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Dian Mayasari

Dian Mayasari adalah seorang penyanyi Indonesia. Ia sangat dikenal pada dasawarsa 1980-an. Dian lalu kemudian menikah dengan pemusik dan penulis Dodo Zakaria yang meninggal pada tanggal 22 Oktober 2007, dan meninggalkan seorang putri, Viola Octavanya, mereka bercerai pada 1996. Sebagai penyanyi,Ia sebenarnya punya karakter yang khas, suaranya mudah dikenali oleh masyarakat. album pertamanya Biar Kusendiri ciptaan dari A. Riyanto yang mengangkat namanya. Dian Mayasari juga ikut berpartisipasi ...

.bz

.bzDiperkenalkan3 September 1991Jenis TLDTLD kode negara InternetStatusAktifRegistriPusat Informasi Jaringan Belize (managed by University Management LtdSponsorUniversitas BelizePemakaian yang diinginkanEntitas yang terhubung dengan BelizePemakaian aktualDigunakan di beberapa situs, namun tak semuanya berasal dari BelizePembatasanTak adaStrukturRegistrasi dilakukan di tingkat kedua secara langsung, atau di tingkat ketiga, dibawah label tingkat duaKebijakan sengketaUDRPDNSSECYaSitus webBelizen...

ソー (オー＝ド＝セーヌ県)

Sceaux 行政国フランス地域圏 (Région) イル＝ド＝フランス地域圏県 (département) オー＝ド＝セーヌ県郡 (arrondissement) アントニー郡小郡 (canton) 小郡庁所在地INSEEコード 92071郵便番号 92330市長（任期）フィリップ・ローラン（2008年-2014年）自治体間連合 (fr) メトロポール・デュ・グラン・パリ人口動態人口 19,679人（2007年）人口密度 5466人/km2住民の呼称 Scéens地理座標北緯48度4...

Paramedis hewan

Teknisi veteriner Angkatan Darat Amerika Serikat sedang membantu operasi anjing militer Paramedis hewan, paramedis veteriner, atau teknisi veteriner (sering juga ditulis sebagai paramedik hewan atau paramedik veteriner) adalah orang yang bekerja secara profesional menerapkan ilmu kedokteran hewan di bawah penyeliaan dokter hewan. Pekerjaan yang dilakukan oleh paramedis hewan bervariasi antara satu negara dengan negara lain. Beberapa negara mengizinkan paramedis hewan yang berkualifikasi untuk...

Данио-рерио

Данио-рерио Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеГруппа:Костные рыбыКласс:Лучепёрые рыбыПодкласс:Новопёрые рыбыИн�...

Élections fédérales suisses de 1911

1908 1914 Élections fédérales suisses de 1911 189 sièges du Conseil national (Majorité absolue : 95 sièges) 44 sièges du Conseil des États(Majorité absolue : 23 sièges) 29 octobre 1911 Type d’élection Élections législatives Corps électoral et résultats Inscrits 830 120 Votants 437 710 52,7 % Parti radical-démocratique Voix 198 300 49,5 %  1,4 Députés élus 115 10 Sénateurs �...

Provinsi Lumbini

Provinsi LumbiniProvinsiLokasi di NepalNegara NepalIbu kotaButwalLuas • Total22.288 km2 (8,605 sq mi)Populasi (2021) • Total5.122.078 • Kepadatan230/km2 (600/sq mi)Kode ISO 3166-2NP-P5Jumlah distrik12Situs webhttp://pradesh-5.com/ Provinsi Lumbini adalah salah satu provinsi di Nepal. Kode ISO 3166-2 provinsi yang beribu kota di Butwal ini adalah NP-P5. Menurut sensus 2021, jumlah penduduk provinsi yang luasnya 22.28...

Airfield Estate

Urban farm, gardens and house, Dundrum, Dublin, Ireland Airfield EstateTown/CityOverend Avenue, DundrumStateDún Laoghaire–RathdownCountryIrelandCoordinates53°17′19″N 6°14′04″W / 53.28864888465214°N 6.234443296916462°W / 53.28864888465214; -6.234443296916462Establishedc. 1830 (Airfield House built)1894 (Overend family arrive, establish dairy herd)1974 (Airfield Trust)OwnerDromartin Estates Company and Airfield TrustArea38 acres (15 ha)Producesm...

ROT13

Simple encryption method ROT13 (Rotate13, rotate by 13 places, sometimes hyphenated ROT-13) is a simple letter substitution cipher that replaces a letter with the 13th letter after it in the Latin alphabet. ROT13 is a special case of the Caesar cipher which was developed in ancient Rome. Because there are 26 letters (2×13) in the basic Latin alphabet, ROT13 is its own inverse; that is, to undo ROT13, the same algorithm is applied, so the same action can be used for encoding and decoding. The...

ماري ليكي

مارى ليكي معلومات شخصية الميلاد 6 فبراير 1913(1913-02-06)لندن، إنجلترا، المملكة المتحدة الوفاة 9 ديسمبر 1996 (عن عمر ناهز 83 عاماً)نيروبي، كينيا، شرق أفريقيا الجنسية المملكة المتحدة عضوة في الأكاديمية الملكية السويدية للعلوم، والأكاديمية الأمريكية للفنون والعلوم، والأكا�...

