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30°48′59″N 28°55′56″E / 30.81639°N 28.93222°E / 30.81639; 28.93222 جامعة العلمين الدولية (AIU) شعار جامعة العلمين الدولية معلومات التأسيس 2020 (منذ 4 سنوات) النوع جامعة أهلية مصرية الموقع الجغرافي إحداثيات 30°49′01″N 28°55′56″E / 30.816829562856°N 28.932297662007°E / 30.816829562856; 28.932297662007  المدين...

Cherokee leader (died 1838) For the New Zealand cricketer, see John Jolly (cricketer). John JollyAhuludegi, OolootekaAhuludegi, also known as John Jolly; oil on canvas by George Catlin, 1834Cherokee Nation–West leaderPreceded byTahlonteeskeeSucceeded byJohn Looney Personal detailsDied1838Webbers Falls, OklahomaRelationsBrother, Tahlonteeskee; Sister, Jenny Due; Nephews, John Rogers, John Rogers Jr.; Niece, Tiana Rogers, (wife of Sam Houston)Known forCherokee Leadership; first leader of ...

Chemical compound AmelometasoneClinical dataOther namesTS-410; 21-O-Methyl-17-O-propionylbetamethasone; Betamethasone 17-propionate 21-methoxide; 9α-Fluoro-11β,17α-dihydroxy-21-methoxy-16β-methylpregna-1,4-diene-3,20-dione 17-propionateDrug classCorticosteroid; GlucocorticoidIdentifiers IUPAC name [(8S,9R,10S,11S,13S,14S,16S,17R)-9-Fluoro-11-hydroxy-17-(2-methoxyacetyl)-10,13,16-trimethyl-3-oxo-6,7,8,11,12,14,15,16-octahydrocyclopenta[a]phenanthren-17-yl] propanoate CAS Number123013-22-9P...

H.Helldy AgustianS.E., S.H., M.H. Wali Kota Cilegon ke-4PetahanaMulai menjabat 26 Februari 2021PresidenJoko WidodoGubernurWahidin HalimWakilSanuji Pentamarta PendahuluEdi Ariadi Maman Mauludin (Plh.)PenggantiPetahana Informasi pribadiLahir31 Agustus 1970 (umur 53)Cilegon, Banten, IndonesiaKebangsaan IndonesiaPartai politikBerkaryaAfiliasi politiklainnyaGerindra (2023 - Sekarang)Suami/istriHany SeviatryAnak3Alma materUniversitas Pancasila Universitas Sultan Ageng TirtayasaPek...

Pertanian Umum Agribisnis Agroindustri Agronomi Ilmu pertanian Jelajah bebas Kebijakan pertanian Lahan usaha tani Mekanisasi pertanian Menteri Pertanian Perguruan tinggi pertanian Perguruan tinggi pertanian di Indonesia Permakultur Pertanian bebas ternak Pertanian berkelanjutan Pertanian ekstensif Pertanian intensif Pertanian organik Pertanian urban Peternakan Peternakan pabrik Wanatani Sejarah Sejarah pertanian Sejarah pertanian organik Revolusi pertanian Arab Revolusi pertanian Inggris Revo...

Study of the role of time in communication This article's tone or style may not reflect the encyclopedic tone used on Wikipedia. See Wikipedia's guide to writing better articles for suggestions. (October 2015) (Learn how and when to remove this template message) 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: Chronemics – news ...

Aldo De BenedettiLahir(1892-08-13)13 Agustus 1892Roma, ItaliaMeninggal19 Januari 1970(1970-01-19) (umur 77)Roma, ItaliaPekerjaanPenulis naskahTahun aktif1920-1958 Aldo De Benedetti (13 Agustus 1892 – 19 Januari 1970) adalah seorang penulis naskah asal Italia. Ia menulis untuk 118 film antara 1920 dan 1958. Ia lahir dan meninggal di Roma, Italia.[1] Filmografi pilihan Marco Visconti (1925) What Scoundrels Men Are! (1932) Mr. Desire (1934) Just Married (1934) ...

Gunung ChamahPuncak (2,171m)GeografiLetakKelantan, Malaysia Gunung Chamah adalah salah satu gunung yang dikenal sebagai G7, yang merupakan tujuh puncak tertinggi di Semenanjung Malaysia [1] yang melebihi ketinggian 2.100m (7.000 kaki) Kecuali Gunung Tahan yang terletak di Pegunungan Tahan, semuanya terletak di Pegunungan Titiwangsa Gunung Chamah adalah gunung tertinggi keenam di Malaysia dan tertinggi di Kelantan. Letaknya di dekat perbatasan Perak dan merupakan salah satu gunung ...

German personal care brand that specializes in skin and body care For other uses, see Nivea (disambiguation). This article is in list format but may read better as prose. You can help by converting this article, if appropriate. Editing help is available. (November 2022) NiveaProduct typeSkin and body careOwnerBeiersdorf AGCountryGermanyIntroduced1911 (as Nivea)Related brandsEucerinAquaphorLabelloCoppertoneMarketsWorldwideWebsitenivea.com Nivea (German pronunciation: [niˈveːa] ⓘ,&#...

