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Cell[CellGroupData[{
Cell[BoxData[
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Cell[CellGroupData[{

Cell[BoxData[
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Cell[BoxData[
    \("Cellerator\[Trademark] Version 2.0313, loaded at Mar. 13, 2002, \
13:47:08\n\[Copyright]2001,2002 Jet Propulsion Laboratory, California \
Institute of Technology.  U.S. Government Sponsorhip Acknowledged. All rights \
reserved. Patent Pending.\nPlease no not distribute, copy, or transfer.\n\n\
Cellerator\[Trademark] now incorporates Graphelator\[Trademark]!\n\n\
$CelleratorOutputDirectory = New Team Rocket:Applications (Mac OS \
9):Mathematica 4.1 Files"\)], "Print"],

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        "March 13, 2002 13:47:12"],
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Cell[BoxData["\<\"mitoticOscillator is an option for \!\(\* \
StyleBox[\\\"organism\\\",\\nFontWeight->\\\"Plain\\\"]\) and \!\(\* \
StyleBox[\\\"standardNode\\\",\\nFontWeight->\\\"Plain\\\"]\) that indicates \
which mitotitic oscillator should be used. The option should be used as \
mitoticOscillator\[Rule]{option\[Rule]value,option\[Rule]value,...}. \\n\\n\!\
\(\* StyleBox[\\\"Valid\\\",\\nFontVariations->{\\\"Underline\\\"->True}]\)\!\
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\\nvariables\[Rule]see model defaults - names of model variables to use\\n\\n\
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StyleBox[\\\"Specific\\\",\\nFontVariations->{\\\"Underline\\\"->True}]\)\!\(\
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]\)\!\(\*     \
StyleBox[\\\":\\\",\\nFontVariations->{\\\"Underline\\\"->True}]\)\\nGardner: \
under development. Reference: T. S. Gardner et. al., PNAS 95:14190 \
(1998).\\nGoldbeter: variables\[Rule]{C,M,X}, thresholdVariable\[Rule]M, \
threshold\[Rule]0.7, initialConditions\[Rule]{Random[0,0.3],0,0},rate\[Rule]1 \
(period is approximately 20/rate). Reference: A. Goldbeter, PNAS, 88:9107 \
(1991). \\nNorel: under development. {saturating\[RightArrow]True, \
e\[Rule]3.5, f\[Rule]1, g\[Rule]10, i\[Rule]1.2}. Reference: R. Norel and Z. \
Agur, Science, 251:1076 (1991).\\nTyson, Tyson2, or Tyson2Variable: variables\
\[Rule]{pMPF,aMPF}, thresholdVariable\[Rule]aMPF, threshold\[Rule]0.1, \
initialConditions{Random[0,0.3}, 0}, rate\[Rule]1,\[Kappa]\[Rule]0.015,k6\
\[Rule]1,k4\[Rule] 180,\[Alpha]\[Rule](0.018/180). Reference: J. J. Tyson, \
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StyleBox[\\\"u\\\",\\nFontFamily->\\\"Times\\\",\\nFontSlant->\\\"Italic\\\"]\
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StyleBox[\\\"v\\\",\\nFontFamily->\\\"Times\\\",\\nFontSlant->\\\"Italic\\\"]\
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\\\",\\nFontSlant->\\\"Italic\\\"]\)\!\(\*     StyleBox[\\\" \
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variables\[Rule]{C2,CP,M,pM,Y,YP}, initialConditions-> {0, Random[0,0.3], \
0,0,0,0}, k1aa\[Rule] .015,k2\[Rule] 0, k3\[Rule] 200, k4\[Rule] 180, k4prime\
\[Rule] 0.018, k5notP\[Rule] 0, k6\[Rule] 1, k7\[Rule] 0.6, \
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Cell[BoxData[
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\[InvisibleSpace]66\[InvisibleSpace]" ODEs\n\t\
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                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((\(\(1.2`\)\(\[InvisibleSpace]\)\) - \
\(\(C[1]\)[t]\ \(M[1]\)[t]\)\/\(\(\(0.1`\)\(\[InvisibleSpace]\)\) + \
\(C[1]\)[t]\))\)\)}]},
          {"2", \(C[2]\), \(\(C[2]\)[0] == 0.4229148492688367`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(C[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((\(\(1.2`\)\(\[InvisibleSpace]\)\) - \
