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Al-BoraqKereta Al-Boraq di Tangier.IkhtisarNama asliالبُراقStatusAktifLokasiMarokoTerminusTerminal kereta api Tanger-Ville (Tangier)Stasiun kereta api Casa-Voyageurs (Casablanca)OperasiDibuka15 November 2018[1]PemilikMarokoOperatorONCFData teknisPanjang lintas323 km (201 mi)Lebar sepur1.435 mm (4 ft 8+1⁄2 in) sepur standarElektrifikasi 25 kV 50 Hz 3 kV Kecepatan operasi320 km/h (200 mph) Peta rute Al-Boraq (Arab: البُراق)...

 

English physiologist and biophysicist SirAlan Lloyd HodgkinOM KBE FRSBorn(1914-02-05)5 February 1914Banbury, Oxfordshire, EnglandDied20 December 1998(1998-12-20) (aged 84)Cambridge, EnglandNationalityEnglishCitizenshipBritishAlma materUniversity of CambridgeKnown forHodgkin cycleHodgkin–Huxley modelHodgkin–Huxley sodium channelsGoldman–Hodgkin–Katz flux equationGoldman–Hodgkin–Katz voltage equationSpouseMarion RousChildrenSarah, Deborah, Jonathan Hodgkin, an...

 

Penyatuan kembali KoreaBendera Unifikasi KoreaNama KoreaHangul통일 Hanja統一 Alih AksaraTong(-)ilMcCune–ReischauerT'ongil Penyatuan Kembali Korea atau Reunifikasi Korea (Korea: 조국통일, juga disebut 남북통일 (di Korea Selatan, secara harfiah berarti reunifikasi Selatan-Utara) dan 북남통일 (di Korea Utara, secara harfiah berarti reunifikasi Utara-Selatan) Reunifikasi Korea (Hangul: 남북통일; Hanja: 南北統一) mengacu pada potensi reunifikasi Korea Utara dan Korea Sela...

Indonesian IdolMusim 8Poster Indonesian Idol musim kedelapan dengan tajuk A Decade of Dreams.PresenterDaniel ManantaLolita AgustinePriscilla FebritaJuriAnang HermansyahTiti DJAhmad DhaniTantri Syalindri IchlasariJum. peserta13PemenangNowela Elizabeth AuparayTempat keduaHusein AlatasLokasiJakarta International Expo, Jakarta (final)Lagu kemenanganMembawa Cinta Negara asalIndonesiaJumlah episode22RilisSaluran asliRCTITanggal tayang27 Desember 2013 (2013-12-27) –23 Mei 2014 (2014...

 

Hakha HakhaIbu kotaHakhaHakhaLetak Hakha di Myanmar (Burma)Koordinat: 22°38′43.9476″N 93°36′18.129″E / 22.645541000°N 93.60503583°E / 22.645541000; 93.60503583Koordinat: 22°38′43.9476″N 93°36′18.129″E / 22.645541000°N 93.60503583°E / 22.645541000; 93.60503583Negara MyanmarNegara bagianChinDistrikHakhaKotaprajaHakhaLuas • Total12,50 sq mi (32,4 km2)Populasi (2014)[1]29.800 ...

 

Ōgata 大潟村DesaKantor Desa Ōgata BenderaEmblemLokasi Ōgata di Prefektur AkitaŌgataLokasi di JepangKoordinat: 40°1′4.1″N 139°57′35.8″E / 40.017806°N 139.959944°E / 40.017806; 139.959944Koordinat: 40°1′4.1″N 139°57′35.8″E / 40.017806°N 139.959944°E / 40.017806; 139.959944Negara JepangWilayahTōhokuPrefektur AkitaDistrikMinamiakitaPemerintahan • WalidesaHiroto TakahashiLuas • Total17...

Telemundo affiliate in Boise, Idaho KKJBBoise, IdahoUnited StatesChannelsDigital: 15 (UHF)Virtual: 39BrandingTelemundo BoiseProgrammingAffiliations39.1: Telemundofor others, see § SubchannelsOwnershipOwnerCocola Broadcasting(Boise Telecasters, LP)Sister stationsKKIC-LD, KBSE-LD, KCBB-LD, KIWB-LD, KZAK-LD, KEVA-LDHistoryFirst air dateJuly 2005; 18 years ago (2005-07)Former channel number(s)Analog: 39 (UHF, 2005–2009)Digital: 39 (UHF, 2009–2018)Former affiliatio...

 

ХристианствоБиблия Ветхий Завет Новый Завет Евангелие Десять заповедей Нагорная проповедь Апокрифы Бог, Троица Бог Отец Иисус Христос Святой Дух История христианства Апостолы Хронология христианства Раннее христианство Гностическое христианство Вселенские соборы Н...

 

1897 French filmBetween Calais and DoverProduction still for the filmDirected byGeorges MélièsStarringGeorges MélièsGeorgette MélièsJoseph GrapinetProductioncompanyStar Film CompanyRelease date 1897 (1897) Running timeApprox. 1 min.[1]CountryFranceLanguageSilent film Entre Calais et Douvres, known in English both as Between Dover and Calais and as Between Calais and Dover, is an 1897 short silent comedy film by Georges Méliès. Plot Surviving print of the film On the deck ...

