  Let $\mu$ be a nonnegative Borel measure on the unit disk of the complex
plane. We characterize those measures $\mu$ such that the general family of
spaces of analytic functions, $F(p,q,s)$, which contain many classical function
spaces, including the Bloch space, $BMOA$ and the $Q_s$ spaces, are embedded
boundedly or compactly into the tent-type spaces $T^{\infty}_{p,s}(\mu)$. The
results are applied to characterize boundedness and compactness of
Riemann-Stieltjes operators and multiplication operators on $F(p,q,s)$.
