  Given a prime number $p$, the study of divisibility properties of a sequence
$c(n)$ has two contending approaches: $p$-adic valuations and
superconcongruences. The former searches for the highest power of $p$ dividing
$c(n)$, for each $n$; while the latter (essentially) focuses on the maximal
powers $r$ and $t$ such that $c(p^rn)$ is congruent to $c(p^{r-1}n)$ modulo
$p^t$. This is called supercongruence. In this note, we prove modest
supercongruences for certain sequences that have come to be known as the
Almkvist-Zudilin numbers and two other naturally related ones.
