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Lon Chaney and Mary Philbin in the 1925 silent film adaptation There have been many literary and dramatic works based on Gaston Leroux's 1910 novel The Phantom of the Opera, ranging from stage musicals to films to children's books. Some well known stage and screen adaptations of the novel are the 1925 film and the Andrew Lloyd Webber musical (see The Phantom of the Opera (1986 musical)); Susan Kay's 1990 Phantom is one of the best known novels and includes in-depth study of the title charact...
Pusat Penelitian Ilmu Pengetahuan dan TeknologiSerpong, Kota Tangerang SelatanBerkas:Puspiptek.jpegDibentuk1 Oktober 1976Negara IndonesiaCabang LIPIBPPTBatanKemen LHK Tipe unitPusat PenelitianBagian dariKementerian Riset dan Teknologi Republik IndonesiaLokasiGedung Technology Management Center (TMC) Nomor 120 Jl. Raya Puspiptek - Serpong - Kota Tangerang Selatan - BantenJulukanPUSPIPTEKLuas Kawasan350 HektarSitus webpuspiptek.ristekdikti.go.id Pusat Penelitian Ilmu Pengetahuan dan Teknol...
Lapide commemorativa della Brigata Muccini a Vecchietto (Aulla) La Brigata Garibaldi Ugo Muccini fu una brigata partigiana organizzata dal Partito Comunista Italiano, che iniziò ad operare nell'agosto 1944 sui contrafforti delle Alpi Apuane nella provincia della Spezia ad est del Magra e a sud dell'Aulella. L'area in quel momento costituiva una retrovia del fronte, attestato sulla linea Gotica. Il reparto prendeva il nome da un giovane comunista di Arcola morto nella guerra di Spagna. Indice...
التطهير الكبير جزء من القمع الستاليني [لغات أخرى] المعلومات الموقع الاتحاد السوفيتي، وسنجان، والجمهورية الشعبية المنغولية الخسائر تعديل مصدري - تعديل التطهير الكبير أو التطهير العظيم أو عملية التطهير الكبرى ((بالروسية: Большой террор/Boĺšoj te...
Presidential campaign for the 2022 Philippine presidential elections Bongbong Marcos 2022 presidential campaignCampaigned for2022 Philippine presidential electionCandidateBongbong Marcos Senator of the Philippines(2010–2016) Ilocos Norte's 2nd district representative(1992–1995; 2007–2010) Governor of Ilocos Norte(1983–1986; 1998–2007) Vice Governor of Ilocos Norte(1980–1983) Sara Duterte Mayor of Davao City (2010–2013; 2016–present) Vice Mayor of Davao City (2007–2010)Affili...
Hori-san to Miyamura-kunSampul manga volume pertama堀さんと宮村くんGenreKomedi romantis MangaPengarangHeroPenerbitSquare EnixImprintGangan ComicsGangan Comics OnlineDemografiShōnenTerbitFebruari 2007 – 22 Desember 2011Volume10 (Daftar volume) MangaHorimiyaPengarangHeroIlustratorDaisuke HagiwaraPenerbitSquare EnixPenerbit bahasa InggrisYen PressMajalahMonthly G FantasyDemografiShōnenTerbit18 Oktober 2011 – 18 Maret 2021Volume16 (Daftar volume) MangaHori-san to Miyamura-kun OmakeP...
Ancient Egyptian dynasty Eighth Dynasty of Egyptca. 2181 BC–ca. 2160 BCCapitalMemphisCommon languagesEgyptian languageReligion ancient Egyptian religionGovernmentAbsolute monarchyHistorical eraBronze Age• Established ca. 2181 BC• Disestablished ca. 2160 BC Preceded by Succeeded by Sixth Dynasty of Egypt Seventh Dynasty of Egypt Ninth Dynasty of Egypt Tenth Dynasty of Egypt The Eighth Dynasty of ancient Egypt (Dynasty VIII) is a poorly known and short-lived line of pharaoh...
Il deserto di Tule (Nevada),[1] da non confondere con l'omonimo deserto di Tule (Arizona), è situato nella Contea di Lincoln nel Nevada, vicino alla frontiera con lo Utah, nella parte occidentale degli Stati Uniti d'America.[2] Caratteristiche Il deserto è posizionato a nordest delle Mormon Mountains, a sud delle Clover Mountains e a ovest delle Tule Springs Hills.[3] Il deserto parte da un'altitudine di 1300 m alle pendici delle Clover Mountains a ovest delle L...
Township in Pennsylvania, United StatesWallace TownshipTownshipChurch in GlenmooreLocation in Chester County and the state of Pennsylvania.Location of Pennsylvania in the United StatesCoordinates: 40°05′26″N 75°46′15″W / 40.09056°N 75.77083°W / 40.09056; -75.77083CountryUnited StatesStatePennsylvaniaCountyChesterArea[1] • Total12.13 sq mi (31.41 km2) • Land11.96 sq mi (30.98 km2) • Wa...
2020年夏季奥林匹克运动会波兰代表團波兰国旗IOC編碼POLNOC波蘭奧林匹克委員會網站olimpijski.pl(英文)(波兰文)2020年夏季奥林匹克运动会(東京)2021年7月23日至8月8日(受2019冠状病毒病疫情影响推迟,但仍保留原定名称)運動員206參賽項目24个大项旗手开幕式:帕维尔·科热尼奥夫斯基(游泳)和马娅·沃什乔夫斯卡(自行车)[1]闭幕式:卡罗利娜·纳亚(皮划艇)...
