See unitary on Wiktionary
{
"antonyms": [
{
"sense": "antonym(s) of “that concentrates power in a single body”",
"word": "confederal"
}
],
"derived": [
{
"_dis1": "0 0 0 0",
"word": "special unitary group"
},
{
"_dis1": "0 0 0 0",
"word": "unitary authority"
},
{
"_dis1": "0 0 0 0",
"word": "unitary council"
},
{
"_dis1": "0 0 0 0",
"word": "unitary government"
},
{
"_dis1": "0 0 0 0",
"alt": "group whose elements are unitary matrices or operators",
"word": "unitary group"
},
{
"_dis1": "0 0 0 0",
"word": "unitary matrix"
},
{
"_dis1": "0 0 0 0",
"word": "unitary psychosis"
},
{
"_dis1": "0 0 0 0",
"word": "unitary representation"
},
{
"_dis1": "0 0 0 0",
"word": "unitary state"
}
],
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"etymology_text": "From unit + -ary.",
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"pos": "adj",
"related": [
{
"_dis1": "0 0 0 0",
"word": "unitariness"
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{
"_dis1": "0 0 0 0",
"word": "unitarily"
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"_dis1": "0 0 0 0",
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"_dis1": "0 0 0 0",
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"_dis1": "0 0 0 0",
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{
"ref": "2004, Andrew Radford, Minimalist Syntax: Exploring the Structure of English, Cambridge, UK: Cambridge University Press, page 221:",
"text": "If yes–no questions are CPs containing a null yes–no question operator (a null counterpart of whether) in spec-CP, we can arrive at a unitary characterisation of questions as CPs with an interrogative specifier.",
"type": "quote"
}
],
"glosses": [
"Having the quality of oneness."
],
"id": "en-unitary-en-adj-vQFywsRw",
"links": [
[
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]
],
"translations": [
{
"_dis1": "97 0 1 1",
"code": "bg",
"lang": "Bulgarian",
"roman": "edinen",
"sense": "having the quality of oneness",
"word": "единен"
},
{
"_dis1": "97 0 1 1",
"code": "bg",
"lang": "Bulgarian",
"roman": "nedelim",
"sense": "having the quality of oneness",
"word": "неделим"
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{
"_dis1": "97 0 1 1",
"code": "ca",
"lang": "Catalan",
"sense": "having the quality of oneness",
"word": "unitari"
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{
"_dis1": "97 0 1 1",
"code": "cmn",
"lang": "Chinese Mandarin",
"sense": "having the quality of oneness",
"word": "單一的"
},
{
"_dis1": "97 0 1 1",
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "dānyī de",
"sense": "having the quality of oneness",
"word": "单一的"
},
{
"_dis1": "97 0 1 1",
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "yīyuán de",
"sense": "having the quality of oneness",
"word": "一元的"
},
{
"_dis1": "97 0 1 1",
"code": "cs",
"lang": "Czech",
"sense": "having the quality of oneness",
"word": "jednotkový"
},
{
"_dis1": "97 0 1 1",
"code": "fi",
"lang": "Finnish",
"sense": "having the quality of oneness",
"word": "yhtenäinen"
},
{
"_dis1": "97 0 1 1",
"code": "fr",
"lang": "French",
"sense": "having the quality of oneness",
"word": "unitaire"
},
{
"_dis1": "97 0 1 1",
"code": "he",
"lang": "Hebrew",
"roman": "yekhidaí",
"sense": "having the quality of oneness",
"tags": [
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],
"word": "יחידאי"
},
{
"_dis1": "97 0 1 1",
"code": "he",
"lang": "Hebrew",
"roman": "meukhád",
"sense": "having the quality of oneness",
"tags": [
"masculine"
],
"word": "מאוחד"
},
{
"_dis1": "97 0 1 1",
"code": "ga",
"lang": "Irish",
"sense": "having the quality of oneness",
"word": "aonadach"
},
{
"_dis1": "97 0 1 1",
"code": "ja",
"lang": "Japanese",
"roman": "yunitarī",
"sense": "having the quality of oneness",
"word": "ユニタリー"
},
{
"_dis1": "97 0 1 1",
"code": "pt",
"lang": "Portuguese",
"sense": "having the quality of oneness",
"word": "unitário"
},
{
"_dis1": "97 0 1 1",
"code": "ru",
"lang": "Russian",
"roman": "jediníčnyj",
"sense": "having the quality of oneness",
"word": "едини́чный"
},
{
"_dis1": "97 0 1 1",
"code": "es",
"lang": "Spanish",
"sense": "having the quality of oneness",
"word": "unitario"
}
]
},
{
"categories": [
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"kind": "topical",
"langcode": "en",
"name": "Government",
"orig": "en:Government",
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"Society",
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"Fundamental"
],
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}
],
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{
"text": "a unitary authority",
"type": "example"
},
{
"text": "a unitary state",
"type": "example"
}
],
"glosses": [
"That concentrates power in a single body, rather than sharing it with more local bodies."
