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$Ω_{r} \cup K^{o} \subseteq N (Ω_{r}),$ $r^{2} < | z |^{2} ≦ r^{2} + 1$ . $λ (| z |^{2} - r^{2}) > \frac{1}{2},$ $λ (\frac{1}{| z |^{2}} - 1) > \frac{1}{2}$ . $K = {(z, w) | e^{π} \neq | z | \neq e^{2 π}$

a $λ λ λ Ω Ω Ω Ω_{2} Ω_{r} \bar{Ω} Ω_{r} . {\bar{Ω}}_{r} r > 1 Ω \subset C^{n} \hat{Ω} \subset C^{n} N (Ω) . {\bar{Ω}}_{r} \cup K \bar{Ω} \subset \hat{Ω} 1 ≦ a ≦ e^{π} N (Ω)^{∖} Ω$

$Ω_{1} \subset C^{n},$ $r > e^{3 π}$ . $b = e^{2 π} a$ . $| w | ≦ 2$ } . $e^{2 π} ≦ b ≦ e^{3 π} N (Ω_{1}) = Ω_{1}$ . $N (Ω_{2}) = Ω_{1},$ $N (Ω_{2}) ⫋ Ω_{1}$ ,

$\underline{σ} (z, w) = 0,$ $ρ (z, w) = 0$ ,

w-exp $(i \ln | z |^{2}) | < \frac{1}{2},$ $| w + \exp (i \ln | z |^{2}) |^{2} < \frac{1}{2}$ . $| w + \exp (i \ln | z |^{2}) |^{2} ≧ \frac{1}{2}$ .

$Ω_{2} = Ω_{1} ∖ {(z^{1}, . . ., z^{n}) \in C^{n} | z^{1} = 0}$ ,

$≧ 50 λ^{'} (| z |^{2} - r^{2}) - 4 λ^{'} (| z |^{2} - r^{2}) > 0$ . $≧ λ^{'} (| z |^{2} - r^{2}) [λ^{'} (| z |^{2} - r^{2}) - 4] ≧ 96 α) > 0$ .

$\sim . x p (i \ln b^{2}) = \exp (4 π i + i \ln a^{2}) = \exp (i \ln a^{2})$ . $L (q; T_{q}) ≧ \frac{1}{2} r^{2} λ^{″} (| z |^{2} - r^{2}) - 4 λ^{'} (| z |^{2} - r^{2})$

$L (q; T_{q}) ≧ r^{2} [λ^{'} (| z |^{2} - r^{2})]^{2} - 4 λ^{'} (| z |^{2} - r^{2}) L (q; T_{q}) ≧ (λ^{'} (\frac{1}{| z |^{2}} - 1))^{2} - 16 λ^{'} (\frac{1}{| z |^{2}} - 1) ≧ 84 α 1 > 0$ .

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