We revisit the notion of Kolmogorov-Sinai entropy for classical dynami
cal systems in terms of an algebraic formalism. This is the starting p
oint for defining the entropy for general non-commutative systems. Her
eby typical quantum tools are introduced in the statistical descriptio
n of classical dynamical systems. We illustrate the power of these tec
hniques by providing a simple, self-contained proof of the entropy for
mula for general automorphisms of n-dimensional tori.