Kutz Memorial Bridge

Bridge in Washington, D.C., U.S. Kutz Memorial BridgeCoordinates38°53′N 77°02′W / 38.89°N 77.04°W / 38.89; -77.04CarriesIndependence AvenueCrossesTidal BasinLocaleWashington, D.C., United StatesNamed forCharles W. KutzHistoryArchitectPaul Philippe CretConstructed byAlexander & Repass CompanyConstruction end1943Location The Kutz Memorial Bridge is a bridge that carries Independence Avenue across the Tidal Basin in Washington, D.C., in the United States. Arch...

István Csurka

István CsurkaCsurka at Bookfests in Budapest, June 2011Member of the National AssemblyIn office2 May 1990 – 28 June 1994In office18 June 1998 – 14 May 2002Chairman of the Hungarian Justice and Life PartyIn office15 July 1993 – 4 February 2012Preceded byNew partySucceeded byZoltán Fenyvessy Personal detailsBorn(1934-03-27)27 March 1934Budapest, HungaryDied4 February 2012(2012-02-04) (aged 77)Budapest, HungaryPolitical partyMDF (1987–1993)MIÉP (1993�...

Magnetic sail

Proposed spacecraft propulsion method Not to be confused with Electric sail or Solar sail. Magnetic sail animation A magnetic sail is a proposed method of spacecraft propulsion where an onboard magnetic field source interacts with a plasma wind (e.g., the solar wind) to form an artificial magnetosphere (similar to Earth's magnetosphere) that acts as a sail, transferring force from the wind to the spacecraft requiring little to no propellant as detailed for each proposed magnetic sail design i...

Itoda Line

Railway line in Fukuoka Prefecture, Japan Itoda LineA Heisei Chikuhō 400-series train on the Itoda Line at Buzen-Ōkuma StationOverviewNative name糸田線Owner Heisei Chikuhō RailwayLocaleFukuoka PrefectureTerminiKanadaTagawa-GotōjiStations6Websitewww.heichiku.netServiceTypeHeavy railHistoryOpened20 October 1897 (1897-10-20)TechnicalLine length6.8 km (4.2 mi)Track gauge1,067 mm (3 ft 6 in)ElectrificationNone Route map The Itoda Line (糸田線,...

Antelope Island

Island in the Great Salt Lake in Utah, United States For another island, see Lake Powell. Antelope Island State ParkPa'ri-bi-naView from Buffalo Point, Antelope IslandMap of Antelope Island State ParkLocationDavis County, Utah, United StatesCoordinates40°57′30″N 112°12′50″W / 40.95833°N 112.21389°W / 40.95833; -112.21389Length24 km (15 mi)Width7.8 km (4.8 mi)Area109 km2 (42 sq mi)Elevation5,325 ft (1,623 m)[1...

ISU-122

ISU-122DescrizioneTiposemovente d'artiglieria Equipaggio5 CostruttoreČKZ Utilizzatore principale Unione Sovietica Altri utilizzatori Polonia Esemplari2.159 Dimensioni e pesoLunghezza9,85 m Larghezza3,07 m Altezza2,48 m Peso45,5 t Propulsione e tecnicaMotoreV-2IS diesel Potenza520 hp Rapporto peso/potenza11 PrestazioniVelocità37km/h Autonomia220km Armamento e corazzaturaArmamento primario1 obice da 122 mm A-19S Armamento secondario1 mitragliatrice DŠK da 12,7 m...

Cross-country skiing at the 1976 Winter Olympics – Men's 30 kilometre

Men's 30 kilometreat the XII Olympic Winter GamesVenueSeefeldDates5 FebruaryCompetitors69 from 21 nationsWinning time1:30:29.38Medalists Sergey Savelyev Soviet Union Bill Koch United States Ivan Garanin Soviet Union← 19721980 → Cross-country skiing at the1976 Winter Olympics5 kmwomen10 kmwomen15 kmmen30 kmmen50 kmmenRelaymenwomenvte The men's 30 kilometre cross-country skiing competition at the 1976 Winter Olympics in Innsbruck, Austria, was held...

Berlekamp–Rabin algorithm

Method in number theory Elwyn R. Berlekamp at conference on Combinatorial Game Theory at Banff International Research Station Elwyn Berlekamp In number theory, Berlekamp's root finding algorithm, also called the Berlekamp–Rabin algorithm, is the probabilistic method of finding roots of polynomials over the field F p {\displaystyle \mathbb {F} _{p}} with p {\displaystyle p} elements. The method was discovered by Elwyn Berlekamp in 1970[1] as an auxiliary to the algorithm for polynomi...

Perang tahun 1812

Perang tahun 1812Bagian dari Peperangan era NapoleonCuplikan pertempuran dalam perang tahun 1812Tanggal18 Juni 1812–24 Desember 1814 (secara resmi) 18 Juni 1812–12 Februari 1815 (tidak resmi)LokasiAmerika Utara-Tengah dan Timur, Pantai Teluk, Samudra Atlantik dan PasifikHasil Traktat Ghent status quo ante bellumPihak terlibat Amerika Serikat Kekaisaran Britania: Britania Raya Kanada Indian Wodland TimurTokoh dan pemimpin James Madison Henry Dearborn Jacob Brown Winfield Scott Andrew Jacks...

Maynas (província)

Esta página cita fontes, mas que não cobrem todo o conteúdo. Ajude a inserir referências (Encontre fontes: ABW • CAPES • Google (N • L • A)). Conteúdo não verificável pode ser removido. (Dezembro de 2019) Maynas Região Loreto Capital Iquitos Prefeito Francisco Sanjurjo Dávila (2019-2022) População 488359 habitantes Censo 2005 Área 119.859,40 km² Densidade 4,1 hab./km² Mapas Localização da região de Loreto no Peru...