1976 1976 in film September 1976 June 1976 1976 Summer Paralympics UEFA Euro 1976 1976 Úrvalsdeild March 1976 List of elections in 1976 1976 Winter Olympics 1976 Summer Olympics February 1976 December 1976 April 1976 1976–77 Bundesliga January 1976 October 1976 1976 Illinois elections 1976–77 NFL playoffs 1976 World Series of Poker 1976 British Isles heatwave 1976 sterling crisis 1976 in music 1976 in Afghanistan November 1976 July 1976 August 1976 1976 in television 1976 Connecticut Huskies football team 1976 Pacific typhoon season 1976 World Championships in Athletics Gruhapravesam (1976 film) 1976 Tennessee Volunteers football team 1976–77 Primeira Divisão 1976–77 Honduran Liga Naciona…
al 1976 U.S. Open (golf) 1976 Pacific hurricane season 1976 NAIA basketball tournament 1976 Winter Paralympics 1976 United States presidential election 1976 NHL amateur draft 1976 (band) 1976 Romika Cup 1976 NFL draft 1976–77 Brentford F.C. season 1976–77 La Liga EuroBasket Women 1976 1976 United States elections 1976 AFC Asian Cup 1976 Baltimore Colts season 1976 Atlantic hurricane season 1976 European Judo C
hampionships 1976–77 Mersin İdmanyurdu season 1976–77 Divizia A 1976 New York Jets season 1976–77 2. Bundesliga 1976 United States presidential debates 1976–77 Scottish Cup 1976 Oakland Raiders season 1976–77 Nationalliga A 1976 Milan–San Remo 1976 State of the Union Address 1976 Denver Broncos season 1976 Los Angeles Dodgers season 1976 Democratic Party presidential primaries 1976–77 New York Islanders season 1976–77 UEFA Cup 1976–77 Tercera División 1976 Cleveland Browns season 1976 Buffalo Bills season 1976 Washington Redskins season 1976 U.S. Women's Open 1976 swine flu outbreak 1976 Pittsburgh Steelers season 1976 Argentine coup
Maria Josefa av Spanien (1763) Maria Josefa Carmela av Spanien, född 6 juli 1744, död 8 december 1801 i Madrid, var en spansk prinsessa. Hon var prinsessa av Neapel och Sicilien fram till att fadern ärvde den spanska tronen år 1759 och hon följde honom till Spanien och blev spansk infantinna. Hon var dotter till Karl III av Spanien och Maria Amalia av Sachsen. Maria Josefa beskrivs som fysiskt oattraktiv och var bland annat puckelryggig. Flera försök att gifta bort henne misslyckades. Hen…
Roan antelope The wildlife of Togo is composed of the flora and fauna of Togo, a country in West Africa. Despite its small size the country has a diversity of habitats; there are only remnants of the once more extensive rain forests in the south, there is Sudanian savanna in the north-western part of the country and larger areas of Guinean forest–savanna mosaic in the centre and north-east. The climate is tropical with distinct wet and dry seasons. There are estimated to be over 3000 species o…
العلاقات الأوكرانية المارشالية أوكرانيا جزر مارشال أوكرانيا جزر مارشال تعديل مصدري - تعديل العلاقات الأوكرانية المارشالية هي العلاقات الثنائية التي تجمع بين أوكرانيا وجزر مارشال.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية لل…
No confundir con Óláfs saga Tryggvasonar. Óláfs saga Tryggvasonar en mesta AM 61 fol., en Instituto Árni Magnússon. Óláfs saga Tryggvasonar en mesta o La más grande saga de Óláfr Tryggvason es una de las sagas reales, una extensa biografía del rey Olaf I de Noruega. Compuesto alrededor del año 1300 usa Óláfs saga Tryggvasonar de la Heimskringla de Snorri Sturluson como base y amplía la narrativa enormemente con biografías anteriores del rey por Oddr Snorrason y Gunnlaugr Leifsso…