],
"id": "en-unitary-en-adj--C7shhiH",
"links": [
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"government",
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]
],
"raw_glosses": [
"(government, of a system of government or administration) That concentrates power in a single body, rather than sharing it with more local bodies."
],
"raw_tags": [
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],
"topics": [
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"translations": [
{
"_dis1": "0 100 0 0",
"code": "bg",
"lang": "Bulgarian",
"roman": "ednoličen",
"sense": "(government)",
"word": "едноличен"
},
{
"_dis1": "0 100 0 0",
"code": "ca",
"lang": "Catalan",
"sense": "(government)",
"word": "unitari"
},
{
"_dis1": "0 100 0 0",
"code": "fi",
"lang": "Finnish",
"sense": "(government)",
"word": "unitaarinen"
},
{
"_dis1": "0 100 0 0",
"code": "fr",
"lang": "French",
"sense": "(government)",
"word": "unitaire"
},
{
"_dis1": "0 100 0 0",
"code": "he",
"lang": "Hebrew",
"roman": "muakhád",
"sense": "(government)",
"tags": [
"masculine"
],
"word": "מואחד"
},
{
"_dis1": "0 100 0 0",
"code": "ga",
"lang": "Irish",
"sense": "(government)",
"word": "aonadach"
},
{
"_dis1": "0 100 0 0",
"code": "it",
"lang": "Italian",
"sense": "(government)",
"word": "unitario"
},
{
"_dis1": "0 100 0 0",
"code": "kk",
"lang": "Kazakh",
"roman": "birtūtas",
"sense": "(government)",
"word": "бiртұтас"
},
{
"_dis1": "0 100 0 0",
"code": "kk",
"lang": "Kazakh",
"roman": "unitarlyq",
"sense": "(government)",
"word": "унитарлық"
},
{
"_dis1": "0 100 0 0",
"code": "pt",
"lang": "Portuguese",
"sense": "(government)",
"word": "unitário"
},
{
"_dis1": "0 100 0 0",
"code": "ro",
"lang": "Romanian",
"sense": "(government)",
"word": "unitar"
},
{
"_dis1": "0 100 0 0",
"code": "ru",
"lang": "Russian",
"roman": "jedínyj",
"sense": "(government)",
"word": "еди́ный"
},
{
"_dis1": "0 100 0 0",
"code": "es",
"lang": "Spanish",
"sense": "(government)",
"word": "unitario"
}
]
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"_dis": "9 3 34 7 28 19",
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{
"_dis": "10 3 37 6 27 17",
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"_dis": "6 1 41 5 27 19",
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"That contains an identity element."
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"(mathematics, of an algebra) That contains an identity element."
