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11-й гвардійський танковий Прикарпатсько-Берлінський Червонопрапорний, ордена Суворова корпусНа службі 23 жовтня 1943 — 16 липня 1945Країна  СРСРВид Бронетанкові військаТип Червона арміяЧисельність Танковий корпусВійни/битви Радянсько-німецька війна Дніпровсько-Карпа

Diễn Châu Thị trấn Thị trấn Diễn Châu Trường THPT Nguyễn Xuân ÔnHành chínhQuốc gia Việt NamVùngBắc Trung BộTỉnhNghệ AnHuyệnDiễn ChâuThành lập1977[1]Địa lýTọa độ: 18°58′58″B 105°35′57″Đ / 18,98278°B 105,59917°Đ / 18.98278; 105.59917 Diễn Châu Vị trí thị trấn Diễn Châu trên bản đồ Việt Nam Diện tích0,82 km²[2]Dân số (2019)Tổng cộng11.378 người[2]M...

American politician (born 1943) Kay GrangerChair of the House Appropriations CommitteeIncumbentAssumed office January 3, 2023Preceded byRosa DeLauroRanking Member of the House Appropriations CommitteeIn officeJanuary 3, 2019 – January 3, 2023Preceded byNita LoweySucceeded byRosa DeLauroVice Chair of the House Republican ConferenceIn officeJanuary 3, 2007 – January 3, 2009LeaderJohn BoehnerPreceded byJack KingstonSucceeded byCathy McMorris RodgersMember of the U.S....

Schuldturm in Nürnberg Ein Schuldgefängnis (auch „Schuldturm“) war bis ins 19. Jahrhundert hinein ein Sondergefängnis für Personen, die ihren Zahlungsverpflichtungen nicht nachgekommen waren. Inhaltsverzeichnis 1 Mittelalter 2 Neuzeit 3 Gegenwart 4 Literatur 5 Weblinks 6 Einzelnachweise Mittelalter Vor der Einführung der öffentlichen Schuldhaft kannte man für säumige Schuldner die Schuldknechtschaft. Im späten Mittelalter und zu Beginn der frühen Neuzeit wurde die öffentliche S...

Perang Prancis-Austria beralih ke halaman ini. Untuk kegunaan lain, lihat Perang Prancis-Austria (disambiguasi). Perang Kemerdekaan Italia KeduaBagian dari Peperangan Unifikasi ItaliaNapoleon III pada Pertempuran Solferino, karya Jean-Louis-Ernest Meissonier Minyak diatas kanvas, 1863Tanggal29 April 1859 - 11 Juli 1859LokasiLombardy-VenetiaHasil Kemenangan Prancis-SardiniaGencatan senjata Villafranca (12 Juli 1859)Perubahanwilayah Sardinia menganeksasi Lombardy dari AustriaPrancis merebut Sav...

Merrick Garland Merrick GarlandMerrick Garland, 2021 86º Procurador-Geral dos Estados Unidos Período 11 de março de 2021 à atualidade Presidente Joe Biden Antecessor(a) William Barr Juiz-chefe do Tribunal de Apelações dos Estados Unidos para o Circuito do Distrito de Columbia Período 12 de fevereiro de 2013a 11 de fevereiro de 2020 Antecessor(a) David B. Sentelle Sucessor(a) Sri Srinivasan Juiz do Tribunal de Apelações dos Estados Unidos para o Circuito do Distrito de Columbia Perío...

Latvian ice dancer (born 1997) Olga JakušinaOther namesJakushina/YakushinaBorn (1997-05-26) 26 May 1997 (age 26)Jelgava, LatviaHeight1.70 m (5 ft 7 in)Figure skating careerCountryLatviaPartnerAndrey NevskiyCoachAlexander ZhulinSkating clubKristal Ice FSCBegan skating2001 Olga Jakušina (born 26 May 1997) is a Latvian ice dancer. With Andrey Nevskiy, she is the 2015 Volvo Open Cup silver medalist and 2014 Tallinn Trophy bronze medalist. They have competed at three World Ch...

SkyscraperSingel oleh Demi Lovatodari album UnbrokenSisi-BRascacielo (Versi Bahasa Spanyol Skyscraper)Dirilis12 Juli 2011 (2011-07-12)FormatUnduhan digitalDirekam2010StudioStrawberrybee Studios (Los Angeles, CA)GenrePopsoulDurasi3:42LabelHollywoodPenciptaToby GadLindy RobbinsKerli KoivProduserToby GadKronologi singel Demi Lovato Wouldn't Change a Thing (2010) Skyscraper (2011) Give Your Heart a Break (2012) Video musikSkyscraper di YouTube Skyscraper adalah sebuah lagu yang dibawakan ole...

Zriba (زريبة‎ Zriba.wavⓘ) o Hammam Zriba es una ciudad situada a aproximadamente a 60 kilómetros al sur de Túnez al pie del Djebel Zaghouan.Zriba.wavⓘ Unida administrativamente a la gobernación de Zaghouan, constituye una municipalidad que contaba con 9 002 habitantes en 2004.[1]​ Se hallan los hamams, que le dan su nombre, así como una antigua mina. Detrás del hamam principal descansa el despojo de un santo del nombre de Sidi Zekri. El festival, que sedesarrolla tod...

