In a hypothesis test for the equality of two population variances $\sigma_1^2$ and $\sigma_2^2$, we use the test statistic $F = \frac{s_1^2}{s_2^2}$. Suppose $n_1=16$ and $n_2=21$. If we observe $F=2.5$, and the critical value for $\alpha=0.05$ is $F_{0.025, 15, 20} = 2.57$, what does this imply about the test if we use a two-tailed approach?