  We generalize our method for subconvex bounds for $\mathrm{GL}_2 \times
\mathrm{GL}_1$ to the setting of the Waldspurger's formula for compact torical
integrals. We address the two major difficulties: one is the lack of split
places with small norm, the other is the test vector problem. The final bound
is valid with arbitrary high probability and is better than the known bounds
for a non-empty interval.
