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Ada usul agar Abjad Arab diganti judulnya dan dipindahkan ke Alfabet Arab (Diskusikan). Abjad ArabJenis aksara Abjad tidak murni BahasaBahasa ArabPeriode356 M sampai sekarangArah penulisanKanan ke kiriAksara terkaitSilsilahHieroglif MesirProto-SinaiFenisiaAramSuryaniNabathAbjad ArabISO 15924ISO 15924Arab, , ​ArabikPengkodean UnicodeNama UnicodeArabicRentang UnicodeU+0600–U+06FFArabicU+0750–U+077F Arabic SupplementU+08A0–U+08FF Arabic Extended-AU+FB50–U+FDFF Arabic Pres...

 

2017 film by Isabel Coixet The BookshopUK release posterDirected byIsabel CoixetWritten byIsabel CoixetBased onThe Bookshopby Penelope FitzgeraldProduced byJaume BanacolochaJoan BasAdolfo BlancoChris CurlingStarringEmily MortimerPatricia ClarksonBill NighyNarrated byJulie ChristieCinematographyJean-Claude LarrieuEdited byBernat AragonesMusic byAlfonso VilallongaProductioncompaniesDiagonal TelevisióA Contracorriente FilmsZephyr FilmsOne Two FilmsDistributed byCelsius EntertainmentRelease date...

 

Ronald George Wreyford NorrishYayasan Nobel, 1967Lahir(1897-11-09)9 November 1897Cambridge, United KingdomMeninggal7 Juni 1978(1978-06-07) (umur 80)Cambridge, United KingdomKebangsaanUnited KingdomAlmamaterCambridge UniversityDikenal atasReaksi NorrishPenghargaanPenghargaan Nobel Kimia (1967)Royal Society[1] Medali Davy (1958)Karier ilmiahBidangKimiaInstitusiCambridge UniversityPembimbing doktoralEric Keightley Rideal Ronald George Wreyford Norrish (9 November 1897 – 7 Juni 19...

Battle fought in 2017 For other uses, see Battle of Sanaa. Battle of Sanaa (2017)Part of the Yemeni Crisis and the Yemeni Civil War (2014–present)Situation in Sana'a, early December 2017  Houthi control  Saleh control (Before being expelled)Date28 November 2017 – 4 December 2017(6 days)[4][5]LocationSana'a, YemenResult Houthi victory[5] Ali Abdullah Saleh killed by Houthi forces[6] Houthis gain total control of Sana'a[7]Bell...

 

Le Galassie Topo, NGC 4676. La marea galattica è una forza di marea esercitata su oggetti dal campo gravitazionale di una galassia come la Via Lattea. Particolari aree di influenza includono le galassie interagenti, la disgregazione delle galassie nane o satelliti, nonché, in scala ridotta, gli effetti di marea sull'ipotizzata Nube di Oort del nostro Sistema Solare. Indice 1 Origine 2 Effetti sulle galassie 2.1 Collisione fra galassie 3 Interazioni tra galassie satelliti 4 Effetti sui corpi...

 

Infection caused by pathogens that use mother-to-children transmission For vertical transmission of values and customs, see Socialization. Medical conditionVertically transmitted infectionMicrograph of cytomegalovirus (CMV) infection of the placenta (CMV placentitis), a vertically transmitted infection: The characteristic large nucleus of a CMV-infected cell is seen off-centre at the bottom right of the image, H&E stain.SpecialtyPediatrics  A vertically transmitted infection is an in...

Water that has been used and contaminated Not to be confused with Wastwater. Part of a series onPollutionAir pollution from a factory Air Air quality index Atmospheric dispersion modeling Chlorofluorocarbon Combustion Exhaust gas Haze Global dimming Global distillation Indoor air quality Ozone depletion Particulates Persistent organic pollutant Smog Soot Volatile organic compound Waste Biological Biological hazard Genetic Introduced species Invasive species Digital Information Electromagnetic...

 

1926 agreement between the United States and France Mellon-Berenger AgreementSigned29 April 1926 (1926-04-29)LocationWashington, D.C., ParisEffective18 December 1929 (1929-12-18)Negotiators Andrew W. Mellon Henry Bérenger Parties United States France Languages French English The Mellon-Berenger Agreement (or Accord Mellon-Bérenger) (29 April 1926) was an agreement on the amount and rate of repayment of France's debt to the United States arising from loans and p...

 

Britania Raya terdiri dari empat negara konstituen: Inggris, Skotlandia, Wales dan Irlandia Utara. Union Jack, selain menjadi bendera Britania Raya, juga berfungsi sebagai simbol unionisme Britania Raya yang penting. Unionisme di Britania Raya, juga disebut unionisme Britania Raya dan unionisme Britania, merupakan sikap politik yang mendukung persatuan antara Inggris, Skotlandia, Wales dan Irlandia Utara di bawah satu negara yang berdaulat, yaitu Kerajaan Bersatu Britania Raya dan Irlandia Ut...

