 In ∗256 we find the resolution of the Burali-Forti contradiction in observing the relative types of classes of ordinals. Ordinal numbers, as classes of isomorphic series, will be of a higher type than their members. The purported “ordinal number of all ordinal numbers” \(\Omega\) will be restricted to a type above the type of the ordinals that are its members. Just as there is no class of all classes (of some type or other) there is also no ordinal of all ordinal numbers.