],
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"_dis1": "3 0 93 4",
"sense": "that contains an identity element",
"word": "unital"
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],
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{
"_dis1": "0 0 64 36",
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "yǒu",
"sense": "(mathematics)",
"word": "酉"
},
{
"_dis1": "0 0 64 36",
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "yāozhèng",
"sense": "(mathematics)",
"word": "幺正"
},
{
"_dis1": "0 0 64 36",
"code": "fi",
"lang": "Finnish",
"sense": "(mathematics)",
"word": "unitaarinen"
},
{
"_dis1": "0 0 64 36",
"code": "de",
"lang": "German",
"sense": "(mathematics)",
"word": "unitär"
},
{
"_dis1": "0 0 64 36",
"code": "he",
"lang": "Hebrew",
"roman": "unitári",
"sense": "(mathematics)",
"tags": [
"masculine"
],
"word": "אוניטרי"
},
{
"_dis1": "0 0 64 36",
"code": "ga",
"lang": "Irish",
"sense": "(mathematics)",
"word": "aonadach"
},
{
"_dis1": "0 0 64 36",
"code": "ja",
"lang": "Japanese",
"roman": "yunitari",
"sense": "(mathematics)",
"word": "ユニタリ"
},
{
"_dis1": "0 0 64 36",
"code": "kk",
"lang": "Kazakh",
"roman": "birtūtas",
"sense": "(mathematics)",
"word": "бiртұтас"
},
{
"_dis1": "0 0 64 36",
"code": "kk",
"lang": "Kazakh",
"roman": "unitarlyq",
"sense": "(mathematics)",
"word": "унитарлық"
},
{
"_dis1": "0 0 64 36",
"code": "ko",
"lang": "Korean",
"roman": "yuniteori",
"sense": "(mathematics)",
"word": "유니터리"
},
{
"_dis1": "0 0 64 36",
"code": "pt",
"lang": "Portuguese",
"sense": "(mathematics)",
"word": "unitário"
},
{
"_dis1": "0 0 64 36",
"code": "ru",
"lang": "Russian",
"roman": "unitárnyj",
"sense": "(mathematics)",
"word": "унита́рный"
},
{
"_dis1": "0 0 64 36",
"code": "es",
"lang": "Spanish",
"sense": "(mathematics)",
"word": "unitario"
}
]
},
{
"categories": [
{
"kind": "topical",
"langcode": "en",
"name": "Linear algebra",
"orig": "en:Linear algebra",
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"ref": "1997, P. K. Suetin, Alexandra I. Kostrikin, Yuri I. Manin, translated by M. E. Alferieff, Linear Algebra and Geometry, page 137:",
"text": "The eigenvectors of an orthogonal or unitary operator, corresponding to different eigenvalues, are orthogonal.",
"type": "quote"
},
{
"ref": "2002, M. Klajman, J. A. Chambers, “A Novel Approximate Joint Diagonalization Algorithm”, in J. G. McWhirter, I. K. Proudler, editors, Mathematics in Signal Processing V, page 71:",
"text": "In essence we are looking for some way to average the individual unitary matrices Uₖ. But a linear combination of unitary matrices does not remain unitary.",
"type": "quote"
},
{
"ref": "2008, Mikio Nakahara, Tetsuo Ohmi, Quantum Computing: From Linear Algebra to Physical Realizations, page 84:",
"text": "We then repeat the same procedure to the (d − 1) × (d − 1) block unitary matrix using (d − 2) two-level unitary matrices.",
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],
"glosses": [
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"id": "en-unitary-en-adj-nIFA-uH7",
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"sounds": [
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"ref": "2005, John Greenwood, Robert Pyper, David Wilson, New Public Administration in Britain:",
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"text": "1980, Michael Reed, Barry Simon, Methods of Modern Mathematical Physics, Volume 1: Functional Analysis, Revised and Expanded Edition page 243,\nSince ergodicity and mixing are expressible in terms of the induced Koopman unitaries they are not additional invariants."
