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أيج (بالإنجليزية: Aje)‏ في الأساطير الأفريقية هي ربة الثروة بكل أشكالها عند شعب يوروبا في نيجيريا.[1][2] وتسمى آجي Aje إلهة الثروة في ديانة نيجيريا وغرب أفريقيا، يصورونها على هيئة دجاجة تنبش الأرض، وهی ترافق إلهة الأرض أدوادوا Oduduwa في أساطير الخلق.[3] أُنظر أَيضًا أساط

Tranvia Torino-PiobesiStazione di Piobesi TorineseInizioTorino FinePiobesi Torinese Inaugurazione1882 (Torino-Vinovo)1904 (Vinovo-Piobesi) Chiusura1934 (Stupinigi-Piobesi)1956 (Torino-Stupinigi) GestoreATM Vecchi gestoriBerrier-Delaleu (1882-1890)Società Torinese di Tramways e Ferrovie Economiche (1890-1926)ETOS (1926-1935) ClassificazioneLinea 41 (1936-1956) Tipotranvia extraurbana Mezzi utilizzatitram a vaporeelettromotrici Scartamento1.445 mm Trasporto pubblico Manuale La tranvia Torino-P...

فرانسوا الثاني، دوق بريتاني   معلومات شخصية الميلاد 23 يونيو 1435[1]  قلعة كليسون[1]  الوفاة 9 سبتمبر 1488 (53 سنة)   كويرون  [لغات أخرى]‏  سبب الوفاة السقوط عن الحصان  [لغات أخرى]‏  مكان الدفن كاتدرائية نانت  مواطنة فرنسا  الزوجة مارغريت دي �...

French alpine skier Jean-Baptiste GrangeGrange in January 2008Personal informationBorn (1984-10-10) 10 October 1984 (age 39)Saint-Jean-de-Maurienne, Savoie, FranceOccupationAlpine skierHeight181 cm (5 ft 11 in)Skiing careerDisciplinesSlalomClubEMHM – SC ValloireWorld Cup debut11 January 2004 – (age 19)Retired21 March 2021Websitejbgrange.comOlympicsTeams2 – (2006, 2014)Medals0World ChampionshipsTeams5 – (2007–15)Medals3 (2 gold)World CupSeasons15 – (2004–2018)...

SÉCULOS: Século VII — Século VIII — Século IX DÉCADAS: 660 • 670 • 680 • 690 • 700 • 710 • 720 • 730 • 740 • 750 • 760 ANOS: 705 • 706 • 707 • 708 • 709 • 710 • 711 • 712 • 713 • 714 • 715 710 (DCCX na numeração romana) foi um ano comum do século VIII, do Calendário Juliano, da Era de Cristo, teve início e fim numa quarta-feira, com a letra dominical E ano completo Ano comum com início à quarta-feira Eventos Eleição de ...

Yılmaz Erdoğan Información personalNacimiento 4 de noviembre de 1967 (56 años)Hakkâri (Turquía) Nacionalidad TurcaFamiliaCónyuge Belçim Bilgin (2006-2018) EducaciónEducado en Universidad Politécnica de Estambul Información profesionalOcupación Director de cine, guionista, actor de cine y actor Años activo desde 1995Discográfica Prestij Müzik Sitio web yilmazerdogan.com[editar datos en Wikidata] Yılmaz Erdoğan (nacido el 4 de noviembre de 1967) es un cineasta, a...

Опис файлу Опис Лого Blue Wings Джерело www.airlinesafetycards.be/images/safety%20cards/blue%20wings%20ag%20airbus%20a320.jpg Час створення 2019 Автор зображення н/д Ліцензія Ця робота є невільною — тобто, не відповідає визначенню вільних творів культури. Згідно з рішенням фонду «Вікімедіа» від 23 березня 2007 ро�...

此条目也许具备关注度，但需要可靠的来源来加以彰显。（2022年10月6日）请协助補充可靠来源以改善这篇条目。 此條目內容疑欠准确，有待查證。請在讨论页討論問題所在及加以改善，若此條目仍有爭議及准确度欠佳，會被提出存廢討論。 東漢末年约指黃巾之亂起，至曹丕代漢（184年－220年，東漢光和七年－建安二十五年）[1][2][3][查证请求]或三国鼎

أفرا بن (بالإنجليزية: Aphra Behn)‏    معلومات شخصية اسم الولادة (بالإنجليزية: Aphra Johnson)‏  الميلاد 10 يوليو 1640[1]  كانتربيري  الوفاة 16 أبريل 1689 (48 سنة) [2][3][1][4][5]  لندن  مكان الدفن دير وستمنستر  المعمودية 14 ديسمبر 1640  مواطنة مملكة إنجلترا&#...

