  It has been shown recently (Phys. Rev. Lett. 106, 090504 (2011)) that
entangled light with Einstein-Podolsky-Rosen (EPR) correlations retrieves
information from digital memory better than any classical light. In identifying
this, a model of digital memory with each cell consisting of reflecting medium
with two reflectivities (each memory cell encoding the binary numbers 0 or 1)
is employed. The readout of binary memory essentially corresponds to
discrimination of two Bosonic attenuator channels characterized by different
reflectivities. The model requires an entire mathematical paraphernalia of
continuous variable Gaussian setting for its analysis, when arbitrary values of
reflectivities are considered. Here we restrict to a basic quantum read-out
mechanism with non-Gaussian entangled states of light, with the binary channels
to be discriminated being ideal memory characterized by reflectivity one i.e.,
an identity channel and thermal noise channel, where the signal light
illuminating the memory location gets completely lost (zero reflectivity) and
only a white thermal noise hitting the upper side of the memory reaches the
decoder. We compare the quantum reading efficiency of entangled light with any
classical source of light in this model. We show that entangled transmitters
offer better reading performance than any classical transmitters of light in
the regime of low signal intensity.