},
{
"ref": "2001, Huaxin Lin, An Introduction to the Classification of Amenable C*-Algebras, page 170:",
"text": "Can unitaries in a unital C*-algebra with real rank zero be approximated by unitaries with finite spectrum?",
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"id": "en-unitary-en-noun-udzX1VbP",
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{
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"word": "confederal"
}
],
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"word": "special unitary group"
},
{
"word": "unitary authority"
},
{
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{
"word": "unitary government"
},
{
"alt": "group whose elements are unitary matrices or operators",
"word": "unitary group"
},
{
"word": "unitary matrix"
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{
"word": "unitary psychosis"
},
{
"word": "unitary representation"
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{
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{
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"ref": "2004, Andrew Radford, Minimalist Syntax: Exploring the Structure of English, Cambridge, UK: Cambridge University Press, page 221:",
"text": "If yes–no questions are CPs containing a null yes–no question operator (a null counterpart of whether) in spec-CP, we can arrive at a unitary characterisation of questions as CPs with an interrogative specifier.",
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{
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"ref": "1997, P. K. Suetin, Alexandra I. Kostrikin, Yuri I. Manin, translated by M. E. Alferieff, Linear Algebra and Geometry, page 137:",
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{
"ref": "2002, M. Klajman, J. A. Chambers, “A Novel Approximate Joint Diagonalization Algorithm”, in J. G. McWhirter, I. K. Proudler, editors, Mathematics in Signal Processing V, page 71:",
"text": "In essence we are looking for some way to average the individual unitary matrices Uₖ. But a linear combination of unitary matrices does not remain unitary.",
"type": "quote"
},
{
"ref": "2008, Mikio Nakahara, Tetsuo Ohmi, Quantum Computing: From Linear Algebra to Physical Realizations, page 84:",
"text": "We then repeat the same procedure to the (d − 1) × (d − 1) block unitary matrix using (d − 2) two-level unitary matrices.",
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"code": "bg",
"lang": "Bulgarian",
"roman": "edinen",
"sense": "having the quality of oneness",
"word": "единен"
},
{
"code": "bg",
"lang": "Bulgarian",
"roman": "nedelim",
"sense": "having the quality of oneness",
"word": "неделим"
},
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"code": "ca",
"lang": "Catalan",
"sense": "having the quality of oneness",
"word": "unitari"
},
{
"code": "cmn",
"lang": "Chinese Mandarin",
"sense": "having the quality of oneness",
"word": "單一的"
},
{
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "dānyī de",
"sense": "having the quality of oneness",
"word": "单一的"
},
{
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "yīyuán de",
"sense": "having the quality of oneness",
"word": "一元的"
},
{
"code": "cs",
"lang": "Czech",
"sense": "having the quality of oneness",
"word": "jednotkový"
},
{
"code": "fi",
"lang": "Finnish",
"sense": "having the quality of oneness",
"word": "yhtenäinen"
},
{
"code": "fr",
"lang": "French",
"sense": "having the quality of oneness",
"word": "unitaire"
},
{
"code": "he",
"lang": "Hebrew",
"roman": "yekhidaí",
"sense": "having the quality of oneness",
"tags": [
"masculine"
],
"word": "יחידאי"
},
{
"code": "he",
"lang": "Hebrew",
"roman": "meukhád",
"sense": "having the quality of oneness",
"tags": [
"masculine"
],
"word": "מאוחד"
},
{
"code": "ga",
"lang": "Irish",
"sense": "having the quality of oneness",
"word": "aonadach"
},
{
"code": "ja",
"lang": "Japanese",
"roman": "yunitarī",
"sense": "having the quality of oneness",
"word": "ユニタリー"
},
{
"code": "pt",
"lang": "Portuguese",
"sense": "having the quality of oneness",
"word": "unitário"
},
{
"code": "ru",
"lang": "Russian",
"roman": "jediníčnyj",
"sense": "having the quality of oneness",
"word": "едини́чный"
},
{
"code": "es",
"lang": "Spanish",
