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2019 song by Vishal–Shekhar For the musical anklet worn by classical Indian dancers, see Ghungroo. GhungrooOfficial song coverSingle by Vishal–Shekharfrom the album War LanguageHindiReleased5 September 2019Recorded2018–2019Studio YRF Studios, Mumbai Purple Haze Studio, New Delhi Mastering World, Wales GenreDancepopFunkLength5:02LabelYRF MusicComposer(s)Vishal–ShekharLyricist(s)KumaarProducer(s)Yash Raj FilmsWar track listing Ghungroo Jai Jai Shivshankar War Theme Kabir's Theme Khalid'...

Marginal sea east and north-east of the Philippines Western Philippine Sea redirects here. For the alternative name for part of the South China Sea, see West Philippine Sea. For other uses, see Philippine Sea (disambiguation). Philippine SeaPhilippine SeaLocation within the Pacific OceanShow map of Pacific OceanPhilippine SeaPhilippine Sea (North Pacific )Show map of North Pacific Philippine SeaPhilippine Sea (Philippines)Show map of PhilippinesLocationEast Asia, Southeast Asia, and Micronesi...

Untuk orang lain dengan nama yang sama, lihat John Ralston. Untuk orang lain dengan nama yang sama, lihat John Saul. John Ralston SaulCCJohn Ralston Saul memberi kuliah di Universitas Alberta pada 17 November 2006Lahir19 Juni 1947 (umur 76)Ottawa, OntarioKebangsaanKanadaPekerjaanNovelis, esaisSuami/istriAdrienne Clarkson John Ralston Saul, CC (lahir 19 Juni 1947) adalah pengarang dan esais Kanada. Ia merupakan Presiden PEN International. Sebagai esais, Saul lebih dikenal karena komentarn...

Chemical compound Not to be confused with Fenmetozole. FenmetramideClinical dataATC codeNoneIdentifiers IUPAC name 2-Phenyl-3-methyl-morpholin-5-one CAS Number5588-29-4PubChem CID21789ChemSpider20479UNIIWCH9HW127LKEGGD04153Chemical and physical dataFormulaC11H13NO2Molar mass191.230 g·mol−13D model (JSmol)Interactive image SMILES O=C1NC(C(OC1)c2ccccc2)C Fenmetramide is a drug which was patented as an antidepressant by McNeil Laboratories in the 1960s.[1] The drug was never mark...

Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Certaines informations figurant dans cet article ou cette section devraient être mieux reliées aux sources mentionnées dans les sections « Bibliographie », « Sources » ou « Liens externes » (avril 2022). Vous pouvez améliorer la vérifiabilité en associant ces informations à des références à l'aide d'appels de notes. Le pistolet Luger Parabellum introduisit les munitio...

Naruhito徳仁Naruhito pada tahun 2019Kaisar Jepang ke-126Berkuasa1 Mei 2019 – Sekarang(4 tahun, 346 hari)Penobatan22 Oktober 2019PendahuluAkihito, Kaisar HeiseiPutra mahkotaFumihitoPerdana MenteriShinzo AbeYoshihide Suga Fumio KishidaInformasi pribadiKelahiranNaruhito (徳仁code: ja is deprecated )23 Februari 1960 (umur 64)Badan Rumah Tangga Kekaisaran Tokyo, JepangWangsaYamatoNama dan tanggal periodeReiwa: 1 Mei 2019AyahAkihitoIbuShōda MichikoPasanganOwada Masako ...

Mitsubishi B2M adalah pesawat pembom torpedo berbasis kapal induk yang dibuat oleh Jepang dari tahun 1920-an dan 30-an. Pesawat ini dibangun oleh Mitsubishi dengan desain Blackburn Aircraft dari Inggris dan dioperasikan oleh Angkatan Laut Kekaisaran Jepang. Referensi Wikimedia Commons memiliki media mengenai Mitsubishi B2M. Wings Pallete - Profiles of B2M Diarsipkan 2014-07-20 di Wayback Machine.

Questa voce sull'argomento pallanuotisti statunitensi è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Calvert Strong Nazionalità  Stati Uniti Pallanuoto Carriera Nazionale Stati Uniti Palmarès  Olimpiadi Bronzo Los Angeles 1932 Pallanuoto 1 I due numeri indicano le presenze e le reti segnate, per le sole partite di campionato.Il simbolo → indica un trasferimento in prestito. Statistiche aggiornate al 13 gennaio 2009 Modifica dati su ...

Method of referencing visual computer data For help creating links on Wikipedia, see Help:Contents/Links. An example of a hyperlink as commonly seen in a web browser, with a mouse pointer hovering above it Visual abstraction of several documents being connected by hyperlinks In computing, a hyperlink, or simply a link, is a digital reference to data that the user can follow or be guided to by clicking or tapping.[1] A hyperlink points to a whole document or to a specific element with...

