  Based on the level truncation scheme, we develop a new numerical method to
evaluate the tachyon vacuum solution in the Schnabl gauge up to level $L=24$.
We confirm the prediction that the energy associated to this numerical solution
has a local minimum at level $L=12$. Extrapolating the energy data of $L \leq
24$ to infinite level, we observe that the energy goes towards the analytical
value $-1$, nevertheless the precision of the extrapolation is lower than in
the Siegel gauge. Furthermore, we analyze the Ellwood invariant and show that
its value converges monotonically towards the expected analytical result. We
also study the tachyon vacuum expectation value (vev) and some other
coefficients of the solution. Finally, some consistency checks of the solution
are performed, and we briefly discuss the search for other Schnabl gauge
numerical solutions.
