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Artikel ini mengenai Ketapang atau Katapang (Terminalia catappa) spesies tumbuhan dalam keluarga Combretaceae sejenis pohon tepi pantai yang rindang. Untuk kegunaan yang lain, lihat Ketapang (disambiguasi). Untuk arti yang lain, lihat Ketepeng. Ketapang Ketapang, Terminalia catappamenurut F.M. Blanco, Flora de Filipinas Klasifikasi ilmiah Kerajaan: Plantae Divisi: Magnoliophyta Kelas: Magnoliopsida Ordo: Myrtales Famili: Combretaceae Genus: Terminalia Spesies: T. catappa Nama binomial Te...

PontusYerusalemLaut AegeaEfesusItaliaRomaAkhayaKretaKorintusLaut Tengah Tempat-tempat dalam kehidupan Akwila dan Priskila (biru) dan tempat lain (jingga). Akwila dan Priskila adalah sepasang suami-istri Kristen pada abad pertama Masehi menurut Perjanjian Baru Alkitab Kristen yang namanya selalu disebutkan bersama-sama. Mereka bertemu dengan Paulus dari Tarsus dan sama-sama bekerja sebagai tukang kemah (pembuat tenda). Kemudian mereka bersama-sama Paulus berkeliling mengabarkan Injil dan menja...

Enzo Maresca Maresca pada tahun 2008Informasi pribadiNama lengkap Vincenzo MarescaTanggal lahir 10 Februari 1980 (umur 44)Tempat lahir Pontecagnano Faiano, ItaliaTinggi 180 cm (5 ft 11 in)Posisi bermain GelandangInformasi klubKlub saat ini Leicester City (manajer)Karier junior1991–1994 Milan1994–1998 CagliariKarier senior*Tahun Tim Tampil (Gol)1998–2000 West Bromwich Albion 47 (5)2000–2004 Juventus 37 (4)2000–2001 → Bologna (pinjaman) 23 (0)2002–2003 → Pia...

1981 1988 Élections législatives de 1986 en Eure-et-Loir 4 sièges de députés à l'Assemblée nationale 16 mars 1986 Corps électoral et résultats Population 362 813 Inscrits 250 789 Votants 200 112   79,79 %  6,3 Votes exprimés 190 980 Droite parlementaire – Maurice Dousset Liste Union pour la démocratie françaisediss. Rassemblement pour la République Voix 67 188 35,18 %   11,7 Députés élus 2  1 Majorit�...

Синелобый амазон Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:ЗавропсидыКласс:Пт�...

啓 QiQi dari XiaNama asalSi Qi (司啓)LahirQitanggal tidak diketahuiDinasti XiaMeninggalkira-kira. 2117 SMDinasti XiaNama lainXia Qi夏啓AnakTai KangWuguan Zhong KangOrang tuaYu yang AgungNu JiaoKaisar Kedua Dinasti XiaMasa pemerintahan: 2146 – 2117 SMPendahulu: Kaisar YuPenerus: Kaisar Tai Kang Artikel ini memuat Teks Tionghoa. Tanpa bantuan render yang baik, anda mungkin akan melihat tanda tanya, kotak-kotak, atau simbol lainnya bukannya Karakter Tionghoa. Qi (Hanzi:...

Pour les articles homonymes, voir Bac. Cet article est une ébauche concernant un lac, la mer et un bateau ou un navire. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Consultez la liste des tâches à accomplir en page de discussion. Traversée par bac du lac artificiel de Lipno (République tchèque). Un bac est un type de bateau à fond plat utilisé pour traverser un cours d'eau, un lac, un estuaire ou un b...

2006 compilation album by Gloria EstefanThe Very Best of Gloria EstefanCompilation album by Gloria EstefanReleasedSeptember 26, 2006GenrePopLength73:11LabelEpicProducerEmilio Estefan Jr.Gloria Estefan chronology Oye Mi Canto!: Los Grandes Exitos(2006) The Very Best of Gloria Estefan(2006) The Essential Gloria Estefan(2006) The Very Best of Gloria Estefan is the sixth compilation album released by American singer Gloria Estefan, but is the twenty-seventh album overall, released in 2006...

Brazilian film award For other uses, see Otelo. AwardGrande Prêmio do Cinema BrasileiroAwarded forBest Brazilian filmsCountryBrazilPresented byMinistry of Culture (2000–2001)Academia Brasileira de Cinema (2002–present)First awarded2000Websiteacademiabrasileiradecinema.com.br The Grande Prêmio do Cinema Brasileiro (English: Grand Prize of Brazilian Cinema), more popularly known as the Grande Otelo,[1] is a Brazilian film award[2] given annually by the Brazilian Academy of...

It's a SpongeBob Christmas!Episode SpongeBob SquarePantsSampul DVDNomor episodeMusim 8Episode 175SutradaraMark CaballeroSeamus WalshPenulisLuke BrokshierMarc CeccarelliDerek IversenMr. LawrenceMusikDon't be a Jerk (It's Christmas) oleh Tom KennyKode produksiPaul TibbittTanggal siar23 November 2012 (CBS)6 Desember 2012 (Nickelodeon)Bintang tamu John Goodman sebagai Santa Claus Kronologi episode ← SebelumnyaFor Here or to Go Selanjutnya →Super Evil Aquatic Villain Team Up...

