THE EFFECT OF EXOGENOUS RNA AND DNA ON AMINO ACID INCORPORATION BY SUBCELLULAR FRACTIONS PREPARED FROM ERYTHROID TISSUES

In the proof of Theorems 1 and 2, we express the value of f(zl,z2) at (Z1,Z20) by using the Poisson formula applied to the harmonic function log jf(91(r), 92(r)) V For the proof of Theorem 3, we apply the Cauchy integral formula to the holomorphic function f(g1(¢), 92(r)), and for Theorem 4 the maximum principle. Similar results are obtained by Bergman' 6, 7 and CharzyAski.8 Bergman considered functions which omit in every lamina two values and functions which are univalent on every lamina. Charzynski assumes that the functions f(hlk(Zr,Xk), I hk(ZkXk)t) as functions of Zk belong to a normal family (but he considers only the case in which g' c e3r,). The first step in the proof of the Theorems 1-3 is similar to the approach used in references 2 and 3. However only the use of completely new additional procedures will yield our result.