Kampanye Kalimantan (1945)Bagian dari Perang Dunia IIPeta menunjukan berlangsungnya Kampanye KalimantanTanggal1 Mei – 15 Agustus, 1945LokasiKalimantanHasil Kemenangan Sekutu; Japanese pushed further from AustraliaPihak terlibat Australia Amerika Serikat Belanda Britania Raya  Kekaisaran JepangTokoh dan pemimpin Douglas MacArthur[1] Leslie Morshead Thomas Kinkaid Michiaki Kamada Baba MasaoKekuatan 35.000 15.000Korban Sekitar 8.000 10.000 lbsKampanye Hindia Belanda...

American drama television series OzGenreCrimeDramaThrillerPrisonsGangsCreated byTom FontanaWritten byTom FontanaBradford WintersSunil NayarSean JablonskiSean WhitesellStarringErnie HudsonTerry KinneyHarold PerrineauEamonn WalkerKirk AcevedoRita MorenoJ. K. SimmonsLee TergesenDean WintersAdewale Akinnuoye-AgbajeTheme music composerRosenDave DarlingtonCountry of originUnited StatesNo. of seasons6No. of episodes56 (list of episodes)ProductionExecutive producersTom FontanaBarry LevinsonJim Finner...

American pay television network For the former UK music video channel, see Starz TV. For other uses, see Starz (disambiguation). Not to be confused with the Star brand used by other companies including Disney. Television channel StarzCurrent logo used since September 29, 2022TypePay television networkCountryUnited StatesBroadcast areaNationwideHeadquartersSanta Monica, CaliforniaProgrammingLanguage(s) English Spanish (as SAP option) Picture format480i (SDTV)1080i (HDTV)Timeshift service Starz...

Event with significant risk of terrorism or criminal activity Secretary of Homeland Security Janet Napolitano (center) at a security news conference for Super Bowl XLIV, on February 1, 2010 A National Special Security Event (NSSE) is an event of national or international significance deemed by the United States Department of Homeland Security (DHS) to be a potential target for terrorism or other criminal activity. These events have included summits of world leaders, meetings of international ...

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 Maret 2016. Bendungan SirindhornLetakSirindhorn, Ubon Ratchathani, ThailandKoordinat15°5′0″N 105°22′46″E / 15.08333°N 105.37944°E / 15.08333; 105.37944Koordinat: 15°5′0″N 105°22′46″E / 15.08333°N 105.379...

Fictional organisation in the Star Wars universe This article is about the fictional Star Wars faction. For the animated series, see Star Wars Resistance. This article describes a work or element of fiction in a primarily in-universe style. Please help rewrite it to explain the fiction more clearly and provide non-fictional perspective. (October 2017) (Learn how and when to remove this template message) ResistanceEmblem of the ResistanceUniverseStar WarsIn-universe informationTypeResistance m...

District in Central Copenhagen The lakes in central Copenhagen, Denmark. 55°41′N 12°35′E / 55.68°N 12.58°E / 55.68; 12.58 For other uses, see Indre By (disambiguation). Indre By (lit. English, Inner City), also known as Copenhagen Center or K or Downtown Copenhagen, is an administrative district (bydel) in central Copenhagen, the capital of Denmark. It covers an area of 4.65 square kilometres (1.80 sq mi), has a population of 26,223, and a population ...

MahéPantai di MahéGeografiLokasiSamudra HindiaKepulauanSeychellesLuas155 km2Titik tertinggiMorne Seychellois (905 m)PemerintahanNegaraSeychellesKota terbesarVictoriaKependudukanPenduduk72.000 jiwaKepadatan465 jiwa/km2 Mahé adalah pulau terbesar (155 km²/59.8 sq. mi.) di Seychelles, terletak di timur laut negara itu. Populasi penduduk Mahé adalah 80.000 jiwa. Di pulau ini berlokasi kota Victoria dan menampung 90% dari total penduduk negara itu. Pulau ini...

Harmolodics is a musical philosophy and method of musical composition and improvisation developed by American jazz saxophonist-composer Ornette Coleman. His work following this philosophy during the late 1970s and 1980s inspired a style of forward-thinking jazz-funk known as harmolodic funk.[1] It is associated with avant-garde jazz and free jazz, although its implications extend beyond these limits. Coleman also used the name Harmolodic for both his first website and his record label...

Italian tarantella folk dance Dance of pizzica Pizzica (Italian pronunciation: [ˈpittsika]) is a popular Italian folk dance, originally from the Salento peninsula in Apulia and later spreading throughout the rest of Apulia and the regions of Calabria and eastern Basilicata. It is part of the larger family of tarantella. Dancing the pizzica The traditional pizzica is a couple dance. The couple need not necessarily involve two individuals of opposite sexes, and often two women can be s...

This article is about coloring infinite graphs. For the number of lines determined by a finite set of points, see De Bruijn–Erdős theorem (incidence geometry). On coloring infinite graphs In graph theory, the De Bruijn–Erdős theorem relates graph coloring of an infinite graph to the same problem on its finite subgraphs. It states that, when all finite subgraphs can be colored with c {\displaystyle c} colors, the same is true for the whole graph. The theorem was proved by Nicolaas Govert...