Vittorio Benedetti (arbitro)
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この項目には、JIS X 0213:2004 で規定されている文字(ハートマーク)が含まれています(詳細)。 ゆうき あおい悠木 碧プロフィール本名 八武崎 碧[1](やぶさき あおい)愛称 あおちゃん[2]こども先生[3]性別 女性出身地 日本・千葉県山武市[4]生年月日 (1992-03-27) 1992年3月27日(31歳)血液型 A型[5]身長 145 cm[6][7]職業 声優、女優、歌
Queen of the United Kingdom since 2022 For other uses, see Queen Camilla (disambiguation). CamillaFormal portrait, 2019Queen consort of the United Kingdomand other Commonwealth realms[note 1]Tenure8 September 2022 – presentCoronation6 May 2023BornCamilla Rosemary Shand (1947-07-17) 17 July 1947 (age 76)King's College Hospital, London, EnglandSpouses Andrew Parker Bowles (m. 1973; div. 1995) Charles III (m. ...
Basilicata - 01 Uninominalecollegio elettoraleIl deputato del collegio Salvatore Caiata Stato Italia CapoluogoPotenza Elezioni perCamera dei deputati ElettiDeputati Periodo 2017-2022Tipologiauninominale TerritorioPosizione del collegio all'interno della regione Manuale Il collegio elettorale uninominale Basilicata - 01 è stato un collegio elettorale uninominale della Repubblica Italiana per l'elezione della Camera dei deputati tra il 2017 ed il 2022. Indice 1 Territorio 2 Eletti 3 ...
Wallander kan verwijzen naar: Wallander, een Zweedse achternaam. Mensen met deze achternaam: Gerda Wallander (1860–1926), schilderes Alf Wallander (1862–1914), kunstenaar en vormgever Anna Wallander (1965), actrice Kurt Wallander, fictieve inspecteur uit romans van Henning Mankell Wallander (Zweedse televisiefilms), met Rolf Lassgård als Kurt Wallander, uitgezonden 1995–2007 Wallander (Zweedse televisieserie), TV4-serie met Krister Henriksson als Kurt Wallander, uitgezonden 2005–2013...
Keuskupan TarahumaraDioecesis TarahumarensisDiócesis de TarahumaraKatolik LokasiNegaraMeksikoProvinsi gerejawiProvinsi ChihuahuaStatistikLuas12.110 sq mi (31.400 km2)Populasi- Total- Katolik(per 2010)306.000296,000 (96.7%)Paroki15InformasiDenominasiKatolik RomaRitusRitus RomaPendirian23 Juni 1958 (65 tahun lalu)KatedralKatedral Bunda dari GuadalupeKonkatedralKonkatedral Nama Manis MariaKepemimpinan kiniPausFransiskusUskupRafael Sandoval Sandoval, M.N.M.Usku...
Гаджиєва Сакінат ШихамедівнаНародилася 15 жовтня 1914(1914-10-15)Дагестанська область, Російська імперіяПомерла 22 грудня 2003(2003-12-22) (89 років)Махачкала, РосіяКраїна СРСР Росія[1][2]Діяльність науковицяAlma mater Дагестанський державний педагогічний університетdГалузь �...
هذه المقالة يتيمة إذ تصل إليها مقالات أخرى قليلة جدًا. فضلًا، ساعد بإضافة وصلة إليها في مقالات متعلقة بها. (ديسمبر 2020) سرطانة الرئة صغيرة الخلايا في المرحلة المحدودة معلومات عامة من أنواع سرطانة رئوية صغيرة الخلايا [لغات أخرى] تعديل مصدري - تعديل سرطانة الرئ...
Canadian publishing company McClelland & StewartParent companyPenguin Random House CanadaFounded1906; 117 years ago (1906)FounderJohn McClelland and Frederick GoodchildCountry of originCanadaHeadquarters locationToronto, OntarioPublication typesBooksImprintsDouglas Gibson, Emblem, Tundra, New Canadian LibraryOfficial websitewww.mcclelland.com McClelland & Stewart Limited is a Canadian publishing company. It is owned by Penguin Random House of Canada, a branch of Peng...
Artikel ini membutuhkan rujukan tambahan agar kualitasnya dapat dipastikan. Mohon bantu kami mengembangkan artikel ini dengan cara menambahkan rujukan ke sumber tepercaya. Pernyataan tak bersumber bisa saja dipertentangkan dan dihapus.Cari sumber: Marcelo Peralta – berita · surat kabar · buku · cendekiawan · JSTOR (March 2020) Marcelo Peralta (5 Maret 1961 – 10 Maret 2020)) adalah pemain musik, guru, komposer, dan arranger dari Argentin...
OnslaughtClockwise from the right Chimera, Ravan, Manticore, Jaculi, Djinn, Rustam; art by Luke McDonnell.Publication informationPublisherDC ComicsFirst appearanceSuicide Squad #1 (May 1987)Created byJohn Ostrander (writer)Luke McDonnell (artist)In-story informationBase(s)QuracMember(s)Roster below The Onslaught are a fictional team of state sponsored super powered Quraci terrorists published by DC Comics. They first appeared in Suicide Squad #1, and were created by John Ostrander and Luke Mc...
