diff --git a/src/cheatsheets/Schaltungstheorie.typ b/src/cheatsheets/Schaltungstheorie.typ
index 1fa0ca0..150d7d7 100644
--- a/src/cheatsheets/Schaltungstheorie.typ
+++ b/src/cheatsheets/Schaltungstheorie.typ
@@ -1590,7 +1590,7 @@
     columns: (auto, auto, auto, 1fr, 1fr, 1fr),
     [*Name*], [*Schaltbild*], [*Ersatz-Schaltbild*], [*Eigenschaften*], [*Beschreibung*], [*Knotenspannungs Analyse*],
 
-    [Nullor], [], [], [], [$A = mat(0, 0; 0, 0)$], [],
+    [Nullor], [], [], [], [$ A = mat(0, 0; 0, 0) $], [],
 
     [OpAmp \ lin], [], [], [], [], [],
 
@@ -1598,15 +1598,21 @@
 
     [OpAmp \ $U_"sat-"$], [], [], [], [], [],
 
-    [VCVS], [], [], [], [$H' = mat(0, 0; mu, 0) quad A = mat(1/mu 0; 0, 0)$], [],
+    [VCVS], [], [], [], [$ H' = mat(0, 0; mu, 0) quad A = mat(1/mu, 0; 0, 0) $], [],
 
-    [VCCS], [], [], [], [$G = mat(0, 0; g, 0) quad A = mat(0, -1/g; 0, 0)$], [],
+    [VCCS], [], [], [], [$ G = mat(0, 0; g, 0) quad A = mat(0, -1/g; 0, 0) $], [],
 
-    [CCVS], [], [], [], [$R = mat(0, 0, r, 0) quad A = mat(0, 0; 1/r, 0)$], [],
+    [CCVS], [], [], [], [$ R = mat(0, 0; r, 0) quad A = mat(0, 0; 1/r, 0) $], [],
 
-    [CCCS], [], [], [], [$H = mat(0, 0; beta, 0) quad A = mat(0, 0; 0, -1/beta)$], [],
+    [CCCS], [], [], [], [$ H = mat(0, 0; beta, 0) quad A = mat(0, 0; 0, -1/beta) $], [],
 
-    [Übertrager], [], [], [], [], [],
+    [Übertrager], [], [], 
+    [], 
+    [$ H = mat(0, ü; -ü, 0) quad
+    H' = mat(0, -1/ü; 1/ü, 0) \
+    A = mat(ü, 0; 0, 1/ü) quad A' = mat(1/ü, 0; 0, ü)
+    $], 
+    [],
 
     [Gyrator],
     [],
@@ -1615,19 +1621,21 @@
       - Antireziprok, Antisymetrisch
       - Auch Positiv-Immitanz-Inverter
     ],
-    [$R = mat(0, -R_d; R_d, 0) quad G = mat(0, G_d; -G_d, 0) \ A = mat(0, R_d; 1/R_d, 0) quad A' = mat(0, -R_d; -1/R_d, 0)$],
+    [$ R = mat(0, -R_d; R_d, 0) quad G = mat(0, G_d; -G_d, 0) \ A = mat(0, R_d; 1/R_d, 0) quad A' = mat(0, -R_d; -1/R_d, 0)
+    quad
+     $],
     [],
 
     [NIK],
     [],
     [],
-    [],
     [
-      - Akitv
+      - Aktiv
       - Antireziprok
       - Symetrisch für $abs(k) = 1$
     ],
-    [$H = mat(0, -k; -k, 0) quad H' = mat(0, -1/k; -1/k, 0); A = mat(-k, 0; 0, 1/k) quad A'= mat(-1/k, 0; 0, k)$],
+    [$ H = mat(0, -k; -k, 0) quad H' = mat(0, -1/k; -1/k, 0) \ A = mat(-k, 0; 0, 1/k) quad A'= mat(-1/k, 0; 0, k) $],
+    [],
 
     [T-Glied],
     [],