23.19 neighbor interaction g

$$g\phi_1\phi_0^3 \to g \phi_1(x) \phi_0(x) \left(\frac{1}{8}\sum_\mu\phi_0(x+\mu)\right)^2$$ where $\mu$ runs over $\pm\hat x_0,\pm\hat x_1,\pm\hat x_2,\pm\hat x_3$ .

23.19.0.1 ../../g0.25_gnl/out/G2t_T64_L26_msq0-4.868000_msq1-4.710000_l02.500000_l12.500000_mu5.000000_g0.250000_rep0_output

GEVP_phi0_phi03_phi1_meffl0(L26T64) = 0.132709(65) $\chi^2/dof=$ 0.15908

GEVP_phi0_phi03_phi1_meffl1(L26T64) = 0.426636(65) $\chi^2/dof=$ 8.4448

GEVP_phi0_phi03_phi1_meffl2(L26T64) = 0.42966(30) $\chi^2/dof=$ 98.865

GEVP_phi0_phi03_phi1_l0(L26T64) = 1.0000000000000000(23) $\chi^2/dof=$ 4.5295e+06

GEVP_phi0_phi03_phi1_l1(L26T64) = 1.00000000000000000(97) $\chi^2/dof=$ 1.0769e+07

GEVP_phi0_phi03_phi1_l2(L26T64) = 1.0000000000000000(15) $\chi^2/dof=$ 3.0318e+06

diff_GEVP_031_m2-m1(L26T64) = 0.00932(25) $\chi^2/dof=$ 187.15