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authorAdrian Kummerlaender2016-09-16 22:08:29 +0200
committerAdrian Kummerlaender2016-09-16 22:08:29 +0200
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diff --git a/lineare_algebra.tex b/lineare_algebra.tex
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@@ -190,7 +190,7 @@ $U \subset V$ ist $\phi$-invariant, wenn $\phi(U) \subset U$.
\subsubsection*{Summe}
-$U_1 + U_2 = {u_1+u_2 | u_1 \in U_1, u_2 \in U_2 }$ ist Summe von $U_1$ und $U_2$, kleinster UVR der $U_1 \cup U_2$ enthält.
+$U_1 + U_2 = \{u_1+u_2 | u_1 \in U_1, u_2 \in U_2 \}$ ist Summe von $U_1$ und $U_2$, kleinster UVR der $U_1 \cup U_2$ enthält.
$dim(U_1 + U_2) = dim(U_1) + dim(U_2) - dim(U_1 \cap U_2)$