Quantum Zenon effects are discussed in terms of a specific class of qu
antum trajectories? which are conditioned by continuous, mutually excl
usive measurement signals. Such a conditioning is not restricted to si
mple systems but can be generalized to composite networks. In any case
, the characteristic features of these trajectories tend to be washed
out in the ensemble limit and thus require single system analysis. Onl
y on a sufficiently small time-scale and for a coherent initial state,
also the ensemble exhibits some Zenon effect. In this case, ironicall
y, actual measurements are not required: a closed single composite sys
tem can emulate this behavior. Such a kind of quantum parallelism unde
rlies also recent proposals for quantum computation.