30°00′35.2″N 31°18′33.6″E / 30.009778°N 31.309333°E / 30.009778; 31.309333 أكاديمية الجزيرة شعار أكاديمية الجزيرة معلومات التأسيس 8 مايو 2001 (منذ 22 سنة) النوع معاهد خاصة المعاهد هندسةإعلامتجارةنظم معلومات الأعمال الموقع الجغرافي المكان المقطم محافظة القاهرة البلد مصر رقم الهاتف 19804 �...
American dramatist Evelina FernándezFernández speaks in 2016Born (1954-04-28) April 28, 1954 (age 69)Los Angeles, California, United StatesOccupation(s)Actress, playwrightYears active1987-present Evelina Fernández (born April 28, 1954) is an American playwright and actress from Los Angeles. Early life and education Fernández is a second generation Mexican-American. Fernández's grandparents immigrated to the United States in 1910 from Jalisco, to escape civil war.[1] Fer...
Rowing at the Olympics Men's eightat the Games of the IV OlympiadQuarterfinal 2: Leander (on the outside) vs. HungaryVenueRiver ThamesDates29–31 JulyCompetitors54 from 5 nationsWinning time7:52.0Medalists Leander Club Great Britain Royal Club Nautique de Gand Belgium Argonaut Rowing Club Canada Cambridge University Boat Club Great Britain← 19041912 → Rowing at the1908 Summer OlympicsSingle scullsmenCoxless pairmenCoxless fourmenEightmenvte...
Species of turtle Texas river cooter Conservation status Least Concern (IUCN 3.1)[1] Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Reptilia Order: Testudines Suborder: Cryptodira Superfamily: Testudinoidea Family: Emydidae Genus: Pseudemys Species: P. texana Binomial name Pseudemys texanaBaur, 1893 Synonyms[2] Pseudemys texana Baur, 1893 Chrysemys texana Ditmars, 1907 Pseudemys floridana texana Carr, 1938 Pseudemys concinna tex...
This article is about Islam in Greece in general. For information regarding the only explicitly recognized minority in Greece, see Muslim minority of Greece. For information regarding Greek Muslims, see Greek Muslims. Islam in Europeby percentage of country population[1] 90–100% AzerbaijanKosovoTurkey 70–90% AlbaniaKazakhstan 50–70% Bosnia and Herzegovina 30–40% North Macedonia 10–20% BulgariaCyprusGeorgiaMontenegro...
1943 film by Michael Gordon Crime Doctortheatrical posterDirected byMichael GordonWritten byC. Graham BakerLouis LantzJerome OdlumBased onCrime Doctor1940-7 radio seriesby Max MarcinProduced byRalph CohnStarringWarner BaxterMargaret LindsayJohn LitelCinematographyJames S. Brown Jr.Edited byDwight CaldwellMusic byCarl W. StallingMischa Bakaleinikoff (uncredited)ProductioncompanyColumbia PicturesDistributed byColumbia PicturesRelease date June 22, 1943 (1943-06-22) Running time66...
Rodeo team event A wild cow milking team Wild cow milking is a rodeo event seen at mainstream and ranch rodeos. A team-based competition, the goal is to catch and milk a wild cow (a semi-feral animal that is not used to being milked by people, usually of a beef cattle breed) in as short a time as possible.[1] The competition dates back at least to the early 20th century, with competitions at the Cheyenne Frontier Days rodeo photographed as far back as 1924.[2] Rules Some compe...
Palm leaf manuscript of Tolkappiyam Much of Tamil grammar is extensively described in the oldest available grammar book for Tamil, the Tolkāppiyam (dated between 300 BCE and 300 CE). Modern Tamil writing is largely based on the 13th century grammar Naṉṉūl, which restated and clarified the rules of the Tolkāppiyam with some modifications. Parts of Tamil grammar Traditional Tamil grammar consists of five parts, namely eḻuttu, sol, poruḷ, yāppu, and aṇi. Of these, the last two are ...
Films Donald Trump has produced or hosted Trump in 2015 Trump's star on the Hollywood Walk of Fame This article is part of a series aboutDonald Trump Business and personal Business career The Trump Organization wealth tax returns Media career The Apprentice books filmography Eponyms Family Foundation American football Golf Honors Public image in popular culture SNL parodies handshakes Legal affairs Sexual misconduct allegations Nicknames pseudonyms Racial views Comments on John McCain Conspir...
Johann Bernoulli O princípio dos trabalhos virtuais estabelece o equilíbrio de um sistema físico em termos de seus possíveis deslocamentos. Ele é atribuído a Johann Bernoulli (1667-1748). Historicamente, o trabalho virtual e o cálculo de variações associado foram formulados para analisar sistemas de corpos rígidos,[1] mas eles também têm sido desenvolvidos para o estudo dos mecanismos de corpos deformáveis.[2] História A introdução do trabalho virtual e o princípio de m...