We have investigated the temperature dependence of the electrical conductivity σ(N, B, T ) of nominally uncompensated, neutron-transmutation-doped 70 Ge:Ga samples in magnetic fields up to B = 8 T at low temperatures (T = 0.05 − 0.5 K). In our earlier studies at B = 0, the critical exponent µ = 0.5 defined by σ(N, 0, 0) ∝ (N − Nc) µ has been determined for the same series of 70 Ge:Ga samples with the doping concentration N ranging from 1.861×10 17 cm −3 to 2.434×10 17 cm −3 . In magnetic fields, the motion of carriers loses time-reversal symmetry, the universality class may change and with it the value of µ. In this work, we show that magnetic fields indeed affect the value of µ (µ changes from 0.5 at B = 0 to 1.1 at B ≥ 4 T). The same exponent µ ′ = 1.1 is also found in the magnetic-field-induced MIT for three different 70 Ge:Ga samples, i.e., σ (Nwhere Bc(N ) is the concentration-dependent critical magnetic induction. We show that σ(N, B, 0) obeys a simple scaling rule on the (N, B) plane. Based on this finding, we derive from a simple mathematical argument that µ = µ ′ as has been observed in our experiment. 71.30.+h, 72.80.Cw