"Tits group" meaning in All languages combined

{
  "etymology_text": "Named after Jacques Tits.",
  "forms": [
    {
      "form": "the Tits group",
      "tags": [
        "canonical"
      ]
    }
  ],
  "head_templates": [
    {
      "args": {
        "def": "1"
      },
      "expansion": "the Tits group",
      "name": "en-prop"
    }
  ],
  "lang": "English",
  "lang_code": "en",
  "pos": "name",
  "senses": [
    {
      "categories": [
        {
          "kind": "other",
          "name": "English entries with incorrect language header",
          "parents": [
            "Entries with incorrect language header",
            "Entry maintenance"
          ],
          "source": "w"
        },
        {
          "kind": "other",
          "name": "Pages with 1 entry",
          "parents": [],
          "source": "w"
        },
        {
          "kind": "other",
          "name": "Pages with entries",
          "parents": [],
          "source": "w"
        },
        {
          "kind": "topical",
          "langcode": "en",
          "name": "Group theory",
          "orig": "en:Group theory",
          "parents": [
            "Algebra",
            "Mathematics",
            "Formal sciences",
            "Sciences",
            "All topics",
            "Fundamental"
          ],
          "source": "w"
        }
      ],
      "glosses": [
        "A finite simple group of order 2¹¹ · 3³ · 5² · 13 = 17,971,200. It is the only simple group that is a derivative of a group of Lie type that is not strictly a group of Lie type in any series due to exceptional isomorphism."
      ],
      "id": "en-Tits_group-en-name-Dly~Btcg",
      "links": [
        [
          "group theory",
          "group theory"
        ],
        [
          "finite",
          "finite"
        ],
        [
          "simple group",
          "simple group"
        ],
        [
          "order",
          "order"
        ],
        [
          "derivative",
          "derivative"
        ],
        [
          "group of Lie type",
          "group of Lie type"
        ],
        [
          "exceptional isomorphism",
          "exceptional isomorphism"
        ]
      ],
      "raw_glosses": [
        "(group theory) A finite simple group of order 2¹¹ · 3³ · 5² · 13 = 17,971,200. It is the only simple group that is a derivative of a group of Lie type that is not strictly a group of Lie type in any series due to exceptional isomorphism."
      ],
      "topics": [
        "group-theory",
        "mathematics",
        "sciences"
      ],
      "wikipedia": [
        "Jacques Tits"
      ]
    }
  ],
  "word": "Tits group"
}

{
  "etymology_text": "Named after Jacques Tits.",
  "forms": [
    {
      "form": "the Tits group",
      "tags": [
        "canonical"
      ]
    }
  ],
  "head_templates": [
    {
      "args": {
        "def": "1"
      },
      "expansion": "the Tits group",
      "name": "en-prop"
    }
  ],
  "lang": "English",
  "lang_code": "en",
  "pos": "name",
  "senses": [
    {
      "categories": [
        "English entries with incorrect language header",
        "English eponyms",
        "English lemmas",
        "English multiword terms",
        "English proper nouns",
        "English uncountable nouns",
        "Pages with 1 entry",
        "Pages with entries",
        "en:Group theory"
      ],
      "glosses": [
        "A finite simple group of order 2¹¹ · 3³ · 5² · 13 = 17,971,200. It is the only simple group that is a derivative of a group of Lie type that is not strictly a group of Lie type in any series due to exceptional isomorphism."
      ],
      "links": [
        [
          "group theory",
          "group theory"
        ],
        [
          "finite",
          "finite"
        ],
        [
          "simple group",
          "simple group"
        ],
        [
          "order",
          "order"
        ],
        [
          "derivative",
          "derivative"
        ],
        [
          "group of Lie type",
          "group of Lie type"
        ],
        [
          "exceptional isomorphism",
          "exceptional isomorphism"
        ]
      ],
      "raw_glosses": [
        "(group theory) A finite simple group of order 2¹¹ · 3³ · 5² · 13 = 17,971,200. It is the only simple group that is a derivative of a group of Lie type that is not strictly a group of Lie type in any series due to exceptional isomorphism."
      ],
      "topics": [
        "group-theory",
        "mathematics",
        "sciences"
      ],
      "wikipedia": [
        "Jacques Tits"
      ]
    }
  ],
  "word": "Tits group"
}