1973 British filmThat'll Be the DayDVD cover by Arnaldo PutzuDirected byClaude WhathamWritten byRay ConnollyProduced bySanford LiebersonDavid PuttnamStarringDavid EssexRosemary LeachRingo StarrJames BoothBilly FuryKeith MoonCinematographyPeter SuschitzkyDistributed byAnglo-EMI Film DistributorsRelease dates 12 April 1973 (1973-04-12) (United Kingdom) 29 October 1973 (1973-10-29) (United States) Running time91 minutesCountryUnited KingdomLanguageEnglishBudget…
San Marcos Departemen San Marcos adalah departemen yang terletak di Guatemala. Ibu kota departemen ini adalah San Marcos. Kotamadya Ayutla Catarina Comitancillo Concepción Tutuapa El Rodeo El Quetzal El Tumbador Esquipulas Palo Gordo Ixchiguan La Reforma Malacatán Nuevo Progreso Ocos Pajapita Río Blanco San Antonio Sacatepéquez San Cristóbal Cucho San José Ojetenam San Lorenzo San Marcos San Miguel Ixtahuacán San Pablo San Pedro Sacatepéquez San Rafael Pie de La Cuesta Sibinal Sipacapa T…
1955年中国共产党全国代表会议 1955年中国共产党全国代表会议，是指1955年3月21日至3月31日，在中国北京召开的中国共产党全国代表会议。 在中国共产党历史上，只有1955年、1985年召开过两次全国性质的代表会议，召开的目的是解决重大问题。 背景 1954年，第一届全国人民代表大会通过了第一部《中华人民共和国宪法》，结束了以《共同纲领》代替宪法的过渡状态。同年，发生
Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Oktober 2023. {{Infobox software | name = Able2Extract Professional | screenshot = [[Berkas:Interface Able2Extract Professional 6.0 | caption = Tampilan Able2Extract Professional versi 6.0 pada Windows 7 Ultimate | developer = Microsoft | latest release version = 6.0 |…
Cet article est une ébauche concernant Aix-en-Provence et les monuments historiques français. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Casino municipal d'Aix-en-ProvencePrésentationType casinoFondation 1922Démolition 2003Propriétaire Ville d'Aix-en-Provence (d)Patrimonialité Inscrit MH (1995) Radié MH (2003)LocalisationPays FranceRégion Provence-Alpes-Côte d'AzurDépartement Bouches-…
Emerging technologies built on quantum mechanics Quantum technology is an emerging field of physics and engineering, encompassing technologies that rely on the properties of quantum mechanics,[1] especially quantum entanglement, quantum superposition, and quantum tunneling. Quantum computing, sensors, cryptography, simulation, measurement, imaging, quantum energy generators and space navigation are all examples of emerging quantum technologies. The development of quantum technologies als…
Laut Panonia pada masa Miosen. Laut Panonia adalah laut dangkal yang terletak di lokasi Cekungan Panonia saat ini. Laut ini pernah ada pada masa Miosen dan Pliosen. Sejarah Laut Panonia awalnya merupakan bagian dari Laut Paratetis, tetapi pengangkatan Pegunungan Karpatia pada masa Miosen mengisolasi laut ini dari laut Paratetis sekitar sepuluh juta tahun yang lalu. Pada tahap sejarah pertamanya, Laut Panonia terhubung dengan Laut Tengah di barat, Laut Paratetis di timur, dan Laut Aegea di selata…
Eurovision Song Contest 2015Country IsraelNational selectionSelection processArtist: HaKokhav HaBaSong: Internal selectionSelection date(s)Artist: 17 February 2015Song: 12 March 2015Selected entrantNadav GuedjSelected songGolden BoySelected songwriter(s)Doron MedalieFinals performanceSemi-final resultQualified (3rd, 151 points)Final result9th, 97 pointsIsrael in the Eurovision Song Contest ◄2014 • 2015 • 2016► Israel participated in the Eurovision …
