Read other articles:
الجيلالي مهري معلومات شخصية الميلاد 15 ديسمبر 1937 (87 سنة) الوادي, الجزائر مواطنة الجزائر مناصب الحياة العملية المهنة رجل أعمال، وسياسي اللغات العربية، والفرنسية تعديل مصدري - تعديل الجيلالي مهري هو رجل أعمال ولد بتاريخ 15 ديسمبر 1937 بمدينة وادي سو...
يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (ديسمبر 2018) تل باجر الاسم الرسمي تل باجر الإحداثيات 35°56′51″N 36°58′53″E / 35.94750°N 36.98139°E / 35.94750; 36.98139 تقسيم إد...
American election Minnesota lieutenant gubernatorial election, 1914 ← 1912 November 3, 1914 1916 → Nominee J. A. A. Burnquist Charles M. Andrist Party Republican Democratic Popular vote 156,069 108,802 Percentage 48.28% 33.66% Nominee Andrew Hanson A. W. Piper Party Socialist Prohibition Popular vote 28,649 18,938 Percentage 8.86% 5.86% Lieutenant Governor before election J. A. A. Burnquist Republican Elected Lieutenant Governor J. A. A. Burnquist...
Jepang Artikel ini adalah bagian dari seri Politik dan KetatanegaraanJepang Konstitusi Konstitusi Jepang Sejarah Hukum Monarki Kaisar (daftar) Akihito Putra Mahkota Naruhito Istana Kaisar Badan Rumah Tangga Kekaisaran Badan legislatif Parlemen Jepang Dewan Perwakilan Rakyat Ketua Tadamori Ōshima Wakil Ketua Hirotaka Akamatsu Majelis Tinggi Presiden Chuichi Date Wakil Presiden Akira Gunji Pemimpin Oposisi Yukio Edano Eksekutif Perdana Menteri (daftar) Shinzō Abe Wakil Perdana Menteri Tarō A...
Adelaide International 2 2023 Sport Tennis Data 9 gennaio – 15 gennaio Edizione 5ª (uomini)6ª (donne) Categoria ATP Tour 250 (uomini)WTA 500 (donne) Superficie Cemento Montepremi 642735 $ (uomini) 780637 $ (donne) Località Adelaide, Australia Impianto Memorial Drive Tennis Centre Campioni Singolare maschile Kwon Soon-woo Singolare femminile Belinda Bencic Doppio maschile Marcelo Arévalo / Jean-Julien Rojer Doppio femminile Luisa Stefani / Taylor Townsend 2023 I 2024 L'Ade...
Независимое королевствоКоролевство сербов, хорватов и словенцевсербохорв. Краљевина Срба, Хрвата и Словенаца / Kraljevina Srba, Hrvata i Slovenacaсерб. Краљевина Срба, Хрвата и Словенацахорв. Kraljevina Srba, Hrvata i Slovenacaсловен. Kraljevina Srbov, Hrvatov in Slovencevбосн. Kraljevstvo Srba, Hrvata i Slovenacaчерног. Краљевина С...
Sebuah altar untuk Meng Po pada Festival Perjamuan Arwah tahun 2022 di Kong Fuk Miau, Pulau Bangka. Meng Po (Hanzi=孟婆;pinyin=Mèng Pó) atau Nenek Meng merupakan salah satu dewi dalam Taoisme yang bertugas di Pengadilan Akhirat (Diyu) ke sepuluh. Tugasnya adalah menghapus ingatan jiwa-jiwa yang hendak bereinkaransi sehingga melupakan kehidupan mereka yang lampau serta kehidupan mereka selama berada di akhirat. Kultus Kepercayaan Meng Po Zun Shen (Hokkien=Beng Po Cun Sin adalah dewi yang b...
History of Apple's current Mac operating system For the history of the classic Macintosh operating system (1984–2001), see Classic Mac OS. Part of a series onmacOS Features History Transition to Intel processors Transition to Apple silicon Architecture Built-in apps List of applications List of games Versions Rhapsody (Developer Release) Hera (Server 1.0) Kodiak (Public Beta) Cheetah (10.0) Puma (10.1) Jaguar (10.2) Panther (10.3) Tiger (10.4) Leopard (10.5) Snow Leopard (10.6) Lion (10.7) ...
U.S. National Championships 1938 Sport Tennis Data 8 settembre - 24 settembre Edizione 58ª Categoria Grande Slam (ITF) Località New York e Chestnut Hill, USA Campioni Singolare maschile Don Budge Singolare femminile Alice Marble Doppio maschile Don Budge / Gene Mako Doppio femminile Sarah Palfrey Cooke / Alice Marble Doppio misto Alice Marble / Don Budge 1937 1939 Gli U.S. National Championships 1938 (conosciuti oggi come US Open) sono stati la 58ª edizione degli U.S. National Championshi...
Ukrainian Parliament building This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) You can help expand this article with text translated from the corresponding article in Ukrainian. (December 2010) Click [show] for important translation instructions. Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as nece...
