  Quantum tasks are quantum computations with inputs and outputs occurring at
specified spacetime locations. Considering such tasks in the context of AdS/CFT
has led to novel constraints relating bulk geometry and boundary entanglement.
In this article we consider tasks where inputs and outputs are encoded into
extended spacetime regions, rather than the points previously considered. We
show that this leads to stronger constraints than have been derived in the
point based setting. In particular we improve the connected wedge theorem,
appearing earlier in 1912.05649, by finding a larger bulk region whose
existence implies large boundary correlation. As well, we show how considering
extended input and output regions leads to non-trivial statements in
Poincar\'e-AdS$_{2+1}$, a setting where the point-based connected wedge theorem
is always trivial.
