In the recent paper, we explained why the maximum bulk resistivity of topological insulators (TIs) such as BiSe is so small [B. Skinner, T. Chen, and B. I. Shklovskii, Phys. Rev. Lett. 109, 176801 (2012)]. Using the model of completely compensated semiconductor we showed that when the Fermi level is pinned in the middle of the gap the activation energy of resistivity is , where is the semiconductor gap. In this paper, we consider a strongly compensated -type semiconductor. We find the position of the Fermi level calculated from the bottom of the conduction band and the activation energy of resistivity as a function of compensation , and show that holds at any . In the same range of relatively high temperatures, the Peltier energy (heat) is even smaller: . We also show that at low temperatures, the activated conductivity crosses over to variable range hopping (VRH) and find the characteristic temperature of VRH, , as a function of .