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                        <item name="Description" type_name="gh_string" type_code="10">Iterations Counter.</item>
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                        <item name="Description" type_name="gh_string" type_code="10">Optional plane for boolean solution</item>
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                        <item name="Description" type_name="gh_string" type_code="10">First curve for tangency constraint</item>
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Provided by Weaverbird 0.9.0.1.</item>
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Provided by Weaverbird 0.9.0.1.</item>
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1: Keep Size. Keep size dual mode.</item>
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</bitmap>
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