 We apply the method of polynomial interpolation, for which we prove that \sum_x e^{ f \tilde{f} (x)} \ne 0 for complex a _{ij and b_i such that \sum_j |\Re}%DIFDELCMD < \thinspace %%% a _{ij| \leq 1-\delta, \sum_j |\Im}%DIFDELCMD < \thinspace %%% a_{ij| \leq \delta^2/10 and |\Im}%DIFDELCMD < \thinspace %%% b_i| \leq \delta^2/10 for all i, which is\tilde{f}  interpreted as the absence of a phase transition in the Lee - Yang sense in the corresponding Ising model.
<fluency>  We apply the method of polynomial interpolation, for which we prove that \sum_x e^{ f \tilde{f} (x)} \ne 0 for complex a _{ij and b_i such that \sum_j |\Re}%DIFDELCMD < \thinspace %%% a _{ij| \leq 1-\delta, \sum_j |\Im}%DIFDELCMD < \thinspace %%% a_{ij| \leq \delta^2/10 and |\Im}%DIFDELCMD < \thinspace %%% b_i| \leq \delta^2/10 for all i, which is\tilde{f}  interpreted as the absence of a phase transition in the Lee - Yang sense in the corresponding Ising model.
 We apply the method of polynomial interpolation, for which we prove that \sum_x e^{ f \tilde{f} (x)} \ne 0 for complex a _{ij and b_i such that \sum_j |\Re}%DIFDELCMD < \thinspace %%% | \leq 1-\delta, \sum_j |\Im}%DIFDELCMD < \thinspace %%% a_{ij| \leq \delta^2/10 and |\Im}%DIFDELCMD < \thinspace %%% b_i| \leq \delta^2/10 for all i, which is\tilde{f} interpreted as the absence of a phase transition in the Lee - Yang sense in the corresponding Ising model.