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Cristina dari LorraineAdipatni Agung ToskanaPeriode3 Mei 1589 – 17 Februari 1609Informasi pribadiKelahiran16 Agustus 1565Istana Keharyapatihan Nancy, LorraineKematian19 Desember 1637(1637-12-19) (umur 72)Palazzo Pitti, Firenze, ToskanaPemakamanBasilika San Lorenzo, FirenzeWangsaWangsa Lorraine (oleh kelahiran) Wangsa Medici (oleh pernikahan)AyahCharles III dari LorraineIbuClaude dari PrancisPasanganFerdinando I de' MediciAnakCosimo II, Adipati Agung ToskanaMaria Maddalena de' MediciCat...
Dough NutsSutradaraArvid E. GillstromProduserLouis BursteinPemeranBilly WestOliver HardySinematograferHerman Obrock Jr.PenyuntingBen H. CohenTanggal rilis 15 Juni 1917 (1917-06-15) NegaraAmerika SerikatBahasaFilm bisuantarjudul bahasa Inggris Dough Nuts adalah film bisu komedi Amerika Serikat tahun 1917 yang menampilkan Oliver Hardy. Pemeran Billy West - Billy, Tukang Roti Baru Ethel Marie Burton - Ethel, Kasir (sebagai Ethel Burton) Oliver Hardy - Babe, Koki (sebagai Babe Hardy) Leo Whi...
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341-foot tall skyscraper in Pittsburgh, Pennsylvania For other uses, see Centre City Tower. Centre City TowerCentre City Tower, Pittsburgh, Pennsylvania in March 2019General informationTypeOfficeLocation650 Smithfield StreetCoordinates40°26′33″N 79°59′48″W / 40.44250°N 79.99667°W / 40.44250; -79.99667Completed1971HeightRoof341 ft (104 m)Technical detailsFloor count26Design and constructionArchitect(s)A. Epstein and Sons The Centre City Tower (also...
Head of government in the United Kingdom This article is about the office. For a list of British prime ministers, see List of prime ministers of the United Kingdom. Prime Minister of the United Kingdom of Great Britain and Northern IrelandRoyal Arms of His Majesty's GovernmentFlag of the United KingdomIncumbentRishi Sunaksince 25 October 2022 Government of the United Kingdom Prime Minister's Office Cabinet Office Style Prime Minister(informal) The Right Honourable(within the UK and Commo...
Untuk tempat lain yang bernama sama, lihat Bandar (disambiguasi). BandarKecamatanTanda selamat datang di Kecamatan BandarPeta lokasi Kecamatan BandarNegara IndonesiaProvinsiSumatera UtaraKabupatenSimalungunPemerintahan • Camat-Populasi • Total- jiwaKode Kemendagri12.08.23Kode BPS1209190 Luas100,69 km²Desa/kelurahan14/2 Gereja HKBP Perdagangan Kota Gereja HKBP Bandar Maratur Gereja HKBP Pematang Kerasaan Bandar adalah sebuah kecamatan di Kabupaten Simalungun, Suma...
Preman PensiunPoster resmiSutradaraAris NugrahaProduser Reggi Djundjunan Miftah Syafrian Yahya Ditulis olehAris NugrahaBerdasarkanPreman Pensiunoleh Aris NugrahaPemeran Epy Kusnandar Tya Arifin Soraya Rasyid Penata musikDanny SupitSinematograferGunung Nusa PelitaPenyunting Syarif Hidayat Ichsan JW PerusahaanproduksiMNC PicturesTanggal rilis17 Januari 2019Durasi94 menitNegaraIndonesiaBahasaIndonesiaPendapatankotorRp 42 miliar Preman Pensiun (Inggris: Preman Pensiun: The Movie) adalah...
Mountain in Russia Mount TsakhvoaThe peak of Mount TsakhvoaHighest pointElevation3,345.9 m (10,977 ft)Coordinates43°40′19″N 40°34′40″E / 43.67194°N 40.57778°E / 43.67194; 40.57778NamingNative nameЦахвоа (Russian)GeographyKrasnodar Krai, RussiaShow map of European RussiaMount Tsakhvoa (Krasnodar Krai)Show map of Krasnodar Krai Parent rangeCaucasus A view of the top of Tsakhvoy from the northeast Mount Tsakhvoa (Russian: Цахвоа...
American technology company X Corporation redirects here. For the fictional Marvel Comics institution, see X-Corporation. For other uses, see X Corps (disambiguation) and X (disambiguation) § Companies. X Corp.Market Square, the company's headquarters in San Francisco, January 2023Company typeSubsidiaryIndustry Technology Social media Internet PredecessorTwitter, Inc.FoundedMarch 9, 2023; 13 months ago (2023-03-09)[a]FounderElon MuskHeadquartersSan Francisco, ...
МифологияРитуально-мифологическийкомплекс Система ценностей Сакральное Миф Мономиф Теория основного мифа Ритуал Обряд Праздник Жречество Мифологическое сознание Магическое мышление Низшая мифология Модель мира Цикличность Сотворение мира Мировое яйцо Мифическое �...
