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International basketball tournament19th Olympic Basketball TournamentRio de Janeiro 2016Tournament detailsOlympics2016 Summer OlympicsHost nationBrazilCityRio de JaneiroVenueCarioca Arena 1Youth ArenaDuration6–21 August 2016Men's tournamentTeams12 Medals Gold medalists United States Silver medalists Serbia Bronze medalists Spain Women's tournamentTeams12 Medals Gold medalists United States Silver medalists Spain Bronze medalists Serbia Official websit...
Amsal 24Kitab Amsal lengkap pada Kodeks Leningrad, dibuat tahun 1008.KitabKitab AmsalKategoriKetuvimBagian Alkitab KristenPerjanjian LamaUrutan dalamKitab Kristen20← pasal 23 pasal 25 → Amsal 24 (disingkat Ams 24) adalah bagian dari Kitab Amsal dalam Alkitab Ibrani dan Perjanjian Lama di Alkitab Kristen.[1][2] Teks Naskah sumber utama: Masoretik, Septuaginta dan Naskah Laut Mati. Pasal ini terdiri dari 34 ayat. Berisi amsal-amsal raja Salomo bin Daud.[3] St...
Factory GirlPoster filmSutradaraMohamed KhanProduserMohamed SamirCeritaWessam SolimanPemeranYasmin RaeisHany AdelSalwa KhattabPenyuntingDina FaroukTanggal rilis 8 Desember 2013 (2013-12-08) (Dubai) 19 Maret 2014 (2014-03-19) (Mesir) NegaraMesirBahasaArab Factory Girl (Arab: فتاة المصنعcode: ar is deprecated , Fataat El Masnaa) adalah sebuah film drama percintaan Mesir yang disutradarai oleh Mohamed Khan. Film tersebut tayang perdana di Festival Film Internasional D...
.gy البلد غيانا الموقع الموقع الرسمي تعديل مصدري - تعديل gy. هو نطاق إنترنت من صِنف مستوى النطاقات العُليا في ترميز الدول والمناطق، للمواقع التي تنتمي إلى غيانا.[1][2] مراجع ^ النطاق الأعلى في ترميز الدولة (بالإنجليزية). ORSN [الإنجليزية]. Archived from the original on 2019-05-07. Re...
У этого термина существуют и другие значения, см. Производная. Данная статья описывает производные вещественных функций. О производной комплексных функций см. Комплексный анализ. Иллюстрация понятия производной Произво́дная функции — понятие дифференциального и...
American artistic gymnast In this Chinese name, the family name is Tan. Kevin TanPersonal informationFull nameKai Wen TanAlternative name(s)Kevin TanCountry represented United StatesBorn (1981-09-24) September 24, 1981 (age 42)Fremont, CaliforniaHeight5 ft 5 in (1.65 m)DisciplineMen's artistic gymnasticsLevelSeniorClubTeam ChevronHead coach(es)Randy JepsonAssistant coach(es)Slava Boiko Medal record Men's gymnastics Representing the United States S...
Cet article est une ébauche concernant la politique et l’Autriche. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Par austromarxisme, on désigne les idées développées au sein du Parti ouvrier social-démocrate d'Autriche apparu pendant les dernières décennies de l'Empire austro-hongrois. Les théoriciens de l'austromarxisme furent Max Adler, Victor Adler, Otto Bauer, Rudolf Hilferding, Gustav Eckstein,...
School of Islamic jurisprudence Maliki redirects here. For other uses, see Maliki (disambiguation). Part of a series onSunni Islam Beliefs God Prophets and Messengers Holy books Succession to Muhammad Angels Judgement Day Predestination Sahaba Five Pillars Declaration of Faith Prayer Charity Fasting Pilgrimage Rightly-Guided Caliphs Abu Bakr Umar Uthman Ali Sunni schools of law Hanafi Maliki Shafi'i Hanbali Others Zahiri Awza'i Thawri Laythi Jariri Sunni schools of theology Ash'arism and Matu...
Магнитная лента. Изображение получено с помощью CMOS-MagView Карта с магнитной полосой — тип карт, отличающийся наличием магнитной полосы. Магнитная полоса предназначена для хранения какой‑либо информации. Запись информации выполняется путём намагничивания крошечных ч�...
Abnormal sensation that bugs are crawling on or under the skin Not to be confused with Fornication. Medical conditionFormicationSpecialtyPsychiatry, neurology Formication is the sensation resembling that of small insects crawling on (or under) the skin, in the absence of actual insects. It is one specific form of a set of sensations known as paresthesias, which also include the more common prickling, tingling sensation known as pins and needles. Formication is a well-documented symptom which ...