American college basketball season 2016–17 Vanderbilt Commodores men's basketballNCAA tournament, First RoundConferenceSoutheastern ConferenceRecord19–16 (10–8 SEC)Head coachBryce Drew (1st season)Assistant coaches Roger Powell, Jr. Jake Diebler Casey Shaw Home arenaMemorial GymnasiumSeasons← 2015–162017–18 → 2016–17 Southeastern Conference men's basketball standings vte Conf Overall Team W   L   PCT W   L   PCT No. 5 Kentucky �...

 

此条目序言章节没有充分总结全文内容要点。 (2019年3月21日)请考虑扩充序言,清晰概述条目所有重點。请在条目的讨论页讨论此问题。 哈萨克斯坦總統哈薩克總統旗現任Қасым-Жомарт Кемелұлы Тоқаев卡瑟姆若马尔特·托卡耶夫自2019年3月20日在任任期7年首任努尔苏丹·纳扎尔巴耶夫设立1990年4月24日(哈薩克蘇維埃社會主義共和國總統) 哈萨克斯坦 哈萨克斯坦政府...

 

New MeadowbankNew MeadowbankLocation within the City of Edinburgh council areaLocationEdinburgh, ScotlandCoordinates55°57′26″N 3°09′31″W / 55.9571°N 3.1586°W / 55.9571; -3.1586OwnerEdinburgh CorporationSurfaceGrassOpened1934TenantsLeith Athletic New Meadowbank was an athletics and football ground in Edinburgh, Scotland. It was the home ground of Leith Athletic during the 1946–47 season. The site was later used to build the modern Meadowbank Stadium. Hist...

Bayesian inference method Part of a series onBayesian statistics Posterior = Likelihood × Prior ÷ Evidence Background Bayesian inference Bayesian probability Bayes' theorem Bernstein–von Mises theorem Coherence Cox's theorem Cromwell's rule Principle of indifference Principle of maximum entropy Model building Weak prior ... Strong prior Conjugate prior Linear regression Empirical Bayes Hierarchical model Posterior approximation Markov chain Monte Carlo Laplace's approximation Integrated n...

 

CratiloTitolo originaleΚρατύλος Altri titoliSulla correttezza dei nomi Mosaico raffigurante l'Accademia di Platone (Pompei) AutorePlatone 1ª ed. originaleIV secolo a.C. Generedialogo Sottogenerefilosofico Lingua originalegreco antico PersonaggiSocrate, Cratilo, Ermogene SerieDialoghi platonici, II tetralogia Modifica dati su Wikidata · Manuale Il Cratilo (Κρατύλος) è un dialogo di Platone. In esso è trattato il problema del linguaggio, o meglio, della correttezza...

 

Swedish artist (1736–1815) Maria Charlotta WrangelPortrait of Maria Charlotta Wrangel (1736-1815), Swedish painter by Johan Joachim StrengBornMaria Charlotta Cedercreutz1736 (1736)Died1815 (aged 78–79)Stockholm, SwedenNationalitySwedishSpouse Georg Gustaf Wrangel ​ ​(m. 1770)​ Maria Charlotta Cedercreutz, married surname Wrangel (1736–1815), was a Swedish artist, lady-in-waiting and baroness. She was a member of the Royal Swedish Acad...

Set of vectors used to define coordinates Basis vector redirects here. For basis vector in the context of crystals, see Crystal structure. For a more general concept in physics, see Frame of reference. Basis (mathematics) redirects here. For other uses, see Basis. The same vector can be represented in two different bases (purple and red arrows). In mathematics, a set B of vectors in a vector space V is called a basis (pl.: bases) if every element of V may be written in a unique way as a finit...

 

Climate change in the US state of Iowa This article contains too many or overly lengthy quotations. Please help summarize the quotations. Consider transferring direct quotations to Wikiquote or excerpts to Wikisource. (May 2022) Köppen climate types in Iowa, showing that most of the state is now hot-summer humid continental. Climate change in Iowa encompasses the effects of climate change, attributed to man-made increases in atmospheric carbon dioxide, in the U.S. state of Iowa. The Des Moin...

 

この項目では、.hackシリーズ全体について説明しています。同タイトルの第1期ゲームについては「.hack (ゲーム)」をご覧ください。 「.hack//G.U.」はこの項目へ転送されています。同タイトルのゲームについては「.hack//G.U. (ゲーム)」をご覧ください。 .hack .hack//世界の一覧 架空のオンラインRPG(仮想空間) The World(時系列は一部順不同) fragment .hack//黄昏の碑文(小説)...

Pour les articles homonymes, voir Sugar. Cet article est une ébauche concernant une chanson, la Moldavie et le Concours Eurovision de la chanson. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. SUGAR Chanson de Natalia Gordienko auConcours Eurovision de la chanson 2021 Sortie 2021 Durée 2:59 Langue Anglais Genre Chanson moldave Classement 2e demi-finale : À venir Chansons représentant la Moldavie a...

 

Continuous maps on a closed subset of a normal space can be extended Pavel Urysohn In topology, the Tietze extension theorem (also known as the Tietze–Urysohn–Brouwer extension theorem or Urysohn-Brouwer lemma[1]) states that any real-valued, continuous function on a closed subset of a normal topological space can be extended to the entire space, preserving boundedness if necessary. Formal statement If X {\displaystyle X} is a normal space and f : A → R {\displaystyle f:A\t...