  This article focuses on the dynamics of the different tridimensional
principal slices of the multicomplex Multibrot sets. First, we define an
equivalence relation between those slices. Then, we characterize them in order
to establish similarities between their behaviors. Finally, we see that any
multicomplex tridimensional principal slice is equivalent to a tricomplex slice
up to an affine transformation. This implies that, in the context of
tridimensional principal slices, Multibrot sets do not need to be generalized
beyond the tricomplex space.
