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Virginia EarleLahirVirginia Earl(1873-08-06)6 Agustus 1873Cincinnati, Ohio, A.S.Meninggal21 September 1937(1937-09-21) (umur 64)Englewood, New Jersey, A.S.MakamCalvary Cemetery40°44′20″N 73°54′44″W / 40.7389451°N 73.9121318°W / 40.7389451; -73.9121318PekerjaanAktrisTahun aktif1887–1937Karya terkenalThe Circus Girl, A Runaway GirlSuami/istriFrank Lawton (m. 1894; c. 1897)[1] Virginia Ear...
此條目没有列出任何参考或来源。 (2014年5月19日)維基百科所有的內容都應該可供查證。请协助補充可靠来源以改善这篇条目。无法查证的內容可能會因為異議提出而被移除。 鲁邦三世角色列表是介紹《鲁邦三世》的登場人物。 魯邦三世 魯邦三世(ルパン三世/ルパンさんせい,Arsène Lupin III) 日本配音:山田康雄(日语:山田康雄)(1971-1985・1989-1994年);古川登志夫...
Pleißenburg 1780 1780 Staat Deutschland Ort Leipzig Entstehungszeit 13. Jahrhundert Burgentyp Ortslage Erhaltungszustand abgebrochen Ständische Stellung Markgrafen Geographische Lage 51° 20′ N, 12° 22′ O51.33616111111112.372138888889Koordinaten: 51° 20′ 10,2″ N, 12° 22′ 19,7″ O Pleißenburg (Sachsen) p3 Die Pleißenburg war ein historisches Bauwerk am damaligen Rand der sächsischen Stadt Leipzig. Das im 13. Jahrhun...
Medaille voor verdienste voor ruimteonderzoek Medaille voor verdienste voor ruimteonderzoek (voorzijde) Uitgereikt door Russische Federatie Type Staatsonderscheiding Bestemd voor Russische burgers en vreemdelingen Uitgereikt voor Verdiensten in ruimteonderzoek en -reizen Status Wordt nog steeds uitgereikt Statistieken Instelling 7 september 2010 Volgorde Volgende (hoger) Medaille van verdienste voor kernergie-onderzoek Volgende (lager) Orde van de Roem van het Ouderschap Portaa...
German politician Olaf FeldmannFeldmann (middle) 1983 together with Hans A. Engelhard (right)Member of the BundestagIn office29 January 1981 – 26 October 1998 Personal detailsBorn (1937-05-09) 9 May 1937 (age 86)ElbingNationalityGermanPolitical partyFDP Olaf Feldmann (born 9 May 1937) was a German politician of the Free Democratic Party (FDP) and former member of the German Bundestag.[1] Life On 29 January 1981 Feldmann joined the German Bundestag, where he sat as a me...
Series of automobiles manufactured by Toyota Motor vehicle Toyota CoronaToyota Corona (T210)OverviewManufacturerToyotaProductionJuly 1957 – December 2001Body and chassisClassCompact car (RWD model)Mid-size car (FWD model)LayoutFront-engine, rear-wheel-drive (1957–1987)Front-engine, front-wheel-drive (1983–2001)RelatedToyota Mark II (1968–1972)Toyota Carina (1984–2001)ChronologyPredecessorToyopet MasterSuccessorToyota Premio (Japan)Toyota Avensis (Europe)Toyota Camry (Asia-Pacific/Am...
Gedung Sekretariat Perserikatan Bangsa-BangsaPemandangan façade barat gedungInformasi umumLokasiTeritori internasional diManhattan, New York CityKoordinat40°44′56″N 73°58′05″W / 40.749°N 73.968°W / 40.749; -73.968Koordinat: 40°44′56″N 73°58′05″W / 40.749°N 73.968°W / 40.749; -73.968TinggiAtap154 m (505 ft)Data teknisJumlah lantai39Desain dan konstruksiArsitekLe Corbusier, Oscar Niemeyer, Wallace K. Harrison, et...
Tentamunin hieroglyphs Era: New Kingdom(1550–1069 BC) Tentamun (“she of Amun”) was an ancient Egyptian queen. She is likely to have been the daughter of Ramesses XI, last ruler of the 20th Dynasty. Her mother may have been another Tentamun, who was the mother of Ramesses's other daughter, Duathathor-Henttawy. In the Story of Wenamun she is mentioned together with a Nesubanebded as residing in Tanis. Both are described as organizers of the land.[1] From this it is surmised t...
Indian Bengali drama TV serial MahanayakPromotional imageGenreDramaCreated byShree Venkatesh FilmsWritten byKallol LahiriDirected byBirsa DasguptaStarringProsenjit Chatterjee Paoli Dam Tanushree ChakrabortyComposerIndraadip DasguptaCountry of originIndiaOriginal languageBengaliNo. of seasons1No. of episodes112ProductionProducersMahendra Soni, Shrikant MohtaProduction locationKolkataRunning time20 minutesOriginal releaseNetworkSTAR JalshaRelease27 June (2016-06-27) –16 October 2016...
