A set of configurations is unavoidable if every planar map
contains at least one element of the set. A configuration
$\mathcal{L}$ is called geographically good if whenever a member
country $M$ of $\mathcal{L}$ has any three neighbors $N_{1}$,
$N_{2}$, $N_{3}$ which are not members of $\mathcal{L}$ then
$N_{1}$, $N_{2}$, $N_{3}$ are consecutive (in some order) about
$M$.
¶ The main result is a constructive proof that there exist
finite unavoidable sets of geographically good configurations.
This result is the first step in an investigation of an approach
towards the Four Color Conjecture.