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1945 film by Emilio Fernández La perlaU.S. theatrical release posterDirected byEmilio FernándezScreenplay byJohn SteinbeckEmilio FernándezJack WagnerBased onThe Pearlby John SteinbeckProduced byOscar DancigersStarringPedro ArmendárizMaría Elena MarquésFernando WagnerCharles RoonerCinematographyGabriel FigueroaEdited byGloria SchoemannMusic byAntonio Díaz CondeProductioncompaniesÁguila FilmsRKO Radio PicturesFilm Asociados Mexico-AmericanosDistributed byRKO Radio PicturesPelículas Mex...
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 April 2017. Atsushi MatsuuraInformasi pribadiNama lengkap Atsushi MatsuuraTanggal lahir 10 Januari 1982 (umur 42)Tempat lahir Prefektur Hiroshima, JepangPosisi bermain PenyerangKarier senior*Tahun Tim Tampil (Gol)2004 Mito HollyHock * Penampilan dan gol di klub...
Koordinat: 8°09′29″S 115°02′14″E / 8.158061°S 115.037163°E / -8.158061; 115.037163 KalibukbukDesaNegara IndonesiaProvinsiBaliKabupatenBulelengKecamatanBulelengKode pos81119Kode Kemendagri51.08.06.2001Luas2,63 km²[1]Jumlah penduduk5.939 jiwa (2016)[1] 6.418 jiwa (2010)[2]Kepadatan2.441 jiwa/km²(2010)Jumlah KK-- Kalibukbuk adalah desa di Kecamatan Buleleng, Kabupaten Buleleng, Provinsi Bali, Indonesia.[3] Kalibukbuk meru...
Optical texture of processed photographic film Photomicrograph of grain of different photographic plates Film grain used for artistic effect Film grain or film granularity is the random optical texture of processed photographic film due to the presence of small particles of a metallic silver, or dye clouds, developed from silver halide that have received enough photons. While film grain is a function of such particles (or dye clouds) it is not the same thing as such. It is an optical effect, ...
German serial killer (1908–1939) 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: Eugen Weidmann – news · newspapers · books · scholar · JSTOR (April 2023) (Learn how and when to remove this message) Eugen WeidmannEugen Weidmann in 1937Born(1908-02-05)5 February 1908Frankfurt, German EmpireDied17 June 1939(...
Pangeran PetrosPangeran Petros tahun 1964Kelahiran(1908-12-03)3 Desember 1908Paris, PrancisKematian15 Oktober 1980(1980-10-15) (umur 71)London, InggrisPemakaman5 September 1981Lille Bernstorff, DenmarkWangsaSchleswig-Holstein-Sonderburg-GlücksburgAyahPangeran George dari Yunani dan DenmarkIbuPutri Marie BonapartePasanganIrina Aleksandrovna Ovtchinnikova (m. 1939) Pangeran Petros dari Yunani dan Denmark (Yunani: Πρίγκιψ Πέτρος τη�...
تصفيات كأس العالم 2014 – آسيا المرحلة الرابعةمعلومات عامةالرياضة كرة القدم الاتحاد الاتحاد الدولي لكرة القدم الفئة كرة القدم للرجال جزء من تصفيات كأس العالم 2014 الفترة 2014 البلد اليابان تعديل - تعديل مصدري - تعديل ويكي بيانات تقدم هذه الصفحة ملخصات مباريات المرحلة الرابعة لل�...
16th century Portuguese carrack (ship) The Portuguese carrack Santa Catarina do Monte Sinai and other Portuguese ships in a painting by Joachim Patinir. History Portugal NameSanta Catarina do Monte Sinai OwnerKingdom of Portugal BuilderShipyard of Kochi, Portuguese India Laid down1512 Launched1520 FateDisappeared, April 1525, exact fate unknown General characteristics Class and typeCarrack Displacement800 tons Length38 m Beam13 m Draught4–4.5 m Armament140 cannons, mostly light swivel guns ...
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 April 2016. Sora SompengJangkauanU+110D0..U+110FF(48 titik kode)BidangSMPAksaraSora SompengAksara utamaSoraTerpakai35 titik kodeTak terpakai13 titik kode kosongRiwayat versi Unicode6.135 (+35) Catatan: [1] Sora Sompeng adalah blok Unicode yang mengandung kar...
Artikel atau sebagian dari artikel ini mungkin diterjemahkan dari Topological vector space di en.wikipedia.org. Isinya masih belum akurat, karena bagian yang diterjemahkan masih perlu diperhalus dan disempurnakan. Jika Anda menguasai bahasa aslinya, harap pertimbangkan untuk menelusuri referensinya dan menyempurnakan terjemahan ini. Anda juga dapat ikut bergotong royong pada ProyekWiki Perbaikan Terjemahan. (Pesan ini dapat dihapus jika terjemahan dirasa sudah cukup tepat. Lihat pula: panduan...
