235407 0.068686 -0.298138 0.183088 -0.277433 0.152396 0.098704 -0.211268 0.160399 0.163061 -0.129874 0.159597 -0.201064 0.106736 -0.241067 0.155848 -0.205936 0.155651 0.070248 -0.226224 0.155713 0.169420 -0.219887 0.056725 -0.005502 -0.00000 4.8160 15.8628 11.2487 20.0338 -225.6121 -223.0032 -223.8375 -37.9250 -25.6400 -21.6285 -1.4612 1.1477 0.3135 -37.9250 -25.6400 -21.6285 59.9225 125.2197 53.4997 20.7555 150.0503 201.4291 -92.3068 7.9062 52.7816 37.8167 -18499.6696 -4260.2210 -2402.5796 -664.9778 23.5263 -272.5217 -37.2392 -122.9219 -130.1690 -3706.3112 -4010.1310 -1259.4599 -189.7086 -175.3695 -0.9566 (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(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-GATCHAN57 IROCA 2026-02-11T00:00:00.000 0 Int3 0 1 Version=ES64L-G16RevA.03 State=1-A HF=-2298.7958693 RMSD=9.035e-09 Dipole=1.8947444,6.2408891,4.4255634 Quadrupole=-1.086331,0.8532814,0.2330496,-28.1962928,-19.0627007,-16.0802906 PG=C01 [X(C29H23Cl2N3Ru1)] 0 -2.490063 -0.613014 -0.880379 0 -4.549524 -1.727715 -1.432461 0 -1.141902 -2.520676 -1.485212 0 -3.439463 1.133027 -0.313689 0 -0.703729 0.586559 -0.473022 0 -2.377295 -0.91307 1.059419 0 -4.765458 1.254751 -0.094977 0 -5.369756 0.426369 -0.474399 0 -5.30503 2.347417 0.577579 0 -6.384455 2.402184 0.728293 0 -4.452291 3.341389 1.061548 0 -4.845265 4.200556 1.609052 0 -3.080798 3.213105 0.832156 0 -2.377072 3.968277 1.187838 0 -2.60508 2.108265 0.128816 0 -1.164507 1.9875 -0.29307 0 -1.088585 2.476774 -1.276341 0 -0.504345 2.544999 0.391135 0 -0.173201 0.00911 0.788357 0 0.388997 -0.891908 0.507521 0 0.521173 0.697851 1.295766 0 -1.275146 -0.440637 1.697199 0 -1.16713 -0.490006 3.085053 0 -0.271024 -0.092748 3.565108 0 -2.197158 -1.06124 3.83339 0 -2.12872 -1.113892 4.921711 0 -3.312155 -1.568565 3.160809 0 -4.137961 -2.03455 3.70035 0 -3.377426 -1.475332 1.775566 0 -4.21827 -1.844649 1.186638 0 0.31367 0.483595 -1.58009 0 -0.104511 1.045136 -2.426533 0 0.32548 -0.570339 -1.872077 0 1.688481 0.997725 -1.225382 0 2.718092 0.11726 -0.800568 0 2.555836 -1.316308 -0.758029 0 1.617709 -1.769173 -1.083074 0 3.558602 -2.133143 -0.324954 0 3.405739 -3.215028 -0.306773 0 4.825272 -1.612023 0.104283 0 5.865488 -2.44222 0.557471 0 5.705471 -3.522684 0.589139 0 7.884387 -2.559438 1.308419 0 7.086376 -1.900078 0.959288 0 8.255048 -0.101334 1.22967 0 7.296182 -0.521335 0.915865 0 6.285063 0.347126 0.46862 0 6.473505 1.770799 0.408235 0 7.437086 2.180844 0.721021 0 5.480769 2.595387 -0.030181 0 5.636878 3.676109 -0.07551 0 4.206634 2.074413 -0.444631 0 3.176362 2.909782 -0.905913 0 3.34924 3.98691 -0.96845 0 1.172731 3.046735 -1.656901 0 1.950101 2.374555 -1.286482 0 3.981722 0.662946 -0.396739 0 5.028303 -0.1988 0.057872