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Duta Besar Amerika Serikat untuk RusiaSegel Kementerian Dalam Negeri Amerika SerikatDicalonkan olehPresiden Amerika SerikatDitunjuk olehPresidendengan nasehat Senat Berikut ini adalah daftar Duta Besar Amerika Serikat untuk Rusia Daftar Nama Pickering, Thomas R.Thomas R. Pickering Collins, James FranklinJames Franklin Collins Vershbow, AlexanderAlexander Vershbow[1] Burns, William JosephWilliam Joseph Burns Beyrle, JohnJohn Beyrle McFaul, MichaelMichael McFaul Tefft, John FrancisJohn ...

Cold EyesNama lainHangul감시자들 Hanja監視 Alih Aksara yang DisempurnakanGamsijadeulMcCune–ReischauerKamsijadeul SutradaraJo Ui-seok Kim Byung-seoProduserLee Yu-jinDitulis olehJo Ui-seokBerdasarkanEye in the Skyoleh Yau Nai-Hoi and Au Kin-YeePemeranSol Kyung-gu Jung Woo-sung Han Hyo-joo Lee JunhoPenata musikDalparan Jang Young-gyuSinematograferKim Byung-seo Yeo Kyung-boPenyuntingShin Min-kyungPerusahaanproduksiZip CinemaDistributorNext Entertainment WorldTanggal rilis 3 Ju...

Nama ini menggunakan cara penamaan Spanyol: nama keluarga pertama atau paternalnya adalah Bukele dan nama keluarga kedua atau maternalnya adalah Ortez. Nayib Bukele Presiden El SalvadorPetahanaMulai menjabat 1 Juni 2019Wakil PresidenFélix Ulloa PendahuluSalvador Sánchez CerénPenggantiPetahanaWalikota San SalvadorMasa jabatan1 Mei 2015 – 30 April 2018 PendahuluNorman QuijanoPenggantiErnesto MuyshondtWalikota Nuevo CuscatlánMasa jabatan1 Mei 2012 – 30 April 20...

العلاقات الإكوادورية التشادية الإكوادور تشاد   الإكوادور   تشاد تعديل مصدري - تعديل   العلاقات الإكوادورية التشادية هي العلاقات الثنائية التي تجمع بين الإكوادور وتشاد.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدولتين: وجه الم...

Albert VictorAdipati Clarence dan AvondalePotret oleh William dan Daniel Downey, 1891Kelahiran(1864-01-08)8 Januari 1864Frogmore, Windsor BerkshireKematian14 Januari 1892(1892-01-14) (umur 28)Rumah Sandrigham, NorfolkPemakaman20 Januari 1892Kapel St. George, Kastel WindsorWangsaWangsa Saxe-Coburg dan GothaNama lengkapAlbert Victor Christian EdwardAyahEdward VII, Raja Britania RayaIbuAlexandra, Ratu Britania RayaAgamaGereja Inggris Pangeran Albert Victor, Adipati Clarence dan Avondale 8 J...

Untuk kegunaan lain, lihat Batang (disambiguasi). Kabupaten BatangKabupatenTranskripsi bahasa daerah • Hanacarakaꦨꦠꦁ • Pegonباتاڠ • Alfabet JawaBatangDari atas kiri; ke kanan: Jembatan Kalikuto, Pantai Ujung Negoro dan Perkebunan Teh Pagilaran LambangPetaKabupaten BatangPetaTampilkan peta JawaKabupaten BatangKabupaten Batang (Indonesia)Tampilkan peta IndonesiaKoordinat: 6°54′29″S 109°43′50″E / 6.90811163°S 109.7304...

County in Georgia, United States Gwinnett redirects here. For other uses, see Gwinnett (disambiguation). County in GeorgiaGwinnett CountyCountyGwinnett Justice and Administration Center FlagSealLogoLocation within the U.S. state of GeorgiaGeorgia's location within the U.S.Coordinates: 33°58′N 84°02′W / 33.96°N 84.03°W / 33.96; -84.03Country United StatesState GeorgiaFoundedDecember 15, 1818; 206 years ago (1818)Named forButton Gwinne...

Football stadium in Egypt Alexandria StadiumThe stadium on a matchdayLocationAlexandria, EgyptOwnerAlexandria GovernorateCapacity13,660[1]SurfaceGrassConstructionOpened1929Renovated2016–2017TenantsAl IttihadSmouha (selected matches) Alexandria Stadium (Arabic: إستاد الأسكندرية) is a multi-purpose stadium in the Moharram Bey district of Alexandria, Egypt. It was built in 1929 by King Fouad I.[2] After its remodeling and renovations in 2016–2017, Alexandria st...

Character in Arthurian legend For other uses, see Galahad (disambiguation). Not to be confused with the half-giant Arthurian knight Galehaut. Fictional character GalahadMatter of Britain characterSir Galahad by George Frederic WattsFirst appearanceLancelot-Grail cycleIn-universe informationTitleSirOccupationKnight of the Round TableWeapon Sword with the Red Hilt (Balin's sword; sword from the floating stone) Sword of the Strange Hangings (David's sword) FamilyLancelot and Elaine of Corbenic (...

