For a multitype Galton-Watson tree π, we consider the associated Crump-Mode-Jagers (CMJ) process (π Ξ¦ π ) πβN which counts all individuals in π, and the contribution of each individual to π Ξ¦ π is determined by a (random) characteristic Ξ¦ evaluated at the age of the corresponding particle at time π. The goal of this paper is to investigate multitype CMJ processes (π Ξ¦ π ) πββ . We provide a precise limit theorem for such processes.