\(\(C[2]\)[t]\ \(M[2]\)[t]\)\/\(\(\(0.1`\)\(\[InvisibleSpace]\)\) + \
\(C[2]\)[t]\))\)\)}]},
          {"3", \(C[3]\), \(\(C[3]\)[0] == 0.6990609526211943`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(C[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((\(\(1.2`\)\(\[InvisibleSpace]\)\) - \
\(\(C[3]\)[t]\ \(M[3]\)[t]\)\/\(\(\(0.1`\)\(\[InvisibleSpace]\)\) + \
\(C[3]\)[t]\))\)\)}]},
          {"4", \(C[4]\), \(\(C[4]\)[0] == 0.6678872019146177`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(C[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((\(\(1.2`\)\(\[InvisibleSpace]\)\) - \
\(\(C[4]\)[t]\ \(M[4]\)[t]\)\/\(\(\(0.1`\)\(\[InvisibleSpace]\)\) + \
\(C[4]\)[t]\))\)\)}]},
          {"5", \(C[5]\), \(\(C[5]\)[0] == 0.057385084350817794`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(C[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((\(\(1.2`\)\(\[InvisibleSpace]\)\) - \
\(\(C[5]\)[t]\ \(M[5]\)[t]\)\/\(\(\(0.1`\)\(\[InvisibleSpace]\)\) + \
\(C[5]\)[t]\))\)\)}]},
          {"6", \(C[6]\), \(\(C[6]\)[0] == 0.8872762255288578`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(C[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((\(\(1.2`\)\(\[InvisibleSpace]\)\) - \
\(\(C[6]\)[t]\ \(M[6]\)[t]\)\/\(\(\(0.1`\)\(\[InvisibleSpace]\)\) + \
\(C[6]\)[t]\))\)\)}]},
          {"7", \(M[1]\), \(\(M[1]\)[0] == 0.4`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(M[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((3.5`\ \(C[1]\)[t] + \(C[1]\)[
                        t]\ \(M[1]\)[t]\^2 - \(10\ \(M[1]\)[t]\)\/\(1 + \
\(M[1]\)[t]\))\)\)}]},
          {"8", \(M[2]\), \(\(M[2]\)[0] == 0.4`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(M[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((3.5`\ \(C[2]\)[t] + \(C[2]\)[
                        t]\ \(M[2]\)[t]\^2 - \(10\ \(M[2]\)[t]\)\/\(1 + \
\(M[2]\)[t]\))\)\)}]},
          {"9", \(M[3]\), \(\(M[3]\)[0] == 0.4`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(M[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((3.5`\ \(C[3]\)[t] + \(C[3]\)[
                        t]\ \(M[3]\)[t]\^2 - \(10\ \(M[3]\)[t]\)\/\(1 + \
\(M[3]\)[t]\))\)\)}]},
          {"10", \(M[4]\), \(\(M[4]\)[0] == 0.4`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(M[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((3.5`\ \(C[4]\)[t] + \(C[4]\)[
                        t]\ \(M[4]\)[t]\^2 - \(10\ \(M[4]\)[t]\)\/\(1 + \
\(M[4]\)[t]\))\)\)}]},
          {"11", \(M[5]\), \(\(M[5]\)[0] == 0.4`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(M[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((3.5`\ \(C[5]\)[t] + \(C[5]\)[
                        t]\ \(M[5]\)[t]\^2 - \(10\ \(M[5]\)[t]\)\/\(1 + \
\(M[5]\)[t]\))\)\)}]},
          {"12", \(M[6]\), \(\(M[6]\)[0] == 0.4`\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(M[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(0.1`\ \((3.5`\ \(C[6]\)[t] + \(C[6]\)[
                        t]\ \(M[6]\)[t]\^2 - \(10\ \(M[6]\)[t]\)\/\(1 + \
\(M[6]\)[t]\))\)\)}]},
          {"13", \(mass[1]\), \(\(mass[1]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(mass[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(mu\ \(mass[1]\)[t]\)}]},
          {"14", \(mass[2]\), \(\(mass[2]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(mass[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(mu\ \(mass[2]\)[t]\)}]},
          {"15", \(mass[3]\), \(\(mass[3]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(mass[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(mu\ \(mass[3]\)[t]\)}]},
          {"16", \(mass[4]\), \(\(mass[4]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(mass[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(mu\ \(mass[4]\)[t]\)}]},
