fixed algorithmus w
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merkzettel.pdf
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@ -139,7 +139,7 @@ Wir definieren $A \subseteq \mathbb{N}$ und für jede $n$-stellige Operation $f$
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\begin{itemize}
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\begin{itemize}
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\item Menge $PT$ von Typgleichungen
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\item Menge $PT$ von Typgleichungen
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\begin{align*}
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\begin{align*}
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PT(\Gamma;x;\alpha) &= \lbrace a\pteq b \vert x:\beta \in \Gamma\rbrace\\
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PT(\Gamma;x;\alpha) &= \lbrace \alpha \pteq \beta ~\vert~ x:\beta \in \Gamma\rbrace\\
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PT(\Gamma; \lambda x.t; \alpha) &= PT((\Gamma;x:a);t;b) \cup \lbrace a\rightarrow b \pteq \alpha \rbrace\ \text{mit $a,b$ frisch}\\
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PT(\Gamma; \lambda x.t; \alpha) &= PT((\Gamma;x:a);t;b) \cup \lbrace a\rightarrow b \pteq \alpha \rbrace\ \text{mit $a,b$ frisch}\\
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PT(\Gamma;ts;\alpha) &= PT(\Gamma; t; a\rightarrow \alpha ) \cup PT(\Gamma;s;a)\ \text{mit $a$ frisch}
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PT(\Gamma;ts;\alpha) &= PT(\Gamma; t; a\rightarrow \alpha ) \cup PT(\Gamma;s;a)\ \text{mit $a$ frisch}
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\end{align*}
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\end{align*}
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