This biography of a living person relies too much on references to primary sources. Please help by adding secondary or tertiary sources. Contentious material about living persons that is unsourced or poorly sourced must be removed immediately, especially if potentially libelous or harmful.Find sources: Frank van Harmelen – news · newspapers · books · scholar · JSTOR (September 2013) (Learn how and when to remove this message) Frank van HarmelenBorn196...
Play written by Philip Ridley The Fastest Clock in the UniversePoster advertising the 2013 London revival of The Fastest Clock in the Universe at the Old Red Lion Theatre.Written byPhilip RidleyCharactersThree male and two femaleDate premiered14 May 1992Place premieredHampstead Theatre, LondonOriginal languageEnglishGenreIn-yer-face theatre, Black ComedySettingA dilapidated room above an abandoned factory in the East End of London The Fastest Clock in the Universe is a two act play by Philip ...
سيرجيبي - Sergipe (بالبرتغالية: Sergipe) سيرجيبي الموقع الجغرافي تاريخ التأسيس 1889 تقسيم إداري البلد البرازيل[1][2] العاصمة أراكاجو التقسيم الأعلى البرازيل خصائص جغرافية إحداثيات 10°35′S 37°23′W / 10.59°S 37.38°W / -10.59; -37.38 [3] المساحة 22050.3 كيلومت...
Island in Tasmania, Australia This article is about the Wedge Island located in Tasmania. For other uses, see Wedge Island. Wedge IslandShores of Wedge IslandWedge IslandLocation in TasmaniaGeographyLocationStorm BayCoordinates43°07′48″S 147°40′12″E / 43.13000°S 147.67000°E / -43.13000; 147.67000ArchipelagoTasman Island GroupArea43 ha (110 acres)AdministrationAustraliaStateTasmaniaAdditional informationTime zoneAEST (UTC+10) • Summer (DST)A...
French writer (1810–1857) Alfred de MussetMusset painted by Charles LandelleBornAlfred Louis Charles de Musset-Pathay(1810-12-11)11 December 1810Paris, FranceDied2 May 1857(1857-05-02) (aged 46)Paris, FranceOccupationPoet, dramatistLiterary movementRomanticismSignature Alfred Louis Charles de Musset-Pathay (French: [al.fʁɛd də my.sɛ]; 11 December 1810 – 2 May 1857) was a French dramatist, poet, and novelist.[1][2] Along with his poetry, he is known for wri...
Ritratto di Lorenzo Rota (1818-1855), medico e botanico Lorenzo Giambattista Deffendente Rota (Carenno, 7 agosto 1818 – Bergamo, 6 agosto 1855) è stato un botanico, medico e naturalista italiano. Laureato in Medicina e Chirurgia all'Università di Pavia, si appassiona alla botanica - disciplina ai tempi parte integrante della formazione medica[1] - e si dedica allo studio delle piante fanerogame rare. È stato il primo a descrivere in modo sistematico la flora del territorio bergam...
Form of fusion power Lithium-6–deuterium fusion reaction: an aneutronic fusion reaction, with energy released carried by alpha particles, not neutrons. Aneutronic fusion is any form of fusion power in which very little of the energy released is carried by neutrons. While the lowest-threshold nuclear fusion reactions release up to 80% of their energy in the form of neutrons, aneutronic reactions release energy in the form of charged particles, typically protons or alpha particles. Successful...
Scannocomune Scanno – VedutaVista del centro storico di Scanno LocalizzazioneStato Italia Regione Abruzzo Provincia L'Aquila AmministrazioneSindacoGiovanni Mastrogiovanni (lista civica Scanno è di tutti) dal 10-6-2018 TerritorioCoordinate41°54′09.51″N 13°52′47.62″E41°54′09.51″N, 13°52′47.62″E (Scanno) Altitudine1 050 m s.l.m. Superficie134,68 km² Abitanti1 689[1] (31-10-2023) Densità12,54 ab./km² FrazioniFra...
Property in optics A ray of light being refracted through a glass slab In optics, the refractive index (or refraction index) of an optical medium is a dimensionless number that gives the indication of the light bending ability of that medium. Refraction of a light ray The refractive index determines how much the path of light is bent, or refracted, when entering a material. This is described by Snell's law of refraction, n1 sin θ1 = n2 sin θ2, where θ1 and θ2 are the angle of incidence an...
Reverse of a categorical or hypothetical proposition Logical connectives AND A ∧ B {\displaystyle A\land B} , A ⋅ B {\displaystyle A\cdot B} , A B {\displaystyle AB} , A & B {\displaystyle A\&B} , A & & B {\displaystyle A\&\&B} equivalent A ≡ B {\displaystyle A\equiv B} , A ⇔ B {\displaystyle A\Leftrightarrow B} , A ⇋ B {\displaystyle A\leftrightharpoons B} implies A ⇒ B {\displaystyle A\Rightarrow B} , A ⊃ B {\...