          {"17", \(mass[5]\), \(\(mass[5]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(mass[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(mu\ \(mass[5]\)[t]\)}]},
          {"18", \(mass[6]\), \(\(mass[6]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(mass[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(mu\ \(mass[6]\)[t]\)}]},
          {"19", \(PA[1]\), \(\(PA[1]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PA[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"20", \(PA[2]\), \(\(PA[2]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PA[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"21", \(PA[3]\), \(\(PA[3]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PA[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"22", \(PA[4]\), \(\(PA[4]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PA[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"23", \(PA[5]\), \(\(PA[5]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PA[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"24", \(PA[6]\), \(\(PA[6]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PA[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"25", \(PB[1]\), \(\(PB[1]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PB[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"26", \(PB[2]\), \(\(PB[2]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PB[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"27", \(PB[3]\), \(\(PB[3]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PB[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"28", \(PB[4]\), \(\(PB[4]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PB[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"29", \(PB[5]\), \(\(PB[5]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PB[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"30", \(PB[6]\), \(\(PB[6]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PB[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"31", \(PC[1]\), \(\(PC[1]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PC[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"32", \(PC[2]\), \(\(PC[2]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PC[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"33", \(PC[3]\), \(\(PC[3]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PC[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"34", \(PC[4]\), \(\(PC[4]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PC[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"35", \(PC[5]\), \(\(PC[5]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PC[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"36", \(PC[6]\), \(\(PC[6]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(PC[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], "==", "0"}]},
          {"37", \(splv[1]\), \(\(splv[1]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(splv[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-4\) + \(M[1]\)[t]]\)}]},
          {"38", \(splv[2]\), \(\(splv[2]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(splv[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-4\) + \(M[2]\)[t]]\)}]},
          {"39", \(splv[3]\), \(\(splv[3]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(splv[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-4\) + \(M[3]\)[t]]\)}]},
          {"40", \(splv[4]\), \(\(splv[4]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(splv[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-4\) + \(M[4]\)[t]]\)}]},
          {"41", \(splv[5]\), \(\(splv[5]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(splv[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-4\) + \(M[5]\)[t]]\)}]},