British princess (1713-1757) Princess CarolinePortrait by Jacopo Amigoni, c. 1730sBorn(1713-06-10)10 June 1713 (New Style)Herrenhausen Palace, HanoverDied28 December 1757(1757-12-28) (aged 44)St James's Palace, LondonBurial5 January 1758Westminster Abbey, LondonHouseHanoverFatherGeorge II of Great BritainMotherCaroline of Ansbach Princess Caroline Elizabeth of Great Britain (10 June 1713 – 28 December 1757) was the fourth child and third daughter of King George II of Great Britai...

Voce principale: AGIL Volley. AGIL VolleyStagione 2015-2016L'AGIL Volley durante la presentazione della squadra Sport pallavolo Squadra AGIL Allenatore Luciano Pedullà, poi Marco Fenoglio All. in seconda Daniele Adami Presidente Giovanna Saporiti Serie A14ª Play-off scudettoQuarti di finale Coppa ItaliaQuarti di finale Supercoppa italianaFinale Champions LeagueFase a gironi Coppa CEVChallenge Round Maggiori presenzeCampionato: Fabris (27)Totale: Fabris (37) Miglior marcatoreCampionato...

Belgian publisher of comic albums and magazines For other uses, see Dupuis (surname). DupuisParent companyMédia-Participations (after 2004)Founded1922FounderJean DupuisCountry of originBelgiumHeadquarters locationMarcinelle, Hainaut, BelgiumDistributionFrance, Switzerland, Belgium, Netherlands, CanadaKey peopleClaude de Saint VincentFiction genresComic albums and magazinesOfficial websitewww.dupuis.com Éditions Dupuis S.A. (French: [dypɥi]) is a Belgian publisher of comic albums an...

此條目需要补充更多来源。 (2021年7月4日)请协助補充多方面可靠来源以改善这篇条目，无法查证的内容可能會因為异议提出而被移除。致使用者：请搜索一下条目的标题（来源搜索：美国众议院 — 网页、新闻、书籍、学术、图像），以检查网络上是否存在该主题的更多可靠来源（判定指引）。 美國眾議院 United States House of Representatives第118届美国国会众议院徽章 众议院旗...

此條目需要补充更多来源。 (2021年7月4日)请协助補充多方面可靠来源以改善这篇条目，无法查证的内容可能會因為异议提出而被移除。致使用者：请搜索一下条目的标题（来源搜索：美国众议院 — 网页、新闻、书籍、学术、图像），以检查网络上是否存在该主题的更多可靠来源（判定指引）。 美國眾議院 United States House of Representatives第118届美国国会众议院徽章 众议院旗...

British TV series Season of television series The X FactorSeries 5Burke during her All Night Long Tour in 2011.Hosted byDermot O'Leary (ITV)Judges Simon Cowell Cheryl Cole Dannii Minogue Louis Walsh WinnerAlexandra BurkeWinning mentorCheryl ColeRunner-upJLS ReleaseOriginal network ITV ITV2 (The Xtra Factor) Original release16 August (2008-08-16) –13 December 2008 (2008-12-13)Series chronology← PreviousSeries 4Next →Series 6List of episodes The X Factor is a Brit...

Candi Sariꦕꦤ꧀ꦝꦶ​ꦱꦫꦶCandi SariInformasi umumGaya arsitekturCandiLokasiDesa Tirtomartani, Kecamatan Kalasan, Kabupaten Sleman, Daerah Istimewa YogyakartaKotaKabupaten SlemanNegara IndonesiaRampungKira-kira abad ke-8 dan ke-9 Candi Sari juga disebut Candi Bendah (bahasa Jawa: ꦕꦤ꧀ꦝꦶ​ꦱꦫꦶ, translit. Candhi Sari) adalah candi Buddha yang berada tidak jauh dari Candi Sambisari, Candi Kalasan dan Candi Prambanan, yaitu di bagian sebelah timur laut dari...

Cet article est une ébauche concernant l’histoire, l’Allemagne et le nazisme. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Château de la famille Moltke à Kreisau. Le cercle de Kreisau a été l'un des éléments de la résistance allemande au nazisme. Il provient du nom du château de Kreisau de la famille von Moltke en Silésie (aujourd'hui Krzyżowa). Ce cercle fut actif de 1938 à 1944. Le nom «
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You can help expand this article with text translated from the corresponding article in Spanish. (August 2017) Click [show] for important translation instructions. View a machine-translated version of the Spanish article. Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as necessary and confirm that the translation is accurate, rather than simply copy-pasting machine-translated text into the English Wikip...

  「柳州」重定向至此。关于其他用法，请见「柳州 (消歧义)」。 柳州市壯文：Liujcouh柳地级市柳州市风光上起顺时针依次为：柳州柳北区、柳州东门城楼、程阳永济桥、文庙、驾鹤小桃园与驾鹤书院、龙潭公园、柳侯公园与柳侯祠綽號：壶城、桂中商埠柳州市在广西壮族自治区的地理位置坐标：24°19′34″N 109°25′42″E / 24.3262°N 109.4284°E / 24.3262; 10...

Matrix decomposition Illustration of the singular value decomposition UΣV⁎ of a real 2 × 2 matrix M.Top: The action of M, indicated by its effect on the unit disc D and the two canonical unit vectors e1 and e2.Left: The action of V⁎, a rotation, on D, e1, and e2.Bottom: The action of Σ, a scaling by the singular values σ1 horizontally and σ2 vertically.Right: The action of U, another rotation. In linear algebra, the singular value decomposition (SVD) is a factorization of...