Star Wars character This article is about the Star Wars character. For the Fast & Furious character also known by the alias Han Seoul-Oh (Han Solo), see Han Lue. For the trilobite also known as Han solo, see Han (trilobite). Fictional character Han SoloStar Wars characterPromotional image of Harrison Ford as Han Solo for Star Wars: Episode IV – A New Hope (1977).First appearanceStar Wars (1977)Created byGeorge LucasPortrayed byHarrison Ford (Episodes IV–VII, IX, The Holiday Special)Al...
Judelle La Judelle à Savigny-en-Sancerre. Caractéristiques Longueur 11,6 km [1] Bassin collecteur Loire Débit moyen (Savigny-en-Sancerre) Régime pluvial Cours Source Le Fait des Marnes · Localisation Savigny-en-Sancerre · Altitude 241 m · Coordonnées 47° 25′ 49″ N, 2° 47′ 10″ E Confluence Loire · Localisation Léré · Altitude 138 m · Coordonnées 47° 29′ 02″ N, 2° 53′ 50″ E Géographie ...
Gerbang NerakaPoster filmSutradaraRizal MantovaniProduserRobert RonnyDitulis olehRobert RonnyPemeranReza RahadianJulie EstelleDwi SasonoRay SahetapyLukman SardiPuy BrahmantyaPenata musikAndi RiantoSinematograferFaozan RizalPenyuntingGanda HartaPerusahaanproduksiLegacy PicturesTanggal rilis20 September 2017Durasi117 menitNegara IndonesiaBahasaBahasa Indonesia Gerbang Neraka (sebelumnya berjudul Firegate: Piramid Gunung Padang)[1] adalah sebuah film horor fantasi petualangan-...
Cercle Arctique T. Cancer Équateur T. Capricorne Cercle AntarctiqueTracé du méridien de 84° est En géographie, le 84e méridien est est le méridien joignant les points de la surface de la Terre dont la longitude est égale à 84° est. Géographie Dimensions Comme tous les autres méridiens, la longueur du 84e méridien correspond à une demi-circonférence terrestre, soit 20 003,932 km. Au niveau de l'équateur, il est distant du méridien de Greenwich de 9 35...
New Zealand at the Games of the XXXII Olympiad in Tokyo Sporting event delegationNew Zealand at the2020 Summer OlympicsIOC codeNZLNOCNew Zealand Olympic CommitteeWebsitewww.olympic.org.nzin Tokyo, Japan23 July 2021 (2021-07-23) – 8 August 2021 (2021-08-08)Competitors212 in 21 sportsFlag bearers (opening)Sarah HiriniDavid Nyika[2][3]Flag bearer (closing)Valerie Adams[1]MedalsRanked 13th Gold 7 Silver 6 Bronze 7 Total 20 Sum...
See also: Transitional shelter and Emergency shelter Refugee shelters are structures ranging from the most temporary tent accommodation through transitional shelter to building temporary pics and settlements and include the most basic kind of ad hoc structure. They are created in the aftermath of a conflict or natural disaster as a temporary residence for victims who have lost or abandoned their homes. Refugees and IDPs are people fleeing their homes or countries of origin due to natural disa...
Voce principale: Associazione Calcio Milan. AC MilanStagione 2022-2023I giocatori del Milan prima della partita contro il Salisburgo in Champions League del 6 settembre 2022 Sport calcio Squadra Milan Allenatore Stefano Pioli All. in seconda Giacomo Murelli Presidente Paolo Scaroni Serie A4º (in Champions League) Coppa ItaliaOttavi di finale Champions LeagueSemifinalista Supercoppa italianaFinalista Maggiori presenzeCampionato: Leão (35)Totale: Leão, Tonali (48) Miglior marcatoreCamp...
American economist Tyler GoodspeedChair of the Council of Economic AdvisersActingIn officeJune 23, 2020 – January 7, 2021PresidentDonald TrumpPreceded byTomas J. Philipson (Acting)Succeeded byCecilia RouseMember of the Council of Economic AdvisersIn officeMay 22, 2019 – January 7, 2021PresidentDonald TrumpPreceded byRichard BurkhauserSucceeded byHeather Boushey Personal detailsBornTyler Beck Goodspeed1984 or 1985 (age 38–39)Exeter, New Hampshire, U.S.P...
Part of a series onWorld trade Policy Import Export Balance of trade Trade law Trade pact Trade bloc Trade creation Trade diversion Export orientation Import substitution Trade finance Trade facilitation Trade route Domestic trade Tax Restrictions Trade barriers Tariffs Non-tariff barriers Import quotas Tariff-rate quotas Import licenses Customs duties Export subsidies Technical barriers Bribery Exchange rate controls Embargo Safeguards Countervailing duties Anti-dumping duties Voluntary expo...
Vector quantity in celestial mechanics In celestial mechanics, the specific relative angular momentum (often denoted h → {\displaystyle {\vec {h}}} or h {\displaystyle \mathbf {h} } ) of a body is the angular momentum of that body divided by its mass.[1] In the case of two orbiting bodies it is the vector product of their relative position and relative linear momentum, divided by the mass of the body in question. Specific relative angular momentum plays a pivotal role in the an...