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In this paper we present tabulated data formagnetic-dipole-to-electric-quadrupole cross-susceptibilities($\chi_{\textrm{M}1 \to \textrm{E}2}$) for Dirac one-electron atoms with apointlike, spinless and motionless nucleus of charge $Ze$. Numerical values ofthis susceptibility for the hydrogen atom ($Z=1$) and for hydrogenic ions with$2 \leqslant Z \leqslant 137$ are computed from the general analytical formula,recently derived by us [P. Stefa{\'n}ska, Phys. Rev. A 93 (2016) 022504], validfor an arbitrary discrete energy eigenstate. In this work we provide 30 tableswith the values of $\chi_{\textrm{M}1 \to \textrm{E}2}$ for the ground state,and also for the first, the second and the third set of excited states (i.e.:2s$_{1/2}$, 2p$_{1/2}$, 2p$_{3/2}$, 3s$_{1/2}$, 3p$_{1/2}$, 3p$_{3/2}$,3d$_{3/2}$, 3d$_{5/2}$, 4s$_{1/2}$, 4p$_{1/2}$, 4p$_{3/2}$, 4d$_{3/2}$,4d$_{5/2}$, 4f$_{5/2}$ and 4f$_{7/2}$) of the relativistic hydrogenlike atoms.The value of the inverse of the fine-structure constant used in thecalculations is $\alpha^{-1}=137.035 \: 999 \: 139$, and was taken from CODATA2014.

Magnetic-dipole-to-electric-quadrupole cross-susceptibilities for relativistic hydrogenlike atoms in some low-lying discrete energy eigenstates