18.1 P=(1,0,0)

When the total momentum is $\vec p=(1,0,0)$ the possible states are

$$|A_{0-\phi_1}|^2 \left( e^{-E_{\phi_1}t}+e^{-E_{\phi_1}(T-t)}\right) +|A_{0-\phi_0}|^2 \left( e^{-E_{\phi_0}t}+e^{-E_{\phi_0}(T-t)}\right)\\ +|A_{0-3\phi_0}|^2 \left( e^{-E_{3\phi_0}t}+e^{-E_{3\phi_0}(T-t)}\right)\\ +|A_{\phi_0-2\phi_0(p)}|^2 e^{-E_{\phi_0}T} \left( e^{-(E_{2\phi_0}(p)-E_{\phi_0})t}+e^{-(E_{2\phi_0}(p)-E_{\phi_0})(T-t)}\right)\\ +|A_{\phi_0(p)-2\phi_0}|^2 e^{-E_{\phi_0}(p)T} \left( e^{-(E_{2\phi_0}-E_{\phi_0}(p))t}+e^{-(E_{2\phi_0}-E_{\phi_0}(p))(T-t)}\right)\,.$$ In particular the last term has an effective mass of $E_{2\phi_0}-E_{\phi_0}(p)<E_{\phi_0}$

18.1.0.1 ../../g0.025/out/G2t_T64_L24_msq0-4.900000_msq1-4.650000_l02.500000_l12.500000_mu5.000000_g0.025000_rep0_output

GEVP_phi0_phi03_phi1_p1_meffl0(L24T64) = 0.289897(51) $\chi^2/dof=$ 0.292

GEVP_phi0_phi03_phi1_p1_meffl1(L24T64) = 0.515330(72) $\chi^2/dof=$ 0.3277

GEVP_phi0_phi03_phi1_p1_meffl2(L24T64) = 0.56547(27) $\chi^2/dof=$ 1.0372

E1_0_p1(L24T64) = 0.290018(26) $\chi^2/dof=$ 1.4448

E1_1_px(L24T64) = 0.514708(62) $\chi^2/dof=$ 3.114

E3_0_p1_vev(L24T64) = 0.5714(27) 0.0001850(11) 0.0074(18) 0.0156(47) 0.6(0.7)e-4 $\chi^2/dof=$ 0.0090326

18.1.0.2 ../../g0.025/out/G2t_T64_L28_msq0-4.900000_msq1-4.650000_l02.500000_l12.500000_mu5.000000_g0.025000_rep0_output

GEVP_phi0_phi03_phi1_p1_meffl0(L28T64) = 0.257132(33) $\chi^2/dof=$ 0.81779

GEVP_phi0_phi03_phi1_p1_meffl1(L28T64) = 0.498214(74) $\chi^2/dof=$ 0.72559

GEVP_phi0_phi03_phi1_p1_meffl2(L28T64) = 0.52568(23) $\chi^2/dof=$ 0.63394

E1_0_p1(L28T64) = 0.257235(17) $\chi^2/dof=$ 7.2542

E1_1_px(L28T64) = 0.497463(61) $\chi^2/dof=$ 2.6445

E3_0_p1_vev(L28T64) = 0.5281(12) 0.00010024(26) 0.00245(89) 0.0028(17) 5.8(1.0)e-5 $\chi^2/dof=$ 0.008791

18.1.0.3 ../../g0.025/out/G2t_T64_L32_msq0-4.900000_msq1-4.650000_l02.500000_l12.500000_mu5.000000_g0.025000_rep0_output

GEVP_phi0_phi03_phi1_p1_meffl0(L32T64) = 0.233402(37) $\chi^2/dof=$ 0.14961

GEVP_phi0_phi03_phi1_p1_meffl1(L32T64) = 0.486797(77) $\chi^2/dof=$ 1.7966

GEVP_phi0_phi03_phi1_p1_meffl2(L32T64) = 0.49766(14) $\chi^2/dof=$ 2.0318

E1_0_p1(L32T64) = 0.233500(21) $\chi^2/dof=$ 0.55864

E1_1_px(L32T64) = 0.485897(67) $\chi^2/dof=$ 10.031

E3_0_p1_vev(L32T64) = 0.49977(81) 0.1(0.2)e-3 0.0012(40) 0.0(0.2)e-6 0.0(0.1)e-3 $\chi^2/dof=$ 0.11173

18.1.0.4 ../../g0.025/out/G2t_T64_L40_msq0-4.900000_msq1-4.650000_l02.500000_l12.500000_mu5.000000_g0.025000_rep0_output

GEVP_phi0_phi03_phi1_p1_meffl0(L40T64) = 0.201912(25) $\chi^2/dof=$ 0.25665

GEVP_phi0_phi03_phi1_p1_meffl1(L40T64) = 0.46197(45) $\chi^2/dof=$ 1.0773

GEVP_phi0_phi03_phi1_p1_meffl2(L40T64) = 0.47277(13) $\chi^2/dof=$ 0.65554

E1_0_p1(L40T64) = 0.201919(27) $\chi^2/dof=$ 0.71699

E1_1_px(L40T64) = 0.471783(94) $\chi^2/dof=$ 5.1657

E3_0_p1_vev(L40T64) = 0.46354(91) 231.1(0.5)e-7 -0.00042(51) -0.1(0.3)e-3 -1.5(0.4)e-5 $\chi^2/dof=$ 0.003295

18.1.0.5 ../../g0.025/out/G2t_T128_L24_msq0-4.900000_msq1-4.650000_l02.500000_l12.500000_mu5.000000_g0.025000_rep0_output

GEVP_phi0_phi03_phi1_p1_meffl0(L24T128) = 0.289971(50) $\chi^2/dof=$ 0.18322

GEVP_phi0_phi03_phi1_p1_meffl1(L24T128) = 0.515219(63) $\chi^2/dof=$ 0.19717

GEVP_phi0_phi03_phi1_p1_meffl2(L24T128) = 0.56583(18) $\chi^2/dof=$ 1.275

E1_0_p1(L24T128) = 0.289993(14) $\chi^2/dof=$ 7.8712

E1_1_px(L24T128) = 0.514671(59) $\chi^2/dof=$ 1.4158

E3_0_p1_vev(L24T128) = 0.5703(18) 0.00018537(60) 0.437(73) 74(24) 0.6(0.3)e-4 $\chi^2/dof=$ 0.0046149

E3_0_p1_meff(L24T128) = 0.43634(17) $\chi^2/dof=$ 6152.5