2021 studio album by Japanese BreakfastJubileeStudio album by Japanese BreakfastReleasedJune 4, 2021 (2021-06-04)Recorded2019[1]Genre Alternative pop dream pop indie pop chamber pop[2] indie rock[3] Length36:59LabelDead OceansProducer Michelle Zauner Craig Hendrix Jack Tatum Ryan Galloway Alex G Japanese Breakfast chronology Soft Sounds from Another Planet(2017) Jubilee(2021) Sable (Original Video Game Soundtrack)(2021) Singles from Jubilee Be Sweet…
Basilika Hati Kudus YesusBasilique du Sacré-Cœur (Prancis)Pemandangan Sacré-Cœur dari kaki butte Montmartre.AgamaAfiliasi agamaKatolik RomaProvinsiKeuskupan Agung ParisEcclesiastical or organizational statusBasilika minorDiberkati1919LokasiLokasiParis, PrancisKoordinat48°53′11.9″N 2°20′34.6″E / 48.886639°N 2.342944°E / 48.886639; 2.342944Koordinat: 48°53′11.9″N 2°20′34.6″E / 48.886639°N 2.342944°E / 48.886639; 2.34…
Play (farcical comedy) by Oscar Wilde For other uses, see The Importance of Being Earnest (disambiguation). The Importance of Being EarnestOriginal production, 1895Allan Aynesworth as Algernon (left) and George Alexander as JackWritten byOscar WildeDate premiered1895Place premieredSt James's Theatre,London, EnglandOriginal languageEnglishGenreComedy, farceSettingLondon and an estate in Hertfordshire The Importance of Being Earnest, A Trivial Comedy for Serious People is a play by Oscar Wilde. Fi…
Дорогоцінна Перлина — одна з чотирьох книг, що складають Стандартні твори Церкви Ісуса Христа Святих Останніх Днів. Дорогоцінна Перлина є частиною священних писань Церкви Ісуса Христа Святих Останніх Днів (англ. The Church of Jesus Christ of Latter-day Saints) та деяких інших конфесій свят…
2022 particle physics experiment at the Large Hadron Collider at CERN Large Hadron Collider(LHC)Plan of the LHC experiments and the preaccelerators.LHC experimentsATLASA Toroidal LHC ApparatusCMSCompact Muon SolenoidLHCbLHC-beautyALICEA Large Ion Collider ExperimentTOTEMTotal Cross Section, Elastic Scattering and Diffraction DissociationLHCfLHC-forwardMoEDALMonopole and Exotics Detector At the LHCFASERForwArd Search ExpeRimentSNDScattering and Neutrino DetectorLHC preacceleratorsp and PbLinear a…
This article is an orphan, as no other articles link to it. Please introduce links to this page from related articles; try the Find link tool for suggestions. (October 2017) Internet genre refers to a type of genre explored in multimedia Studies. Others include film genre, video game genres and music genre. Genre, in terms of genre studies refers to the method based on similarities in the narrative elements from which media-texts are constructed. Types of Internet genres There are various genres…
Israeli soldier Uzi Yairiאלמ עוזי יאירי זלBornJuly 31, 1936Ramat Gan, IsraelDiedMarch 5, 1975 (aged 38)Savoy Hotel, Tel Aviv, IsraelAllegianceIsraelService/branch Israel Defense ForcesYears of service1955–1975Rank Aluf MishneCommands heldCommander, Sayeret Matkal Commander, Paratroopers BrigadeBattles/wars Sinai War Six-Day War War of Attrition Yom Kippur War Uzi Yairi (31 July 1936 – 5 March 1975, Tel Aviv, Israel) was a commander of the elite Israeli army commando unit S…
Teorema hasil geometri bidang oleh Dimitrie Pompeiu Teorema Pompeiu adalah teorema hasil dari geometri bidang, yang ditemukan oleh matematikawan Rumania Dimitrie Pompeiu. Teorema ini dinyatakan sebagai berikut : Diketahui segitiga sama sisi ABC pada bidang, dan titik P pada bidang segitiga ABC, panjang PA, PB, dan PC membentuk (mungkin, degenerasi) sisi segitiga [1][2] Dimitrie Pompeiu menerbitkan teorema ini pada tahun 1936, akan tetapi matematikawan Jerman August Ferdinand…
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