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Kathleen KeyDari Stars of the Photoplay, 1924LahirKitty Lanahan(1903-04-01)1 April 1903Buffalo, New York, A.S.Meninggal22 Desember 1954(1954-12-22) (umur 51)Woodland Hills, Los Angeles, California, A.S.Nama lainKathleen KeysEthel PaytonPekerjaanAktrisTahun aktif1920–1936 Kathleen Key (nee Kitty Lanahan; 1 April 1903 – 22 Desember 1954) adalah seorang aktris Amerika yang mencapai ketenaran singkat selama era film bisu. Dia paling dikenang karena memerankan Tir...

AviancaAerovías del Continente Americano S.A. IATA ICAO Kode panggil AV AVA AVIANCA Didirikan14 Juni 1940Mulai beroperasi5 Desember 1919 as SCADTAPenghubungBandara Int'l El Dorado (Avianca Kolombia)Penghubung sekunder Bandara Int'l Guarulhos (Avianca Brazil) Bandara Int'l de Olmedo (Aerogal) Kota fokus Bandara Int'l José María Córdova (Medellín) Bandara Int'l Alfonso Bonilla Aragón (Cali) Bandara Int'l Rafael Núñez (Cartagena) Bandara Int'l Ernesto Cortissoz (Barranquilla) Bandar Udar...

بطولة باوليستا 2017 تفاصيل الموسم بطولة باوليستا  النسخة 116  البلد البرازيل  التاريخ بداية:29 يناير 2017  نهاية:8 مايو 2017  البطل نادي كورينثيانز  مباريات ملعوبة 109   عدد المشاركين 16   أهداف مسجلة 308   بطولة باوليستا 2016  بطولة باوليستا 2018  تعديل مصدري - تع�...

Japanese green teaFor the Irish mythological character, see Sencha mac Ailella. For the mobile user interface, see Sencha Touch. Sencha煎茶TypeGreenOther namesSteeped TeaOriginJapanQuick descriptionVery popular in Japan.Temperature80 °C (175 °F)[1]Time1 min Steamed teas such as sencha produce a cloudy, richly coloured liquid. Sencha (煎茶, lit. 'infused tea') is a type of Japanese ryokucha (緑茶, green tea) which is prepared by infusing the processed w...

Dolmen Grønjægers Høj The Grønsalen Barrow Grønsalen or Grønjægers Høj is located near Fanefjord Church on the Danish island of Møn. Some 100 metres long and 10 metres wide, it is Denmark's largest long barrow and is widely recognised as one of Europe's outstanding ancient monuments.[1] Grønsalen Barrow The barrow, rising over a metre above the surrounding area, is encircled by 134 large stones.[2] The grave, at the centre, is covered with earth and contains three bu...

Order of fishes For the album by Flook, see Flatfish (album). For the move in shogi, see Flatfish (shogi). FlatfishTemporal range: Paleocene–Recent[1] PreꞒ Ꞓ O S D C P T J K Pg N A camouflaged flatfish Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Actinopterygii Clade: Percomorpha Order: Pleuronectiformes Type species Pleuronectes platessaLinnaeus, 1758 Families[2][3] Suborder Psettodoidei Psettodidae (spiny turbots) Subord...

يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (ديسمبر 2018) سباق باريس روبيه 1907   التاريخ 31 مارس عدد المراحل 1 المسافة 270 كم الزمن 8 ساعات و45 دقيقة و00 ثانية البلد فرن...

Questa voce o sezione sull'argomento politici italiani 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 fonti. Segui i suggerimenti del progetto di riferimento. Adriano Tilgher (Taranto, 1º ottobre 1947) è un politico italiano. Indice 1 Biografia 1.1 Avanguardia Nazionale 1.2 Gli anni seguenti 1.3 Fronte Nazionale e adesione a La Destra 1.4 Ripresa delle attiv...

PT Bank Pembangunan Daerah Papua (Bank Papua)JenisBankIndustriJasa keuanganGenrePerbankanPendahuluBank Pembangunan Daerah Irian JayaDidirikan13 April 196616 Juli 2002 (sebagai Bank Papua)KantorpusatJl. Achmad Yani No. 5-7, Kota Jayapura, Papua, IndonesiaCabang221 kantorWilayah operasiIndonesiaTokohkunciDr. Titus Emanuel Adopehan Hery Dosinaen, S.IP, M.KP, M.Si (Komisaris Utama) F. Zendrato (Direktur Utama)JasaTabungan, giro, deposito, pinjaman, ebanking, dll.Total asetRp 20.4 Triliun (2017)Si...

