  It was checked in paper [1] by comparing the moduli spaces and superconformal
indices that two of the BLG theories $(SU(2)_{1}\times SU(2)_{-1})/{\mathbb
Z}_2$ and $SU(2)_2\times SU(2)_{-2}$ are dual to $U(2)_1\times U(2)_{-1}$ and
$U(2)_{2}\times U(2)_{-2}$ ABJM theories, correspondingly. In this paper we
consider the BLG theories $SU(2)_1\times SU(2)_{-1}$ and $(SU(2)_2\times
SU(2)_{-2})/{\mathbb Z}_2$. These theories were noted in [1] to be a tensor
product of two interacting ${\mathcal N}=8$ SCFT's. In this paper we identify
the SCFT's that occur in the product. For both theories one of the sectors is
the IR limit of ${\mathcal N}=8$ SU(2) SYM.