مجمع الشفاء الطبي إحداثيات 31°31′27″N 34°26′39″E / 31.524166666667°N 34.444166666667°E / 31.524166666667; 34.444166666667 معلومات عامة القرية أو المدينة غزة الدولة فلسطين سنة التأسيس 1946م المالك وزارة الصحة الفلسطينية خدمات المستشفى عدد الأسرّة 564 معلومات أخرى تعديل مصدري - تعديل مجمع الش...
First encyclopedia written about aviation and the aerospace industry 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: Above and Beyond: The Encyclopedia of Aviation and Space Sciences – news · newspapers · books · scholar · JSTOR (December 2023) (Learn how and when to remove this template message) Above and B...
Television channel eo TVCountryGermanyBroadcast areaGermany, Austria, SwitzerlandHeadquartersMunich, GermanyProgrammingLanguage(s)GermanPicture format576i (16:9 SDTV)1080i (HDTV)HistoryLaunched22 December 2015; 7 years ago (2015-12-22)Closed19 June 2021; 2 years ago (2021-06-19)Replaced byMore Than Sports TVLinksWebsitewww.eotv.deAvailabilityStreaming mediaMagine TV (Germany)-waipu.tv (Germany)-Zattoo (Germany)- eo TV (European Originals Television) was a G...
Portable electrically heated grill George Foreman Lean Mean Fat-Reducing Grilling MachineInventorMichael Boehm, Robert Johnson[1]Inception1994; 29 years ago (1994)ManufacturerSpectrum BrandsAvailableUnited States, United Kingdom, Ireland, Canada, AustraliaWebsiteGeorge Foreman U.S.A.George Foreman UK A George Foreman Grill The George Foreman Lean Mean Fat-Reducing Grilling Machine, also commonly referred to as simply the George Foreman Grill, is a portable double-sid...
Not to be confused with metastoma. Scorpion anatomy: 1 = prosoma; 2 = mesosoma; 3 = metasoma The metasoma is clearly visible on this ant: it is the posterior section, including the petiole. The metasoma is the posterior part of the body, or tagma, of arthropods whose body is composed of three parts, the other two being the prosoma and the mesosoma.[1] In insects, it contains most of the digestive tract, respiratory system, and circulatory system, and the apical segments are typically ...
←→Сентябрь Пн Вт Ср Чт Пт Сб Вс 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 2023 год Содержание 1 Праздники и памятные дни 1.1 Национальные 1.2 Профессиональные 1.3 Религиозные 2 События 2.1 До XX века 2.2 XX век 2.3 XXI век 3 Родились 3.1 До XIX века 3.2 XIX век 3.3 XX век 4 Сконч...
2012 Indian filmKo YadFilm posterAssameseকঃয়াদ Directed byManju BorahWritten byManju BorahAnil Panging (dialogue)Based onKo: Yadby Anil PangingProduced byManju BorahCinematographySudhir Palsane [1][2]Edited byA. Sreekar Prasad[3]Music byIsaac Thomas KottukapallyRelease date 2012 (2012) CountryIndiaLanguageMising Ko Yad (Assamese: ক য়াদ; lit. 'A Silent Way') is a 2012 Mising drama film, written, directed and produced by Manju Borah...
قصر ميرابل قصر هو مقر إقامة كبير، وخاصة ما يتعلق بالمقرات الملكية والرئاسية، أو الأعيان رفيعي المستوى، كالأساقفة، كما يطلق قصر على المباني الفخمة والمزخرفة.[1][2][3] قائمة قصور النمسا تحتوي هذه القائمة على أسماء قصور في النمسا. ألبرتينا (فيينا) بيلفيدير (فيينا) سف...
Anti-VenomCosplay di Anti-Venom UniversoUniverso Marvel Lingua orig.Inglese AutoriDan Slott John Romita Jr. EditoreMarvel Comics Editore it.Panini Comics - Marvel Italia 1ª app. it.30 aprile 2009 1ª app. it. inSpider-Man n. 508 Caratteristiche immaginarieAlter ego Eddie Brock SessoMaschio Poteri Tutti i poteri di Venom[non tutti sono a conoscenza dei poteri di Venom] Espandere il proprio corpo senza limiti Lanciare ragnatele simili a quelle dell'Uomo Ragno Creare tentac...
Philippine television show 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: Diyos at Bayan – news · newspapers · books · scholar · JSTOR (January 2022) (Learn how and when to remove this template message) Diyos at BayanTitle card since 2015 until 2021Genre Talk show Public affairs Written byJeg GasconPresente...
Animación de la criba de Eratóstenes para números primos menores que 120. Se incluye la optimización de comenzar por los cuadrados de números primos. La criba de Eratóstenes es un algoritmo que permite hallar todos los números primos menores que un número natural dado. Se forma una tabla con todos los números naturales comprendidos entre 2 y n, y se van tachando los números que no son primos de la siguiente manera: Comenzando por el 2, se tachan todos sus múltiplos; comenzando de n...