In this paper, Kolmogorov-Sinai entropy is studied us-
ing mathematical modeling of an observer \Theta. The relative entropy
of a sub--algebra having finite atoms is defined and then the
ergodic properties of relative semi-dynamical systems are inves-
tigated. Also, a relative version of Kolmogorov-Sinai theorem is
given. Finally, it is proved that the relative entropy of a relative
-measure preserving transformations with respect to a relative
sub-\Theta-algebra having nite atoms is affine.