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Wikimedia Commons has media related to Museums in Lincolnshire. This list of museums in Lincolnshire, England contains museums which are defined for this context as institutions (including nonprofit organizations, government entities, and private businesses) that collect and care for objects of cultural, artistic, scientific, or historical interest and make their collections or related exhibits available for public viewing. Also included are non-profit art galleries and university art galleries.…
Dalam artikel ini, nama keluarganya adalah Ou. Ou XuanyiInformasi pribadiKebangsaanTiongkokLahir23 Januari 1994 (umur 30)Fujian, Tiongkok[1]Tinggi189 cm (6 ft 2+1⁄2 in)[1]Tahun aktif2013–sekarangPeganganKananGanda putra & campuranPeringkat tertinggi16 (MD dengan Ren Xiangyu 19 April 2019)23 (XD dengan Feng Xueying 17 September 2019)Peringkat saat ini29 (MD dengan Zhang Nan)83 (MD dengan Liu Yuchen)53 (XD dengan Feng Xueying)114 (XD dengan Huang Yaq…
Bagian dari seriGereja Katolik menurut negara Afrika Afrika Selatan Afrika Tengah Aljazair Angola Benin Botswana Burkina Faso Burundi Chad Eritrea Eswatini Etiopia Gabon Gambia Ghana Guinea Guinea-Bissau Guinea Khatulistiwa Jibuti Kamerun Kenya Komoro Lesotho Liberia Libya Madagaskar Malawi Mali Maroko Mauritania Mauritius Mesir Mozambik Namibia Niger Nigeria Pantai Gading Republik Demokratik Kongo Republik Kongo Rwanda Sao Tome dan Principe Senegal Seychelles Sierra Leone Somalia Somaliland Sud…
هذه المقالة بحاجة لصندوق معلومات. فضلًا ساعد في تحسين هذه المقالة بإضافة صندوق معلومات مخصص إليها. تغير حدود الإمبراطورية البيزنطية حتى انحدارها شهدت «الإمبراطورية البيزنطية» عدة فترات من النمو والانحدار على مدار نحو ألف عام، بما في ذلك خسائر كبيرة خلال الغزوات العربية في …
بطولة العالم لسباق الدراجات على الطريق 2015 معلومات عامة الرياضة سباق الدراجات على الطريق الاتحاد المشرف الاتحاد الدولي للدراجات (UCI) الدورة 88 المستضيف الولايات المتحدة ريتشموند (فيرجينيا) التاريخ 2015 حفل الاختتام 27 سبتمبر 2015 البلد الولايات المتحدة مكان التنظيم ريتش…
Nama ini menggunakan cara penamaan Spanyol: nama keluarga pertama atau paternalnya adalah Chinchilla dan nama keluarga kedua atau maternalnya adalah Miranda. Laura Chinchilla Presiden Kosta Rika ke-46Masa jabatan8 Mei 2010 – 8 Mei 2014Wakil PresidenAlfio PivaLuis LibermanPendahuluÓscar AriasPenggantiLuis Guillermo SolísWakil Presiden Kosta RikaMasa jabatan8 Mei 2006 – 8 Oktober 2008PresidenÓscar AriasPendahuluLineth Saborío ChaverriPenggantiAlfio PivaPresiden Pro T…
مارثا روتشا (بالبرتغالية: Martha Rocha) مارثا روشا في قصر كاتيتي، ريو دي جانيرو (1954) معلومات شخصية الاسم عند الميلاد (بالبرتغالية: Maria Martha Hacker Rocha)[1][2] الميلاد 19 سبتمبر 1936 سالفادور[3] الوفاة 4 يوليو 2020 (83 سنة) [3] نيتيروي[3] سبب الوفاة …
Election in New Mexico Main article: 1912 United States presidential election 1912 United States presidential election in New Mexico November 5, 1912 1916 → Nominee Woodrow Wilson William Howard Taft Party Democratic Republican Home state New Jersey Ohio Running mate Thomas R. Marshall Nicholas M. Butler Electoral vote 3 0 Popular vote 20,437 17,733 Percentage 41.39% 35.91% Nominee Theodore Roosevelt Eugene V. Debs Party Progressive Socialist Home…
WWE Hall of Fame Logotype du WWE Hall of Fame depuis 2015. Données clés Création 22 mars 1993 Membres Nombre total 204 au total 113 catcheurs 15 équipes (44 membres) (-4 intronisés 2 fois) 10 célébrités 5 Warrior Awards 36 membres Legacy modifier Le WWE Hall of Fame (anciennement WWF Hall of Fame) est une institution qui honore d'anciens employés de la World Wrestling Entertainment (anciennement World Wrestling Federation) et d'autres figures qui ont contribué au catch et au divertisse…
Garudasana Garudasana ovvero posizione dell'aquila o posizione di Garuda, è una posizione di Hatha Yoga. Il nome deriva dalla divinità indusista Garuḍa ovvero il re degli uccelli, nonché cavalcatura alata della divinità Visnù, e dal sanscrito āsana che significa posizione. Visnù e Lakshmi cavalcano Garuḍa, in un dipinto nella città di Bundi nella regione del Rajasthan Scopo della posizione La posizione ha lo scopo di rafforzare gli arti inferiori e di migliorare l'equilibrio. Posizio…