National beauty pageant competition in Venezuela, beauty pageant organization Not to be confused with Miss Venezuela, Miss Grand Venezuela, or Mister Venezuela. Miss Earth VenezuelaFormationOctober 4, 2016; 7 years ago (2016-10-04)TypeBeauty pageantHeadquartersCaracasLocationVenezuelaMembership Miss EarthMiss SupranationalUniversal WomanOfficial language SpanishPresidentsJulio César CruzAlyz Henrich(2016–2018)Key peopleRafael IngannamorteAffiliationsGlobovisiónWebsitewww...
1970年國際足球協會世界盃Copa Mundial de Fútbol México 701970年國際足協世界盃標誌賽事資料屆數第 9 屆主辦國墨西哥比賽日期5月31日–6月21日參賽隊數16 隊(來自5個大洲)球場5 個(位於5個城市)衛冕球隊 英格兰最終成績冠軍 巴西(第 3 次奪冠)亞軍 義大利季軍 西德殿軍 乌拉圭賽事統計比賽場數32 場總入球數95 球(場均 2.97 球)入場人數1,604,065 人(場均 50,127 人)最佳射手 ...
Government ministry of Uganda Ministry of HealthCoat of Arms of UgandaMinistry overviewTypeMinistryJurisdictionGovernment of UgandaHeadquarters6 Lourdel Road,WandegeyaKampala, UgandaMinistry executiveJane Aceng, Minister of HealthWebsiteHomepage The Ministry of Health is a cabinet-level government ministry of Uganda. It is responsible for planning, delivering, and maintaining an efficient and effective healthcare delivery system, including preventive, curative, and rehabilitative services, in...
Map of ancient Attica. Trittyes belonging to the phyle of Aigeis are numbered 2 and shaded blue. Unusually, the entire territory of the Aigeis was a single contiguous area. Aigeis (Ancient Greek: Αἰγηΐς, romanized: Aigēis) was a tribe (phyle) of Ancient Athens which contained twenty demes: Lower and Upper Ankyle, Araphen, Bate, Diomeia, Erchia, Erikeia, Gargettos, Halae Araphenides, Hestiaia, Ikarion, Ionidai, Kollytos, Kolonos, Kydantidai, Myrrhinoutta, Otryne, Phegaia, Philaida...
В Википедии есть статьи о других людях с фамилией Данэм. Кэтрин Данэмангл. Katherine Mary Dunham Кэтрин Данэм, 1956 Дата рождения 22 июня 1909(1909-06-22) Место рождения Глен-Эллин, Иллинойс, США Дата смерти 21 мая 2006(2006-05-21) (96 лет) Место смерти Нью-Йорк, США Гражданство США Профессия танцо�...
Poetic meter consisting of six feet 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: Dactylic hexameter – news · newspapers · books · scholar · JSTOR (February 2021) (Learn how and when to remove this message) Further information: Prosody (Latin) and Prosody (Greek) Greek and Latin metre Greek prosody Latin p...
American business channel Television channel Fox Business NetworkCountryUnited StatesBroadcast areaWorldwideHeadquarters1211 Avenue of the AmericasNew York City, U.S.ProgrammingLanguage(s)EnglishPicture format720p HDTV(downscaled to letterboxed 480i for the SDTV feed)OwnershipOwnerNews Corporation (2007–2013)21st Century Fox (2013–2019)Fox Corporation (2019–present)ParentFox News MediaSister channels Fox News Channel Fox Weather Fox Broadcasting Company FS1 FS2 LiveNOW from Fox MyNetwor...
مناهضة العنصريةمعلومات عامةتسبب في race equality (en) له هدف مساواة عرقية يمارسها anti-racist (en) معارضة لـ عنصريةتمييز عنصري النقيض عنصرية تعديل - تعديل مصدري - تعديل ويكي بيانات انتشرت العنصرية الأوروبية إلى الأمريكيتين، لكن وجهات النظر كانت موضع تساؤل عند تطبيقها على الشعوب الأصلية....
Rebellion against Bourbon rule in the Kingdom of Sicily Sicilian revolution of 1848Part of Revolutions of 1848 in the Italian statesThe revolution in Palermo (12 January 1848)Date12 January 1848 – 15 May 1849LocationSicily, Kingdom of Two SiciliesResult Revolution suppressed; more powers to the Sicilian local administrationBelligerents Sicilian rebels Two SiciliesSupported by: SpainCommanders and leaders Ruggero SettimoV. Fardella di TorrearsaFrancesco CrispiLudwik Mierosławski Ferdi...
Characterization of normal spaces by continuous functions In topology, Urysohn's lemma is a lemma that states that a topological space is normal if and only if any two disjoint closed subsets can be separated by a continuous function.[1] Urysohn's lemma is commonly used to construct continuous functions with various properties on normal spaces. It is widely applicable since all metric spaces and all compact Hausdorff spaces are normal. The lemma is generalised by (and usually used in ...