Seharum Hati IbuSutradara Awaludin Produser Abdul Madjid Ditulis oleh Pitrajaya Burnama PemeranHendra CiptaFadlyArdi HSKM Bey ErriDidu MSRE Marlinda S.Niken BasukiRahayu SukadiRina HasyimTaka ZaharaTuty KiranaDistributorEwa Raya FilmTanggal rilis1977Durasi113 menitNegara IndonesiaBahasa Indonesia Seharum Hati Ibu adalah film Indonesia yang dirilis pada tahun 1977 dengan disutradarai oleh Awaludin. Film ini dibintangi antara lain oleh Hendra Cipta dan Fadly. Sinopsis Turin (Hendra Cipta), Masl...

City of Kingston upon Hull Koordinaten 53° 45′ N, 0° 20′ W53.7445-0.33250000000001Koordinaten: 53° 45′ N, 0° 20′ W City of Kingston upon Hull (England) City of Kingston upon Hull Traditionelle Grafschaft Yorkshire Einwohner 260.645 (Stand: 30. Juni 2018[1]) Fläche 71,45 km² (27,59 mi²) Bevölke­rungs­dichte: 3648 Einw. je km² Verwaltung Postleitzahlen­abschnitt HU Vorwahl 01482 Landesteil E...

Spiritual guru of the BAPS Swaminarayan Sanstha Yogiji MaharajYogiji MaharajPreceded byShastriji MaharajSucceeded byPramukh Swami Maharaj PersonalBornJina Vasani23 May 1892Dhari, Gujarat, IndiaDied23 January 1971(1971-01-23) (aged 78)Bombay, IndiaReligionHinduismDenominationSwaminarayan Sampradaya, BAPSNotable work(s)International development of BAPS Started BAPS children's and youth activitiesMonastic nameGnanjivandas SwamiPhilosophyAkshar-Purushottam DarshanRoleSpiritual head of B...

49th episode of the 5th season of Adventure Time Bad TimingAdventure Time episodeLumpy and Johnnie appear, centered. The episode is framed with its main action bordered circularly in the center; the outer margins are inhabited by drawings.Episode no.Season 5Episode 49Directed by Adam Muto[a] Nick Jennings[b] Written byPendleton WardKent OsborneStory byKent OsbornePendleton WardJack PendarvisAdam MutoProduction code1014-160Original air dateMarch 3, 2014 (201...

عمواس بازيليك بيزنطية (القرن الخامس) تقسيم إداري إحداثيات 31°50′21″N 34°59′22″E / 31.8393°N 34.989458°E / 31.8393; 34.989458  تعديل مصدري - تعديل   عمواس قرية فلسطينية احتلت عام 1967 ودمرها الجيش الإسرائيلي وطرد أهلها (ذات المصير أصاب قريتي يالو وبيت نوبا في منطقة اللطرون)، كانت تق...

1986 signal intrusion of HBOs satellite feed John R. MacDougall redirects here. Not to be confused with John R. McDougall.This article may contain improper references to user-generated content. Please help improve it by removing references to unreliable sources, where they are used inappropriately. (May 2023) (Learn how and when to remove this template message) Captain MidnightMessage seen in 1986, as superimposed on the SMPTE color barsDateApril 27, 1986; 37 years ago (1986...

Belgian volleyball club DatovocGroundPiboTongerenBelgiumChairman Guy DessersLeagueEre Divisie Dames2016–179thWebsiteClub home pageUniforms Home Away Damesvolleybalclub Tongeren is a Belgian women's volleyball team based in Tongeren. The club was founded in 1967, under the name Tovoc. After a merger with Hasselt, the club's name changed to Hatovoc. This team promoted for the first time to Ere Divisie Dames in 1985. The merger with Hasselt ended in 1990, and the name was again changed: Datovo...

1928 novel by Alexander Belyayev Ichthyander redirects here. For other uses, see Ichthyander (disambiguation). For the 1962 film based on this novel, see Amphibian Man (film). For amphibian humanoids, see List of piscine and amphibian humanoids. Amphibian Man AuthorAlexander BelayevOriginal titleЧеловек-амфибияLanguageRussianGenreScience fictionPublication date1928 Amphibian Man (rus. Человек-амфибия) is a science fiction adventure novel by the Soviet Russian ...

В Википедии есть статьи о других людях с такой фамилией, см. Абдуллаев. Муслим Абдуллаев Личная информация Пол мужской Полное имя Муслим Кайсарович Абдуллаев Дата рождения 1982(1982) Место рождения Батаюрт, Хасавюртовский район, Дагестанская АССР, РСФСР, СССР Дата смерти 24 де...

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Study of mathematical knots Examples of different knots including the trivial knot (top left) and the trefoil knot (below it) A knot diagram of the trefoil knot, the simplest non-trivial knot In topology, knot theory is the study of mathematical knots. While inspired by knots which appear in daily life, such as those in shoelaces and rope, a mathematical knot differs in that the ends are joined so it cannot be undone, the simplest knot being a ring (or unknot). In mathematical language, a kno...