"normalizer" meaning in English

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        "2": ":af",
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        "4": "-er",
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      "expansion": "Etymology tree\nProto-Indo-European *ǵneh₃-\nProto-Indo-European *-sḱéti\nProto-Indo-European *ǵn̥h₃sḱétider.\nProto-Hellenic *gignṓskō\nAncient Greek γιγνώσκω (gignṓskō)\nProto-Indo-European *-mṓ\nAncient Greek -μων (-mōn)\nAncient Greek γνώμων (gnṓmōn)bor.\nEtruscanbor.?\nLatin norma\nProto-Indo-European *h₂el-der.?\nProto-Italic *-ālis\nLatin -ālis\nLatin nōrmālisder.\nEnglish normal\nProto-Indo-European *-id-\nProto-Indo-European *-yéti\nProto-Indo-European *-idyéti\nProto-Hellenic *-íďďō\nAncient Greek -ῐ́ζω (-ĭ́zō)bor.\nLate Latin -izōder.\nMiddle French -iserbor.\nMiddle English -isen\nEnglish -ize\nEnglish normalize\nEnglish -er\nEnglish normalizer\n[Appendix:Glossary#derived_terms|Derived]] from\", \"terms\" : [ { \"children\" : [ { \"terms\" : [ { \"gloss\" : \"carpenter's square\", \"children\" : [ { \"keyword_abbrev\" : \"bor.\", \"is_uncertain\" : true, \"keyword_label\" : \"Borrowed from\", \"terms\" : [ { \"lang_name\" : \"Etruscan\", \"status\" : 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      "name": "ety"
    }
  ],
  "etymology_text": "Etymology tree\nProto-Indo-European *ǵneh₃-\nProto-Indo-European *-sḱéti\nProto-Indo-European *ǵn̥h₃sḱétider.\nProto-Hellenic *gignṓskō\nAncient Greek γιγνώσκω (gignṓskō)\nProto-Indo-European *-mṓ\nAncient Greek -μων (-mōn)\nAncient Greek γνώμων (gnṓmōn)bor.\nEtruscanbor.?\nLatin norma\nProto-Indo-European *h₂el-der.?\nProto-Italic *-ālis\nLatin -ālis\nLatin nōrmālisder.\nEnglish normal\nProto-Indo-European *-id-\nProto-Indo-European *-yéti\nProto-Indo-European *-idyéti\nProto-Hellenic *-íďďō\nAncient Greek -ῐ́ζω (-ĭ́zō)bor.\nLate Latin -izōder.\nMiddle French -iserbor.\nMiddle English -isen\nEnglish -ize\nEnglish normalize\nEnglish -er\nEnglish normalizer\nFrom normalize + -er.",
  "forms": [
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      "form": "normalizers",
      "tags": [
        "plural"
      ]
    }
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  "head_templates": [
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  "lang_code": "en",
  "pos": "noun",
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    {
      "_dis1": "0 0",
      "word": "normalization"
    }
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          "algebra",
          "algebra"
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        [
          "subset",
          "subset"
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        [
          "element",
          "element"
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        [
          "group",
          "group"
        ],
        [
          "invariant",
          "invariant"
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          "conjugate"
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        "(algebra) The subset of elements of some group which leave some given subset invariant when conjugating it."
      ],
      "tags": [
        "error-lua-exec"
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      "topics": [
        "algebra",
        "mathematics",
        "sciences"
      ],
      "translations": [
        {
          "_dis1": "4 96",
          "code": "de",
          "lang": "German",
          "lang_code": "de",
          "sense": "set of group elements leaving a given subset invariant under conjugation",
          "tags": [
            "masculine"
          ],
          "word": "Normalisator"
        }
      ]
    }
  ],
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      "audio": "LL-Q1860 (eng)-Flame, not lame-normalizer.wav",
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      "tags": [
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  "word": "normalizer"
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    "English lemmas",
    "English nouns",
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      "expansion": "Etymology tree\nProto-Indo-European *ǵneh₃-\nProto-Indo-European *-sḱéti\nProto-Indo-European *ǵn̥h₃sḱétider.\nProto-Hellenic *gignṓskō\nAncient Greek γιγνώσκω (gignṓskō)\nProto-Indo-European *-mṓ\nAncient Greek -μων (-mōn)\nAncient Greek γνώμων (gnṓmōn)bor.\nEtruscanbor.?\nLatin norma\nProto-Indo-European *h₂el-der.?\nProto-Italic *-ālis\nLatin -ālis\nLatin nōrmālisder.\nEnglish normal\nProto-Indo-European *-id-\nProto-Indo-European *-yéti\nProto-Indo-European *-idyéti\nProto-Hellenic *-íďďō\nAncient Greek -ῐ́ζω (-ĭ́zō)bor.\nLate Latin -izōder.\nMiddle French -iserbor.\nMiddle English -isen\nEnglish -ize\nEnglish normalize\nEnglish -er\nEnglish normalizer\n[Appendix:Glossary#derived_terms|Derived]] from\", \"terms\" : [ { \"children\" : [ { \"terms\" : [ { \"gloss\" : \"carpenter's square\", \"children\" : [ { \"keyword_abbrev\" : \"bor.