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العلاقات الإسرائيلية البوتسوانية إسرائيل بوتسوانا تعديل مصدري - تعديل العلاقات الإسرائيلية البوتسوانية هي العلاقات الثنائية بين إسرائيل وبوتسوانا. لدى البلدان علاقات رسمية ولكن دون وجود سفارات أو قنصليات رسمية في عاصمتهما، وقد توصل البلدان إلى عدد من ا...
Supreme Court of the United States38°53′26″N 77°00′16″W / 38.89056°N 77.00444°W / 38.89056; -77.00444EstablishedMarch 4, 1789; 235 years ago (1789-03-04)LocationWashington, D.C.Coordinates38°53′26″N 77°00′16″W / 38.89056°N 77.00444°W / 38.89056; -77.00444Composition methodPresidential nomination with Senate confirmationAuthorized byConstitution of the United States, Art. III, § 1Judge term lengthl...
Yes ManFilm posterSutradaraPeyton ReedProduserJim CarreyDavid HeymanRichard D. ZanuckSkenarioNicholas StollerJarrad PaulAndrew MogelCeritaDanny WallacePemeranJim CarreyTerrence StampZooey DeschanelBradley CooperRhys DarbyDanny MastersonSinematograferRobert D. YeomanPenyuntingCraig AlpertDistributorWarner Bros.Tanggal rilis19 Desember 2008 (US, ES)26 Desember 2008 (UK)1 Januari 2009 (AU)21 Januari 2009 (FR)Durasi104 menitNegaraAmerika SerikatBahasaInggrisAnggaran$70 jutaPendapatankotor$162.143...
Hatnua התנועהKetua umumTzipi Livni[1]Dibentuk27 November 2012 (2012-11-27)[2]Dibubarkan18 Februari 2019 (2019-02-18)Dipisah dariKadimaKantor pusatTel Aviv, IsraelIdeologiLiberalisme[3][4][5]Politik pro-perdamaian[6][7]Sekulerisme[8][9]Environmentalisme[10][11]Third Way[12]Zionisme Liberal[13][14]Posisi politikTengah[15][16] sampai Sayap kiri...
City in Miami-Dade County, Florida City in Florida, United StatesCoral GablesCityCoral Gables (in foreground) in April 2010. Downtown Miami is barely visible in the background. SealNicknames: The City Beautiful, The GablesLocation of Coral Gables in Miami-Dade County, Florida (left) and of Miami-Dade County in Florida (right)U.S. Census Bureau map showing city limitsCoordinates: 25°43′00″N 80°16′20″W / 25.71667°N 80.27222°W / 25.71667; -80.27222Country...
2010 novel by Stephenie Meyer This article is about the Stephenie Meyer novel. For other uses, see The Host. The Host First edition coverAuthorStephenie MeyerCover artistJuliana Lee and DalenaCountryUnited StatesLanguageEnglishGenreScience fiction, Romance novel, Thriller, DystopianPublisherLittle, Brown & CompanyPublication dateMay 6, 2008, April 13, 2010 (paperback)Media typePrint (hardcover, paperback)e-Book (Kindle)Audio book (CD)Pages619ISBN0-316-06804-7OCLC163708271Dewey D...
1962 film This article is about the 1962 film. For the historical event the film is based on, see Trial of Joan of Arc. The Trial of Joan of ArcAustralian DVD coverDirected byRobert BressonWritten byRobert BressonProduced byAgnès DelahaieStarringFlorence DelayJean-Claude FourneauCinematographyLéonce-Henri BurelEdited byGermaine ArtusMusic byFrancis SeyrigRelease dates18 May 1962 (Cannes)Running time65 minutesCountryFranceLanguagesFrenchEnglish The Trial of Joan of Arc (French: Procès de Je...
This article possibly contains original research. Please improve it by verifying the claims made and adding inline citations. Statements consisting only of original research should be removed. (October 2015) (Learn how and when to remove this message) This article may be in need of reorganization to comply with Wikipedia's layout guidelines. Please help by editing the article to make improvements to the overall structure. (March 2024) (Learn how and when to remove this message) Shortly after...
此條目可参照英語維基百科相應條目来扩充。 (2021年5月6日)若您熟悉来源语言和主题,请协助参考外语维基百科扩充条目。请勿直接提交机械翻译,也不要翻译不可靠、低品质内容。依版权协议,译文需在编辑摘要注明来源,或于讨论页顶部标记{{Translated page}}标签。 约翰斯顿环礁Kalama Atoll 美國本土外小島嶼 Johnston Atoll 旗幟颂歌:《星條旗》The Star-Spangled Banner約翰斯頓環礁�...
Railway station in Kamogawa, Chiba Prefecture, Japan Awa-Kamogawa Station安房鴨川駅Awa-Kamogawa StationGeneral informationLocationYokosuka, Kamogawa-shi, Chiba-ken 296-0001JapanCoordinates35°6′27.42″N 140°6′13.44″E / 35.1076167°N 140.1037333°E / 35.1076167; 140.1037333Operated by JR EastLine(s) ■ Sotobō Line ■ Uchibō Line Distance119.4 km from SogaPlatforms2 side platformsOther informationStatusStaffed (Midori no Madoguchi )WebsiteOfficial websit...
