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Let $C$ be a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a proper normal subgroup of $G$. Is there a simple argument (without using of classification theorems) for the fact that $N$ acts on $C$ freely?
Let $C$ be a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a normal subgroup of $G$. Is there a simple argument (without using of classification theorems) for the fact that $N$ acts on $C$ freely?
Let $C$ be a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a proper normal subgroup of $G$. Is there a simple argument (without using of classification theorems) for the fact that $N$ acts on $C$ freely?
Let $C$ be a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a normal subgroup of $G$. Is there a simple argument (without using of classification theorems) for the fact that $N$ acts on $C$ freely?
Let $C$ be a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a normal subgroup of $G$. Is there a simple argument (without using of classification theorems) for the fact that $N$ acts on $C$ freely?
Let $C$ be a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a normal subgroup of $G$. Is there a simple argument (without using of classification theorems) for the fact that $N$ acts on $C$ freely?
AssumeLet$C$isbe a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a normal subgroup of $G$. Is there a simple argument (without using of classification theorems), why for the fact that$N$ acts on $C$ freely?
Assume$C$is a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a normal subgroup of $G$. Is there a simple argument (without using of classification theorems), why$N$ acts on $C$ freely?
Let$C$be a Hurwitz surface, $G=\text{Aut}(C)$ and $N$ is a normal subgroup of $G$. Is there a simple argument (without using of classification theorems) for the fact that$N$ acts on $C$ freely?