?КомахиЧас існування: 396–0 Ma Фан. Протерозой Архей Гадей Девон — сучасність Розмаїття комах Біологічна класифікація Домен: Ядерні (Eukaryota) Царство: Тварини (Animalia) Тип: Членистоногі (Arthropoda) Підтип: Трахейнодихаючі (Tracheata) Надклас: Шестиногі (Hexapoda) Клас: Комахи (Insecta)Linnaeu...

 

Building material of earth and organic materials This article is about the building material. For the software company, see Adobe Inc. Not to be confused with Abode or Adobo. Adobes redirects here. For the place in Castile-La Mancha, see Adobes, Spain. For the place in the United States, see Adobes, Texas. Adobe wall (detail) in Bahillo, Palencia, Spain Renewal of the surface coating of an adobe wall in Chamisal, New Mexico Adobe walls separate urban gardens in Shiraz, Iran Adobe (/əˈdoʊbi...

 

اضغط هنا للاطلاع على كيفية قراءة التصنيف الأيل الأسمر الأوروبي noicon حالة الحفظ أنواع غير مهددة أو خطر انقراض ضعيف جدا [1] المرتبة التصنيفية نوع[2]  التصنيف العلمي النطاق: حقيقيات النوى المملكة: حيوانات الشعبة: حبليات الطائفة: ثدييات الرتبة: مزدوجات الأصابع الفصيلة...

Kongres India Malaysia Nama dalam bahasa MelayuKongres India Se-Malaysiaكوڠݢريس اينديا سمليسياNama dalam bahasa Tamilமலேசிய இந்திய காங்கிரஸ்Malēciya intiya kāṅkirasPresidenVigneswaran SanaseeSekretaris JenderalRajasekaran ThiyagarajanJuru bicaraThinalan RajagopaluDibentuk4 Agustus 1946; 77 tahun lalu (1946-08-04)Kantor pusatMenara Manickavasagam, Jalan Rahmat, Kuala Lumpur, MalaysiaSurat kabarMIC TimesTamil MalarMakkal Osa...

 

Untuk Aktor Amerika Serikat, lihat Morgan Freeman. Gordon FreemanTokoh seri Half-LifeKonsep seni dari Gordon Freeman dalam Half-Life 2.PermainanperdanaHalf-Life Gordon Freeman adalah karakter fiksi sekaligus protagonis utama seri permainan video Half-Life. Ia dibuat oleh Gabe Newell dan dirancang oleh Newell dan Marc Laidlaw dari Valve. Ia memulai debut pertamanya di Half-Life pertama yang dirilis pada 1998. Gordon Freeman digambarkan sebagai pria berkulit putih, berkacamata, dari Seattle, de...

 

Pour les articles homonymes, voir Canteloup. Nicolas CanteloupNicolas Canteloup en 2013.FonctionsChroniqueur imitateur avec la Revue de presque de 2005 à 2021 dans Europe 1 MatinBiographieNaissance 4 novembre 1963 (60 ans)Mérignac (Gironde, France)Surnom CanteloupNationalité françaiseActivités Imitateur, humoriste, animateur de radioEnfant Anouk Canteloup (d)Autres informationsA travaillé pour TF1Europe 1Position ImitateurSite web www.nicolascanteloup.fr/index.phpmodifier - modifi...

KISS OF LIFE 2023年の『Melon Music Awards』にて。左からベル、ナッティ、ジュリー、ハヌル。基本情報出身地  大韓民国ジャンル K-POP活動期間 2023年 -レーベル カカオエンターテインメント事務所 S2エンターテインメント公式サイト 公式サイトメンバー ジュリー ナッティ ベル ハヌル KISS OF LIFE各種表記ハングル: 키스오브라이프発音: キスオブライプ日本語読み: キスオ...

 

Meretzמרצ LeaderZehava Gal-On Stato Israele SedeTel Aviv Fondazione1992 IdeologiaSocialdemocraziaSecolarismo[1]Ambientalismo[2][3][4][5]FemminismoPacifismoSoluzione dei due Stati[6]Correnti interne:Socialismo libertario[7]Sionismo socialista[2] CollocazioneSinistra Partito europeoPartito del Socialismo Europeo (osservatore) Affiliazione internazionaleInternazionale SocialistaAlleanza Progressista Seggi Knesset0 ...

 

Legal privilege given to some members in monarchical and princely societies This article may contain unverified or indiscriminate information in embedded lists. Please help clean up the lists by removing items or incorporating them into the text of the article. (March 2023) Part of the Politics seriesMonarchy Central concepts MonarchMonarchismDivine right of kingsMandate of HeavenRoyal prerogative Types Abdication system Absolute Chinese Legalist Composite Constitutional Crowned republic Diar...

Time series: random data plus trend, with best-fit line and different smoothings السلسلة الزمنية هي مجموعة القياسات المسجلة لمتغير واحد أو أكثر مرتبة حسب زمن وقوعها.[1][2][3] رياضياً: نقول أن متغير الزمن المستقل (t) والقيم المناظرة له المتغير التابع (y) وإن كل قيمة في الزمن t يقابلها قيم للمتغير التابع y...

 

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