معاهدة رابالو (1922)
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Disambiguazione – Se stai cercando altri significati, vedi Deep Purple (disambigua). Questa voce o sezione sull'argomento gruppi musicali è priva o carente di note e riferimenti bibliografici puntuali. Sebbene vi siano una bibliografia e/o dei collegamenti esterni, manca la contestualizzazione delle fonti con note a piè di pagina o altri riferimenti precisi che indichino puntualmente la provenienza delle informazioni. Puoi migliorare questa voce citando le fonti più precisamente. S...
Santo Adelbertus dari PrahaUskup dan martirLahirsekitar 956Libice nad Cidlinou, BohemiaMeninggal23 April 997Truso (Elbląg, Polandia)Dihormati diGereja Katolik Roma Gereja OrtodoksKanonisasi999, Roma oleh Paus Silvester IITempat ziarahGniezno, PrahaPesta23 AprilPelindungPolandia, Bohemia, Hungaria Santo Adelbertus (956-997) adalah seorang uskup dan juga menjadi seorang martir.[1] Ia lahir di Bohemia di keluarga kerajaan.[2] Ia mendapat pendidikan dari Adelbertus Magdeburg. ...
National constitution Politics of Slovenia UN Member State(UNSC Member · ECOSOC Member)EU Member State(Eurozone Member · Schengen Area Member)NATO Member StateCouncil of Europe Member StateOECD Member State Constitution Constitutional Court Constitution of Slovenia Executive President of the Republic Nataša Pirc Musar Prime Minister Robert Golob Government Golob Cabinet Legislature Parliament National Council President Marko Lotrič National Assembly Speaker Urška Klakočar Zupančič 9th...
Masjid KariKariye CamiiAgamaAfiliasiIslam – SunniProvinsiIstanbulLokasiLokasiFatihNegara TurkiArsitekturTipeMasjidGaya arsitekturTurki dengan sedikit sentuhan arsitektur BizantiumDidirikan413 dengan rincian: Gereja Ortodoks Yunani (sejak tahun 413–1500) Masjid (sejak tahun 1500–1945) Museum (sejak tahun 1945–2020) Masjid (sejak tahun 2020–sekarang) SpesifikasiKubah1Menara2 Masjid Kari (bahasa Turki: Kariye Camii) atau yang sebelumnya bernama Biara Khora (bahasa Yunani: Μον...
Questa voce o sezione sugli argomenti televisione e calcio non cita le fonti necessarie o quelle presenti sono insufficienti. Commento: Fonti insufficienti soprattutto per le informazioni più datate Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Segui i suggerimenti dei progetti di riferimento 1, 2. Ripresa televisiva in uno stadio calcistico Le norme sui diritti televisivi del calcio in Italia, introdotte nel 1980, r...
For related races, see 1948 United States gubernatorial elections. 1948 Georgia Democratic gubernatorial primary ← 1946 September 8, 1948 1950 → 410 county unit votes206 unit votes needed to win Nominee Herman Talmadge Melvin E. Thompson Party Democratic Democratic Electoral vote 312 98 Popular vote 357,865 312,035 Percentage 51.77% 45.14% County resultsTalmadge: 40-50% 50-60% ...
Содержание 1 Создание и концепция 2 Персонажи-люди по алфавиту 2.1 А 2.1.1 Сино Абурамэ 2.1.2 Тёдзи Акимити 2.1.3 Ао 2.2 Д 2.2.1 Даруи 2.2.2 Дзирайя 2.3 К 2.3.1 Киба Инудзука 2.3.2 Канкуро 2.3.3 Киллер Би 2.4 М 2.4.1 Майто Гай 2.4.2 Анко Митараси 2.4.3 Ибики Морино 2.4.4 Мифунэ 2.5 Н 2.5.1 Сикамару Нара 2.6 Р 2.6.1 Рикуд...
أنافيسوس خريطة الموقع تقسيم إداري البلد اليونان [1] خصائص جغرافية إحداثيات 37°44′00″N 23°57′00″E / 37.73333333°N 23.95°E / 37.73333333; 23.95 الارتفاع 361 متر السكان التعداد السكاني 6202 (إحصاء السكان) (2011)6180 (resident population of Greece) (2021)6721 (resident population of Greece) (2001)3315 (resident populati...
Recapture of Sint Eustatius, 1781 Camille Charles Le Clerc de Fresne, known as Chevalier de Fresne (26 February 1741 in Lyon[1]–1797) was Governor General of Mauritius (1785)[2] and Puducherry from 1789 to 1792 in the French Colonial Empire. He married a widow, Emilie-Thomase de Solminihac (1770–1846), in Puducherry, on 20 June 1788. One significant event occurred in his tenure was Mr. Pierre Sonnerat, Chief of Yanam, was involved in the business along with other traders....