\", \"is_uncertain\" : true, \"keyword_label\" : \"Borrowed from\", \"terms\" : [ { \"lang_name\" : \"Etruscan\", \"status\" : 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\"status\" : \"ok\", \"lang_name\" : \"Ancient Greek\", \"term\" : \"-ῐ́ζω\", \"lang\" : \"grc\" } ], \"keyword\" : \"bor\" } ], \"lang_name\" : \"Late Latin\", \"term\" : \"-izō\", \"status\" : \"ok\", \"lang\" : \"la-lat\" } ], \"keyword\" : \"derived\" } ], \"lang_name\" : \"Middle French\", \"term\" : \"-iser\", \"status\" : \"inline\", \"lang\" : \"frm\" } ], \"keyword\" : \"bor\" } ], \"lang_name\" : \"Middle English\", \"term\" : \"-isen\", \"status\" : \"inline\", \"lang\" : \"enm\" } ], \"keyword_label\" : \"Inherited from\", \"keyword\" : \"inherited\" } ], \"lang_name\" : \"English\", \"term\" : \"-ize\", \"status\" : \"ok\", \"lang\" : \"en\" } ], \"keyword_label\" : \"From\", \"is_group\" : true, \"keyword\" : \"affix\" } ], \"lang_name\" : \"English\", \"term\" : \"normalize\", \"status\" : \"ok\", \"lang\" : \"en\" }, { \"children\" : [ ], \"lang_name\" : \"English\", \"term\" : \"-er\", \"status\" : \"ambiguous\", \"lang\" : \"en\" } ], \"keyword_label\" : \"From\", 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      "name": "ety"
    }
  ],
  "etymology_text": "Etymology tree\nProto-Indo-European *ǵneh₃-\nProto-Indo-European *-sḱéti\nProto-Indo-European *ǵn̥h₃sḱétider.\nProto-Hellenic *gignṓskō\nAncient Greek γιγνώσκω (gignṓskō)\nProto-Indo-European *-mṓ\nAncient Greek -μων (-mōn)\nAncient Greek γνώμων (gnṓmōn)bor.\nEtruscanbor.?\nLatin norma\nProto-Indo-European *h₂el-der.?\nProto-Italic *-ālis\nLatin -ālis\nLatin nōrmālisder.\nEnglish normal\nProto-Indo-European *-id-\nProto-Indo-European *-yéti\nProto-Indo-European *-idyéti\nProto-Hellenic *-íďďō\nAncient Greek -ῐ́ζω (-ĭ́zō)bor.\nLate Latin -izōder.\nMiddle French -iserbor.\nMiddle English -isen\nEnglish -ize\nEnglish normalize\nEnglish -er\nEnglish normalizer\nFrom normalize + -er.",
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  "pos": "noun",
  "related": [
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    {
      "glosses": [
        "One who or that which normalizes, fits to a norm or standard etc."
      ],
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          "norm",
          "norm"
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          "standard",
          "standard"
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        "The subset of elements of some group which leave some given subset invariant when conjugating it."
      ],
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          "algebra",
          "algebra"
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        [
          "subset",
          "subset"
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        [
          "element",
          "element"
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          "group",
          "group"
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        [
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          "invariant"
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          "conjugating",
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      ],
      "raw_glosses": [
        "(algebra) The subset of elements of some group which leave some given subset invariant when conjugating it."
      ],
      "tags": [
        "error-lua-exec"
      ],
      "topics": [
        "algebra",
        "mathematics",
        "sciences"
      ]
    }
  ],
  "sounds": [
    {
      "audio": "LL-Q1860 (eng)-Flame, not lame-normalizer.wav",
      "mp3_url": "https://upload.wikimedia.org/wikipedia/commons/transcoded/3/33/LL-Q1860_%28eng%29-Flame%2C_not_lame-normalizer.wav/LL-Q1860_%28eng%29-Flame%2C_not_lame-normalizer.wav.mp3",
      "ogg_url": "https://upload.wikimedia.org/wikipedia/commons/transcoded/3/33/LL-Q1860_%28eng%29-Flame%2C_not_lame-normalizer.wav/LL-Q1860_%28eng%29-Flame%2C_not_lame-normalizer.wav.ogg",
      "tags": [
        "US"
      ]
    }
  ],
  "translations": [
    {
      "code": "de",
      "lang": "German",
      "lang_code": "de",
      "sense": "set of group elements leaving a given subset invariant under conjugation",
      "tags": [
        "masculine"
      ],
      "word": "Normalisator"
    }
  ],
  "word": "normalizer"
}

{
  "called_from": "luaexec/683",
  "msg": "LUA error in #invoke('usex/templates', 'usex_t') parent ('Template:ux', {1: 'en', 2: \"In symbols, the '''normalizer''' of some subset <math>S</math> of group <math>G</math> is the subset <math>N(S) = \\\\{g \\\\in G \", 'g^{-1}S g': 'S\\\\}</math>, so that <math>S</math> would be a normal subgroup if <math>N(S)</math> were the whole group.'})",
  "path": [
    "normalizer",
    "Template:ux",
    "#invoke",
    "#invoke"
  ],
  "section": "English",
  "subsection": "noun",
  "title": "normalizer",
  "trace": "[string \"Module:usex/templates\"]:36: Parameter \"g^{-1}S g\" is not used by this template."
}