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Set Theory - Show that there is an ordinal y with y=Ay --- Some definitions: Ordinal is a transitive set (X is a transitive set iff for all y in X, y is a subset of X) that is strictly well ordered by epsilon (every non empty subset has a minimum). Fix an ordinal q. A0 = q. Ax+1= Ax U {Ax}. Show that there is an ordinal y with y=Ay.
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