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Weiter sei $p := F^{-1}(s)$. \item Wenn jemand diesen Beweis führt, bitte an info@martin-thoma.de schicken. \item $T_{n(S)} S^2 = \langle n(s) \rangle^\perp = T_s S$ - \item Wegen \cref{prop:5.1a} ist $d_s n$ ein Homomorphismus.\\ - TODO: Warum sollte das ein Endomorphismus sein? + \item Wegen \cref{prop:5.1a} ist $d_s n$ ein Homomorphismus.%\\ + %TODO: Warum sollte das ein Endomorphismus sein? \item Zu zeigen: $\forall x,y \in I_s S: \langle x, d_s n (y) \rangle = \langle d_s n(x), y \rangle$ Aufgrund der Bilinearität des Skalarproduktes genügt es diese Eigenschaft

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