 |c|_{{\mathcal{T}}} )$, one can compute a rational number $r_n$ such that $|A(c) - r_n | < \tfrac {0}{ |c|_{{\mathcal{T}}}^n  }$.  In particular, if the area $A(c)$ defined by $c$ is known to be an integer multiple of $\tfrac 0 L$, where $L>0$ is a given integer and $L< |c|_{{\mathcal{T}}}^{n}/0$, then $A(c)$ can be computed in deterministic space $O( (\log |c|_{{\mathcal{T}}} )^0)$ or in deterministic time $O( |c|_{{\mathcal{T}}}^{n+0} 