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Triwarna Melayu Semenanjung Malaka Malayisasi (Melayu: Pemelayuancode: ms is deprecated [1] atau Melayuisasi[2] atau lazimnya Masuk Melayu[3][4][5][6][7][8]) adalah proses ketika orang-orang dari berbagai latar budaya dan etnis di Asia Tenggara Maritim mengadopsi identitas budaya Islam dan Melayu. Proses ini awalnya terjadi di semenanjung Melayu, Sumatra, dan Kalimantan zaman pra-modern dan cenderung didorong oleh penyebaran Isla...

  لمعانٍ أخرى، طالع مدينا (توضيح). مدينا     الإحداثيات 43°13′13″N 78°23′12″W / 43.2203°N 78.3867°W / 43.2203; -78.3867   [1] تاريخ التأسيس 1817  تقسيم إداري  البلد الولايات المتحدة[2]  التقسيم الأعلى مقاطعة أورلينز  خصائص جغرافية  المساحة 3.3 ميل مربع  ا...

Street Fighter character Fictional character SethStreet Fighter characterArtwork by Tamio illustrating the original Seth from Street Fighter IV and the female Seth from Street Fighter V.First gameStreet Fighter IV (2008)Created byYoshinori OnoVoiced byEN: Michael McConnohieJP: Akio Ōtsuka Seth (セス, Sesu) is a fictional character in Capcom's Street Fighter fighting game series. First introduced in Street Fighter IV, he[note 1] is the main antagonist and final boss of the game and ...

العلاقات الإسواتينية الباربادوسية إسواتيني باربادوس   إسواتيني   باربادوس تعديل مصدري - تعديل   العلاقات الإسواتينية الباربادوسية هي العلاقات الثنائية التي تجمع بين إسواتيني وباربادوس.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعي...

Queen of Sweden and Norway from 1859 to 1871 Louise of the NetherlandsQueen consort of Sweden and NorwayTenure8 July 1859 – 30 March 1871Coronation3 May 1860 (Sweden)5 August 1860 (Norway)Born(1828-08-05)5 August 1828The Hague, United Kingdom of the NetherlandsDied30 March 1871(1871-03-30) (aged 42)Stockholm, United Kingdoms of Sweden and NorwayBurialRiddarholmen ChurchSpouse Charles XV & IV ​(m. 1850)​Issue Louise, Queen of Denmark Prince Carl Oscar, D...

حزب التقدم الديمقراطي البلد البوسنة والهرسك  تاريخ التأسيس 1999  المقر الرئيسي بانيا لوكا  الأيديولوجيا سياسة محافظة  الموقع الرسمي الموقع الرسمي  تعديل مصدري - تعديل   حزب التقدم الديمقراطي (Партија демократског прогреса) هو حزب سياسي صربي في البوسنة والهرس...

Intelligence cycle management Intelligence collection management MASINT Electro-optical MASINT Nuclear MASINT Geophysical MASINT Radar MASINT Materials MASINT Radiofrequency MASINT Materials MASINT is one of the six major disciplines generally accepted to make up the field of Measurement and Signature Intelligence (MASINT), with due regard that the MASINT subdisciplines may overlap, and MASINT, in turn, is complementary to more traditional intelligence collection and analysis disciplines suc...

Szent László GimnáziumLiceo San Ladislao UbicazioneStato Ungheria CittàBudapest IndirizzoKőrösi Csoma Sándor út 28-34 OrganizzazioneTipostatale Fondazione1907 PresidePéter Sárkány Dipendenti134 (78+15+11 persone sono insegnanti, gli altri sono diversi dipendenti) (2010/2011) Studenti841 (2010/2011) Mappa di localizzazione Sito web Modifica dati su Wikidata · ManualeCoordinate: 47°29′20″N 19°08′07″E / 47.488889°N 19.135278°E47.488889; 19.135278...

Region in Queensland, AustraliaSouth West QueenslandQueenslandRegions of QueenslandPopulation26,489 (2011)[1] • Density0.0828278/km2 (0.214523/sq mi)Area319,808 km2 (123,478.6 sq mi)LGA(s)Maranoa Region, Shire of Balonne, Shire of Paroo, Shire of Murweh, Shire of Bulloo, Shire of QuilpieState electorate(s)WarregoFederal division(s)Maranoa South West Queensland is a remote region in the Australian state of Queensland which covers 319,808 km2 (123,4...

American electronic music duo 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: Fischerspooner – news · newspapers · books · scholar · JSTOR (January 2010) (Learn how and when to remove this message) FischerspoonerBackground informationOriginNew York City, U.S.GenresElectroclashYears active1998–2019LabelsMin...

