  Typical pseudotrajectories of 2D ergodic maps are known to possess Wignerian
nearest-neighbor distance distributions (NNDDs). In the case of 2D chaotic
dissipative maps, bounded aperiodic pseudotrajectories typically evolve on
planar strange attractors. In this microarticle, the hypothesis that such
pseudotrajectories should possess NNDDs that are intermediate between the
Poisson and Wigner distributions is put forward and a rare example for which
the intermediate distribution can be clearly identified is presented. In
particular, it is demonstrated numerically that typical pseudotrajectories
evolving in the strange attractor of the standard 2D Ikeda map possess
semi-Poissionian NNDDs.
