On the magnitudes of the deviations of entire curves of lower order $\lambda<1$

In this paper we examine the growth of entire curves of lower order $\lambda<1$. We give a precise estimate for the magnitude of the deviation of a $(p-1)$-dimensional vector from a fixed admissible system of vectors $A$, indexed in the sense of decreasing magnitudes of deviation. The hypotheses are the same as those in [7].