  Stern's diatomic series, denoted by $(a(n))_{n \geq 0}$, is defined by the
recurrence relations $a(2n) = a(n)$ and $a(2n + 1) = a(n) + a(n + 1)$ for $n
\geq 1$, and initial values $a(0) = 0$ and $a(1) = 1$. A record-setter for a
sequence $(s(n))_{n \geq 0}$ is an index $v$ such that $s(i) < s(v)$ holds for
all $i < v$. In this paper, we give a complete description of the
record-setters for the Stern sequence.
