Read other articles:

Ahmed Cevdet Pasha (1822–1895), penulis utama Mecelle Mecelle (juga dieja Mejelle, Majalla, Medjelle, atau Meğelle, dalam bahasa Turki Utsmaniyah: Mecelle-ʾi Aḥkām-ı ʿAdlīye - dari bahasa Arab, مجلة الأحكام العدلية Majallah el-Ahkam-i-Adliya) adalah undang-undang perdata Kesultanan Utsmaniyah yang diberlakukan pada akhir abad ke-19 dan awal abad ke-20. Ini adalah upaya pertama untuk mengodifikasi hukum syariah.[1][2] Undang-undang ini disusun oleh s...

Kompas Adrianov Kompas Adrianov (Rusia: Компас Адриановаcode: ru is deprecated ) adalah sebuah kompas militer yang dirancang oleh pakar topografi Angkatan Darat Kekaisaran Rusia Vladimir Adrianov pada 1907. Versi yang dikenakan di lengan dari kompas tersebut kemudian diadopsi dan banyak dipakai oleh Tentara Merah dan Angkatan Darat Uni Soviet.[1] Referensi ^ Popov, A. M. (1978). Начальная военная подготовка (учебник) [Basic military ...

طرطوس طرطوس موقع محافظة طرطوس السورية تقسيم إداري البلد سوريا  [1] عاصمة لـ محافظة طرطوس  محافظة طرطوس خصائص جغرافية إحداثيات Coordinates: Unable to parse latitude as a number:34،883{{#coordinates:}}: خط العرض غير صالح الارتفاع 0 متر  السكان التعداد السكاني 700000 نسمة نسمة (إحصاء 2004) إجمالي السكان...

Chemical compound JWH-164Legal statusLegal status US: Schedule I Identifiers IUPAC name 7-Methoxynaphthalen-1-yl-(1-pentylindol-3-yl)methanone CAS Number824961-61-7 YPubChem CID45271217ChemSpider24618407UNIIL3432L6CJJCompTox Dashboard (EPA)DTXSID70669880 Chemical and physical dataFormulaC25H25NO2Molar mass371.480 g·mol−13D model (JSmol)Interactive image SMILES CCCCCn(c4)c1ccccc1c4C(=O)c2cccc(cc3)c2cc3OC InChI InChI=1S/C25H25NO2/c1-3-4-7-15-26-17-23(20-10-5-6-12-24(20)26)25(2...

الهادي بالرخيصة معلومات شخصية الميلاد 28 يونيو 1972(1972-06-28)قرقنة الوفاة يناير 4, 1997 (عن عمر ناهز 24 عاماً)تونس تونس سبب الوفاة نوبة قلبية  الطول 2.00 م (6 قدم 6 1⁄2 بوصة) مركز اللعب مدافع الجنسية  تونس مسيرة الشباب سنوات فريق الترجي الرياضي التونسي سنوات فريق م. (ه�...

ShortcutsWT:TENNISWT:TEN Tennis Project‑class Tennis portalThis page is within the scope of WikiProject Tennis, a collaborative effort to improve the coverage of articles that relate to tennis on Wikipedia. If you would like to participate, please visit the project page, where you can join the discussion and see a list of open tasks.TennisWikipedia:WikiProject TennisTemplate:WikiProject Tennistennis articlesProjectThis page does not require a rating on Wikipedia's content assessment scale.T...

Shiha ZikirNama lahirNurshiha Binti Mohd ZikirNama lainShihaLahir2 November 1987 (umur 36)Bukit Mertajam, Pinang, MalaysiaGenreDangdut, pop, melayuPekerjaanpenyanyiInstrumenVokalArtis terkaitMas Idayu, Fakhrul Razi, Nassar, Danang Pradana Dieva Nurshiha Binti Mohd Zikir atau lebih dikenal Shiha Zikir adalah seorang penyanyi berkebangsaan Malaysia. Shiha sudah dikenal di Malaysia, tetapi setelah mengikuti dan menjadi juara ketiga di ajang pencarian bakat dangdut asia D Academy Asia membua...

Lukisan John Evelyn oleh Sir Godfrey Kneller, 1687. John Evelyn (31 Oktober 1620 – 27 Februari 1706) adalah seorang penulis Inggris, tukang kebun, dan penulis buku harian (diaris). Buku harian Evelyn atau Memoar yang ditulisnya sebagian besar bersifat kontemporer dan setipe dengan penulis buku harian Inggris lainnya seperti Samuel Pepys. Buku hariannya memberikan pengaruh yang besar terhadap budaya, seni dan politik saat ia menyaksikan kematian Charles I dan Oliver Cromwell, t...

Swiss-German-American firearms manufacturer 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) This article relies excessively on references to primary sources. Please improve this article by adding secondary or tertiary sources. Find sources: SIG Sauer – news · newspapers · books · scholar · JSTOR (February 2017) (Learn how and when to remove this me...

