"Monster group" meaning in All languages combined

{
  "head_templates": [
    {
      "args": {
        "head": "Monster group"
      },
      "expansion": "Monster group",
      "name": "en-proper noun"
    }
  ],
  "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": "Entries with translation boxes",
          "parents": [],
          "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": "Algebra",
          "orig": "en:Algebra",
          "parents": [
            "Mathematics",
            "Formal sciences",
            "Sciences",
            "All topics",
            "Fundamental"
          ],
          "source": "w"
        }
      ],
      "derived": [
        {
          "word": "baby monster group"
        }
      ],
      "examples": [
        {
          "ref": "1996, Michael P. Tuite, “Monstrous Moonshine and orbifolds”, in K.T. Arasu, J.F. Dillon, K. Harada, S. Sehgal, R. Solomon, editors, Groups, Difference Sets, and the Monster: Proceedings of a Special Research Quarter, Walter de Gruyter, page 443:",
          "text": "We next consider the possible #92;Z#95;n orbifoldings of #92;mathcal#123;V#125;² with respect to elements of the Monster group M [Tul].",
          "type": "quote"
        },
        {
          "ref": "2008, L. J. P. Kilford, Modular Forms: A Classical and Computational Introduction, Imperial College Press, page 106:",
          "text": "We note that c(1)#61;196883; this is not just a numerological coincidence, but follows from a branch of mathematics called moonshine theory which arises from string theory and relates the Monster group and modular functions.",
          "type": "quote"
        },
        {
          "ref": "2014, Martin Schlichenmaier, Krichever-Novikov Type Algebras: Theory and Applications, Walter de Gruyter, page 340:",
          "text": "They were also crucial in understanding the Monster and Moonshine phenomena, which refers to the fact that the dimensions of the irreducible representations of the largest sporadic finite group, the monster group, show up in the q-expansion coefficients of the elliptic modular function j.",
          "type": "quote"
        }
      ],
      "glosses": [
        "The largest sporadic group, of order 2⁴⁶ · 3²⁰ · 5⁹ · 7⁶ · 11² · 13³ · 17 · 19 · 23 · 29 · 31 · 41 · 47 · 59 · 71 (approximately 8 · 10⁵³), denoted M or F₁."
      ],
      "id": "en-Monster_group-en-name-cbyflt2q",
      "links": [
        [
          "algebra",
          "algebra"
        ],
        [
          "largest",
          "largest"
        ],
        [
          "sporadic group",
          "sporadic group"
        ],
        [
          "order",
          "order"
        ]
      ],
      "raw_glosses": [
        "(algebra) The largest sporadic group, of order 2⁴⁶ · 3²⁰ · 5⁹ · 7⁶ · 11² · 13³ · 17 · 19 · 23 · 29 · 31 · 41 · 47 · 59 · 71 (approximately 8 · 10⁵³), denoted M or F₁."
      ],
      "related": [
        {
          "word": "monstrous moonshine"
        },
        {
          "word": "supersingular prime"
        }
      ],
      "synonyms": [
        {
          "sense": "the largest sporadic group",
          "word": "Fischer–Griess Monster"
        },
        {
          "sense": "the largest sporadic group",
          "word": "friendly giant"
        },
        {
          "word": "monster group"
        }
      ],
      "topics": [
        "algebra",
        "mathematics",
        "sciences"
      ],
      "wikipedia": [
        "Monster group"
      ]
    }
  ],
  "word": "Monster group"
}

{
  "derived": [
    {
      "word": "baby monster group"
    }
  ],
  "head_templates": [
    {
      "args": {
        "head": "Monster group"
      },
      "expansion": "Monster group",
      "name": "en-proper noun"
    }
  ],
  "lang": "English",
  "lang_code": "en",
  "pos": "name",
  "related": [
    {
      "word": "monstrous moonshine"
    },
    {
      "word": "supersingular prime"
    }
  ],
  "senses": [
    {
      "categories": [
        "English entries with incorrect language header",
        "English lemmas",
        "English multiword terms",
        "English proper nouns",
        "English terms with quotations",
        "English uncountable nouns",
        "Entries with translation boxes",
        "Pages with 1 entry",
        "Pages with entries",
        "en:Algebra"
      ],
      "examples": [
        {
          "ref": "1996, Michael P. Tuite, “Monstrous Moonshine and orbifolds”, in K.T. Arasu, J.F. Dillon, K. Harada, S. Sehgal, R. Solomon, editors, Groups, Difference Sets, and the Monster: Proceedings of a Special Research Quarter, Walter de Gruyter, page 443:",
          "text": "We next consider the possible #92;Z#95;n orbifoldings of #92;mathcal#123;V#125;² with respect to elements of the Monster group M [Tul].",
          "type": "quote"
        },
        {
          "ref": "2008, L. J. P. Kilford, Modular Forms: A Classical and Computational Introduction, Imperial College Press, page 106:",
          "text": "We note that c(1)#61;196883; this is not just a numerological coincidence, but follows from a branch of mathematics called moonshine theory which arises from string theory and relates the Monster group and modular functions.",
          "type": "quote"
        },
        {
          "ref": "2014, Martin Schlichenmaier, Krichever-Novikov Type Algebras: Theory and Applications, Walter de Gruyter, page 340:",
          "text": "They were also crucial in understanding the Monster and Moonshine phenomena, which refers to the fact that the dimensions of the irreducible representations of the largest sporadic finite group, the monster group, show up in the q-expansion coefficients of the elliptic modular function j.",
          "type": "quote"
        }
      ],
      "glosses": [
        "The largest sporadic group, of order 2⁴⁶ · 3²⁰ · 5⁹ · 7⁶ · 11² · 13³ · 17 · 19 · 23 · 29 · 31 · 41 · 47 · 59 · 71 (approximately 8 · 10⁵³), denoted M or F₁."
      ],
      "links": [
        [
          "algebra",
          "algebra"
        ],
        [
          "largest",
          "largest"
        ],
        [
          "sporadic group",
          "sporadic group"
        ],
        [
          "order",
          "order"
        ]
      ],
      "raw_glosses": [
        "(algebra) The largest sporadic group, of order 2⁴⁶ · 3²⁰ · 5⁹ · 7⁶ · 11² · 13³ · 17 · 19 · 23 · 29 · 31 · 41 · 47 · 59 · 71 (approximately 8 · 10⁵³), denoted M or F₁."
      ],
      "topics": [
        "algebra",
        "mathematics",
        "sciences"
      ],
      "wikipedia": [
        "Monster group"
      ]
    }
  ],
  "synonyms": [
    {
      "sense": "the largest sporadic group",
      "word": "Fischer–Griess Monster"
    },
    {
      "sense": "the largest sporadic group",
      "word": "friendly giant"
    },
    {
      "word": "monster group"
    }
  ],
  "word": "Monster group"
}