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Odissi classical musician, Guru of traditional Odisha Rasa theatre, Indian film director Mohan Sundar Deb Goswamiମୋହନ ସୁନ୍ଦର ଦେବ ଗୋସ୍ୱାମୀBornShyama Sundar Deb Goswami(1892-08-08)8 August 1892[1][2]Puri, British IndiaDied11 January 1948(1948-01-11) (aged 55)Occupation(s)Film director, producerKnown forOdia Rahasa (Manabhanjana), Odissi music, Abhinaya (Odissi dance)Notable workManabhanjanaStyleOdissi music Mohan Sundar Deb Gos...
كأس جبل طارق لكرة القدم 2016 تفاصيل الموسم كأس جبل طارق لكرة القدم النسخة 55 البلد المملكة المتحدة التاريخ بداية:10 يناير 2016 المنظم اتحاد جبل طارق لكرة القدم البطل نادي لينكولن ريد إيمبس مباريات ملعوبة 21 عدد المشاركين 22 كأس جبل طارق لكرة القدم 2015 ...
У этого топонима есть и другие значения, см. Зеленина улица. Большая Зеленина улица Большая Зеленина у пересечения с Корпусной (слева, дом 20/28) и Лодейнопольской (справа) улицами Общая информация Страна Россия Город Санкт-Петербург Район Петроградский Исторический район �...
Ada Mertua di RumahkuSutradaraRully MannaProduserSentot SahidDitulis olehPuguh P.S. AdmajaPemeran Rano Karno Roger Danuarta Cut Meyriska SinematograferGunung Nusa PelitaPenyuntingFebby GozalPerusahaanproduksi KlikFilm Productions Merpati Film DistributorKlikFilmTanggal rilis 14 Januari 2022 (2022-01-14) (KlikFilm) Durasi90 menitNegaraIndonesiaBahasaBahasa Indonesia Ada Mertua di Rumahku adalah drama keluarga Indonesia tahun 2022 yang disutradarai oleh Rully Manna. Film produksi KlikF...
1990 science fiction novel by Michael Crichton Jurassic Park First edition coverAuthorMichael CrichtonCover artistChip KiddCountryUnited StatesLanguageEnglishGenreScience fictionPublisherAlfred A. KnopfPublication dateNovember 20, 1990[1]Media typePrint (hardcover and paperback)Pages399ISBN0-394-58816-9OCLC22511027Dewey Decimal813/.54 20LC ClassPS3553.R48 J87 1990Followed byThe Lost World Jurassic Park is a 1990 science fiction novel written by Michael Cricht...
Madison, WisconsinPusat kota Madison LambangJulukan: Mad Town atau Mad CityMadison di Dane County, WisconsinMunisipalKotaIncorporated1848Pemerintahan • MayorPaul SoglinPopulasi (2005) • Kota221,551 • Metropolitan366,950Zona waktuUTC-6 (Central)Situs webhttp://www.ci.madison.wi.us Madison adalah ibu kota negara bagian Wisconsin. Penduduknya berjumlah 218.000 jiwa (2005). Madison merupakan pusat administratif dari Dane County dan merupakan kota kedu...
The Maitland Monument The Maitland Monument, also known as the Maitland Rotunda or the Peristyle of Maitland (Greek: Περιστύλιο του Μαίτλαντ), is a neoclassical monument located at the end of Spianada Square in Corfu. It was built in 1821 to honour Sir Thomas Maitland, a British military officer who was the last Civil Commissioner and first Lord High Commissioner of the Ionian Islands. Maitland arrived in Corfu on 16 February 1816, and eight months later, on 25 October 18...
هذه مقالة غير مراجعة. ينبغي أن يزال هذا القالب بعد أن يراجعها محرر؛ إذا لزم الأمر فيجب أن توسم المقالة بقوالب الصيانة المناسبة. يمكن أيضاً تقديم طلب لمراجعة المقالة في الصفحة المخصصة لذلك. (أبريل 2019) نهر السنغال تقع موريتانيا في منطقتي الساحل والصحراء، وهي واحدة من أفقر الق�...
American ride-sharing company Lyft, Inc.Company typePublicTraded asNasdaq: LYFT (Class A)Russell 1000 componentIndustryVehicle for hireFoundedJune 9, 2012; 12 years ago (2012-06-09) (as Zimride)FoundersLogan GreenJohn ZimmerHeadquartersSan Francisco, California, U.S.Area servedUnited StatesCanadaKey peopleLogan Green (chairman)John Zimmer (president)David Risher (CEO)Revenue US$4.40 billion (2023)Operating income US$−476 million (2023)Net income US$−340 million (202...
Railway station in New South Wales, Australia GretaLooking East in February 2017General informationLocationNelson Street, GretaAustraliaCoordinates32°41′12″S 151°23′03″E / 32.686579°S 151.384062°E / -32.686579; 151.384062Owned byTransport Asset Holding EntityOperated byNSW TrainLinkLine(s)Main NorthernDistance210.81 kilometres from CentralPlatforms2 sideTracks2ConstructionStructure typeGroundOther informationStation codeGTAWebsiteTransport for NSWHistoryOpe...
