Gaussian 09 17-Jan-2019 Gaussian 09 11-Jun-2009 EM64L-G09RevA.02 171 C1[X(C30H20N4O4Ru)] UTPSSh Gen SP #p gen scrf=(smd,solvent=h2o) pseudo=read scf=xqc utpssh IOp(3/124=30) 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 0 581.4154000000001 AuxInfo=1/0/N:21,30,23,28,19,32,25,26,18,34,16,14,27,35,13,17,12,15;38,40,36,42,1,2,4,6,5,3;54,56,51,58,49,46,44,50,48,11;10/E:(1,2)(3,4)(5,6)(7,8)(9,10)(11,12)(13,14)(15,16,17,18);;;/CRV:1.3,2.3,3.3,4.3,5.3,6.3,7.3,8.3,9.3,10.3,11.3,12.3,13-1,14-1,15.1,16.1,17-1,18.1;2*1.3,2.3,3.3,4.3,5.3,6.3,7.3,8.3,9.3,10-1;/rA:59C3C3NC3C3C3HHHRuNOO1C3O1C3O1C3C3HC3HC3HC3C3NC3HC3HC3HC3NC3HC3HC3HC3HC3HC3HC3C3C3C3HHC3HC3HC3H/rB:s1;s2;s3;s4;s1s5;s4;s2;s1;s3;s10;s10;;s12;s14;s13;s16;s16;s18;s19;s19;s21;s21;s23;s23;s25;s10s18s25;s26;s28;s28;s30;s30;s32;s14s32;s10s26s34;s6;s36;s36;s38;s38;s40;s5s40;s42;s11;s44;s11;s46;s44;s46;s48s49;s50;s49;s51;s51;s54;s54;s56;s48s56;s58;/rC:;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;;; g09 /home/support/apps/apps/gaussian/pgi/17.4/g09/l1.exe /tmp/Gau-190025.inp -scrdir=/tmp/ chk=tpssh-Ru-1-VAC-LS-dispersion.chk nprocshared=20 mem=50GB #p gen scrf=(smd,solvent=h2o) pseudo=read scf=xqc utpssh IOp(3/124=30) 1/38=1/1 2/12=2,17=6,18=5,40=1/2 3/5=7,11=2,16=1,17=8,25=1,30=1,70=32201,72=1,74=-35,116=2,124=30/1,2,3 4//1 5/5=2,8=3,13=1,38=5,53=1/2,8 6/7=2,8=2,9=2,10=2,28=1/1 99/5=1,9=1/99 tpssh-Ru-1-VAC-LS-dispersion 6 6 7 6 6 6 1 1 1 44 7 8 8 6 8 6 8 6 6 1 6 1 6 1 6 6 7 6 1 6 1 6 1 6 7 6 1 6 1 6 1 6 1 6 1 6 1 6 6 6 6 1 1 6 1 6 1 6 1 4.24612 2.8832 2.10509 2.69829 4.09294 4.90527 2.05253 2.3592 4.81371 0.02515 -2.07834 0.33408 0.00824 0.484 0.72956 -0.14662 -0.18326 -0.29409 -0.49347 -0.56564 -0.59016 -0.75139 -0.47517 -0.54207 -0.27893 -0.08595 -0.20665 -0.01646 -0.15509 0.23428 0.29172 0.42044 0.62381 0.34354 0.09028 6.30659 6.92285 6.86673 7.93873 6.05952 6.52181 4.69517 4.06914 -2.77849 -2.22428 -2.75721 -2.16794 -4.16192 -4.09994 -4.86503 -6.253 -4.57529 -6.78383 -6.9151 -7.97579 -6.21639 -6.76122 -4.86709 -4.32571 0.20652 0.36956 -0.19335 -0.92839 -1.15616 -0.5734 -1.35632 0.95252 0.66985 -0.02464 -0.00988 0.93884 -2.27154 2.21719 2.98908 -2.54544 -3.70998 -1.37071 -1.43205 -2.39869 -0.23873 -0.26341 0.99313 1.92075 1.01263 2.19189 -0.1726 3.53593 3.81098 4.51193 5.55644 4.14987 4.88695 2.80072 1.86837 -0.79655 -0.35717 -1.56622 -1.737 -2.14241 -2.74712 -1.94373 -2.3793 -1.15298 -2.05964 1.14929 2.05666 -1.22651 1.1861 -0.01572 -0.07046 2.1348 0.84672 -1.2876 -1.33257 -2.4884 -3.43014 -2.46126 -3.37223 0.89664 0.85016 -0.13628 -1.08133 -1.11608 -0.09307 -1.84002 1.59222 1.6955 -0.23627 -0.54978 -2.25628 0.12035 -2.14917 -3.11191 1.37095 1.84751 2.31116 3.68499 4.17823 4.41338 5.48114 3.75831 4.31302 2.37519 1.50909 1.68964 1.89504 2.93446 0.92459 1.21478 -0.414 -1.17974 -0.76107 0.18844 -0.11539 0.66136 -1.11451 -1.12809 -2.12858 -2.90232 -2.13415 -2.9054 -0.51429 -0.27708 -0.85062 -0.86878 -0.7801 -1.12386 -1.09991 -1.3735 -1.35529 -1.61883 -1.33024 -1.54293 -1.01172 -0.98762 -0.74339 -0.49763 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 59 12 12 14 12 12 12 1 1 1 102 14 16 16 12 