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This article is about modern conflicts in the Middle East. For ancient conflicts, see List of conflicts in the Near East. For an overview of these conflicts and their context, see History of the Middle East § Modern Middle East. Middle EastCountries (2018)Bahrain, Cyprus, Egypt, Iran, Iraq (Iraqi Kurdistan), Israel, Jordan, Kuwait, Lebanon, North Cyprus*, Oman, Palestine*, Qatar, Saudi Arabia, Syria (DFNS), Turkey, United Arab Emirates, Yemen This is a list of modern conflicts in the M...

Pour les articles homonymes, voir Antarctique (homonymie). Vous lisez un « article de qualité » labellisé en 2010. Antarctique L'Antarctique vu du pôle Sud. Superficie 14 107 637 km2 dont 280 000 km2 libres de glace Population pas de population permanente, env. 1 500 hab. Densité environ 0,000 1 hab./km2 Secteurs antarctiques 7 Principales langues allemand, anglais, espagnol, français, italien, portugais, russe, etc. Fuseaux ...

Ilustrasi pemeruman gema menggunakan perum gema multibeam. Pemeruman gema (bahasa Inggris: echo sounding) adalah salah satu jenis sonar yang digunakan untuk mengukur kedalaman suatu perairan. Sistem ini bekerja dengan cara merambatkan gelombang akustik menuju air dan menghitung waktu pantulan gelombang tersebut. Kedalaman perairan dapat diketahui dengan mengoperasikan selang waktu perambatan dan cepat rambat gelombang di air. Informasi ini dapat digunakan untuk kepentingan navigasi atau pemet...

David IIPenggambaran David II, karya Sylvester Harding (diterbitkan pada 1797) —[1]Raja SkotlandiaBerkuasa7 Juni 1329 – 22 Februari 1371Penobatan24 November 1331PendahuluRobert IPenerusRobert IIInformasi pribadiKelahiran(1324-03-05)5 Maret 1324Pertapaan Dunfermline, FifeKematian22 Februari 1371(1371-02-22) (umur 46)Kastel EdinburghPemakamanIstana HolyroodWangsaBruceAyahRobert I dari SkotlandiaIbuElizabeth de BurghPasanganJoan dari Inggris Margaret Drummond David ...

Enlisted rating 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: Command master chief petty officer – news · newspapers · books · scholar · JSTOR (May 2008) (Learn how and when to remove this template message) A U.S. command master chief in 2007 gives a tour of USS Ronald Reagan to a Japanese command mas...

Pour les articles homonymes, voir Jô. Un pratiquant de jōdō arrête la frappe d'un partenaire armé d'un bokken en interceptant les poignets de l'attaquant avec l'extrémité de son jō. Le jō (杖?, bâton moyen) est une arme traditionnelle japonaise en bois d'une longueur de 1,28 mètre et d'un diamètre de 2,6 centimètres environ[1]. Il est utilisé lors de la pratique de l'aïkido (aiki-jō), du jōdō et du jo-jutsu, et du kobudō. Le bâton de jō, de taille moyenne, se différenc...

Amarillo Museum of ArtAmarillo Museum of ArtLocation within TexasEstablished1972Location2200 S. Van Buren StreetAmarillo, TexasCoordinates35°11′21″N 101°50′41″W / 35.18922°N 101.844631°W / 35.18922; -101.844631TypeVisual artsNearest car parkEast of the museum, on S. Van Buren StreetWebsiteAmarillo Museum of Art The Amarillo Museum of Art is located at 2200 S. Van Buren Street on the grounds of Amarillo College in the city of Amarillo, in the county of Potte...

Freud e Fliess negli anni 1890 Wilhelm Fliess (Arnswalde, 24 ottobre 1858 – Berlino, 13 ottobre 1928) è stato un chirurgo tedesco. Indice 1 Biografia 2 Opere 3 Note 4 Bibliografia 5 Altri progetti 6 Collegamenti esterni Biografia Otorinolaringoiatra, incontra Sigmund Freud nel 1887. Convinto sostenitore della bisessualità innata, ideò teorie cliniche e scientifiche che riscossero inizialmente un certo successo ma che in alcuni casi nel tempo si sono rivelate prive di fondamento, tra cui ...

莎拉·阿什頓-西里洛2023年8月，阿什頓-西里洛穿著軍服出生 (1977-07-09) 1977年7月9日（46歲） 美國佛羅里達州国籍 美國别名莎拉·阿什頓（Sarah Ashton）莎拉·西里洛（Sarah Cirillo）金髮女郎（Blonde）职业記者、活動家、政治活動家和候選人、軍醫活跃时期2020年—雇主內華達州共和黨候選人（2020年）《Political.tips》（2020年—）《LGBTQ國度》（2022年3月—2022年10月）烏克蘭媒�...