American politician (1860–1942) For other people with the same name, see Edward Stokes (disambiguation). Edward C. StokesStokes in 192332nd Governor of New JerseyIn officeJanuary 17, 1905 – January 21, 1908Preceded byFranklin MurphySucceeded byJohn Franklin FortMember of the New Jersey Senatefrom Cumberland CountyIn office1893–1903Preceded bySeaman R. FowlerSucceeded byBloomfield MinchMember of the New Jersey General AssemblyIn office1891 Personal detailsBornEdward Casper S...

L'hébreu biblique (appelé en hébreu עברית מקראית Ivrit miqra'it, עברית תנכית Ivrit tanakhit ou לשון המקרא Lashon HaMiqra) est un ensemble de dialectes archaïques dans lesquels ont été rédigés de nombreux documents, dont le plus notable est la Bible hébraïque (à l'exception des Livres et sections rédigés en judéo-araméen). On suppose que l'hébreu biblique était la langue quotidienne des Hébreux et des Israélites. Bien qu'il n'eût déjà plus co...

Хип-хоп Направление популярная музыка Истоки фанкдискоэлектронная музыкадабритм-энд-блюзреггидэнсхоллджаз[1]чтение нараспев[англ.]исполнение поэзииустная поэзияозначиваниедюжины[англ.]гриотыскэтразговорный блюз Время и место возникновения Начало 1970-х, Бронкс, Н...

Australian judge The Right HonourableSir Frank KittoAC, KBE, QCHigh Court in 1952, Kitto far right, back rowJustice of the High Court of AustraliaIn office10 May 1950 – 1 August 1970Nominated byRobert MenziesPreceded bySir George RichSucceeded bySir Harry Gibbs Personal detailsBorn30 July 1903Melbourne, Victoria, AustraliaDied15 February 1994Armidale, New South Wales, Australia Sir Frank Walters Kitto, AC, KBE, QC (30 July 1903 – 15 February 19...

قراصنة الكاريبي: الرجال الأموات لا يحكون حكاياتPirates of the Caribbean: Dead Men Tell No Tales (بالإنجليزية) الشعارملصق الفيلممعلومات عامةالتصنيف فيلم ثلاثي الأبعاد الصنف الفني  القائمة ... فيلم صيد كنوز — فيلم فنتازيا — فيلم عجرفة — فيلم قراصنة — فيلم كوميدي الموضوع قرصنة بحرية تاريخ الص...

Video gamePokémon PrismDeveloper(s)KoolboymanPublisher(s)KoolboymanPlatform(s)Game Boy ColorReleaseCancelledGenre(s)Monster-taming gameMode(s)Single-player Pokémon Prism is a fangame based on the Pokémon series of video games. A Pokémon Crystal ROM hack, its developer, Adam, also known as Koolboyman, had previously developed other hacks, Pokémon Brown and Rijon Adventures. A team of developers also assisted in its completion, and it was planned to be released on December 25, 2016. It was...

Het wapen van de voormalige gemeente Heukelum Het wapen van Heukelum werd op 24 juli 1816 bij besluit van de Hoge Raad van Adel aan de gemeente Heukelum bevestigd.[1] Op 1 januari 1986 ging de gemeente op in de nieuwe gemeente Vuren die een jaar later werd hernoemd tot Lingewaal. Hiermee verviel het wapen. In het wapen van Lingewaal zijn de symbolen van dit wapen overgenomen. Beschrijving De beschrijving van het wapen luidt als volgt: Van lazuur, beladen met een getorende poort van go...

L.A. ConfidentialPoster filmSutradaraCurtis HansonProduserCurtis HansonArnon MilchanMichael G. NathansonSkenarioCurtis HansonBrian HelgelandBerdasarkanL.A. Confidentialoleh James EllroyPemeranKevin SpaceyRussell CroweGuy PearceKim BasingerDanny DeVitoJames CromwellDavid StrathairnNaratorDanny DeVitoPenata musikJerry GoldsmithSinematograferDante SpinottiPenyuntingPeter HonessPerusahaanproduksiRegency EnterprisesDistributorWarner Bros.Tanggal rilis 19 September 1997 (1997-09-19) Dura...

Australian TV series or program CredlinGenreNews, political analysis, commentaryPresented byPeta CredlinCountry of originAustraliaOriginal languageEnglishNo. of seasons1ProductionRunning time1 hour (inc. adverts)Original releaseNetworkSky News AustraliaRelease20 November 2017 (2017-11-20) –present Credlin is an Australian television news and commentary program broadcast weeknights on Sky News Australia. The program is hosted by Sky News commentator Peta Credlin, who was previousl...

In mathematics, an adjunction space (or attaching space) is a common construction in topology where one topological space is attached or glued onto another. Specifically, let X and Y be topological spaces, and let A be a subspace of Y. Let f : A → X be a continuous map (called the attaching map). One forms the adjunction space X ∪f Y (sometimes also written as X +f Y) by taking the disjoint union of X and Y and identifying a with f(a) for all a in A. Formally, X ∪ f Y = ( X &#...