          {"42", \(splv[6]\), \(\(splv[6]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(splv[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-4\) + \(M[6]\)[t]]\)}]},
          {"43", \(tspl[1]\), \(\(tspl[1]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(tspl[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-1.`*^-8\) + \(splv[1]\)[t]]\)}]},
          {"44", \(tspl[2]\), \(\(tspl[2]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(tspl[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-1.`*^-8\) + \(splv[2]\)[t]]\)}]},
          {"45", \(tspl[3]\), \(\(tspl[3]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(tspl[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-1.`*^-8\) + \(splv[3]\)[t]]\)}]},
          {"46", \(tspl[4]\), \(\(tspl[4]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(tspl[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-1.`*^-8\) + \(splv[4]\)[t]]\)}]},
          {"47", \(tspl[5]\), \(\(tspl[5]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(tspl[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-1.`*^-8\) + \(splv[5]\)[t]]\)}]},
          {"48", \(tspl[6]\), \(\(tspl[6]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(tspl[6]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(UnitStep[\(-1.`*^-8\) + \(splv[6]\)[t]]\)}]},
          {"49", \(x[1]\), \(\(x[1]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(x[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[1]\ \((\(-\(x[1]\)[t]\) + \(x[2]\)[t])\)\ \
\((\(-\(\(\(mass[1]\)[t]\^\(1/3\) + \(mass[2]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(-\(x[1]\)[t]\) + \(x[2]\)[t])\)\^2 + \((\(-\(y[1]\)[t]\) + \
\(y[2]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[2]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[1]\)[t]\) + \(x[2]\)[t])\)\^2 + \
\((\(-\(y[1]\)[t]\) + \(y[2]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[2]\)[t])\)\^2\) + \(k[2]\ \((\(-\(x[1]\)[t]\) + \(x[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[1]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[1]\)[t]\) + \(x[6]\)[t])\)\^2 + \((\(-\(y[1]\)[t]\) + \
\(y[6]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[1]\)[t]\) + \(x[6]\)[t])\)\^2 + \
\((\(-\(y[1]\)[t]\) + \(y[6]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[6]\)[t])\)\^2\)\)}]},
          {"50", \(x[2]\), \(\(x[2]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(x[2]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[3]\ \((\(x[1]\)[t] - \(x[2]\)[t])\)\ \
\((\(-\(\(\(mass[1]\)[t]\^\(1/3\) + \(mass[2]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(x[1]\)[t] - \(x[2]\)[t])\)\^2 + \((\(y[1]\)[t] - \(y[2]\)[t])\)\^2 + \((\
\(z[1]\)[t] - \(z[2]\)[t])\)\^2\))\)\)\/\@\(\((\(x[1]\)[t] - \
\(x[2]\)[t])\)\^2 + \((\(y[1]\)[t] - \(y[2]\)[t])\)\^2 + \((\(z[1]\)[t] - \
\(z[2]\)[t])\)\^2\) + \(k[4]\ \((\(-\(x[2]\)[t]\) + \(x[3]\)[t])\)\ \
\((\(-\(\(\(mass[2]\)[t]\^\(1/3\) + \(mass[3]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(-\(x[2]\)[t]\) + \(x[3]\)[t])\)\^2 + \((\(-\(y[2]\)[t]\) + \
\(y[3]\)[t])\)\^2 + \((\(-\(z[2]\)[t]\) + \
\(z[3]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[2]\)[t]\) + \(x[3]\)[t])\)\^2 + \
\((\(-\(y[2]\)[t]\) + \(y[3]\)[t])\)\^2 + \((\(-\(z[2]\)[t]\) + \
\(z[3]\)[t])\)\^2\)\)}]},
          {"51", \(x[3]\), \(\(x[3]\)[0] == \(-1\)\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(x[3]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[5]\ \((\(x[2]\)[t] - \(x[3]\)[t])\)\ \
\((\(-\(\(\(mass[2]\)[t]\^\(1/3\) + \(mass[3]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(x[2]\)[t] - \(x[3]\)[t])\)\^2 + \((\(y[2]\)[t] - \(y[3]\)[t])\)\^2 + \((\
\(z[2]\)[t] - \(z[3]\)[t])\)\^2\))\)\)\/\@\(\((\(x[2]\)[t] - \
\(x[3]\)[t])\)\^2 + \((\(y[2]\)[t] - \(y[3]\)[t])\)\^2 + \((\(z[2]\)[t] - \
