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Continue to ChatThe axiom of well-ordered replacement is equivalent to full replacement over Zermelo + foundation https://jdh.hamkins.org/replacement-for-well-ordered-sets-is-equivalent-to-full-replacement/
The axiom of well-ordered replacement is equivalent to full replacement over Zermelo + foundation https://jdh.hamkins.org/replacement-for-well-ordered-sets-is-equivalent-to-full-replacement/