  A translation surface is a surface formed by identifying edges of a
collection of polygons in the complex plane that are parallel and of equal
length using only translations. We determined that the same circle packing can
be realized on varying translation surfaces in a certain stratum. We also
determined possible complexities of contacts graphs and provide a bound on this
complexity in some low-genus strata. Finally, we established the possibility of
certain contacts graphs' complexities in strata with genus greater than $2$.