\(z[3]\)[t])\)\^2\) + \(k[6]\ \((\(-\(x[3]\)[t]\) + \(x[4]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[3]\)[t]\^\(1/3\)\) - \(mass[4]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[3]\)[t]\) + \(x[4]\)[t])\)\^2 + \((\(-\(y[3]\)[t]\) + \
\(y[4]\)[t])\)\^2 + \((\(-\(z[3]\)[t]\) + \
\(z[4]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[3]\)[t]\) + \(x[4]\)[t])\)\^2 + \
\((\(-\(y[3]\)[t]\) + \(y[4]\)[t])\)\^2 + \((\(-\(z[3]\)[t]\) + \
\(z[4]\)[t])\)\^2\)\)}]},
          {"52", \(x[4]\), \(\(x[4]\)[0] == \(-1\)\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(x[4]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[7]\ \((\(x[3]\)[t] - \(x[4]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[3]\)[t]\^\(1/3\)\) - \(mass[4]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[3]\)[t] - \(x[4]\)[t])\)\^2 + \((\(y[3]\)[t] - \(y[4]\)[t])\)\^2 + \
\((\(z[3]\)[t] - \(z[4]\)[t])\)\^2\))\)\)\/\@\(\((\(x[3]\)[t] - \
\(x[4]\)[t])\)\^2 + \((\(y[3]\)[t] - \(y[4]\)[t])\)\^2 + \((\(z[3]\)[t] - \
\(z[4]\)[t])\)\^2\) + \(k[8]\ \((\(-\(x[4]\)[t]\) + \(x[5]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[4]\)[t]\^\(1/3\)\) - \(mass[5]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[4]\)[t]\) + \(x[5]\)[t])\)\^2 + \((\(-\(y[4]\)[t]\) + \
\(y[5]\)[t])\)\^2 + \((\(-\(z[4]\)[t]\) + \
\(z[5]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[4]\)[t]\) + \(x[5]\)[t])\)\^2 + \
\((\(-\(y[4]\)[t]\) + \(y[5]\)[t])\)\^2 + \((\(-\(z[4]\)[t]\) + \
\(z[5]\)[t])\)\^2\)\)}]},
          {"53", \(x[5]\), \(\(x[5]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(x[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[9]\ \((\(x[4]\)[t] - \(x[5]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[4]\)[t]\^\(1/3\)\) - \(mass[5]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[4]\)[t] - \(x[5]\)[t])\)\^2 + \((\(y[4]\)[t] - \(y[5]\)[t])\)\^2 + \
\((\(z[4]\)[t] - \(z[5]\)[t])\)\^2\))\)\)\/\@\(\((\(x[4]\)[t] - \
\(x[5]\)[t])\)\^2 + \((\(y[4]\)[t] - \(y[5]\)[t])\)\^2 + \((\(z[4]\)[t] - \
\(z[5]\)[t])\)\^2\) + \(k[10]\ \((\(-\(x[5]\)[t]\) + \(x[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[5]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[5]\)[t]\) + \(x[6]\)[t])\)\^2 + \((\(-\(y[5]\)[t]\) + \
\(y[6]\)[t])\)\^2 + \((\(-\(z[5]\)[t]\) + \
\(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[5]\)[t]\) + \(x[6]\)[t])\)\^2 + \
\((\(-\(y[5]\)[t]\) + \(y[6]\)[t])\)\^2 + \((\(-\(z[5]\)[t]\) + \
\(z[6]\)[t])\)\^2\)\)}]},
          {"54", \(x[6]\), \(\(x[6]\)[0] == 1\), 
            RowBox[{
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                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[11]\ \((\(x[1]\)[t] - \(x[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[1]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[1]\)[t] - \(x[6]\)[t])\)\^2 + \((\(y[1]\)[t] - \(y[6]\)[t])\)\^2 + \
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\(z[6]\)[t])\)\^2\) + \(k[12]\ \((\(x[5]\)[t] - \(x[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[5]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[5]\)[t] - \(x[6]\)[t])\)\^2 + \((\(y[5]\)[t] - \(y[6]\)[t])\)\^2 + \
\((\(z[5]\)[t] - \(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(x[5]\)[t] - \
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\(z[6]\)[t])\)\^2\)\)}]},
          {"55", \(y[1]\), \(\(y[1]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(y[1]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[1]\ \((\(-\(y[1]\)[t]\) + \(y[2]\)[t])\)\ \
\((\(-\(\(\(mass[1]\)[t]\^\(1/3\) + \(mass[2]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(-\(x[1]\)[t]\) + \(x[2]\)[t])\)\^2 + \((\(-\(y[1]\)[t]\) + \
\(y[2]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[2]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[1]\)[t]\) + \(x[2]\)[t])\)\^2 + \
