Code (set theory): Difference between revisions

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x is hereditarily countable
point to isomorphism
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In [[set theory]], a '''code''' for a set x <math>\in H_{\aleph_1}</math> is a set E <math>\subset</math> &omega;&times;&omega; such that there is an [[isomorphism]] between (&omega;,E) and (X,<math>\in</math>) where X is the [[transitive set|transitive closure]] of {x}.
 
==See also==