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Treewidth of monotone graph classes with bounded cliquewidth

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Assume a graph class excludes a certain bicique $K_{n,n}$ and has bounded cliquewidth. Then by a result of Gurski and Wanke, this class also has bounded treewidth.Is there a similar result that states the following:Every graph class with bounded cliquewidth that is monotone (i.e., closed under removing edges and vertices) has bounded treewidth?


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