Add missing example to reification chapter
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@ -204,9 +204,9 @@ Instead, a new explicit \(check\) method has to be devised to implement the \gls
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In comparison, a \gls{propagator} for the \gls{reif} of \(c\) cannot be created from these three logical task.
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In addition, we require the logical task from a \gls{propagator} of \(\neg{} c\): \(checkNeg\), \(pruneNeg\), and \(entailedNeg\).
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Using these additional functions, we can define an algorithm for the \gls{propagator}, shown in \cref{alg:reif-prop}
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Although this might seem reasonable for small \constraints{}, such as integer equality, for many \glspl{global} their negation is hard to define.
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\todo{Insert good example of global constraint.}
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Using these additional functions, we can define an algorithm for the \gls{propagator}, shown in \cref{alg:reif-prop} Although this might seem reasonable for small \constraints{}, such as integer equality, for many \glspl{global} their negation is hard to define.
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For example, the negation of the \mzninline{all_different} \constraint{} is a \constraint{} that forces that at least two values are equal.
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This far from a common \constraint{} and we are not aware of any \solver{} that implements a \gls{propagator} for it.
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\begin{algorithm}[t]
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