157,436,032 15,743,603
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- Let E be the open right half-plane {z ∈ C : Re(z) > 0}, and f : E → C a bounded analytic
function. Suppose f(xk) = 0 for some real numbers xk > 0. Prove that
|f(1)| ≤ Ynk=1|1 − xk|1 + xk!Bwhere B = supz∈E |f(z)|, and find all f for which equality is attained. Deduce that if f is not
identically zero but vanishes at xk > 0 for each k = 1, 2, 3, . . . then P∞
k=1 1/xk < ∞.
- This should be rated PL
Pretty Lame.
At least show her ass.
- Did they even actually fuck?
- I would like to see the dick entering in her vagina