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Keuskupan CaltanissettaDioecesis CalatanisiadensisKatolik Katedral di CaltanissettaLokasiNegara ItaliaProvinsi gerejawiAgrigentoStatistikLuas1.120 km2 (430 sq mi)Populasi- Total- Katolik(per 2013)166.874164,000 (est.) (98.3%)Paroki56Imam102 (diosesan)13 (Ordo Relijius)InformasiDenominasiGereja KatolikRitusRitus RomaPendirian25 Mei 1844 (179 tahun lalu)KatedralCattedrale di S. Maria La NovaKepemimpinan kiniPausFransiskusUskupMario RussottoPetaSitus webww...

Junior ministerial office Christopher Addison held his first ministerial position as Parliamentary Secretary to the Board of Education from 1914 to 1915. The Parliamentary Secretary to the Board of Education was a junior ministerial office in the United Kingdom Government. The Board of Education Act 1899 abolished the Committee of the Privy Council which had been responsible for education matters and instituted a new Board of Education from 1 April 1900. The Board was headed by a President. F...

American baseball outfielder (born 1997) Baseball player Richie PalaciosPalacios with the Columbus Clippers in 2023Tampa Bay Rays – No. 1Outfielder / Second basemanBorn: (1997-05-16) May 16, 1997 (age 26)Brooklyn, New York, U.S.Bats: LeftThrows: RightMLB debutApril 25, 2022, for the Cleveland GuardiansMLB statistics (through April 1, 2024)Batting average.239Home runs7Runs batted in27 Teams Cleveland Guardians (2022) St. Louis Cardinals (2023) Tampa Bay Rays (2024–prese...

Type of aircraft used in the sport of gliding This article is about recreational gliding. For the armed forces aircraft, see Military glider. Rolladen-Schneider LS4 (video) A glider sails over Gunma, Japan. A glider or sailplane is a type of glider aircraft used in the leisure activity and sport of gliding (also called soaring).[1][2] This unpowered aircraft can use naturally occurring currents of rising air in the atmosphere to gain altitude. Sailplanes are aerodynamically st...

威廉·莱昂·麦肯齐·金阁下The Rt Hon. William Lyon Mackenzie KingOM CMG PC 加拿大总理任期1921年12月29日—1926年6月28日君主乔治五世前任阿瑟·米恩继任阿瑟·米恩任期1926年9月25日—1930年8月7日君主乔治五世前任阿瑟·米恩继任理查德·贝德福德·贝内特任期1935年10月23日—1948年11月15日君主乔治五世爱德华八世乔治六世前任理查德·贝德福德·贝内特继任路易·圣洛朗 个人资料出生...

M.4A Merlin Role Five-seat cabin monoplaneType of aircraft Manufacturer Miles Aircraft Limited Designer Frederick George Miles First flight 11 May 1935 Number built 4 Developed from Miles M.3 Falcon The Miles M.4A Merlin was a 1930s British five-seat cabin monoplane built by Miles Aircraft Limited. Design and development The Merlin was designed by F.G. Miles of Philips and Powis, as a result of collaboration with G. Birkett of Birkett Air Service Ltd, and Tata Sons Ltd of India. It was based...

Canadian young adult television channel For the Taiwan channel, see Much TV. Television channel MuchCountryCanadaBroadcast areaNationwideProgrammingPicture format1080i HDTV(downscaled to letterboxed 480i for the SDTV feed)OwnershipOwnerBCE Inc.ParentBell MediaSister channelsCTV Comedy ChannelMTVHistoryLaunchedAugust 31, 1984; 39 years ago (1984-08-31)Former namesMuchMusic(1984–2013; 2021–present)LinksWebsiteMuch Much is a Canadian English language discretionary specialty...

Nicole CourcelLahirNicole Marie Jeanne Andrieu(1931-10-21)21 Oktober 1931Saint-Cloud, Hauts-de-Seine, PrancisMeninggal25 Juni 2016(2016-06-25) (umur 84)Paris, PrancisPekerjaanAktrisTahun aktif1947–2004AnakJulie Andrieu Nicole Marie Jeanne Andrieu (21 Oktober 1931 – 25 Juni 2016),[1] yang lebih dikenal sebagai Nicole Courcel, adalah seorang pemeran asal Prancis[2] yang meraih ketenaran sepanjang 1950an dan 1960an, meskipun ia banyak tak dikenal di l...

Bancet Hijau Klasifikasi ilmiah Kerajaan: Animalia Filum: Chordata Subfilum: Vertebrata Kelas: Amphibia Ordo: Anura Famili: Dicroglossidae Genus: Occidozyga Spesies: O. lima Nama binomial Occidozyga limaKuhl & van Hasselt, 1822 Bancet hijau adalah sejenis kodok kecil akuatik dari suku Dicroglossidae. Nama ilmiahnya adalah Occidozyga lima Kuhl & van Hasselt, 1822. Pengenalan Kodok yang kerap ditemui pada genangan air sawah ini bertubuh pendek bulat, dari moncong hingga ke anus sa...

