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1937 film For the album by Frankie Laine with Michel Legrand and his orchestra, see Reunion in Rhythm (album). Reunion in RhythmDirected byGordon DouglasProduced byHal RoachCinematographyArt LloydEdited byWilliam H. ZieglerMusic byMarvin HatleyDistributed byMGMRelease date January 9, 1937 (1937-01-09) Running time10 minutesCountryUnited StatesLanguageEnglish Reunion in Rhythm (also known as Our Gang Follies of 1937) is a 1937 Our Gang short comedy film directed by Gordon Dougla...

الألعاب الناريةألعاب نارية عند دار أوبرا سيدني في أستراليامقطع فيديو عن قرب للألعاب النارية أثناء احتفالية السنة القمرية الجديدة في نيويورك.عرض للألعاب النارية على برج تايبيه 101 في تايوان سنة 2005 الألعاب النارية هي صنف من المقذوفات النارية ضعيفة الانفجار تستخدم بسبب جمال�...

إغناطيوس بطرس الرابع معلومات شخصية الميلاد سنة 1798  الموصل  الوفاة 8 أكتوبر 1894 (95–96 سنة)  ماردين  الإقامة دير الزعفران  مواطنة الدولة العثمانية  مناصب بطريرك أنطاكية   في المنصب1872  – 1894    إغناطيوس عبد المسيح الثاني  الحياة العملية المهنة قس أرث�...

Air terjun Angel di Venezuela: Menurut naturalisme, alasan di balik semua fenomena dapat ditemukan di dalam alam semesta dan bukan disebabkan oleh faktor transendental di luar alam semesta.Dalam ilmu filsafat, naturalisme adalah pandangan yang menyatakan bahwa di alam semesta hanyalah hukum dan kekuatan alam yang berlaku (bukan hukum dan kekuatan supernatural).[1] Menurut filsuf Steven Lockwood, naturalisme dapat dibagi dalam pengertian ontologis dan pengertian metodologis.[2]...

José Pérez de Guzmán y Herrera José Pérez de Guzmán y Herrera (Llerena, 19 de octubre de 1833 - ?) fue un militar español. Biografía Era hijo de José María Pérez de Guzmán y García, comandante de Voluntarios Realistas de Llerena, y de Rafaela de Herrera y Thena, natural de Villagarcía de la Torre. En 1832 su padre profesó como Caballero de Santiago.[1]​ En 1848 ingresó en la Academia de Artillería de Segovia. Participó en 1860 en la guerra de África, en la que as...

Cet article est une ébauche concernant une commune du Calvados. Vous pouvez partager vos connaissances en l’améliorant (comment ?). Le bandeau {{ébauche}} peut être enlevé et l’article évalué comme étant au stade « Bon début » quand il comporte assez de renseignements encyclopédiques concernant la commune. Si vous avez un doute, l’atelier de lecture du projet Communes de France est à votre disposition pour vous aider. Consultez également la page d’aide à ...

German network of concentration and extermination camps in occupied Poland during World War II Auschwitz redirects here. For the city, see Oświęcim. For other uses, see Auschwitz (disambiguation). AuschwitzKonzentrationslager Auschwitz (German)Nazi concentration and extermination camp (1940–1945)Top: Gate to Auschwitz I with its Arbeit macht frei sign (work sets you free)Bottom: Auschwitz II-Birkenau gatehouse. The train track, in operation from May to October 1944, led toward the ga...

British colony, later called Tasmania For other uses, see Van Diemen's Land (disambiguation). Van Diemen's LandBritish Crown Colony1825–1856 Flag1828 mapAnthemGod Save the King/Queen CapitalHobartDemonymVan Diemonian (usually spelt Vandemonian)Population • 1851 70,130 HistoryGovernment • TypeSelf-governing colonyMonarch • 1825–1830 George IV• 1830–1837 William IV• 1837–1856 Victoria Lieutenant-Governor • 1825–1836 Sir Geo...

Hahn in 1906 Mozart is a comédie musicale in three acts with music by Reynaldo Hahn and words by Sacha Guitry, a pastiche of the composer's early works to fit beside arias written for Yvonne Printemps (playing the title role as a breeches role). The story concerns the fictional adventures of Mozart on a visit to the French capital. After the success of L'amour masqué, Sacha Guitry wanted to collaborate again with Messager, but the older composer declined. Guitry wrote to Hahn, on holiday in...

DAMS DAMS Informações gerais Nome completo Driot Associés Motor Sport(ex-Driot-Arnoux Motorsport) Base Ruaudin, França Categoria(s) Fórmula 2 Categoria(s) anterior(es) GP2 SeriesGP3 SeriesFórmula Renault 3.5 SeriesFormula 3000Eurocopa de Fórmula Renault V6ALMSFIA GT ChampionshipFIA Sportscar ChampionshipA1 Grand Prix[nota 1]Fórmula BMW EuropaGP2 Asia SeriesAuto GPFórmula Le MansPorsche SupercupFórmula E (e.dams) Site dams.fr Pilotos 11. Ayumu Iwasa[6]12. Arthur Leclerc[7] Motor Muge...