Protected area in the U.S. state of Oregon Fremont–Winema National ForestA creek in the Winema National ForestLocationLake / Klamath counties, Oregon, United StatesNearest cityKlamath Falls, OregonArea2,252,587 acres (9,116 km2)Established2002Governing bodyU.S. Forest ServiceWebsiteFremont–Winema National Forest The Fremont–Winema National Forest is a United States National Forest formed from the 2002 merger of the Fremont and Winema National Forests. They cover territory...

Italian painter Not to be confused with Caravaggio. The Resurrection Cecco del Caravaggio (active c. 1610 – mid-1620s) is the Notname given to a painter who worked in Rome in the early decades of the 17th century and was an important early follower of Caravaggio (1571–1610). In the past art historians have suggested he may have been a Flemish, French or Spanish Caravaggist but more recently some have identified the artist with Francesco Boneri (or Buoneri), although this is not univ...

Questa voce sull'argomento stagioni delle società calcistiche italiane è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Voce principale: Associazione Sportiva Pro Gorizia. Associazione Sportiva Pro GoriziaStagione 1950-1951Sport calcio Squadra Pro Gorizia Allenatore Germano Mian Presidente Aldo Tacchini Paoli Serie C6º posto nel girone B. 1949-1950 1951-1952 Si invita a seguire il modello di voce...

Військово-музичне управління Збройних сил України Тип військове формуванняЗасновано 1992Країна  Україна Емблема управління Військово-музичне управління Збройних сил України — структурний підрозділ Генерального штабу Збройних сил України призначений для планува...

Sunandha Kumariratanaสุนันทากุมารีรัตน์Permaisuri SiamKelahiranPhra Sisriyya Phra Chao Luk Thoe Phra Ong Chao Sunandha Kumariratana(1860-11-10)10 November 1860Bangkok, SiamKematian31 Mei 1880(1880-05-31) (umur 19)Pak Kret, Nonthaburi, SiamWangsaWangsa ChakriNama lengkapSunandha Kumariratanaสุนันทากุมารีรัตน์Nama anumertaSomdet Phra Nang Chao Sunandha Kumariratana Phra Boromma RajadeviAyahMongkut (Rama IV)IbuChao Chom...

Национальное аэрокосмическое агентство Азербайджана Штаб-квартира Баку, ул. С. Ахундова, AZ 1115 Локация  Азербайджан Тип организации Космическое агентство Руководители Директор: Натиг Джавадов Первый заместитель генерального директора Тофик Сулейманов Основание Осн�...

Museo Nacional de Antropología Fachada del Museo Nacional de AntropologíaUbicaciónPaís  MéxicoLocalidad Delegación Miguel Hidalgo, Ciudad de MéxicoDirección Paseo de la Reforma 11560Coordenadas 19°25′34″N 99°11′10″O / 19.426111111111, -99.186111111111Tipo y coleccionesTipo museoSuperficie 8 haHistoria y gestiónCreación 1964Inauguración 17 de septiembre de 1964Información del edificioArquitecto Pedro Ramírez VázquezRafael MijaresInformación para vi...

هذه المقالة تحتاج للمزيد من الوصلات للمقالات الأخرى للمساعدة في ترابط مقالات الموسوعة. فضلًا ساعد في تحسين هذه المقالة بإضافة وصلات إلى المقالات المتعلقة بها الموجودة في النص الحالي. (سبتمبر 2023) نادي عكاظ السعودي شعار النادي الألوان العنابي و الأبيض تأسس عام 1388 هـ الملعب ا...

American soldier and politician (1754–1791) Matthias OgdenDetail from a painting by John Trumbull depicting Ogden (in red uniform) and Gen. Richard MontgomeryBorn(1754-10-22)October 22, 1754DiedMarch 31, 1791(1791-03-31) (aged 36)Elizabethtown, New JerseyAllegiance United StatesService/branch Continental ArmyYears of service1775–1780RankColonelUnit1st New Jersey RegimentBattles/warsAmerican Revolutionary War Battle of Quebec Battle of Monmouth Matthias Ogden (October 22, 17...

Administrative and non-administrative areas of Wales The subdivisions of Wales constitute a hierarchy of administrative divisions and non-administrative ceremonial areas. For the purposes of local government, the country is divided into principal areas, of either counties or county boroughs, and communities. The current system is the result of incremental reform which has its origins in legislation enacted in 1972 and 1994. Administrative Principal areas Main article: Principal areas of Wales...

Bounds the order of the group of automorphisms of a compact Riemann surface of genus g > 1 In mathematics, Hurwitz's automorphisms theorem bounds the order of the group of automorphisms, via orientation-preserving conformal mappings, of a compact Riemann surface of genus g > 1, stating that the number of such automorphisms cannot exceed 84(g − 1). A group for which the maximum is achieved is called a Hurwitz group, and the corresponding Riemann surface a Hurwitz su...