\((\(-\(y[1]\)[t]\) + \(y[2]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[2]\)[t])\)\^2\) + \(k[2]\ \((\(-\(y[1]\)[t]\) + \(y[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[1]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[1]\)[t]\) + \(x[6]\)[t])\)\^2 + \((\(-\(y[1]\)[t]\) + \
\(y[6]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[1]\)[t]\) + \(x[6]\)[t])\)\^2 + \
\((\(-\(y[1]\)[t]\) + \(y[6]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[6]\)[t])\)\^2\)\)}]},
          {"56", \(y[2]\), \(\(y[2]\)[0] == 1\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(y[2]\), "\[Prime]",
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              "==", \(\(k[3]\ \((\(y[1]\)[t] - \(y[2]\)[t])\)\ \
\((\(-\(\(\(mass[1]\)[t]\^\(1/3\) + \(mass[2]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(x[1]\)[t] - \(x[2]\)[t])\)\^2 + \((\(y[1]\)[t] - \(y[2]\)[t])\)\^2 + \((\
\(z[1]\)[t] - \(z[2]\)[t])\)\^2\))\)\)\/\@\(\((\(x[1]\)[t] - \
\(x[2]\)[t])\)\^2 + \((\(y[1]\)[t] - \(y[2]\)[t])\)\^2 + \((\(z[1]\)[t] - \
\(z[2]\)[t])\)\^2\) + \(k[4]\ \((\(-\(y[2]\)[t]\) + \(y[3]\)[t])\)\ \
\((\(-\(\(\(mass[2]\)[t]\^\(1/3\) + \(mass[3]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(-\(x[2]\)[t]\) + \(x[3]\)[t])\)\^2 + \((\(-\(y[2]\)[t]\) + \
\(y[3]\)[t])\)\^2 + \((\(-\(z[2]\)[t]\) + \
\(z[3]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[2]\)[t]\) + \(x[3]\)[t])\)\^2 + \
\((\(-\(y[2]\)[t]\) + \(y[3]\)[t])\)\^2 + \((\(-\(z[2]\)[t]\) + \
\(z[3]\)[t])\)\^2\)\)}]},
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            RowBox[{
              RowBox[{
                SuperscriptBox[\(y[3]\), "\[Prime]",
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              "==", \(\(k[5]\ \((\(y[2]\)[t] - \(y[3]\)[t])\)\ \
\((\(-\(\(\(mass[2]\)[t]\^\(1/3\) + \(mass[3]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(x[2]\)[t] - \(x[3]\)[t])\)\^2 + \((\(y[2]\)[t] - \(y[3]\)[t])\)\^2 + \((\
\(z[2]\)[t] - \(z[3]\)[t])\)\^2\))\)\)\/\@\(\((\(x[2]\)[t] - \
\(x[3]\)[t])\)\^2 + \((\(y[2]\)[t] - \(y[3]\)[t])\)\^2 + \((\(z[2]\)[t] - \
\(z[3]\)[t])\)\^2\) + \(k[6]\ \((\(-\(y[3]\)[t]\) + \(y[4]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[3]\)[t]\^\(1/3\)\) - \(mass[4]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[3]\)[t]\) + \(x[4]\)[t])\)\^2 + \((\(-\(y[3]\)[t]\) + \
\(y[4]\)[t])\)\^2 + \((\(-\(z[3]\)[t]\) + \
\(z[4]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[3]\)[t]\) + \(x[4]\)[t])\)\^2 + \
\((\(-\(y[3]\)[t]\) + \(y[4]\)[t])\)\^2 + \((\(-\(z[3]\)[t]\) + \
\(z[4]\)[t])\)\^2\)\)}]},
          {"58", \(y[4]\), \(\(y[4]\)[0] == \(-1\)\), 
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              RowBox[{
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              "==", \(\(k[7]\ \((\(y[3]\)[t] - \(y[4]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[3]\)[t]\^\(1/3\)\) - \(mass[4]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[3]\)[t] - \(x[4]\)[t])\)\^2 + \((\(y[3]\)[t] - \(y[4]\)[t])\)\^2 + \
\((\(z[3]\)[t] - \(z[4]\)[t])\)\^2\))\)\)\/\@\(\((\(x[3]\)[t] - \
\(x[4]\)[t])\)\^2 + \((\(y[3]\)[t] - \(y[4]\)[t])\)\^2 + \((\(z[3]\)[t] - \
\(z[4]\)[t])\)\^2\) + \(k[8]\ \((\(-\(y[4]\)[t]\) + \(y[5]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[4]\)[t]\^\(1/3\)\) - \(mass[5]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[4]\)[t]\) + \(x[5]\)[t])\)\^2 + \((\(-\(y[4]\)[t]\) + \
\(y[5]\)[t])\)\^2 + \((\(-\(z[4]\)[t]\) + \
\(z[5]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[4]\)[t]\) + \(x[5]\)[t])\)\^2 + \
\((\(-\(y[4]\)[t]\) + \(y[5]\)[t])\)\^2 + \((\(-\(z[4]\)[t]\) + \
\(z[5]\)[t])\)\^2\)\)}]},
