Race to call 200 with steps of one to eight

Two players alternately call out numbers. The first player opens with any number from $1$ to $8$. After that, each call must exceed the previous call by at least $1$ and at most $8$. Whoever calls $200$ wins. Is there an opening number that guarantees the first player a win with correct play? If so, give it; if not, answer $-1$.

$2$. Since every turn adds between $1$ and $8$, the first player can always restore the running total to a number congruent to $200 \pmod 9$, i.e. of the form $9k+2$. Opening with $2$ and then answering each move with the next $9k+2$ ($11, 20,\dots,191$) leaves the opponent unable to stop $200$.