Der Titel dieses Artikels ist mehrdeutig. Zum österreichischen Chemieingenieur und Fotografen des Holodomor siehe Alexander Wienerberger Wienerberger AG Logo Rechtsform Aktiengesellschaft ISIN AT0000831706 Gründung 1819 Sitz Wien, Osterreich Österreich Leitung Heimo Scheuch (CEO) Gerhard Hanke (CFO) Solveig Menard-Galli (COO) Harald Schwarzmayr (COO)[1] Mitarbeiterzahl >20.000[2] Umsatz 4,224 Mrd. Euro[3] Branche Baustoffe Website www.wienerberger.com Stand...
رامون عزيز معلومات شخصية الميلاد 12 ديسمبر 1992 (العمر 31 سنة)أبوجا الطول 1.69 م (5 قدم 6 1⁄2 بوصة) مركز اللعب وسط الجنسية نيجيريا معلومات النادي النادي الحالي غرناطة الرقم 12 مسيرة الشباب سنوات فريق Future Pro Academy المسيرة الاحترافية1 سنوات فريق م. (هـ.) 2011–2016 ألميريا �...
إريسوس خريطة الموقع تقسيم إداري البلد اليونان [1] خصائص جغرافية إحداثيات 39°10′00″N 25°55′59″E / 39.166666666667°N 25.933055555556°E / 39.166666666667; 25.933055555556 الارتفاع 44 متر السكان التعداد السكاني 899 (resident population of Greece) (2021) معلومات أخرى الرمز الهاتفي 22530 الموقع...
AFC Champions League 2020 Competizione AFC Champions League Sport Calcio Edizione 39ª Organizzatore AFC Date dal 14 gennaio 2020al 19 dicembre 2020 Partecipanti 52 Nazioni 23 Sito web AFC Champions League Risultati Vincitore Ulsan Hyundai(2º titolo) Secondo Persepolis Statistiche Miglior giocatore Yoon Bit-garam Miglior marcatore Abderrazak Hamdallah (7 reti) Incontri disputati 93 Gol segnati 236 (2,54 per incontro) Pubblico 173 871 (1 870 per i...
Set of real numbers that is not Lebesgue measurable In mathematics, a Vitali set is an elementary example of a set of real numbers that is not Lebesgue measurable, found by Giuseppe Vitali in 1905.[1] The Vitali theorem is the existence theorem that there are such sets. Each Vitali set is uncountable, and there are uncountably many Vitali sets. The proof of their existence depends on the axiom of choice. Measurable sets Certain sets have a definite 'length' or 'mass'. For instance, th...
Cycle route in North Lanarkshire, Scotland Signpost of the Cycle pathThe Greenlink Cycle Path is a cycle path in North Lanarkshire that is a direct route running from Strathclyde Country Park to Motherwell Town Centre. The path is 7 kilometres (4.3 miles) in length. The Greenlink project was established in 2005,[1] and was part of a 3-year partnership between many organisations, such as North Lanarkshire Council, Scottish Natural Heritage and Forestry Commission Scotland.[2]...
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: 2007 Tour of California – news · newspapers · books · scholar · JSTOR (January 2018) (Learn how and when to remove this message) Cycling race 2007 Tour of CaliforniaUCI America TourMap of the 2007 Tour of CaliforniaRace detailsDatesFebruary 18–25, 2007Stages7...
Late Night with Jimmy FallonPembuatJimmy FallonDitulis olehA. D. Miles (head writer)PresenterJimmy FallonPemeranJimmy FallonSteve HigginsThe Roots (house band)NaratorSteve HigginsLagu pembukaHere I Come, The RootsNegara asalUnited StatesJmlh. musim5Jmlh. episode965 (sampai 6 Februari 2014)[1] (daftar episode)ProduksiProduser eksekutifLorne MichaelsMichael ShoemakerProduserGavin PurcellLokasi produksiNBC StudiosStudio 6A (Dahulu 6B)30 Rockefeller PlazaNew York, New YorkDurasi62 menit ...
Compounds found in cannabis Part of a series onCannabis ArtsCulture 420 (chan) Books Magu (deity) Names Religion Judaism Latter-day Saints Sikhism Smoke-in Spiritual use Sports Stoner film Stoner rock Terms Chemistry Phytocannabinoids Quasi-psychedelic delta-8-THC delta-10-THC THC THCH THCP Other CBD CBDH CBDP Semi-synthetic cannabinoids THC-O-acetate Synthetic cannabinoids AM AM-2201 CP CP-55940 Dimethylheptylpyran HU HU-210 HU-331 JWH JWH-018 JWH-073 JWH-133 Levonantradol MDMB-CHMICA SR1445...
Visualisation de la méthode des points intérieur : le chemin reste à l’intérieur du polyèdre. Visualisation de la méthode du simplexe : le chemin suit les arêtes du polyèdre Visualisation de la méthode par ellipsoïde : l’ellipse se rétrécit Les méthodes de points intérieurs forment une classe d’algorithmes qui permettent de résoudre des problèmes d’optimisation mathématique. Elles ont l'intérêt d'être polynomiales lorsqu'on les applique aux problèmes d'optim...