Until recently, table-top tests of quantum gravity (QG) were thought to be
practically impossible. However, due to a radical new approach to testing QG
that uses principles of quantum information theory (QIT) and quantum
technology, such tests now seem, remarkably, within sight. In particular, a
promising test has been proposed where the generation of entanglement between
two massive quantum systems, both in a superposition of two locations, would
provide evidence of QG. In QIT, quantum information can be encoded in discrete
variables, such as qubits, or continuous variables. The latter approach, called
continuous-variable QIT (CVQIT), is extremely powerful as it has been very
effective in applying QIT to quantum field theory. Here we apply CVQIT to QG,
and show that another signature of QG would be the creation of non-Gaussianity,
a continuous-variable resource that is necessary for universal quantum
computation. In contrast to entanglement, non-Gaussianity can be applied to a
single rather than multi-partite quantum system, and does not rely on local
interactions. We use these attributes to describe a table-top test of QG that
is based on just a single quantum system in a single location.