16 12 16 12 12 1 12 1 12 1 12 12 14 12 1 12 1 12 1 12 14 12 1 12 1 12 1 12 1 12 1 12 1 12 12 12 12 1 1 12 1 12 1 12 1 12.0000000 12.0000000 14.0030740 12.0000000 12.0000000 12.0000000 1.0078250 1.0078250 1.0078250 101.9037000 14.0030740 15.9949146 15.9949146 12.0000000 15.9949146 12.0000000 15.9949146 12.0000000 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 12.0000000 14.0030740 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 14.0030740 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 12.0000000 12.0000000 12.0000000 1.0078250 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 12.0000000 1.0078250 0 0 2 0 0 0 1 1 1 0 2 0 0 0 0 0 0 0 0 1 0 1 0 1 0 0 2 0 1 0 1 0 1 0 2 0 1 0 1 0 1 0 1 0 1 0 1 0 0 0 0 1 1 0 1 0 1 0 1 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 (Enter /home/support/apps/apps/gaussian/pgi/17.4/g09/l101.exe) NPDir=0 NMtPBC= 1 NCelOv= 1 NCel= 1 NClECP= 1 NCelD= 1 NCelK= 1 NCelE2= 1 NClLst= 1 CellRange= 0.0. One-electron integrals computed using PRISM. 1 Symmetry operations used in ECPInt. ECPInt: NShTT= 26335 NPrTT= 148997 LenC2= 19497 LenP2D= 60695. LDataN: DoStor=T MaxTD1= 6 Len= 172 NBasis= 693 RedAO= T NBF= 693 NBsUse= 693 1.00D-06 NBFU= 693 (5D, 7F) 10 lanl2dz F 1 1.0 1.2350000000e+00 1.0000000000e+00 1 2 4 5 6 14 16 18 19 21 23 25 26 28 30 32 34 36 38 40 42 44 46 48 49 50 51 54 56 58 6-31g(d) 7 8 9 20 22 24 29 31 33 37 39 41 43 45 47 52 53 55 57 59 6-31g(d,p) 12 13 15 17 6-31+g(d) 3 11 27 35 6-31+g(d) 0.10000e-02 0.10000e-05 F 1 545 1 6 No pseudopotential on this center. 2 6 No pseudopotential on this center. 3 7 No pseudopotential on this center. 4 6 No pseudopotential on this center. 5 6 No pseudopotential on this center. 6 6 No pseudopotential on this center. 7 1 No pseudopotential on this center. 8 1 No pseudopotential on this center. 9 1 No pseudopotential on this center. 10 44 16 F and up 0 1 2 2 2 554.3796303 155.1066871 48.4976263 14.7701594 5.2077363 -0.05152700 -20.18165360 -105.99669150 -42.21667880 -3.76750240 0.00000000 0.00000000 0.00000000 0.00000000 0.00000000 S - F 0 1 2 2 2 66.7118060 77.3503632 18.3571445 11.8404727 8.1179479 2.95783440 25.37487070 536.12623720 -651.20572210 381.38169430 0.00000000 0.00000000 0.00000000 0.00000000 0.00000000 P - F 0 1 2 2 2 54.9937915 13.9399212 15.2118246 10.5460691 7.5539486 4.96515570 23.88615010 464.46313440 -714.44517880 377.55035940 0.00000000 0.00000000 0.00000000 0.00000000 0.00000000 D - F 0 1 2 2 60.3444595 45.2100305 19.1190074 4.2712090 3.03529880 23.29017230 146.09266200 28.91297700 0.00000000 0.00000000 0.00000000 0.00000000 11 7 No pseudopotential on this center. 12 8 No pseudopotential on this center. 13 8 No pseudopotential on this center. 14 6 No pseudopotential on this center. 15 8 No pseudopotential on this center. 16 6 No pseudopotential on this center. 17 8 No pseudopotential on this center. 18 6 No pseudopotential on this center. 19 6 No pseudopotential on this center. 20 1 No pseudopotential on this center. 21 6 No pseudopotential on this center. 22 1 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 6 No pseudopotential on this center. 