{
  "aliases": null,
  "backlinks": [
    {
      "field": "defines",
      "target": "0RCKQN1E09"
    }
  ],
  "body": "\n## Summary\n\nA cluster point of a sequence is a point near which infinitely many terms of the sequence lie. In the real numbers, the cluster points are exactly the limits of the convergent subsequences. The node [[cluster point of a sequence|0RCKQN1E09]] gives the precise definition.\n",
  "commit": "f591989ed15704e9d8755a7a5a6426d73de7a3ae",
  "front": {
    "kind": "concept",
    "msc": [
      "40A05"
    ],
    "name": "Cluster point of a sequence",
    "sources": [
      {
        "locator": "Accumulation points of sequences and nets",
        "url": "https://en.wikipedia.org/wiki/Accumulation_point"
      }
    ],
    "tag": "0XTNJ6SVAC"
  },
  "kind": "concept",
  "link": "https://math2.tamnd.com/node/0XTNJ6SVAC/",
  "links": null,
  "markdown": "https://math2.tamnd.com/node/0XTNJ6SVAC.md",
  "msc": [
    "40A05"
  ],
  "name": "Cluster point of a sequence",
  "prov": null,
  "role": "",
  "source": "https://github.com/tamnd/math2/blob/main/nodes/0XT/0XTNJ6SVAC.md",
  "status": null,
  "tag": "0XTNJ6SVAC",
  "uri": "m2://0XTNJ6SVAC",
  "url": "https://math2.tamnd.com/wiki/cluster-point-of-a-sequence/",
  "writing": {
    "tag": "0XTNJ6SVAC",
    "kind": "concept",
    "level": "W0",
    "next": [
      {
        "what": "an inventory row",
        "note": "the row of the inventory that the node accounts for",
        "have": 0,
        "want": 1
      }
    ]
  }
}