  We construct new families of examples of (real) Anosov Lie algebras starting
with algebraic units. We also give examples of indecomposable Anosov Lie
algebras (not a direct sum of proper Lie ideals) of dimension 13 and 16, and we
conclude that for every $n \geq 6$ with $n \neq 7$ there exists an
indecomposable Anosov Lie algebra of dimension $n$.