27 7 No pseudopotential on this center. 28 6 No pseudopotential on this center. 29 1 No pseudopotential on this center. 30 6 No pseudopotential on this center. 31 1 No pseudopotential on this center. 32 6 No pseudopotential on this center. 33 1 No pseudopotential on this center. 34 6 No pseudopotential on this center. 35 7 No pseudopotential on this center. 36 6 No pseudopotential on this center. 37 1 No pseudopotential on this center. 38 6 No pseudopotential on this center. 39 1 No pseudopotential on this center. 40 6 No pseudopotential on this center. 41 1 No pseudopotential on this center. 42 6 No pseudopotential on this center. 43 1 No pseudopotential on this center. 44 6 No pseudopotential on this center. 45 1 No pseudopotential on this center. 46 6 No pseudopotential on this center. 47 1 No pseudopotential on this center. 48 6 No pseudopotential on this center. 49 6 No pseudopotential on this center. 50 6 No pseudopotential on this center. 51 6 No pseudopotential on this center. 52 1 No pseudopotential on this center. 53 1 No pseudopotential on this center. 54 6 No pseudopotential on this center. 55 1 No pseudopotential on this center. 56 6 No pseudopotential on this center. 57 1 No pseudopotential on this center. 58 6 No pseudopotential on this center. 59 1 No pseudopotential on this center. Raffenetti 2 on 693 1295 736 138 138 4563.0808104286 693 A IExCor= 2523 DFT=T Ex+Corr=TPSSh ExCW=0 ScaHFX= 0.100000 ScaDFX= 0.900000 0.900000 1.000000 1.000000 ScalE2= 1.000000 1.000000 IRadAn= 0 IRanWt= -1 IRanGd= 0 ICorTp=0 59 59 59 7.50e-01 80 F PCM SMD-Coulomb. Total charges None Matrix inversion Water 78.355300 1.777849 C30H20N4O4Ru C1 1 C1 1 C1 1 0.1396878 0.0676142 0.0640120 Precomputing XC quadrature grid using IXCGrd= 2 IRadAn= 0 IRanWt= -1 IRanGd= 0 AccXCQ= 1.00D-10. Defaulting to unpruned grid for atomic number 44. NRdTot= 3840 NPtTot= 499462 NUsed= 527122 NTot= 527154 NSgBfM= 693 693 693 693 693 NAtAll= 59 59. 1 functional with IExCor= 1009 diagonalized for initial guess. = 2.50D-02 ExpMax= 5.48D+03 ExpMxC= 8.25D+02 IAcc=3 IRadAn= 0 AccDes= 0.00D+00 : IExCor= 1009 AccDes= 0.00D+00 IRadAn= 0 IDoV= 1 = 1.000000 1.000000 1.000000 1.000000 (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|Beta|Orbitals: (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) open 1 1 1 -1762.63604814455 -1764.91063699526 -2.274588850705 -1763.70839661738 1.202240377877 -1759.97003440042 3.738362216958 -1769.26834923382 -9.298314833400 -1769.17787138325 0.090477850571 -1765.71770959988 3.460161783370 -1769.20866425529 -3.490954655406 -1769.44817098024 -0.239506724951 -1769.45991821121 -0.011747230975 -1769.46047109080 -0.000552879584 -1769.46066652294 -0.000195432141 -1769.46067978451 -0.000013261571 -1769.46068356663 -0.000003782123 -1769.46068397971 -0.000000413078 -1769.46068406857 -0.000000088862 -1769.46068407565 -0.000000007081 -1769.46068407645 -0.000000000794 -1769.46068407648 -0.000000000038 -1769.46068408 19 0.5391e-08 2.0431 -0.0000 1.696374364711e+03 -1.322339365442e+04 5.194552840545e+03 Requested convergence on RMS density matrix=1.00D-08 within 64 cycles. Requested convergence on MAX density matrix=1.00D-06. Requested convergence on energy=1.00D-06. No special actions if energy rises. Using DIIS extrapolation, IDIIS= 1040. Integral symmetry usage will be decided dynamically. 