"sense": "having the quality of oneness",
"word": "unitario"
},
{
"code": "bg",
"lang": "Bulgarian",
"roman": "ednoličen",
"sense": "(government)",
"word": "едноличен"
},
{
"code": "ca",
"lang": "Catalan",
"sense": "(government)",
"word": "unitari"
},
{
"code": "fi",
"lang": "Finnish",
"sense": "(government)",
"word": "unitaarinen"
},
{
"code": "fr",
"lang": "French",
"sense": "(government)",
"word": "unitaire"
},
{
"code": "he",
"lang": "Hebrew",
"roman": "muakhád",
"sense": "(government)",
"tags": [
"masculine"
],
"word": "מואחד"
},
{
"code": "ga",
"lang": "Irish",
"sense": "(government)",
"word": "aonadach"
},
{
"code": "it",
"lang": "Italian",
"sense": "(government)",
"word": "unitario"
},
{
"code": "kk",
"lang": "Kazakh",
"roman": "birtūtas",
"sense": "(government)",
"word": "бiртұтас"
},
{
"code": "kk",
"lang": "Kazakh",
"roman": "unitarlyq",
"sense": "(government)",
"word": "унитарлық"
},
{
"code": "pt",
"lang": "Portuguese",
"sense": "(government)",
"word": "unitário"
},
{
"code": "ro",
"lang": "Romanian",
"sense": "(government)",
"word": "unitar"
},
{
"code": "ru",
"lang": "Russian",
"roman": "jedínyj",
"sense": "(government)",
"word": "еди́ный"
},
{
"code": "es",
"lang": "Spanish",
"sense": "(government)",
"word": "unitario"
},
{
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "yǒu",
"sense": "(mathematics)",
"word": "酉"
},
{
"code": "cmn",
"lang": "Chinese Mandarin",
"roman": "yāozhèng",
"sense": "(mathematics)",
"word": "幺正"
},
{
"code": "fi",
"lang": "Finnish",
"sense": "(mathematics)",
"word": "unitaarinen"
},
{
"code": "de",
"lang": "German",
"sense": "(mathematics)",
"word": "unitär"
},
{
"code": "he",
"lang": "Hebrew",
"roman": "unitári",
"sense": "(mathematics)",
"tags": [
"masculine"
],
"word": "אוניטרי"
},
{
"code": "ga",
"lang": "Irish",
"sense": "(mathematics)",
"word": "aonadach"
},
{
"code": "ja",
"lang": "Japanese",
"roman": "yunitari",
"sense": "(mathematics)",
"word": "ユニタリ"
},
{
"code": "kk",
"lang": "Kazakh",
"roman": "birtūtas",
"sense": "(mathematics)",
"word": "бiртұтас"
},
{
"code": "kk",
"lang": "Kazakh",
"roman": "unitarlyq",
"sense": "(mathematics)",
"word": "унитарлық"
},
{
"code": "ko",
"lang": "Korean",
"roman": "yuniteori",
"sense": "(mathematics)",
"word": "유니터리"
},
{
"code": "pt",
"lang": "Portuguese",
"sense": "(mathematics)",
"word": "unitário"
},
{
"code": "ru",
"lang": "Russian",
"roman": "unitárnyj",
"sense": "(mathematics)",
"word": "унита́рный"
},
{
"code": "es",
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"sense": "(mathematics)",
"word": "unitario"
}
],
"word": "unitary"
}
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"ref": "2005, John Greenwood, Robert Pyper, David Wilson, New Public Administration in Britain:",
"text": "Outside the metropolitan areas most councils (English and Welsh counties, London boroughs, Scottish and Welsh unitaries, and Northern Ireland districts) are now elected en bloc every four years.",
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{
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"text": "Can unitaries in a unital C*-algebra with real rank zero be approximated by unitaries with finite spectrum?",
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"word": "unitary"
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Download raw JSONL data for unitary meaning in All languages combined (12.5kB)
This page is a part of the kaikki.org machine-readable All languages combined dictionary. This dictionary is based on structured data extracted on 2024-11-06 from the enwiktionary dump dated 2024-10-02 using wiktextract (fbeafe8 and 7f03c9b). The data shown on this site has been post-processed and various details (e.g., extra categories) removed, some information disambiguated, and additional data merged from other sources. See the raw data download page for the unprocessed wiktextract data.
If you use this data in academic research, please cite Tatu Ylonen: Wiktextract: Wiktionary as Machine-Readable Structured Data, Proceedings of the 13th Conference on Language Resources and Evaluation (LREC), pp. 1317-1325, Marseille, 20-25 June 2022. Linking to the relevant page(s) under https://kaikki.org would also be greatly appreciated.