          {"59", \(y[5]\), \(\(y[5]\)[0] == \(-1\)\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(y[5]\), "\[Prime]",
                  MultilineFunction->None], "[", "t", "]"}], 
              "==", \(\(k[9]\ \((\(y[4]\)[t] - \(y[5]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[4]\)[t]\^\(1/3\)\) - \(mass[5]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[4]\)[t] - \(x[5]\)[t])\)\^2 + \((\(y[4]\)[t] - \(y[5]\)[t])\)\^2 + \
\((\(z[4]\)[t] - \(z[5]\)[t])\)\^2\))\)\)\/\@\(\((\(x[4]\)[t] - \
\(x[5]\)[t])\)\^2 + \((\(y[4]\)[t] - \(y[5]\)[t])\)\^2 + \((\(z[4]\)[t] - \
\(z[5]\)[t])\)\^2\) + \(k[10]\ \((\(-\(y[5]\)[t]\) + \(y[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[5]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[5]\)[t]\) + \(x[6]\)[t])\)\^2 + \((\(-\(y[5]\)[t]\) + \
\(y[6]\)[t])\)\^2 + \((\(-\(z[5]\)[t]\) + \
\(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[5]\)[t]\) + \(x[6]\)[t])\)\^2 + \
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          {"60", \(y[6]\), \(\(y[6]\)[0] == \(-1\)\), 
            RowBox[{
              RowBox[{
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              "==", \(\(k[11]\ \((\(y[1]\)[t] - \(y[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[1]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[1]\)[t] - \(x[6]\)[t])\)\^2 + \((\(y[1]\)[t] - \(y[6]\)[t])\)\^2 + \
\((\(z[1]\)[t] - \(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(x[1]\)[t] - \
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\(z[6]\)[t])\)\^2\) + \(k[12]\ \((\(y[5]\)[t] - \(y[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[5]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(x[5]\)[t] - \(x[6]\)[t])\)\^2 + \((\(y[5]\)[t] - \(y[6]\)[t])\)\^2 + \
\((\(z[5]\)[t] - \(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(x[5]\)[t] - \
\(x[6]\)[t])\)\^2 + \((\(y[5]\)[t] - \(y[6]\)[t])\)\^2 + \((\(z[5]\)[t] - \
\(z[6]\)[t])\)\^2\)\)}]},
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            RowBox[{
              RowBox[{
                SuperscriptBox[\(z[1]\), "\[Prime]",
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              "==", \(\(k[1]\ \((\(-\(z[1]\)[t]\) + \(z[2]\)[t])\)\ \
\((\(-\(\(\(mass[1]\)[t]\^\(1/3\) + \(mass[2]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\
\((\(-\(x[1]\)[t]\) + \(x[2]\)[t])\)\^2 + \((\(-\(y[1]\)[t]\) + \
\(y[2]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[2]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[1]\)[t]\) + \(x[2]\)[t])\)\^2 + \
\((\(-\(y[1]\)[t]\) + \(y[2]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[2]\)[t])\)\^2\) + \(k[2]\ \((\(-\(z[1]\)[t]\) + \(z[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[1]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[1]\)[t]\) + \(x[6]\)[t])\)\^2 + \((\(-\(y[1]\)[t]\) + \
\(y[6]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[6]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[1]\)[t]\) + \(x[6]\)[t])\)\^2 + \
\((\(-\(y[1]\)[t]\) + \(y[6]\)[t])\)\^2 + \((\(-\(z[1]\)[t]\) + \
\(z[6]\)[t])\)\^2\)\)}]},
          {"62", \(z[2]\), \(\(z[2]\)[0] == 0\), 
            RowBox[{
              RowBox[{
                SuperscriptBox[\(z[2]\), "\[Prime]",
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              "==", \(\(k[3]\ \((\(-\(\(\(mass[1]\)[t]\^\(1/3\) + \
\(mass[2]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\((\(x[1]\)[t] - \(x[2]\)[t])\)\^2 + \
\((\(y[1]\)[t] - \(y[2]\)[t])\)\^2 + \((\(z[1]\)[t] - \(z[2]\)[t])\)\^2\))\)\ \
\((\(z[1]\)[t] - \(z[2]\)[t])\)\)\/\@\(\((\(x[1]\)[t] - \(x[2]\)[t])\)\^2 + \
\((\(y[1]\)[t] - \(y[2]\)[t])\)\^2 + \((\(z[1]\)[t] - \(z[2]\)[t])\)\^2\) + \
\(k[4]\ \((\(-\(z[2]\)[t]\) + \(z[3]\)[t])\)\ \((\(-\(\(\(mass[2]\)[t]\^\(1/3\
\) + \(mass[3]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\((\(-\(x[2]\)[t]\) + \
