  In this note we conjecture Rogers-Ramanujan type colored partition identities
for an array with odd number of rows w such that the first and the last row
consist of even positive integers. In a strange way this is different from the
partition identities for the array with odd number of rows w such that the
first and the last row consist of odd positive integers -- the partition
identities conjectured by S. Capparelli, A. Meurman, A. Primc and the author
and related to standard representations of the affine Lie algebra of type
$C^{(1)}_\ell$ for $w=2\ell+1$. The conjecture is based on numerical evidence.
