If $V_{K}\subset(K^{*})^{n+1}$ is a hypersurface given by a polynomial $f=\sum a_{j}z^{j}$, $a_{j}\in K^{*}$ then the (non-Archimedian) amoeba of $V_{K}$ is a balanced polyhedral complex corresponding to the function $v(j)=\operatorname{val}(a_{j})$ defined on the lattice points of the Newton polyhedron $\Delta$ of $V_{K}$ as in Example 2.