منتخب كوسوفو لكرة القدم معلومات عامة بلد الرياضة كوسوفو الفئة كرة القدم للرجال رمز الفيفا KVX[1] الاتحاد اتحاد كوسوفو لكرة القدم كونفدرالية يويفا (أوروبا) الملعب الرئيسي ملعب فاضل فوكري الموقع الرسمي الموقع الرسمي الطاقم واللاعبون المدرب برنارد شالانديس ا...
Country in West Africa Burkina FasoBurkĩna Faso (Mossi)𞤄𞤵𞤪𞤳𞤭𞤲𞤢 𞤊𞤢𞤧𞤮 (Fula)ߓߎߙߞߌߣߊ߫ ߝߊ߬ߛߏ߫ (Dyula) Flag Coat of arms Motto: Unité–Progrès–Justice (French)(Unity–Progress–Justice)Anthem: Une Seule Nuit / Ditanyè (French)(One Single Night / Hymn of Victory) Show globe Show map of AfricaCapitaland largest cityOuagadougou12°22′N 1°32′W / 12.367°N 1.533°W / 12.367; -1.533Off...
Time of discovery of asteroids which passed within 1 lunar distance from Earth in 2023 After closest approach: 34 (51.5%) < 24 hours before: 7 (10.6%) up to 7 days before: 23 (34.8%) > one week before: 2 (3.0%) > 7 weeks before: 0 (0.0%) > one year before: 0 (0.0%) Other Years2021, 2022, 2023, 2024, 2025 Below is the list of asteroids that have come close to Earth in 2023. Timeline of known close approaches less than one lunar distance fr...
«Suspense» redirige aquí. Para otras acepciones, véase Suspense (desambiguación). Alfred Hitchcock, maestro del suspenso en la cinematografía. El suspenso, suspense (del inglés suspense, a su vez del francés suspense, derivado del latín suspensus) o thriller (del inglés thrill, ‘asustar’, ‘estremecer’ o ‘emocionar’) es un recurso literario y un amplio género de literatura, cine, televisión y videojuegos, que incluye numerosos y frecuentemente solapados subgéneros, cuy...
Cabernet blanc Grappe de cabernet blanc. Caractéristiques phénologiques Débourrement Moyen à tardif + 3 jours après le Chasselas Maturité Moyen à tardif, maturité dans la première quinzaine du mois d'octobre Caractéristiques culturales Vigueur Forte Productivité 7,5 t/ha Exigences culturales Pathologique Résistant à l'oïdium, au mildiou et au botrytis Potentiel œnologique Potentiel alcoolique 12,4 % vol. modifier Le cabernet blanc est un cépage blanc allemand ...
Online magazine QueertyType of siteOnline magazineAvailable inEnglishHeadquartersUnited StatesOwnerQ.DigitalEditorGraham GremoreURLqueerty.comCommercialYesLaunched2005; 19 years ago (2005)Current statusActive Queerty is an online magazine and newspaper covering gay- and LGBTQ-oriented entertainment and news, founded in 2005 by David Hauslaib.[1][2] As of June 2015, the site had more than five million monthly unique visitors.[3] History Queer...
SMAN 3 TasikmalayaSekolah Menengah Atas Negeri 3 TasikmalayaInformasiJenisNegeriAkreditasiANomor Pokok Sekolah Nasional20224509Kepala SekolahDra. Elin Yuliani, M.Pd.Jurusan atau peminatanMIPA, IPS dan Bahasa dan BudayaKurikulumKurikulum 2013AlamatLokasiJl. Letkol Basir Surya No. 89, Sukanagara, Kec. Purbaratu, Tasikmalaya, Jawa Barat, IndonesiaTel./Faks.+62 265 334889Koordinat7°20′30″S 108°15′04″E / 7.341582°S 108.251175°E / -7.341582; 108.251175Situs&...
日本の政治家土屋 品子つちや しなこ 内閣広報室より公表された肖像生年月日 (1952-02-09) 1952年2月9日(72歳)出生地 日本 東京都港区出身校 聖心女子大学文学部前職 料理研究家所属政党 (無所属→)(無所属の会→)自由民主党(無派閥)称号 文学士(聖心女子大学・1974年)親族 大叔父・上原正吉父・土屋義彦[1]公式サイト つちや品子オフィシャルサイト 第16�...
Halaman ini berisi artikel tentang pionir animasi Amerika. Untuk pelukis dan briologis Jerman, lihat Max Fleischer (pelukis). Max FleischerLahirMajer Fleischer(1883-07-19)19 Juli 1883Kraków, Polandia AustriaMeninggal11 September 1972(1972-09-11) (umur 89)Los Angeles, California, Amerika SerikatPekerjaanAnimator, penemu, sutradara, produserTahun aktif1918–1962Suami/istriEssie Goldstein (1972) Winsor McCay Award (en) Max Fleischer (nama lahir Majer Fleischer; /ˈflaɪʃər/; 19 Jul...
Analytic function in mathematics The Riemann zeta function ζ(z) plotted with domain coloring.[1] The pole at z = 1 {\displaystyle z=1} and two zeros on the critical line. The Riemann zeta function or Euler–Riemann zeta function, denoted by the Greek letter ζ (zeta), is a mathematical function of a complex variable defined as ζ ( s ) = ∑ n = 1 ∞ 1 n s = 1 1 s + 1 2 s + 1 3 s + ⋯ {\displaystyle \zeta (s)=\sum _{n=1}^{\infty }{\frac {1}{n^{s}}}={\frac {1}{...