526578 words used for storage of precomputed grid. IEnd= 2177380 IEndB= 2177380 NGot= 6710886400 MDV= 6709255677 LenX= 6709255677 LenY= 6708713245 Fock matrices will be formed incrementally for 20 cycles. -0.0000 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 59 C C N C C C H H H Ru N O O C O C O C C H C H C H C C N C H C H C H C N C H C H C H C H C H C H C C C C H H C H C H C H 13 13 14 13 13 13 1 1 1 99 14 17 17 13 17 13 17 13 13 1 13 1 13 1 13 13 14 13 1 13 1 13 1 13 14 13 1 13 1 13 1 13 1 13 1 13 1 13 13 13 13 1 1 13 1 13 1 13 1 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 0.00000 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2.42624 2.43588 2.45097 2.45523 2.45783 2.46017 2.46377 2.46945 2.47661 2.48005 2.48309 2.48574 2.48993 2.49404 2.49738 2.49784 2.51290 2.52806 2.54457 2.55192 2.55240 2.55580 2.55970 2.56397 2.57130 2.57494 2.57676 2.57858 2.59083 2.59597 2.59660 2.59962 2.60671 2.62437 2.62894 2.63142 2.63199 2.63313 2.63746 2.64040 2.64212 2.65026 2.67143 2.68861 2.69986 2.70825 2.71193 2.71552 2.71955 2.72091 2.72444 2.72791 2.73187 2.73929 2.74391 2.75394 2.76075 2.76614 2.77055 2.77139 2.78765 2.78998 2.80108 2.80870 2.81748 2.82839 2.84721 2.88947 2.90957 2.91367 2.93653 2.93975 2.94674 2.95881 2.97980 3.03805 3.04252 3.05379 3.05787 3.06647 3.08738 3.10313 3.10594 3.14760 3.14954 3.15351 3.15846 3.18177 3.19715 3.20575 3.22972 3.24226 3.24497 3.25047 3.25776 3.28159 3.28821 3.28946 3.30246 3.31826 3.32300 3.32753 3.34171 3.39099 3.39274 3.39562 3.41557 3.41806 3.43431 3.46742 3.53155 3.53184 3.54489 3.56146 3.79203 3.79664 3.82118 3.89098 3.92180 3.92973 17.12464 1-A. Mulliken atomic 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 59 C C N C C C H H H Ru N O O C O C O C C H C H C H C C N C H C H C H C N C H C H C H C H C H C H C C C C H H C H C H C H -0.180365 0.047204 -0.326966 0.048982 0.023900 0.064156 0.198248 0.185487 0.178328 0.707487 -0.326293 -0.653598 -0.640562 0.694552 -0.756422 0.677118 -0.764627 0.211453 -0.132110 0.193835 -0.145576 0.184879 -0.130438 0.195698 0.230769 0.234082 -0.564171 -0.127195 0.196015 -0.147658 0.185132 -0.129307 0.194648 0.184130 -0.555414 -0.156681 0.165261 -0.132400 0.164595 -0.145944 0.163773 -0.151382 0.172395 0.045773 0.204653 0.055005 0.191213 0.033991 -0.177399 0.058825 -0.159626 0.178829 0.166197 -0.133938 0.165126 -0.145431 0.164145 -0.155158 0.172777 -0.00000 Mulliken charges with hydrogens summed into heavy atoms: 1 1 2 3 4 5 6 10 11 12 13 14 15 16 17 18 19 21 23 25 26 27 28 30 32 34 35 36 38 40 42 44 46 48 49 50 51 54 56 58 C C N C C C Ru N O O C O C O C C C C C C N C C C C N C C C C C C C C C C C C C -0.002038 0.232690 -0.326966 0.247230 0.023900 0.064156 0.707487 -0.326293 -0.653598 -0.640562 0.694552 -0.756422 0.677118 -0.764627 0.211453 0.061725 0.039303 0.065261 0.230769 0.234082 -0.564171 0.068820 0.037473 0.065341 0.184130 -0.555414 0.008581 0.032194 0.017829 0.021012 0.250426 0.246219 0.033991 0.001430 0.058825 0.006571 0.031188 0.018714 0.017619 -0.00000 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 59 C C N C C C H H H Ru N O O C O C O C C H C H C H C C N C H C H C H C N C H C H C H C H C H C H C C C C H H C H C H C H 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.000000 0.00000 1-A. -2.2488 8.0059 13.0902 15.5082 -142.1053 -248.2338 -226.2439 -7.8509 9.2113 52.6035 63.4224 -42.7061 -20.7162 -7.8509 9.2113 52.6035 5.6343 228.7145 241.2344 -55.7154 -107.2425 -106.4499 1.3600 -51.2423 40.0966 57.1808 -10991.3264 -5427.2667 -3893.6466 -153.6457 366.2281 91.9612 646.2124 -162.7535 402.3129 -3129.4762 -3159.8053 -1735.2255 265.1502 36.3369 -174.2367 (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|Beta|Orbitals: (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A) (A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(A)|(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-DALTON-N02 CRAIGMI 2019-01-17T00:00:00.000Z 0 tpssh-Ru-1-VAC-LS-dispersion 0 1 Version=EM64L-G09RevA.02 State=1-A HF=-1769.4606841 S2=0. S2-1=0. S2A=0. RMSD=5.391e-09 Dipole=-0.8756653,3.3836873,5.0010834 Quadrupole=47.1792747,-28.1162689,-19.0630057,-5.4396789,6.9869223,39.7061997 PG=C01[X(C30H20N4O4Ru1)] @ 0 4.246118 0.206516 0.896636 0 2.883196 0.369558 0.850162 0 2.105086 -0.193353 -0.136277 0 2.698291 -0.928387 -1.081327 0 4.092943 -1.156164 -1.116084 0 4.905268 -0.573403 -0.093072 0 2.052526 -1.356317 -1.840015 0 2.359199 0.952517 1.592218 0 4.813705 0.669852 1.695496 0 0.025151 -0.024641 -0.236266 0 -2.078335 -0.009884 -0.549778 0 0.33408 0.938836 -2.256275 0 0.008241 -2.271539 0.120354 0 0.484 2.217189 -2.149174 0 0.729561 2.989083 -3.111913 0 -0.146622 -2.545442 1.370945 0 -0.183257 -3.709979 1.847513 0 -0.294091 -1.370707 2.311163 0 -0.493468 -1.432054 3.684985 0 -0.565643 -2.39869 4.178225 0 -0.590164 -0.238729 4.413379 0 -0.751386 -0.263411 5.481145 0 -0.475167 0.993127 3.758306 0 -0.542072 1.920753 4.31302 0 -0.278927 1.012633 2.375192 0 -0.085947 2.191894 1.509086 0 -0.206651 -0.172596 1.689644 0 -0.016456 3.535926 1.895041 0 -0.155085 3.810984 2.934461 0 0.234283 4.511928 0.924589 0 0.291724 5.556436 1.214775 0 0.420438 4.149867 -0.413999 0 0.623806 4.886952 -1.179743 0 0.343539 2.800717 -0.761072 0 0.090275 1.868373 0.188444 0 6.306589 -0.796549 -0.115388 0 6.922854 -0.357172 0.661356 0 6.866734 -1.566215 -1.114508 0 7.938727 -1.737001 -1.128087 0 6.059521 -2.142413 -2.128584 0 6.521811 -2.747122 -2.902323 0 4.695171 -1.943727 -2.134153 0 4.069142 -2.3793 -2.905399 0 -2.778493 -1.152979 -0.514292 0 -2.224277 -2.059643 -0.277078 0 -2.757206 1.149285 -0.850616 0 -2.167939 2.05666 -0.868777 0 -4.161917 -1.226513 -0.780097 0 -4.09994 1.186098 -1.123858 0 -4.865032 -0.015716 -1.099907 0 -6.252995 -0.070458 -1.373498 0 -4.575293 2.134802 -1.355288 0 -6.783831 0.846722 -1.618828 0 -6.915098 -1.287598 -1.330242 0 -7.97579 -1.332566 -1.542929 0 -6.216394 -2.488401 -1.011717 0 -6.761221 -3.430141 -0.987619 0 -4.867093 -2.461263 -0.743388 0 -4.325708 -3.372234 -0.497634