A claim of at most linear conjugator length growth for split locally compact Euclidean isometry groups is false; the full isometry group of the plane already gives unbounded conjugator lengths.
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Conjugator length of locally compact groups of Euclidean isometries
A claim of at most linear conjugator length growth for split locally compact Euclidean isometry groups is false; the full isometry group of the plane already gives unbounded conjugator lengths.