Fastening tool For other uses, see Clamp. 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: Clamp tool – news · newspapers · books · scholar · JSTOR (November 2020) (Learn how and when to remove this message) A selection of woodworking clamps. Top: Pipe clamp; Upper row: F-clamp or bar clamp, one-handed bar …
Arthur Ochs Sulzberger beralih ke halaman ini. Untuk putranya, lihat Arthur Ochs Sulzberger Jr. Punch SulzbergerLahirArthur Ochs Sulzberger(1926-02-05)5 Februari 1926New York City, A.S.Meninggal29 September 2012(2012-09-29) (umur 86)Southampton, New York, A.S.AlmamaterUniversitas ColumbiaPekerjaanPemilik penerbitanTahun aktif1963–1997Suami/istri Barbara Winslow Grant (m. 1948; c. 1956) Carol Fox Fuhrman (m.…
Resolusi 884Dewan Keamanan PBBZəngilan (merah) di AzerbaijanTanggal12 November 1993Sidang no.3.313KodeS/RES/884 (Dokumen)TopikArmenia-AzerbaijanRingkasan hasil15 mendukungTidak ada menentangTidak ada abstainHasilDiadopsiKomposisi Dewan KeamananAnggota tetap Tiongkok Prancis Rusia Britania Raya Amerika SerikatAnggota tidak tetap Brasil Tanjung Verde Djibouti Spanyol Hungaria Jepang Maroko Selandia Baru Pakistan …
Questa voce o sezione sull'argomento storia è ritenuta da controllare. Motivo: La voce necessita di una revisione globale, sia nei contenuti che nello stile di scrittura. Partecipa alla discussione e/o correggi la voce. Segui i suggerimenti del progetto di riferimento. Questa voce o sezione sull'argomento storia non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle…
Moldovan footballer Alexandru Antoniuc Antoniuc with Moldova in 2014Personal informationDate of birth (1989-05-23) 23 May 1989 (age 35)Place of birth Chișinău, Moldavian SSR, Soviet UnionHeight 1.78 m (5 ft 10 in)Position(s) MidfielderTeam informationCurrent team Milsami OrheiNumber 16Youth career Zimbru-2 ChișinăuSenior career*Years Team Apps (Gls)2007–2010 Zimbru Chișinău 78 (11)2010–2013 Rubin Kazan 3 (0)2012 → KAMAZ (loan) 10 (0)2012–2013 → Zimbru Chișin…
ذي حجور (محلة) تقسيم إداري البلد اليمن المحافظة محافظة إب المديرية مديرية السبرة العزلة عزلة عينان القرية قرية عدن محلاق السكان التعداد السكاني 2004 السكان 71 • الذكور 38 • الإناث 33 • عدد الأسر 9 • عدد المساكن 9 معلومات أخرى التوقيت توقيت اليمن (+3 غرينيتش) تعدي…
Part of a series on theCulture of Argentina Society Argentines Ethnicity History Humor Language Immigration Holidays Religion Viveza criolla Women Topics Art Architecture Cinema Cuisine Literature Comics Media Radio Television Newspapers Monuments Music Painting Sport Symbols Flag Coat of arms Cockade Motto Anthem Sun of May World Heritage Sites Argentina portalvte Radio in Argentina is an important facet of the nation's media and culture. Radio, which was first broadcast in Argentina in 192…
Religion in Singapore (2020)[1][2][3] Buddhism (31.05%) No Religion (20.02%) Christianity (18.92%) Islam (15.59%) Hinduism (5.0%) Sikhism (0.35%) Taoism, Other Chinese (8.79%) Other Religions (0.28%) Part of a series on theCulture of Singapore History Singaporeans Immigration Holidays Languages Multiculturalism Symbols Women Topics Architecture Art Cinema Cuisine Festivals Hawker cent…
Andrea de' PazziLuca della Robbia, Sant'Andrea, santo titolare della Cappella dei Pazzi in onore di Andrea de' PazzipoliticoStemma NascitaFirenze, 1372 Morte19 ottobre 1445 PadreGuglielmo de' Pazzi MadreCostanza di Andrea de' Bardi ConsorteCaterina Salviati FigliJacopoAltri Andrea de' Pazzi (Firenze, 1372 – Firenze, 19 ottobre 1445) è stato un politico italiano, celebre per aver commissionato la Cappella dei Pazzi a Filippo Brunelleschi. Indice 1 Biografia 2 Discendenza 3 Nei media …
Physics phenomenon and formula Simulation of wave penetration—involving diffraction and refraction—into Tedious Creek, Maryland, using CGWAVE (which solves the mild-slope equation) In fluid dynamics, the mild-slope equation describes the combined effects of diffraction and refraction for water waves propagating over bathymetry and due to lateral boundaries—like breakwaters and coastlines. It is an approximate model, deriving its name from being originally developed for wave propagation ove…