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Extendible cardinal
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In [[mathematics]], '''extendible cardinals''' are [[large cardinal]]s introduced by {{harvtxt|Reinhardt|1974}}, who was partly motivated by [[reflection principle]]s. Intuitively, such a cardinal represents a point beyond which initial pieces of the [[Von Neumann universe|universe of sets]] start to look similar, in the sense that each is [[elementary embedding|elementarily embeddable]] into a later one.
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