Northeastern province of Argentina Province in Corrientes, ArgentinaCorrientes Provincia de Corrientes (Spanish)Tetãvore Taragui (Guarani)ProvinceProvince of CorrientesThe Iberá Wetlands FlagCoat of armsLocation of Corrientes within ArgentinaCoordinates: 28°40′S 57°38′W / 28.66°S 57.63°W / -28.66; -57.63CountryArgentinaCapitalCorrientesDepartments25Municipalities67Official languagesSpanish, Guaraní[1]Government • GovernorGustavo...
Extensible multimedia architecture by Apple For the gameplay mechanic in video games, see Quick time event. Part of a series onmacOS Features History Transition to Intel processors Transition to Apple silicon Architecture Built-in apps List of applications List of games Versions Rhapsody (Developer Release) Hera (Server 1.0) Kodiak (Public Beta) Cheetah (10.0) Puma (10.1) Jaguar (10.2) Panther (10.3) Tiger (10.4) Leopard (10.5) Snow Leopard (10.6) Lion (10.7) Mountain Lion (10.8) Mavericks (1...
Minor league baseball teamWilmington Sailors1908–1910 Wilmington, North Carolina Minor league affiliationsClassClass D (1908–1910)LeagueEastern Carolina League (1908–1910)Major league affiliationsTeamNoneMinor league titlesLeague titles (0)NoneConference titles (1)1908Team dataNameWilmington Sailors (1908–1910)BallparkHilton Park (1908–1910) The Wilmington Sailors were a minor league baseball team based in Wilmington, North Carolina. From 1908 to 1910, the Sailors played exclusi...
Michigan J. Frog Michigan J. Frog adalah sebuah tokoh kartun dalam serial Looney Tunes dan Merrie Melodies produksi dari Warner Bros. Michigan J. Frog tampil pada era 1950-an. Karakteristik Hampir setiap animator Warner Bros. membubuhkan kegilaannya pada karakter katak ini: Michigan suatu saat menjadi katak terkenal dan disegani, dan selalu mengelilingi kota. Karakter ini menggambarkan seekor katak hijau berukuran kecil yang memakai topi dan membawa tongkat. Tampil di salah satu serial Looney...
American baseball player (born 1996) Baseball player Pavin SmithSmith with the Virginia Cavaliers in 2017Arizona Diamondbacks – No. 26First baseman / Right fielderBorn: (1996-02-06) February 6, 1996 (age 28)Jupiter, Florida, U.S.Bats: LeftThrows: LeftMLB debutSeptember 12, 2020, for the Arizona DiamondbacksMLB statistics (through May 19, 2024)Batting average.240Home runs29Runs batted in126 Teams Arizona Diamondbacks (2020–present) Pavin Joe Smith (born February 6, 1996...
Prime Minister of the United Kingdom from 1979 to 1990 Iron Lady redirects here. For other uses, see Iron Lady (disambiguation) and Margaret Thatcher (disambiguation). The Right HonourableThe Baroness ThatcherLG OM DStJ PC FRS HonFRSCStudio portrait, c. 1995–96Prime Minister of the United KingdomIn office4 May 1979 – 28 November 1990MonarchElizabeth IIDeputyGeoffrey Howe (1989–90)Preceded byJames CallaghanSucceeded byJohn MajorLeader of the Opposi...
Impact of coronavirus outbreak on airlines A nearly empty cabin in March 2020 Mirroring its impact on aviation, the COVID-19 pandemic has had a significant impact on airline companies due to travel restrictions and a slump in demand among travelers. Several airlines have declared bankruptcy, with some ceasing operations, while other airlines reported historic reductions in flights, as well as accelerating retirements of certain aircraft types, such as the Airbus A340, Airbus A380, or the Boei...
Gabriele Falloppio Gabriele (o Gabrielle) Falloppio o Falloppia (Modena, 1523 circa – Padova, 9 ottobre 1562) è stato un anatomista, botanico, medico e naturalista italiano. Indice 1 Biografia 1.1 L'opera 1.2 Il medico 1.3 Il rapporto con Guilandino e la doppia sepoltura 2 Opere 3 Note 4 Bibliografia 5 Altri progetti 6 Collegamenti esterni Biografia Stemma di Gabriele Falloppio nel cortile antico dell'Università di Padova. Figlio di un mercenario caduto in rovina e morto di sifilide, Fall...
← жовтень → Пн Вт Ср Чт Пт Сб Нд 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 2024 рік 11 жовтня — 284-й день року (285-й у високосному році) в григоріанському календарі. До кінця року залишається 81 день. Цей день в історії: 10 жовтня—11 жовтня—12 жовтня Зміст...
Graph with all vertices of degree 3 Not to be confused with graphs of cubic functions, hypercube graph, cube graph, cubical graph. The Petersen graph is a cubic graph. The complete bipartite graph K 3 , 3 {\displaystyle K_{3,3}} is an example of a bicubic graph In the mathematical field of graph theory, a cubic graph is a graph in which all vertices have degree three. In other words, a cubic graph is a 3-regular graph. Cubic graphs are also called trivalent graphs. A bicubic graph is a cubic ...