Before revision:  Furthermore, we show when f's image is distributed (semi)symmetrically on }{\cal  {\rm  })}(}{\cal   = o(v _{\pi} ), and we identify two cases to demonstrate it. Furthermore,it always holds that v_{\tau\rm rel \leq 2v_{\pi}, thus the worst-case complexity of DynaMITE is } (\frac{TR{\varepsilon} +\frac{\tau_{\rm rel} v_{\pi}}{\varepsilon^{2}}), improving the dependence of classical methods on the loose bounds T and V}  .
After revision:  Furthermore, we show when f's image is distributed (semi)symmetrically on }{\cal {\rm })}(}{\cal = o(v _{\pi} \leq 2v_{\pi}, thus the worst-case complexity of DynaMITE is } (\frac{TR{\varepsilon} +\frac{\tau_{\rm rel} v_{\pi}}{\varepsilon^{2}}), improving the dependence of classical methods on the loose bounds T and V} .