  Quantum networks allow in principle for completely novel forms of quantum
correlations. In particular, quantum nonlocality can be demonstrated here
without the need of having various input settings, but only by considering the
joint statistics of fixed local measurement outputs. However, previous examples
of this intriguing phenomenon all appear to stem directly from the usual form
of quantum nonlocality, namely via the violation of a standard Bell inequality.
Here we present novel examples of 'quantum nonlocality without inputs', which
we believe represent a new form of quantum nonlocality, genuine to networks.
Our simplest examples, for the triangle network, involve both entangled states
and joint entangled measurements. A generalization to any odd-cycle network is
also presented. Finally, we conclude with some open questions.
