theoremTheorem 19.19Terminal-descent family lawTheorem 19.19 (Terminal-descent family law). For every m≥2m\ge2m≥2, ηD(K2)=βD(K2)=4,ηD(Km)=βD(Km)=2(m−1)(m≥3).\eta_D(K_2)=\beta_D(K_2)=4, \qquad \eta_D(K_m)=\beta_D(K_m)=2(m-1)\quad(m\ge3).ηD(K2)=βD(K2)=4,ηD(Km)=βD(Km)=2(m−1)(m≥3).
Theorem 19.19 (Terminal-descent family law). For every m≥2m\ge2m≥2, ηD(K2)=βD(K2)=4,ηD(Km)=βD(Km)=2(m−1)(m≥3).\eta_D(K_2)=\beta_D(K_2)=4, \qquad \eta_D(K_m)=\beta_D(K_m)=2(m-1)\quad(m\ge3).ηD(K2)=βD(K2)=4,ηD(Km)=βD(Km)=2(m−1)(m≥3).