كأس السوبر الأوروبي 1997الحدثكأس السوبر الأوروبي برشلونة بوروسيا دورتموند 3 1 التاريخ1997  الملعببرشلونة  → 1996 1998 ← كأس السوبر الأوروبي 1997 جمعت نسخة 1997 في بطولة كأس السوبر الأوروبي ناديً برشلونة الإسباني الفائز بلقب كأس الكؤوس الأوروبية سنة 1997 وبوروسيا دورتموند الألمان...

Asterix (bahasa Prancis: Astérix) adalah karakter fiksi yang diciptakan pada tahun 1959 sebagai tokoh utama dari sebuah serial komik Prancis karya René Goscinny (naskah) dan Albert Uderzo (gambar). Uderzo melanjutkan serial ini setelah Goscinny meninggal pada tahun 1977. Serial ini telah diterjemahkan ke dalam banyak bahasa (bahkan Latin dan Yunani kuno) dan dapat dijumpai di banyak negara di dunia. Komik ini mungkin merupakan komik Prancis paling populer di dunia. Meskipun demikian, As...

район / муниципальный районТляратинский район[комм. 1] Герб 42°06′00″ с. ш. 46°20′00″ в. д.HGЯO Страна  Россия Входит в Дагестан Включает 18 муниципальных образований Адм. центр село Тлярата История и география Дата образования 28 марта 1926 года Площадь 1611,52 ...

School of social theory and critical philosophy Part of a series on theFrankfurt School Major works Dialectic of Enlightenment Eclipse of Reason Eros and Civilization Escape from Freedom Minima Moralia Negative Dialectics One-Dimensional Man Reason and Revolution The Structural Transformation of the Public Sphere The Theory of Communicative Action The Work of Art in the Age of Mechanical Reproduction Notable theorists Adorno Apel Benjamin Fromm Forst Grünberg Geuss Habermas Honneth Horkheime...

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: Jamaican diaspora – news · newspapers · books · scholar · JSTOR (March 2013) (Learn how and when to remove this message) Ethnic group Jamaican diasporaTotal population~2,000,000 (~1,300,000 Jamaican-born)[1]Regions with significant populationsUnited St...

American librettist and lyricist (1904–1974) Dorothy FieldsFields working with Arthur Schwartz on A Tree Grows in Brooklyn (1951)Born(1904-07-15)July 15, 1904Allenhurst, New Jersey, U.S.DiedMarch 28, 1974(1974-03-28) (aged 69)New York City, U.S.Occupation(s)Librettist and lyricistSpouseEli Lahm (married 1939)ParentLew FieldsRelativesJoseph Fields (brother)Herbert Fields (brother)Musical careerMusical artist Dorothy Fields (July 15, 1904[1] – March 28, 1974) was an American li...

Movement of armed forces and their logistical support infrastructure around the world This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) This article may require copy editing for grammar, style, cohesion, tone, or spelling. You can assist by editing it. (May 2024) (Learn how and when to remove this message) This article includes a list of references, related reading, or external links, but i...

Dieser Artikel beschreibt den energiewirtschaftlichen Begriff; das gleichnamige Unternehmen aus der Windenergiebranche findet sich unter Energiequelle (Unternehmen). Als Energiequelle wird in der Energiewirtschaft und Energietechnik ein Energieträger oder ein Energiewandler bezeichnet, der zur Gewinnung von Nutzenergie dient. Inhaltsverzeichnis 1 Begriffsunterscheidung 2 Irdische Energiebilanz 3 Formen von Energiequellen 4 Anteil der einzelnen Energiequellen in Deutschland 5 Fossile Energie...

Plant living in a humid or aquatic environment Caltha palustris is a hygrophyte A hygrophyte (Greek hygros = wet + phyton = plant) is a plant that inhabits moist areas and is intolerant of dry conditions.[1] The species may inhabit wet and dark forests and islands, dense swamps, and wet meadows. Within the group of all types of terrestrial plants, they are least resistant to drought.[2][3] Plants that are hydrophytes (aquatic plants) live within aquatic environments in...

Curve traced by a string as it is unwrapped from another curve Two involutes (red) of a parabola Not to be confused with involution (mathematics). In mathematics, an involute (also known as an evolvent) is a particular type of curve that is dependent on another shape or curve. An involute of a curve is the locus of a point on a piece of taut string as the string is either unwrapped from or wrapped around the curve.[1] The evolute of an involute is the original curve. It is generalized...

For the most recent election, see 2024 Russian presidential election. For the next election, see 2030 Russian presidential election. Politics of Russia Law Constitution Russian Criminal Code Tax Code Mental Health Law PresidencyPresidentVladimir Putin (list) Presidential Administration Security Council State Council ExecutivePrime MinisterMikhail Mishustin (list) Government Cabinet (57th) LegislatureFederal Assembly Federation Council Members Chairwoman: Valentina Matviyenko State Duma Membe...