As a simple approach to get a reasonable estimate of the sample size needed you could use Cochran's formula: $$N=\frac{Z^2\,p\,(1-p)}{\epsilon^2}$$ where $\epsilon$ is the desired level of precision (in your case, 0.05), $Z$ is the Z-score that corresponds to the desired confidence interval (in your case, with a 95% confidence interval, $Z=1.96$), $p$ is an estimate of the proportion of the property being observed (mythic card, with estimated proportion 0.1174). You will see that, by doing this calculation, you get approximately $N=159$, well below the size you already have.