Pendidikan di MalaysiaKementerian PendidikanMenteri PendidikanDr. Maszlee MalikBiaya pendidikan nasional (2014)BiayaMYR54.6 miliar (USD17 miliar)1Penjelasan utamaBahasa utamaMelayu, Mandarin, Tamil, InggrisJenis sistemNasionalDidirikan1956Melek huruf (2009)Total95% (semuanya 15 tahun keatas)Laki-Laki95% total, 98% 15–24 tahunPerempuan95% total, 98% 15–24 tahunPerputaranTotal5,407,865 dengan 405,716 guru (ratio 13:1), termasuk 163,746 pra-sekolahDasar2,899,228 (peringkat survival sampai ke...

2022年特拉華州單一選區聯邦眾議員選舉 ← 2020 2022年11月8日 2024 →   候选人 麗莎·布朗特·羅徹斯特 李·墨菲 政党 民主党 共和黨 民選得票 178416 138201 得票率 55.47% 42.97% 縣结果羅徹斯特:     60–70% 墨菲:     50–60% 选前聯邦眾議員 麗莎·布朗特·羅徹斯特 民主党 當選聯邦眾議員 麗莎·布朗特·羅徹斯特 民主党 2022年特拉華州聯邦�...

Este artículo o sección tiene referencias, pero necesita más para complementar su verificabilidad. Busca fuentes: «Lesoto» – noticias · libros · académico · imágenesEste aviso fue puesto el 23 de septiembre de 2018. Reino de LesotoMuso oa Lesotho  (sesoto)Kingdom of Lesotho  (inglés) Estado miembro de la Unión Africana[1]​Bandera Escudo Lema: Khotso, Pula, Nala(sesoto: «Paz, lluvia, prosperidad») Himno: Lesōthō fatše la bo ntat'...

Value approached by a mathematical object This article is about the general concept of limit. For more specific cases, see Limit of a sequence and Limit of a function. For other uses, see Limit § Mathematics. In mathematics, a limit is the value that a function (or sequence) approaches as the input (or index) approaches some value.[1] Limits are essential to calculus and mathematical analysis, and are used to define continuity, derivatives, and integrals. In formulas, a limit of a fu...

Voce principale: Associazione Sportiva Dilettantistica S.E.F. Tempio Pausania. Unione Sportiva TempioStagione 1998-1999Sport calcio Squadra Tempio Allenatore Giorgio Canali poi Aurelio Andreazzoli Presidente Antonello Ganau Serie C215º posto nel girone B. Maggiori presenzeCampionato: Rossi (34) Miglior marcatoreCampionato: Sposito (5) 1997-1998 1999-2000 Si invita a seguire il modello di voce Questa voce raccoglie le informazioni riguardanti l'Unione Sportiva Tempio nelle competizioni ...

Juifs de Galicie (Ukraine de l'ouest) en vêtements traditionnels, 1821 L'histoire des Juifs en Ukraine est la partie de l’histoire du peuple juif qui se déroule dans les territoires devenus ceux de l'Ukraine et la succession des manifestations du judaïsme dans le paysage religieux ukrainien. Tout débute dans le Sud-Est où une implantation précoce est attestée dès l’Antiquité (royaume du Bosphore, Crimée, royaume Khazar, Tmoutarakan, Boudjak, Odessa) et où les populations juives...

1521–23 rebellion against Denmark This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these messages) This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (January 2020) (Learn how and when to remove this message) This article's lead section may be too short to adequately summarize the k...

American distance runner This article is about the runner. For the 19th-century American politician and lawyer, see John Armor Bingham. This article may rely excessively on sources too closely associated with the subject, potentially preventing the article from being verifiable and neutral. Please help improve it by replacing them with more appropriate citations to reliable, independent, third-party sources. (June 2014) (Learn how and when to remove this message) John Bingham (born 1948) is a...

جزء من سلسلة حولالتمييز أشكال عامة عمر طائفة طبقة لون إعاقة نمط وراثي شعر طول لغة مظهر سمات عقلية عرق / أثنية / جنسية رتبة دين جنس توجه جنسي حجم أنواع أشكال محددة   اجتماعية رهاب اللاجنسية وصمة عار الإيدز سلطة البالغين اضطهاد المصابين بالمهق معاداة التشرد معاداة الم...

Boundary region of asymptotically flat spacetimes in general relativity In theoretical physics, null infinity is a region at the boundary of asymptotically flat spacetimes. In general relativity, straight paths in spacetime, called geodesics, may be space-like, time-like, or light-like (also called null). The distinction between these paths stems from whether the spacetime interval of the path is positive (corresponding to space-like), negative (corresponding to time-like), or zero (correspon...

This article is about the place in North Macedonia. For the legal penalty, see Debarment. For the sociological concept, see Social rejection. Not to be confused with Dbar (disambiguation) or The Bar (disambiguation). Town in Southwestern, North MacedoniaDebar Дебaр (Macedonian)Dibër/Dibra (Albanian)TownFrom the top, View over Debar, Skanderbeg Monument, Hünkar MosqueView of Debar [1]FlagSealDebarLocation within North MacedoniaCoordinates: 41°31′N 20°32′E...