Artikel utama: Piala Dunia FIFA 2010 dan Babak penyisihan grup Piala Dunia FIFA 2010 Pertandingan di Grup H Piala Dunia FIFA 2010 akan diadakan dari tanggal 16 Juni sampai dengan 25 Juni 2010.[1] Grup ini terdiri dari Spanyol, Swiss, Honduras, dan Chili. Pemenang grup ini, Spanyol, melaju melawan Portugal, runner-up Grup G di babak gugur. Runner-up grup ini, Chili, melaju melawan Brasil, pemenang grup H. Klasemen Pos Timlbs Main M S K MG KG SG Poin Kualifikasi 1  Spanyol 3 2 0 1 ...

Queen of England from 1396 to 1399 For other people named Isabella of Valois, see Isabella of Valois (disambiguation). Isabella of ValoisDuchess of OrléansQueen consort of EnglandTenure31 October 1396 – 29 September 1399Coronation8 January 1397Born9 November 1389Paris, FranceDied13 September 1409 (aged 19)Blois, Loir-et-Cher, FranceBurialAbbey of Saint Laumer of Blois; reinterred in the Couvent des Célestins, Paris, FranceSpouse Richard II of England ​ ​(m. 1396&#...

Japanese actor (1964–2020) Keiji Fujiwara藤原 啓治Born(1964-10-05)October 5, 1964Tokyo, JapanDiedApril 12, 2020(2020-04-12) (aged 55)Tokyo, JapanOccupations Actor voice actor AgentAir AgencyHeight175 cm (5 ft 9 in) Keiji Fujiwara (藤原 啓治, Fujiwara Keiji, October 5, 1964 – April 12, 2020)[1] was a Japanese actor and voice actor. His best known works are voicing Shinnosuke's father Hiroshi Nohara in the long-running anime series Crayon Shin-chan, Maes ...

United States federal district court in Pennsylvania United States District Court for the Eastern District of Pennsylvania(E.D. Pa.)LocationJames A. Byrne U.S. Courthouse(Philadelphia, Pennsylvania, U.S.)More locationsAllentownReadingEastonAppeals toThird CircuitEstablishedApril 20, 1818Judges22Chief JudgeMitchell S. GoldbergOfficers of the courtU.S. AttorneyJacqueline C. RomeroU.S. MarshalEric S. Gartnerwww.paed.uscourts.gov The James A. Byrne United States Courthouse at ...

Changsha长沙市 Ciudad-prefectura y capital de provincia Desde arriba en sentido horario: Calle peatonal comercial Huángxīng Lù, Calle peatonal Huangxing Road, Templo de Lushan, Monumento en el parque de los Mártires y Estanque en la Academia Yuelu ChangshaLocalización de Changsha en Hunan Changsha en HunanCoordenadas 28°11′55″N 112°58′15″E / 28.19874, 112.97087Capital YueluEntidad Ciudad-prefectura y capital de provincia • País  China • Pr...

Continent in the Northern Hemisphere North American redirects here. For other uses, see North American (disambiguation). Not to be confused with Northern America or Northern United States. North AmericaArea24.709 million km2 (9.54 million sq mi) (3rd)Population592,296,233 (2021; 4th)Population density25.7/km2 (66.4/sq mi) (2021)[a]GDP (PPP)$30.61 trillion (2022 est.; 2nd)[1]GDP (nominal)$29.01 trillion (2022 est.; 2nd)[2]GDP per capita$57,...

Secrétariat général de la MerVincent Bouvier (à droite), secrétaire général de la Mer de 2016 à 2019, est reçu par Kitack Lim (en), secrétaire général de l'Organisation maritime internationale (IMO) au siège de celle-ci en 2017.HistoireFondation 22 novembre 1995CadreSigle SGMerForme juridique Service central d'un ministèreDomaine d'activité Administration publique généraleSiège Ensemble Fontenoy-Ségur (depuis 2019)Pays  FranceOrganisationEffectif 20 agentsSecréta...

This article is about the town in Šibenik-Knin County. For other places in the same country, see Vodice § Croatia. 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: Vodice, Croatia – news · newspapers · books · scholar · JSTOR (July 2011) (Learn how and when to remove this message) Town in Šibenik-Knin, Cro...

岩木山 竜太 場所入りする岩木山基礎情報四股名 岩木山 竜太本名 對馬 竜太愛称 ツシマ、イワキ生年月日 (1976-03-02) 1976年3月2日（48歳）出身 青森県中津軽郡岩木町（現在の青森県弘前市）身長 184cm体重 177kgBMI 52.28所属部屋 境川部屋（入門時は中立部屋）得意技 押し、左四つ、寄り成績現在の番付 引退最高位 東小結生涯戦歴 407勝365敗78休（62場所）幕内戦歴 293勝318敗34�...

Внешняя политика Ватикана — общий курс Ватикана в международных делах. Внешняя политика регулирует отношения Ватикана с другими государствами. Святой Престол признан субъектом международного права и активным участником международных отношений. Взаимодействие Ват...

Ways to represent 3D rotations For broader coverage of this topic, see Rotation group SO(3). In geometry, various formalisms exist to express a rotation in three dimensions as a mathematical transformation. In physics, this concept is applied to classical mechanics where rotational (or angular) kinematics is the science of quantitative description of a purely rotational motion. The orientation of an object at a given instant is described with the same tools, as it is defined as an imaginary r...