  A cubic partition consists of partition pairs $(\lambda,\mu)$ such that
$\vert\lambda\vert+\vert\mu\vert=n$ where $\mu$ involves only even integers but
no restriction is placed on $\lambda$. This paper initiates the notion of
generalized cubic partitions and will prove a number of new congruences akin to
the classical Ramanujan-type. The tools emphasize three methods of proofs. The
paper concludes with a conjecture on the rarity of the aforementioned
Ramanujan-type congruences.
