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We construct a universal Cuntz–Krieger algebra AOA, which is isomorphic to the usual Cuntz–Krieger algebra OA when A satisfies condition $(I)$ of Cuntz and Krieger. The Cuntz classification of ideals in OA when A satisfies condition $(II)$ extends to a classification of the gauge invariant ideals in AOA. We use this to describe the topology on the primitive ideal space of AOA.
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Huef et al. (1997) studied this question.
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