Michele Cremonesi Cremonesi in allenamento con la SPAL nel 2017. Nazionalità  Italia Altezza 183 cm Peso 78 kg Calcio Ruolo Difensore Squadra  Fiorenzuola Carriera Giovanili ????-2010 Cremonese Squadre di club1 2005-2013 Cremonese114 (6)[1]2013-2016 Crotone51 (0)[2]2016-2018 SPAL34 (2)2018→  Virtus Entella13 (0)[3]2018-2019→  Perugia18 (0)2019-2021 Venezia23 (0)[4]2021-2023 Reggiana25 (6)[5]2023-&#...

Campionato mondiale di hockey su ghiaccio - Prima Divisione 20052005-ös IIHF divízió I-es jégkorong-világbajnokságWereldkampioenschap ijshockey voor B-landen 2005 Competizione Campionato mondiale di hockey su ghiaccio - Prima Divisione Sport Hockey su ghiaccio Edizione V Organizzatore IIHF Date dal 17 aprileal 23 aprile 2005 Luogo  Ungheria Paesi Bassi(2 città) Partecipanti 12 Impianto/i 2 stadi Statistiche Incontri disputati 30 Gol segnati 197 (6,57 per incontr...

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سيارك تقسيم إداري البلد إيران  [1] إحداثيات 37°46′26″N 44°37′01″E / 37.77388889°N 44.61694444°E / 37.77388889; 44.61694444   السكان التعداد السكاني 14 نسمة (إحصاء 2016) الرمز الجغرافي 20972  تعديل مصدري - تعديل   سيارك هي قرية في مقاطعة أرومية، إيران.[2] يقدر عدد سكانها بـ 14 نسمة ب...

 本表是動態列表，或許永遠不會完結。歡迎您參考可靠來源來查漏補缺。 潛伏於中華民國國軍中的中共間諜列表收錄根據公開資料來源，曾潛伏於中華民國國軍、被中國共產黨聲稱或承認，或者遭中華民國政府調查審判，為中華人民共和國和中國人民解放軍進行間諜行為的人物。以下列表以現今可查知時間為準，正確的間諜活動或洩漏機密時間可能早於或晚於以下所歸�...

Far-right political ideology Flag of Kach, used by Kahanists Kahanism (Hebrew: כהניזם) is a religious Zionist ideology based on the views of Rabbi Meir Kahane, founder of the Jewish Defense League and the Kach party in Israel. Kahane held the view that most Arabs living in Israel are enemies of Jews and Israel itself, and believed that a Jewish theocratic state, where non-Jews have no voting rights, should be created.[1] The Kach party has been banned by the Israeli government. ...

English painter and collage artist (1922–2011 This article is about the English artist. For other people named Richard Hamilton, see Richard Hamilton. Richard HamiltonCHRichard Hamilton, 1992Born(1922-02-24)24 February 1922Pimlico, London, EnglandDied13 September 2011(2011-09-13) (aged 89)London, EnglandEducationRoyal AcademySlade School of ArtUniversity College LondonKnown forCollage, painting, graphicsNotable workJust what is it that makes today's homes so different, so appealin...

Untuk kegunaan lain, lihat Naif (disambiguasi). NaifAlbum studio karya NaifDirilis1 Maret 1998GenrePopLabelBulletin RecordsKronologi Naif Naif (1998) Jangan Terlalu Naif (2000)Jangan Terlalu Naif2000 Naif adalah album pertama dari grup band Naif yang dirilis pada tahun 1998. Album ini mengusung lagu andalan Mobil Balap,Piknik '72, dan Benci Libur. Majalah Rolling Stone Indonesia menobatkan album ini sebagai salah satu dari 150 Album Indonesia Terbaik sepanjang masa dengan menempati pering...

Aullacomune Aulla – VedutaPanorama di Aulla e, sovrastante l'abitato, la fortezza della Brunella LocalizzazioneStato Italia Regione Toscana Provincia Massa-Carrara AmministrazioneSindacoRoberto Valettini (lista civica Aulla nel cuore) dal 12-6-2017 TerritorioCoordinate44°13′N 9°58′E44°13′N, 9°58′E (Aulla) Altitudine64 m s.l.m. Superficie59,99 km² Abitanti10 682[3] (31-10-2023) Densità178,06 ab./km² FrazioniAlbiano Magra, ...

1976 aviation accident Alaska Airlines Flight 60An Alaska Airlines Boeing 727 in 1979, similar to the aircraft involved in the accident.AccidentDateApril 5, 1976 (1976-04-05)SummaryRunway overrun, pilot errorSiteKetchikan International Airport, Ketchikan, Alaska, United StatesAircraftAircraft typeBoeing 727-81OperatorAlaska AirlinesRegistrationN124ASFlight originTed Stevens Anchorage International Airport, Anchorage, Alaska, United States1st stopoverJuneau International A...

Several sets of circles associated with Apollonius of Perga The circles of Apollonius are any of several sets of circles associated with Apollonius of Perga, a renowned Greek geometer. Most of these circles are found in planar Euclidean geometry, but analogs have been defined on other surfaces; for example, counterparts on the surface of a sphere can be defined through stereographic projection. The main uses of this term are fivefold: Apollonius showed that a circle can be defined as the set ...