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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.

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