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We numerically solve for 2+1 asymptotically Lifshitz universal horizonsolutions in Horava-Lifshitz gravity for dynamical exponents $z=2$ through$z=8$. We find that for all $z$ there is a thermodynamical first law and Smarrformula. Furthermore, we find that the energy-entropy relation expected for athermal state in a two dimensional Lifshitz field theory, $E=\frac{2}{z+2}TS$,is also satisfied for universal horizons, including the correct $z$ scaling.

Energy-entropy relation for asymptotically Lifshitz spacetimes with universal horizons