{
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  "slug": "weakly-compact",
  "title": "Weakly compact",
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  "lead": "Weakly compact can refer to: *Weakly compact cardinal, an infinite cardinal number on which every binary relation has an equally large homogeneous subset *Weakly compact set, a compact set in a space with the weak topology *Weakly compact set, a set that has some but not all of the properties of compact sets, for example: **Sequentially compact space, a set in which every infinite sequence has a convergent subsequence **Limit point compact, a set in which every infinite subset of X has a limit point",
  "body": "Weakly compact can refer to: Weakly compact cardinal, an infinite cardinal number on which every binary relation has an equally large homogeneous subset Weakly compact set, a compact set in a space with the weak topology Weakly compact set, a set that has some but not all of the properties of compact sets, for example: Sequentially compact space, a set in which every infinite sequence has a convergent subsequence Limit point compact, a set in which every infinite subset of X has a limit point",
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    "title": "Weakly compact",
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    "publisher": "Anticloud FZ LLE",
    "publisher-place": "Dubai, United Arab Emirates",
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      "date-parts": [
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          11,
          15
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