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b/docs/zusatz.tex @@ -319,7 +319,7 @@ gelten. kann es generell keine injektiven linearen Abbildungen von $U$ nach $V$ geben. Also lauten die Antworten auf \textbf{b)}, \textbf{d)} \fbox{Nein}, - und da es mindestens eine lineare Ausdehnung existiert, + und da mindestens eine lineare Ausdehnung existiert, lautet die Antwort auf \textbf{b')} und \textbf{d')} \fbox{Ja}. Es bleiben nur noch \textbf{c)} und \textbf{c')} zu bestimmen. @@ -453,7 +453,7 @@ gelten. kann es generell keine injektiven linearen Abbildungen von $U$ nach $V$ geben. Also lauten die Antworten auf \textbf{b)}, \textbf{d)} \fbox{Nein}, - und da es mindestens eine lineare Ausdehnung existiert, + und da mindestens eine lineare Ausdehnung existiert, lautet die Antwort auf \textbf{b')} und \textbf{d')} \fbox{Ja}. Es bleiben nur noch \textbf{c)} und \textbf{c')} zu bestimmen. @@ -656,7 +656,7 @@ gelten. kann es generell keine surjektive linearen Abbildungen von $U$ nach $V$ geben. Also lauten die Antworten auf \textbf{c)}, \textbf{d)} \fbox{Nein}, - und da es mindestens eine lineare Ausdehnung existiert, + und da mindestens eine lineare Ausdehnung existiert, lautet die Antwort auf \textbf{c')} und \textbf{d')} \fbox{Ja}. Es bleiben nur noch \textbf{b)} und \textbf{b')} zu bestimmen. @@ -790,7 +790,7 @@ gelten. kann es generell keine surjektive linearen Abbildungen von $U$ nach $V$ geben. Also lauten die Antworten auf \textbf{c)}, \textbf{d)} \fbox{Nein}, - und da es mindestens eine lineare Ausdehnung existiert, + und da mindestens eine lineare Ausdehnung existiert, lautet die Antwort auf \textbf{c')} und \textbf{d')} \fbox{Ja}. Es bleiben nur noch \textbf{b)} und \textbf{b')} zu bestimmen.