Add mathpunctspace for better spacing
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1 changed files with 4 additions and 3 deletions
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@ -25,6 +25,7 @@
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\usepackage{lmodern}
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\usepackage{lmodern}
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\usepackage{eucal}
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\usepackage{eucal}
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\usepackage{faktor}
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\usepackage{faktor}
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\usepackage{mathpunctspace}
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\usepackage{geometry}
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\usepackage{geometry}
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\geometry{a4paper, top=35mm, left=25mm, right=25mm, bottom=30mm}
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\geometry{a4paper, top=35mm, left=25mm, right=25mm, bottom=30mm}
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@ -281,7 +282,7 @@ $e = 0, g^n = n \cdot g, \inv g = -g$
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n!$
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n!$
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\item Sei $M$ eine Menge, $G$ eine Gruppe. $\operatorfont{Abb}(M, G) :=
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\item Sei $M$ eine Menge, $G$ eine Gruppe. $\operatorfont{Abb}(M, G) :=
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\{f: M \to G\}$ \\ $(f_1\cdot f_2)(m) := f_1(m)\cdot f_2(m)$
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\{f: M \to G\}$ \\ $(f_1\cdot f_2)(m) := f_1(m)\cdot f_2(m)$
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\item Sei \K\ Körper, $M_n(\K): n \times n$ Matrizen über \K.
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\item Sei \K\ Körper, $M_n(\K): n \times n$ Matrizen über \K.\\
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$\GL_n(\K): \{A \in M_n(\K): \det(A) \neq 0\}$ allgemeine lineare
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$\GL_n(\K): \{A \in M_n(\K): \det(A) \neq 0\}$ allgemeine lineare
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Gruppe.
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Gruppe.
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\end{itemize}
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\end{itemize}
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@ -1379,7 +1380,7 @@ semidirektes Produkt von $N^*$ und $H^*$.
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1 & 1 \\
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1 & 1 \\
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0 & 1
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0 & 1
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\end{pmatrix}
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\end{pmatrix}
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}_{\text{hat Ordnung }2},
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}_{\mathclap{\text{hat Ordnung }2}},
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\begin{pmatrix}
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\begin{pmatrix}
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1 & 0 \\
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1 & 0 \\
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1 & 1
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1 & 1
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@ -1390,7 +1391,7 @@ semidirektes Produkt von $N^*$ und $H^*$.
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1 & 1 \\
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1 & 1 \\
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1 & 0
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1 & 0
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\end{pmatrix}
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\end{pmatrix}
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}_{\text{hat Ordnung }3},
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}_{\mathclap{\text{hat Ordnung }3}},
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\begin{pmatrix}
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\begin{pmatrix}
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0 & 1 \\
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0 & 1 \\
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1 & 1
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1 & 1
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