Further Properties of Derived Scalar Strong Anticipatory Systems.

The study of self referential anticipatory systems derived from causal systems or recursions has received attention in recent years. This paper builds on and extends previously reported results by investigating what happens to the regular dynamics of a first order system modelled by a recursion when the recursion is replaced by an associated incursion. The effect of this replacement on the stability properties of the fixed points and cycles of the map is examined. © 2004 American Institute of Physics [ABSTRACT FROM AUTHOR]