\frac{dx_{1}}{dt} = 0\\
\frac{dx_{2}}{dt} = \left(-1 \cdot \left(k_{36} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{2} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-k_{37} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{3}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{66} \cdot \frac{166112956810631}{100000000000000000} \cdot k_{214} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{2} + \left(-k_{67} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{6}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{153} \cdot k_{154}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{2} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{10}\right)\right) \cdot 1 / k_{155} \cdot 1 / k_{156}^{2} \cdot 1 / k_{157} + k_{153} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{2} + \left(-k_{158}\right)\right) \cdot 1 / k_{157} \cdot 1 / k_{159}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{3}}{dt} = \left(1 \cdot \left(k_{36} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{2} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-k_{37} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{3}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{110} \cdot k_{111}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{3} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{12}\right)\right) \cdot 1 / k_{112} \cdot 1 / k_{113}^{2} \cdot 1 / k_{114} + k_{110} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{3} + \left(-k_{115}\right)\right) \cdot 1 / k_{114} \cdot 1 / k_{116}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{4}}{dt} = 0\\
\frac{dx_{5}}{dt} = -1 \cdot \left(-\left(k_{104} + \left(-\left(\frac{166112956810631}{100000000000000000} \cdot x_{19} + k_{104}\right) \cdot x_{5}\right)\right) \cdot k_{105}\right) \cdot k_{33} / k_{33}\\
\frac{dx_{6}}{dt} = \left(1 \cdot \left(k_{66} \cdot \frac{166112956810631}{100000000000000000} \cdot k_{214} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{2} + \left(-k_{67} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{6}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{70} \cdot k_{71}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{6} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{23}\right)\right) \cdot 1 / k_{72} \cdot 1 / k_{73}^{2} \cdot 1 / k_{74} + k_{70} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{6} + \left(-k_{75}\right)\right) \cdot 1 / k_{74} \cdot 1 / k_{76}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{7}}{dt} = 0\\
\frac{dx_{8}}{dt} = \left(-1 \cdot \left(k_{38} \cdot k_{39}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{8} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{11}\right)\right) \cdot 1 / k_{40} \cdot 1 / k_{41}^{2} \cdot 1 / k_{42} + k_{38} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{8} + \left(-k_{43}\right)\right) \cdot 1 / k_{42} \cdot 1 / k_{44}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{174} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{8} + \left(-k_{175} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{18}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{9}}{dt} = \left(-1 \cdot \left(k_{52} \cdot k_{53}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{9} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{32}\right)\right) \cdot 1 / k_{54} \cdot 1 / k_{55}^{2} \cdot 1 / k_{56} + k_{52} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{9} + \left(-k_{57}\right)\right) \cdot 1 / k_{56} \cdot 1 / k_{58}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + 1 \cdot \left(k_{134} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{26} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-k_{135} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{9}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{10}}{dt} = \left(-1 \cdot \left(k_{68} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{10} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} + \left(-k_{69} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{12}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \frac{3}{4} \cdot k_{140} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{10} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{2}\right)\right) \cdot k_{141}^{2} \cdot 1 / k_{142} \cdot 1 / k_{143}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{151} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{10} \cdot \frac{166112956810631}{100000000000000000} \cdot k_{211} + \left(-k_{152} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{23}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{11}}{dt} = \left(-1 \cdot \frac{3}{4} \cdot k_{95} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{11} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{8}\right)\right) \cdot k_{96}^{2} \cdot 1 / k_{97} \cdot 1 / k_{98}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{106} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{11} + \left(-k_{107} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{20}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{12}}{dt} = \left(1 \cdot \left(k_{68} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{10} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} + \left(-k_{69} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{12}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \frac{3}{4} \cdot k_{136} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{12} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{3}\right)\right) \cdot k_{137}^{2} \cdot 1 / k_{138} \cdot 1 / k_{139}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{13}}{dt} = 0\\
\frac{dx_{14}}{dt} = \left(-1 \cdot \frac{3}{4} \cdot k_{121} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{14} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{15}\right)\right) \cdot k_{122}^{2} \cdot 1 / k_{123} \cdot 1 / k_{124}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{132} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{14} + \left(-k_{133} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{22}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{15}}{dt} = \left(-1 \cdot \left(k_{34} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{15} + \left(-k_{35} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{17}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{77} \cdot k_{78}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{15} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{14}\right)\right) \cdot 1 / k_{79} \cdot 1 / k_{80}^{2} \cdot 1 / k_{81} + k_{77} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{15} + \left(-k_{82}\right)\right) \cdot 1 / k_{81} \cdot 1 / k_{83}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{16}}{dt} = 0\\