16th-century treatise by Michalo Lituanus Title page of the book (1615) De moribus tartarorum, lituanorum et moscorum (On the Customs of Tatars, Lithuanians and Muscovites) is a 16th-century Latin treatise by Michalo Lituanus (Michael the Lithuanian). The work, which was originally dedicated to King of Poland and Grand Duke of Lithuania Sigismund II Augustus, survived only in ten fragments that were first published in 1615 by Johann Jacob Grasser in Basel, Switzerland.[1] Content The ...

У этого термина существуют и другие значения, см. Красный рассвет. Красный рассвет Жанр Хеви-метал, хард-рок Годы 1989-1992 Страны  СССР, Россия Место создания Москва Язык русский, английский Лейблы Мелодия (1991), Альфа-Рекордс (2009) «Красный рассвет» — советская и россий�...

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: Bonjour Stradivarius – news · newspapers · books · scholar · JSTOR (July 2016) (Learn how and when to remove this template message) Bonjour Stradivarius The Bonjour Stradivari cello was made by famous luthier Antonio Stradivari 1692. The instrument is named aft...

American social scientist (1929–2021) Margaret C. SnyderBorn(1929-01-30)January 30, 1929Syracuse, New YorkDiedJanuary 26, 2021(2021-01-26) (aged 91)New York, New YorkAlma materCollege of New Rochelle Catholic University of America University of Dar es Salaam Margaret C. Peg Snyder (January 30, 1929 – January 26, 2021) was an American social scientist with a special interest in women and economic development, particularly in Africa. She was the founding director of the United Nat...

For the county under the administration of the city, see Xiangtan County. Prefecture-level city in Hunan, People's Republic of ChinaXiangtan 湘潭市Siangtan; HsiangtanPrefecture-level cityJinyuan Square (2010 photo)XiangtanLocation of the city centre in HunanCoordinates (Xiangtan municipal government): 27°49′53″N 112°56′43″E / 27.8313°N 112.9454°E / 27.8313; 112.9454CountryPeople's Republic of ChinaProvinceHunanMunicipal seatYuetang DistrictGovernment...

Der Titel dieses Artikels ist mehrdeutig. Weitere Bedeutungen sind unter Helmut Kohl (Begriffsklärung) aufgeführt. Helmut Kohl (1996) Unterschrift von Helmut Kohl Helmut Josef Michael Kohl (* 3. April 1930 in Ludwigshafen am Rhein; † 16. Juni 2017 ebenda) war ein deutscher Politiker der CDU. Er führte von 1982 bis 1998 als sechster Bundeskanzler der Bundesrepublik Deutschland eine CDU/CSU/FDP-Koalition. Seine Amtszeit ist mit 5870 Tagen die bislang längste, er war damit allerdings nur ...

Paghimo ni bot Lsjbot. 59°10′51″N 154°28′31″E / 59.18083°N 154.47528°E / 59.18083; 154.47528 Zaliv Kekurnyy Kekurni Bay, Zaliv Kekurny, Zaliv Kekurnoy, Zaliv Kekury Luuk Nasod  Rusya Lalawigan Magadanskaya Oblast' Tiganos 59°10′51″N 154°28′31″E / 59.18083°N 154.47528°E / 59.18083; 154.47528 Timezone NZST (UTC+12) GeoNames 2124882 Luuk ang Zaliv Kekurnyy sa Rusya.[1] Nahimutang ni sa lalawigan sa Magadansk...

Animated streaming television series 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: Oddballs TV series – news · newspapers · books · scholar · JSTOR (October 2022) (Learn how and when to remove this message) OddballsGenre Comedy[1] Adventure[2] Created by James Rallison Ethan Banville V...

1968年夏季奥林匹克运动会自行车比赛在墨西哥城举行。比赛分为公路赛和场地赛两个分项，其中公路赛有两个小项，场地赛有五个小项。共有来自52个国家和地区的329名运动员参加本次比赛。[1] 奖牌榜 公路 项目 金牌 银牌 铜牌 公路赛 皮耶尔弗兰科·维亚内利 意大利（ITA） Leif Mortensen 丹麦（DEN） 约斯塔·彼得松 瑞典（SWE） 团体计时赛  荷兰（NED）Joop Z...

如果α和β的內角和小於180°，則兩直線不斷延伸，在這一側相交。 平行公設（英語：Parallel postulate），也稱為歐幾里得第五公設，因是《幾何原本》五條公設的第五條而得名。這是歐幾里得幾何一條與別不同的公理，比前四條複雜。公設是說： 如果一條線段與兩條直線相交，在某一側的內角和小於兩直角和，那麼這兩條直線在不斷延伸後，會在內角和小於兩直角和的一側相...