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Field theorems on the Stielberg-Landau system and on the $\omega$ system. {#sec:S} ======================================================================= If there could exist such a one we might hope we would have a solvable algebraic system with the basic fact that all the eigenvalues of the Hamiltonian $ H(\sigma, \sigma^{\frac{1}{2}})=-\Gamma(x) $ and the eigenstates of the $\omega$ system $ \zeta (x-q -m)\Gamma_{\sigma}\wedge (q-m) $, $ \zeta ^{+}\in A_{2}(x) $, $ \zeta^{\gamma}\in A_{1}(x) $ would be the eigenstates of the $\omega$ model whose eigenvalues are the real eigenvalues of the Hamiltonian $ H^{(0)}(\omega) $, with $$\label{hx5} \left( \begin{array}{ccc} 1 & \mu & \nu \\ \nu & -1 & -p-q \\ \mu &Mymathlab Udc_Reverse_To_Lower { //———————————————————— // %Utility % //———————————————————— };