\frac{dx_{17}}{dt} = \left(1 \cdot \left(k_{34} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{15} + \left(-k_{35} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{17}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{88} \cdot k_{89}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{17} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{22}\right)\right) \cdot 1 / k_{90} \cdot 1 / k_{91}^{2} \cdot 1 / k_{92} + k_{88} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{17} + \left(-k_{93}\right)\right) \cdot 1 / k_{92} \cdot 1 / k_{94}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{18}}{dt} = \left(-1 \cdot \left(k_{144} \cdot k_{145}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{18} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{20}\right)\right) \cdot 1 / k_{146} \cdot 1 / k_{147}^{2} \cdot 1 / k_{148} + k_{144} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{18} + \left(-k_{149}\right)\right) \cdot 1 / k_{148} \cdot 1 / k_{150}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + 1 \cdot \left(k_{174} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{8} + \left(-k_{175} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{18}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{19}}{dt} = \left(-1 \cdot \left(k_{34} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{15} + \left(-k_{35} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{17}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{36} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{2} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-k_{37} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{3}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{134} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{26} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-k_{135} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{9}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{174} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{8} + \left(-k_{175} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{18}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{178} \cdot k_{179}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{29}\right)\right) \cdot 1 / k_{180} \cdot 1 / k_{181}^{2} \cdot 1 / k_{182} + k_{178} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-k_{183}\right)\right) \cdot 1 / k_{182} \cdot 1 / k_{184}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot k_{210} \cdot k_{191} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot 1 / \left(k_{192} \cdot k_{192} + \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19}\right) \cdot k_{33} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(-k_{210} \cdot k_{194} \cdot \left(1 + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot k_{209}\right)\right)\right) \cdot x_{5} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{27} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot x_{27} + k_{195}\right) \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot x_{19} + k_{196}\right)^{3}\right) \cdot k_{33} \cdot 1 \cdot 1 / k_{1} + 1 \cdot \operatorname{piecewise}(k_{14} \cdot \left(\frac{16611295681}{10000000000000} \cdot k_{215} + \left(-\frac{16611295681}{10000000000000} \cdot x_{19}\right)\right), \operatorname{and}\left(t > k_{11}, t < k_{12}\right), 0) \cdot k_{32} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(-k_{210} \cdot k_{207} \cdot \left(1 + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{19} \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot k_{209}\right)\right)\right)\right) \cdot k_{33} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{20}}{dt} = \left(1 \cdot \left(k_{106} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{11} + \left(-k_{107} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{20}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \frac{3}{4} \cdot k_{170} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{20} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{18}\right)\right) \cdot k_{171}^{2} \cdot 1 / k_{172} \cdot 1 / k_{173}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{21}}{dt} = \left(-1 \cdot \left(k_{108} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{21} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} + \left(-k_{109} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{32}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \frac{3}{4} \cdot k_{166} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{21} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{26}\right)\right) \cdot k_{167}^{2} \cdot 1 / k_{168} \cdot 1 / k_{169}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{22}}{dt} = \left(1 \cdot \left(k_{132} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{14} + \left(-k_{133} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{22}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \frac{3}{4} \cdot k_{162} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{22} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{17}\right)\right) \cdot k_{163}^{2} \cdot 1 / k_{164} \cdot 1 / k_{165}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{23}}{dt} = \left(-1 \cdot \frac{3}{4} \cdot k_{128} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{23} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{6}\right)\right) \cdot k_{129}^{2} \cdot 1 / k_{130} \cdot 1 / k_{131}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + 1 \cdot \left(k_{151} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{10} \cdot \frac{166112956810631}{100000000000000000} \cdot k_{211} + \left(-k_{152} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{23}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{24}}{dt} = \left(-1 \cdot \frac{3}{4} \cdot k_{117} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{24} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{27}\right)\right) \cdot k_{118}^{2} \cdot 1 / k_{119} \cdot 1 / k_{120}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot k_{160} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{24} + \left(-k_{161}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + 1 \cdot k_{185} \cdot k_{186} \cdot \left(\operatorname{piecewise}(k_{3} \cdot \exp\left(-\left(t + \left(-k_{4}\right)\right) \cdot k_{6}\right), t > k_{4}, 0) + \operatorname{piecewise}(k_{16} \cdot \exp\left(-\left(t + \left(-\left(k_{5} + k_{4}\right)\right)\right) \cdot k_{6}\right), t > k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{17} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(2 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 2 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{18} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(3 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 3 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{19} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(4 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 4 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{20} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(5 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 5 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{21} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(6 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 6 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{22} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(7 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 7 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{23} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(8 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 8 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{24} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(9 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 9 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{25} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(10 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 10 \cdot k_{5} + k_{4}, 0) + \operatorname{piecewise}(k_{26} \cdot \exp\left(-k_{6} \cdot \left(t + \left(-\left(11 \cdot k_{5} + k_{4}\right)\right)\right)\right), t > 11 \cdot k_{5} + k_{4}, 0)\right) \cdot 1 / k_{187} \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{25}}{dt} = 0\\
\frac{dx_{26}}{dt} = \left(-1 \cdot \left(k_{59} \cdot k_{60}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{26} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{21}\right)\right) \cdot 1 / k_{61} \cdot 1 / k_{62}^{2} \cdot 1 / k_{63} + k_{59} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{26} + \left(-k_{64}\right)\right) \cdot 1 / k_{63} \cdot 1 / k_{65}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{134} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{26} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{19} + \left(-k_{135} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{9}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{27}}{dt} = \left(-1 \cdot \left(k_{45} \cdot k_{46}^{2} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{27} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{24}\right)\right) \cdot 1 / k_{47} \cdot 1 / k_{48}^{2} \cdot 1 / k_{49} + k_{45} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{27} + \left(-k_{50}\right)\right) \cdot 1 / k_{49} \cdot 1 / k_{51}\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot k_{176} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{27} + \left(-k_{177}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{28}}{dt} = 0\\
\frac{dx_{29}}{dt} = \left(-1 \cdot \left(k_{68} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{10} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} + \left(-k_{69} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{12}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \frac{3}{4} \cdot k_{84} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{29} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{19}\right)\right) \cdot k_{85}^{2} \cdot 1 / k_{86} \cdot 1 / k_{87}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{106} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{11} + \left(-k_{107} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{20}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{108} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{21} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} + \left(-k_{109} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{32}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(k_{132} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{14} + \left(-k_{133} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{22}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(-k_{208} \cdot k_{189} \cdot \left(1 + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot k_{212}\right)\right)\right)\right) \cdot k_{33} \cdot 1 \cdot 1 / k_{1} + -1 \cdot k_{208} \cdot k_{198} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot 1 / \left(k_{199} \cdot k_{199} + \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29}\right) \cdot k_{33} \cdot 1 \cdot 1 / k_{1} + 1 \cdot \operatorname{piecewise}(k_{10} \cdot \left(\frac{16611295681}{10000000000000} \cdot k_{213} + \left(-\frac{16611295681}{10000000000000} \cdot x_{29}\right)\right), \operatorname{and}\left(t > k_{11}, t < k_{12}\right), 0) \cdot k_{32} \cdot 1 \cdot 1 / k_{1} + -1 \cdot \left(-k_{208} \cdot k_{202} \cdot \left(1 + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot k_{212}\right)\right)\right) \cdot x_{30} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{24} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot x_{24} + k_{203}\right) \cdot 1 / \left(\frac{166112956810631}{100000000000000000} \cdot x_{29} + k_{204}\right)^{3}\right) \cdot k_{33} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}\\
\frac{dx_{30}}{dt} = -1 \cdot \left(-\left(k_{126} + \left(-\left(\frac{166112956810631}{100000000000000000} \cdot x_{29} + k_{126}\right) \cdot x_{30}\right)\right) \cdot k_{127}\right) \cdot k_{33} / k_{33}\\
\frac{dx_{31}}{dt} = 0\\
\frac{dx_{32}}{dt} = \left(-1 \cdot \frac{3}{4} \cdot k_{99} \cdot \left(\frac{166112956810631}{100000000000000000} \cdot x_{32} + \left(-\frac{166112956810631}{100000000000000000} \cdot x_{32}\right)\right) \cdot k_{100}^{2} \cdot 1 / k_{101} \cdot 1 / k_{102}^{3} \cdot k_{30} \cdot 1 \cdot 1 / k_{1} + 1 \cdot \left(k_{108} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{21} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{29} + \left(-k_{109} \cdot \frac{166112956810631}{100000000000000000} \cdot x_{32}\right)\right) \cdot k_{30} \cdot 1 \cdot 1 / k_{1}\right) / k_{30}