An addition to the cospirho-theorem for subharmonic and entire functions of zero lower order

We obtain a sharp asymptotic relation between the infimum and the maximum on a circle of a subharmonic function of zero lower order. An example is constructed, which shows the sharpness of the relation in the class of entire functions of zero order such that log M(r,f)/log 2 r → +∞, where M(r,f) = max{|f(z)|: |z| = r} as r → +∞.