# route (b): direct Fock-space computation; flint=True
m_0 = 1   # terms=1  t=0.0s naive-ok vacuum-component(m_0)-ok
m_2 = 4   # terms=1  t=0.0s naive-ok
m_4 = 24   # terms=2  t=0.0s naive-ok vacuum-component(m_2)-ok
m_6 = 464/3   # terms=2  t=0.0s naive-ok
m_8 = 3056/3   # terms=5  t=0.0s naive-ok vacuum-component(m_4)-ok
m_10 = 33824/5   # terms=7  t=0.0s naive-ok
m_12 = 2028752/45   # terms=13  t=0.0s naive-ok vacuum-component(m_6)-ok
m_14 = 94798432/315   # terms=19  t=0.0s naive-ok
m_16 = 633319948/315   # terms=33  t=0.0s naive-ok vacuum-component(m_8)-ok
m_18 = 7618930072/567   # terms=52  t=0.0s naive-ok
m_20 = 181897263053/2025   # terms=89  t=0.0s vacuum-component(m_10)-ok
m_22 = 93638842709306/155925   # terms=139  t=0.0s
m_24 = 3756409629305909/935550   # terms=233  t=0.0s vacuum-component(m_12)-ok
m_26 = 1649040493676209/61425   # terms=369  t=0.0s
m_28 = 30564186490828100309/170270100   # terms=610  t=0.0s vacuum-component(m_14)-ok
m_30 = 306546896176326593131/255405150   # terms=974  t=0.1s
m_32 = 163976756090976570229399/20432412000   # terms=1597  t=0.1s vacuum-component(m_16)-ok
m_34 = 65172144659094490600873/1214514000   # terms=2563  t=0.3s
m_36 = 815765852412188439561006841/2273570208000   # terms=4181  t=0.6s vacuum-component(m_18)-ok
m_38 = 14615556205237328617674938371/6092002224000   # terms=6731  t=1.2s
m_40 = 76226919149062209725076649117561/4751761734720000   # terms=10946  t=2.5s vacuum-component(m_20)-ok
m_42 = 314809131782735898061404498896159/2934911659680000   # terms=17656  t=5.2s
m_44 = 121116757728035068079859696391925251/168870301649280000   # terms=28657  t=10.9s vacuum-component(m_22)-ok
