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@@ -2314,7 +2314,7 @@ So, proven by Dubut, for every AM-simulation relation over a coalgebra $(X,\alph
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\Rightarrow&\sigma(x_2,x_1)=\bot,\\
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\Rightarrow&\sigma(x_2,x_1)=\bot,\\
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\Rightarrow&p_1+1\comp\sigma(x_2,x_1)=\bot,\\
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\Rightarrow&p_1+1\comp\sigma(x_2,x_1)=\bot,\\
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\Rightarrow&\alpha(x_2)=\bot,&\eqref{eq:maybe-func-set-2}\\
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\Rightarrow&\alpha(x_2)=\bot,&\eqref{eq:maybe-func-set-2}\\
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\Rightarrow&\alpha(x_2)=p_1+1\comp\sigma(x_1,x_2)\bot.
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\Rightarrow&\alpha(x_2)=p_1+1\comp\sigma(x_1,x_2).
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\end{align*}
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\end{align*}
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\end{itemize}\qed
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\end{itemize}\qed
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\end{proof}
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\end{proof}
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