1992 novel by Chris Van Allsburg The Widow's Broom AuthorChris Van AllsburgIllustratorChris Van AllsburgCountryUnited StatesLanguageEnglishGenreChildren's, Fantasy novelPublisherHoughton MifflinPublication date1992Media typePrint (hardcover)Preceded byThe Wretched Stone Followed byThe Sweetest Fig  The Widow's Broom is a 1992 children's novel by the American author Chris Van Allsburg.[1] A film version to be directed by Sam Weisman was briefly in production in...

This article is about the organiser of the First Pan-African Conference. It is not to be confused with Association for Promoting the Discovery of the Interior Parts of Africa also known as the African Association. Henry Sylvester Williams, one of the founders of the Pan African Association The African Association, known as the Pan-African Association after 1900, was an organization formed by leaders of African descent to promote and protect the interests of all subjects claiming African desce...

System of administrative detention in Mainland China Not to be confused with laogai, known in English as reform through labor. For the song by Rise Against, see Re-Education (Through Labor). A photograph of Shayang Re-education Through Labor camp in Hubei province, from the archives of the Laogai Museum Re-education through labor (RTL; simplified Chinese: 劳动教养; traditional Chinese: 勞動教養; pinyin: láodòng jiàoyǎng), abbreviated laojiao (simplified Chinese: �...

Pirate Blackbeard's ship 34°41′44″N 76°41′20″W / 34.69556°N 76.68889°W / 34.69556; -76.68889 Illustration published in 1736 History France NameLa Concorde Launchedc. 1710 CapturedSaint Vincent, 28 November 1717 Pirates NameQueen Anne's Revenge FateRan aground on 10 June 1718 near Beaufort Inlet, North Carolina General characteristics Class and typeFrigate Tons burthen200 bm Length103 ft (31.4 m) Beam24.6 ft (7.5 m) Sail planFull-rigged C...

  لمعانٍ أخرى، طالع فورست (توضيح). فورست     الإحداثيات 40°45′N 88°25′W / 40.75°N 88.41°W / 40.75; -88.41   [1] تاريخ التأسيس 1866  تقسيم إداري  البلد الولايات المتحدة[2]  التقسيم الأعلى مقاطعة ليفينغستون  خصائص جغرافية  المساحة 0.67 ميل مربع  ارتفاع ...

أليكسييفسكايا  علم شعار الإحداثيات 45°46′00″N 40°09′00″E / 45.766666666667°N 40.15°E / 45.766666666667; 40.15   تاريخ التأسيس 1909  تقسيم إداري  البلد روسيا[2][1]  خصائص جغرافية ارتفاع 53 متر،  و51 متر  عدد السكان  عدد السكان 3182 (2021)[3]  معلومات أخرى 352105  �...

Higher tax rate on firms/industries due to sudden increase in their profits A windfall tax is a higher tax rate on profits that ensue from a sudden windfall gain to a particular company or industry. There have been windfall taxes in various countries across the world, including Australia,[1] Italy,[2][3][nb 1] and Mongolia.[5][6] Following the 2021–2023 global energy crisis, policy specialists at the International Monetary Fund recommended tha...

Controlled deflection of laser beams 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: Laser scanning – news · newspapers · books · scholar · JSTOR (March 2017) (Learn how and when to remove this message) Laser scanning is the controlled deflection of laser beams, visible or invisible.[1] Scanned laser...

هذه المقالة بحاجة لصندوق معلومات. فضلًا ساعد في تحسين هذه المقالة بإضافة صندوق معلومات مخصص إليها. ما قبل البيع هي عملية أو مجموعة من الأنشطة تُجرى عادة قبل الحصول على العميل، على الرغم من أن مرحلة ما قبل البيع أيضًا تمتد في بعض الأحيان إلى الفترة التي يتم خلالها تسليم المن�...

Overview of the legality and practice of prostitution in Scotland United Kingdom Prostitution articles AreasProstitution in the United KingdomProstitution in Northern IrelandProstitution in ScotlandProstitution in the Crown dependencies BrothelsHolland's LeaguerSilver Cross Tavern LawContagious Diseases ActsHuman Trafficking and Exploitation Act (Northern Ireland)Policing and Crime Act 2009Sexual Offences ActSexual Offences Act 1956Sexual Offences Act 1985Sexual Offences Act 2003Street Offen...

Mathematical function whose derivative exists A differentiable function In mathematics, a differentiable function of one real variable is a function whose derivative exists at each point in its domain. In other words, the graph of a differentiable function has a non-vertical tangent line at each interior point in its domain. A differentiable function is smooth (the function is locally well approximated as a linear function at each interior point) and does not contain any break, angle, or cusp...