Brazilian TV series or program Ti Ti TiAlso known asTi-Ti-TiThe BuzzGenreTelenovelaCreated byMaria Adelaide AmaralWritten byMaria Adelaide AmaralVincent VillariCo-Writers:Alvaro RamosLetícia MeyRodrigo AmaralMarta NehringDirected byJorge FernandoMarcelo ZambelliMaria de MédicisAry CoslovStarringMurilo BenícioAlexandre BorgesCláudia RaiaChristiane TorloniMalu MaderIsis ValverdeCaio CastroOpening themeTi Ti Ti by Rita LeeCountry of originBrazilOriginal languagePortugueseNo. of episodes209 ...
Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Oktober 2022. Gautseshen Era: Kerajaan Baru(1550–1069 BC) Hieroglif Mesir Gautseshen (namanya berarti 'buket teratai', kata Mesir seshen (“teratai”) adalah asal usul nama Susan) merupakan seorang imam Mesir Kuno, penyanyi Montu. Ia hidup selama Dinasti ke...
Russian playing card deck (face cards), 1911 Russian playing cards are cards that were used predominantly in Russia and in the former Soviet Union. Unlike Western games played with a standard French-suited 52-card pack, most Russian card games employ either 36-card packs (e.g. Durak) or 32-card packs (especially Preferans). History Playing cards were first introduced into Russia at the beginning of the 17th century from Western and Central Europe (supposedly from Germany and Poland). But they...
German cruise line Hapag-Lloyd CruisesCompany typeJoint ventureIndustryTransportationHeadquartersHamburg, GermanyKey peopleJulian PfitznerProductsCruise ship holidaysParentRoyal Caribbean (50%)TUI Cruises (50%)Websitewww.hl-cruises.com// Hapag-Lloyd Cruises is a German cruise line that operates smaller luxury ships on worldwide itineraries, along with three expeditions ships. History Europa On September 1, 1970, Hapag-Lloyd was formed by the merger of two German transportation/maritime compan...
Australian architect E.C. ManfredBorn5 June 1856Kensington, LondonDied20 February 1941 (aged 84)Goulburn, New South WalesNationalityAustralianOccupationArchitectBuildingsSt. John's Orphanage (1912)St. Joseph's Orphanage (1905) Edmund Cooper Manfred (5 June 1856 – 20 February 1941)[1] often referred as E.C. Manfred was an English born Australian architect who was prominent for his works for designing well known and iconic buildings in Goulburn, New South Wales.[2] Early life ...
Chemical compound Clobetasone butyrateClinical dataDrug classCorticosteroid; GlucocorticoidIdentifiers IUPAC name (16β)-21-Chloro-9-fluoro-16-methyl-3,11,20-trioxopregna-1,4-dien-17-yl butyrate CAS Number25122-57-0ChemSpider64481UNII8U0H6XI6EOCompTox Dashboard (EPA)DTXSID3046823 ECHA InfoCard100.042.381 Chemical and physical dataFormulaC26H32ClFO5Molar mass478.99 g·mol−13D model (JSmol)Interactive image SMILES CCCC(=O)O[C@@]1([C@H](C[C@@H]2[C@@]1(CC(=O)[C@]3([C@H]2CCC4=CC(=O)C=C[C@@]...
Сельское поселение России (МО 2-го уровня)Новотитаровское сельское поселение Флаг[d] Герб 45°14′09″ с. ш. 38°58′16″ в. д.HGЯO Страна Россия Субъект РФ Краснодарский край Район Динской Включает 4 населённых пункта Адм. центр Новотитаровская Глава сельского пос�...
Province of Laos This article is about the province. For other administrative entities see Vientiane (urban center) and Vientiane prefecture (city proper). This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Vientiane province – news · newspapers · books · scholar · JSTOR (May 2020) (Learn how and when to remove...
Women's Downhillat the XIV Olympic Winter GamesAlpine skiingVenueJahorinaDateFebruary 16Competitors32 from 13 nationsWinning time1:13.36Medalists Michela Figini Switzerland Maria Walliser Switzerland Olga Charvátová Czechoslovakia← 19801988 → Alpine skiing at the1984 Winter OlympicsDownhillmenwomenGiant slalommenwomenSlalommenwomenvte Women's DownhillLocationJahorinaVertical 547 m (1,795 ft)Top elevation1,872 m (6...
In mathematics, an elliptic surface is a surface that has an elliptic fibration, in other words a proper morphism with connected fibers to an algebraic curve such that almost all fibers are smooth curves of genus 1. (Over an algebraically closed field such as the complex numbers, these fibers are elliptic curves, perhaps without a chosen origin.) This is equivalent to the generic fiber being a smooth curve of genus one. This follows from proper base change. The surface and the base curve are ...
Greatest lower bound and least upper bound A set P {\displaystyle P} of real numbers (hollow and filled circles), a subset S {\displaystyle S} of P {\displaystyle P} (filled circles), and the infimum of S . {\displaystyle S.} Note that for totally ordered finite sets, the infimum and the minimum are equal. A set A {\displaystyle A} of real numbers (blue circles), a set of upper bounds of A {\displaystyle A} (red diamond and circles), and the smallest such upper bound, that is, the supremum of...