\(x[3]\)[t])\)\^2 + \((\(-\(y[2]\)[t]\) + \(y[3]\)[t])\)\^2 + \
\((\(-\(z[2]\)[t]\) + \(z[3]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[2]\)[t]\) + \
\(x[3]\)[t])\)\^2 + \((\(-\(y[2]\)[t]\) + \(y[3]\)[t])\)\^2 + \
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\(mass[3]\)[t]\^\(1/3\)\)\/\@2\)\) + \@\(\((\(x[2]\)[t] - \(x[3]\)[t])\)\^2 + \
\((\(y[2]\)[t] - \(y[3]\)[t])\)\^2 + \((\(z[2]\)[t] - \(z[3]\)[t])\)\^2\))\)\ \
\((\(z[2]\)[t] - \(z[3]\)[t])\)\)\/\@\(\((\(x[2]\)[t] - \(x[3]\)[t])\)\^2 + \
\((\(y[2]\)[t] - \(y[3]\)[t])\)\^2 + \((\(z[2]\)[t] - \(z[3]\)[t])\)\^2\) + \
\(k[6]\ \((\(-\(z[3]\)[t]\) + \(z[4]\)[t])\)\ \((1\/2\ \((\(-\(mass[3]\)[t]\^\
\(1/3\)\) - \(mass[4]\)[t]\^\(1/3\))\) + \@\(\((\(-\(x[3]\)[t]\) + \
\(x[4]\)[t])\)\^2 + \((\(-\(y[3]\)[t]\) + \(y[4]\)[t])\)\^2 + \
\((\(-\(z[3]\)[t]\) + \(z[4]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[3]\)[t]\) + \
\(x[4]\)[t])\)\^2 + \((\(-\(y[3]\)[t]\) + \(y[4]\)[t])\)\^2 + \
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            RowBox[{
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                SuperscriptBox[\(z[4]\), "\[Prime]",
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              "==", \(\(k[7]\ \((1\/2\ \((\(-\(mass[3]\)[t]\^\(1/3\)\) - \
\(mass[4]\)[t]\^\(1/3\))\) + \@\(\((\(x[3]\)[t] - \(x[4]\)[t])\)\^2 + \
\((\(y[3]\)[t] - \(y[4]\)[t])\)\^2 + \((\(z[3]\)[t] - \(z[4]\)[t])\)\^2\))\)\ \
\((\(z[3]\)[t] - \(z[4]\)[t])\)\)\/\@\(\((\(x[3]\)[t] - \(x[4]\)[t])\)\^2 + \
\((\(y[3]\)[t] - \(y[4]\)[t])\)\^2 + \((\(z[3]\)[t] - \(z[4]\)[t])\)\^2\) + \
\(k[8]\ \((\(-\(z[4]\)[t]\) + \(z[5]\)[t])\)\ \((1\/2\ \((\(-\(mass[4]\)[t]\^\
\(1/3\)\) - \(mass[5]\)[t]\^\(1/3\))\) + \@\(\((\(-\(x[4]\)[t]\) + \
\(x[5]\)[t])\)\^2 + \((\(-\(y[4]\)[t]\) + \(y[5]\)[t])\)\^2 + \
\((\(-\(z[4]\)[t]\) + \(z[5]\)[t])\)\^2\))\)\)\/\@\(\((\(-\(x[4]\)[t]\) + \
\(x[5]\)[t])\)\^2 + \((\(-\(y[4]\)[t]\) + \(y[5]\)[t])\)\^2 + \
\((\(-\(z[4]\)[t]\) + \(z[5]\)[t])\)\^2\)\)}]},
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            RowBox[{
              RowBox[{
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              "==", \(\(k[9]\ \((1\/2\ \((\(-\(mass[4]\)[t]\^\(1/3\)\) - \
\(mass[5]\)[t]\^\(1/3\))\) + \@\(\((\(x[4]\)[t] - \(x[5]\)[t])\)\^2 + \
\((\(y[4]\)[t] - \(y[5]\)[t])\)\^2 + \((\(z[4]\)[t] - \(z[5]\)[t])\)\^2\))\)\ \
\((\(z[4]\)[t] - \(z[5]\)[t])\)\)\/\@\(\((\(x[4]\)[t] - \(x[5]\)[t])\)\^2 + \
\((\(y[4]\)[t] - \(y[5]\)[t])\)\^2 + \((\(z[4]\)[t] - \(z[5]\)[t])\)\^2\) + \
\(k[10]\ \((\(-\(z[5]\)[t]\) + \(z[6]\)[t])\)\ \((1\/2\ \
\((\(-\(mass[5]\)[t]\^\(1/3\)\) - \(mass[6]\)[t]\^\(1/3\))\) + \
\@\(\((\(-\(x[5]\)[t]\) + \(x[6]\)[t])\)\^2 + \((\(-\(y[5]\)[t]\) + \
\(y[6]\)[t])\)\^2 + \((\(-\(z[5]\)[t]\) + \
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\((\(-\(y[5]\)[t]\) + \(y[6]\)[t])\)\^2 + \((\(-\(z[5]\)[t]\) + \
\(z[6]\)[t])\)\^2\)\)}]},
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            RowBox[{
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\(mass[6]\)[t]\^\(1/3\))\) + \@\(\((\(x[1]\)[t] - \(x[6]\)[t])\)\^2 + \
\((\(y[1]\)[t] - \(y[6]\)[t])\)\^2 + \((\(z[1]\)[t] - \(z[6]\)[t])\)\^2\))\)\ \
\((\(z[1]\)[t] - \(z[6]\)[t])\)\)\/\@\(\((\(x[1]\)[t] - \(x[6]\)[t])\)\^2 + \
\((\(y[1]\)[t] - \(y[6]\)[t])\)\^2 + \((\(z[1]\)[t] - \(z[6]\)[t])\)\^2\) + \
\(k[12]\ \((1\/2\ \((\(-\(mass[5]\)[t]\^\(1/3\)\) - \
\(mass[6]\)[t]\^\(1/3\))\) + \@\(\((\(x[5]\)[t] - \(x[6]\)[t])\)\^2 + \
\((\(y[5]\)[t] - \(y[6]\)[t])\)\^2 + \((\(z[5]\)[t] - \(z[6]\)[t])\)\^2\))\)\ \
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\((\(y[5]\)[t] - \(y[6]\)[t])\)\^2 + \((\(z[5]\)[t] - \
\(z[6]\)[t])\)\^2\)\)}]}
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