Questa voce sull'argomento stagioni delle società calcistiche italiane è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Voce principale: Football Club Internazionale Milano. FC InternazionaleStagione 1945-1946Una formazione della squadra nella stagione 1945-46 Sport calcio Squadra Inter Allenatore Carlo Carcano Presidente Carlo Masseroni Serie A Alta Italia2º Serie A Girone finale4º Maggiori pre...

British Labour Co-op politician For the Canadian businessman, see Barry Sherman. Barry SheermanOfficial portrait, 2020Member of Parliament for HuddersfieldHuddersfield East (1979–1983)In office3 May 1979 – 30 May 2024Preceded byJoseph MallalieuSucceeded byTBCChair of the Children, Schools and Families Committee[a]In office16 July 2001 – 19 June 2010Preceded byMalcolm WicksSucceeded byGraham Stuart Personal detailsBorn (1940-08-17) 17 August 1940 (age 83)Su...

Cet article est une ébauche concernant La Rochelle et un conflit armé. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Pour les articles homonymes, voir Siège de La Rochelle. Siège de la Rochelle Informations générales Date 22 juin - 23 août 1372 Lieu La Rochelle Issue Victoire française Belligérants Royaume de France Royaume d'Angleterre Commandants Bertrand du Guesclin Philippe Mancel Guerre de Cent A...

Postwar academic movement in economics For the contemporary consensus in macroeconomics, see New neoclassical synthesis. Part of a series onMacroeconomics Basic concepts Aggregate demand Aggregate supply Business cycle CAGR Deflation Demand shock Disinflation Effective demand Expectations Adaptive Rational Financial crisis Growth Inflation Demand-pull Cost-push Interest rate Investment Liquidity trap Measures of national income and output GDP GNI NNI Microfoundations Money Endogenous Money cr...

2002 installation artwork by Cory Arcangel Super Mario CloudsArtistCory ArcangelYear2002 (2002)Websitecoryarcangel.com/things-i-made/2002-001-super-mario-clouds Super Mario Clouds is a 2002 multi-channel video installation artwork by Cory Arcangel that displays a modified version of the video game Super Mario Bros. in which all game assets besides the sky and clouds are removed. Its first major exhibition was the 2004 Whitney Biennial. Super Mario Clouds is among the artist's best known ...

Politics of Cuba Constitution Law Communist Party 8th term Congress Rules Central Committee (8th) First Secretary Miguel Díaz-Canel Second Secretary José Ramón Machado Ventura Politburo (8th) Secretariat (8th) National Assembly 9th term President Esteban Lazo Hernández Vice President Ana María Marí Machado Secretary Homero Acosta Álvarez Council of State (9th) President Esteban Lazo Hernández Vice President Ana María Marí Machado Secretary Homero Acosta Álvarez Presidency (9th) Pre...

German World War II submarine USS Nemo redirects here. For the submersible observation vessel, see DSV-5 Nemo. U-505 shortly after being captured, pictured from the USS Pillsbury in preparation for towing History Nazi Germany NameU-505 Ordered25 September 1939 BuilderDeutsche Werft AG, Hamburg-Finkenwerder Yard number295 Laid down12 June 1940 Launched24 May 1941 Commissioned26 August 1941 FateCaptured by US Navy on 4 June 1944[1][2] StatusPreserved as a museum ship[2] ...

El teorema de Al-Mu'taman-Ceva, caso 1: las tres líneas son concurrentes en un punto O dentro de ABC. El teorema de Al-Mu'taman-Ceva, caso 2: el punto O se encuentra fuera de ABC. El teorema de Ceva, denominado también como teorema de Al-Mu'taman[1]​, es un teorema de geometría elemental. El teorema establece que dado un triángulo ABC, y los puntos D, E, y F que se encuentran sobre los lados BC, CA, y AB, respectivamente, pero no sobre los vértices, los segmentos AD, BE y CF son co...

Pour les articles homonymes, voir Edgar Quinet (métro de Paris), Edgar, Quinet et Classe Edgar Quinet. Edgar Quinet Edgar Quinet vers 1860. Données clés Nom de naissance Edgar Quinet Naissance 17 février 1803 Bourg-en-Bresse (France) Décès 27 mars 1875 (à 72 ans) Versailles (France) Activité principale Écrivain et historien Conjoint Minna More (1834-1851) ; Hermione Quinet (1852-1875) Auteur Langue d’écriture Français Œuvres principales Tablettes du juif errant La Gr�...

.gu البلد الولايات المتحدة  الموقع الموقع الرسمي  تعديل مصدري - تعديل   gu. هو نطاق إنترنت من صِنف مستوى النطاقات العُليا في ترميز الدول والمناطق، للمواقع التي تنتمي إلى جوام.[1][2] مراجع ^ النطاق الأعلى في ترميز الدولة (بالإنجليزية). ORSN [الإنجليزية]. Archived from the origina...