Cet article est une ébauche concernant l’histoire et une personnalité japonaise. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. En'yūFonctionEmpereur du Japon27 septembre 969 - 24 septembre 984ReizeiKazanBiographieNaissance 12 avril 959Décès 1er mars 991 (à 31 ans)En'yū-ji (d)Sépulture Utano (d)Nom dans la langue maternelle 円融天皇Famille Maison impériale du JaponPère MurakamiMère Fujiwar...
Daratan Marie Byrd. Tanah Marie Byrd adalah wilayah di Antarktika Barat yang terletak di sebelah timur paparan es Ross dan Laut Ross serta di sebelah selatan Samudra Pasifik. Nama wilayah ini diberikan oleh Richard E. Byrd pada tahun 1929 untuk mengenang istrinya.[1] Tempat ini sangat terpencil, sehingga sebagian besar wilayah Marie Byrd (di sebelah timur 150°W) belum diklaim oleh negara manapun. Sejauh ini Daratan Marie Byrd merupakan daratan terbesar yang belum diklaim di dunia den...
Директория — исполнительный орган Курултая крымских татар в декабре 1917— феврале 1918 года, являлась де-факто правительством Крымской Демократической Республики. Разогнана при создании ССР Тавриды. Восстановлена в апреле 1918 года и просуществовала без реальной влас...
South Korean singer and producer (born 1971) For other uses, see Park Jin-young (disambiguation). In this Korean name, the family name is Park. J. Y. ParkPark in 2011BornPark Jin-young (1971-12-13) December 13, 1971 (age 52)[A]Seoul, South KoreaEducationYonsei UniversityOccupationsSinger-songwriterrecord producerreality television judgerecord executiveYears active1992–presentKnown forCo-founding of JYP EntertainmentSpouses Seo Yoon-jeong (m....
Women's 100 metre butterfly at the 2018 European Aquatics ChampionshipsVenueTollcross International Swimming CentreDates3 August (heats and semifinals)4 August (final)Competitors37 from 24 nationsWinning time56.13Medalists Sarah Sjöström Sweden Svetlana Chimrova Russia Elena Di Liddo Italy← 20162020 → 2018 European Aquatics ChampionshipsSwimmingFreestyle50 mmenwomen100 mmenwomen200 mmenwomen4...
Campionato mondiale di Formula 1 1990Edizione n. 41 del Campionato mondiale di Formula 1 Dati generaliInizio11 marzo Termine4 novembre Prove16 Titoli in palioPiloti Ayrton Sennasu McLaren MP4/5B Costruttori McLaren Altre edizioniPrecedente - Successiva Edizione in corso Il campionato mondiale di Formula 1 1990 organizzato dalla FIA è stato, nella storia della categoria, il 41° ad assegnare il Titolo Piloti e il 33° ad assegnare quello Costruttori. Il primo fu vinto dal brasiliano Ayrto...
Pandémie de Covid-19 en Guinée équatorialeMaladie Maladie à coronavirus 2019 (Covid-19)Agent infectieux SARS-CoV-2Origine Wuhan (Hubei, Chine)Localisation Guinée équatorialePremier cas MalaboDate d'arrivée Depuis le 14 mars 2020 (4 ans, 5 mois et 8 jours)BilanCas confirmés 17 025 (7 octobre 2022)[1]Cas soignés 16 703 (7 octobre 2022)[1]Morts 183 (7 octobre 2022)[1]modifier - modifier le code - modifier Wikidata La pandémie de Covid-19 en Guinée équatoriale...
David Livingstone (1864) David Livingstone (* 19. März 1813 in Blantyre bei Glasgow; † 1. Mai 1873 in Chitambo am Bangweulusee) war ein schottischer Missionar und ein Afrikaforscher. Er gilt als Entdecker der Viktoriafälle.[1] Inhaltsverzeichnis 1 Leben 1.1 Forschungsreisen 1.2 Tod 2 Mitgliedschaften 3 Nachleben 3.1 Namensgeber 3.2 Gedenktag 3.3 Musik 3.4 Film 3.5 Museen 4 Werke 5 Literatur 6 Weblinks 7 Einzelnachweise Leben Der Kongregationalist Livingstone war erst Baumwollspinn...
Questa voce sull'argomento contee dell'Indiana è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Contea di PerryconteaLocalizzazioneStato Stati Uniti Stato federato Indiana AmministrazioneCapoluogoTell City Data di istituzione1814 TerritorioCoordinatedel capoluogo38°04′48″N 86°38′24″W38°04′48″N, 86°38′24″W (Contea di Perry) Superficie1 001 km² Abitanti19 338[1] (2010) Densità19,32 ab./km² Altre in...
Sigmoid shape special function Not to be confused with Loss function. In mathematics, the error function (also called the Gauss error function), often denoted by erf, is a function defined as:[1] erf z = 2 π ∫ 0 z e − t 2 d t . {\displaystyle \operatorname {erf} z={\frac {2}{\sqrt {\pi }}}\int _{0}^{z}e^{-t^{2}}\,\mathrm {d} t.} Error functionPlot of the error functionGeneral informationGeneral definition erf z = 2 π ∫ 0 z e −...