Consider the following context-free grammar, with start symbol $S$ and terminals $a, ; , \lt , \gt .$
$$
S \rightarrow \;\lt L \mid a \qquad L \rightarrow a R \mid \;\lt L R \quad R \rightarrow\;\gt\; \mid \;; L
$$
How many different parse trees are there for the string $\lt \lt a \gt ;a\gt ?$