  We present a general growth model based on non-extensive statistical physics
is presented. The obtained equation is expressed in terms of nonadditive $q$
entropy. We show that the most common unidimensional growth laws such as power
law, exponential, logistic, Richards, Von Bertalanffy, Gompertz can be
obtained. This model belongs as a particular case reported in (Physica A 369,
645 (2006)). The new evolution equation resembles the "universality" revealed
by West for ontogenetic growth (Nature 413, 628 (2001)). We show that for early
times the model follows a power law growth as $ N(t) \approx t ^ D $, where the
exponent $D \equiv \frac{1}{1-q}$ classifies different types of growth. Several
examples are given and discussed.
