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KomodorMatthew C. PerryFotografi oleh Mathew Brady, c. 1856–58 Komandan Skuadron India TimurMasa jabatan20 November 1852 – 6 September 1854 PendahuluJohn H. AulickPenggantiJoel Abbot Informasi pribadiLahirMatthew Calbraith Perry(1794-04-10)10 April 1794[butuh rujukan]Newport, Rhode Island, Amerika SerikatMeninggal4 Maret 1858(1858-03-04) (umur 63)New York City, Amerika SerikatSuami/istriJane Slidell Perry (m. 1814)Anak10Orang tuaChristo...
Some of this article's listed sources may not be reliable. Please help improve this article by looking for better, more reliable sources. Unreliable citations may be challenged and removed. (January 2024) (Learn how and when to remove this template message) Railway station in Wales Abergwili JunctionCyffordd AbergwiliStation on heritage railwayAbergwili Junction in 2022General informationLocationAbergwili, CarmarthenshireWalesCoordinates51°52′08″N 4°16′51″W / 51.8689...
Cette page concerne l'année 2016 du calendrier grégorien. Chronologies Données clés 2013 2014 2015 2016 2017 2018 2019Décennies :1980 1990 2000 2010 2020 2030 2040Siècles :XIXe XXe XXIe XXIIe XXIIIeMillénaires :Ier IIe IIIe Chronologies géographiques Afrique Afrique du Sud, Algérie, Angola, Bénin, Botswana, Burkina Faso, Burundi, Cameroun, Cap-Vert, République centrafricaine, Comores, République du Congo, République ...
SoemitroJenderal Soemitro Wakil Panglima Angkatan Bersenjata Republik Indonesia ke–3Masa jabatan9 September 1971 – 2 Maret 1974PresidenSoehartoPanglimaSoehartoMaraden Panggabean PendahuluMaraden PanggabeanPenggantiSurono ReksodimedjoPanglima Komando Keamanan dan Ketertiban ke-3Masa jabatan9 September 1971 – 2 Maret 1974PresidenSoehartoWakil PresidenHamengkubuwono IX PendahuluMaraden PanggabeanPenggantiJenderal TNI (Purn.) Soeharto Informasi pribadiLahir(1927-01...
هذه المقالة عن حي التبين بمحافظة القاهرة في مصر. لمعانٍ أخرى، طالع التبين (توضيح). التبين حي التبين التبينعلم التبينشعار مناطق حي التبين تاريخ التأسيس 1954 تقسيم إداري البلد مصر[1] العاصمة أرض اللواء (حلوان) المحافظة محافظة القاهرة المسؤولون المحا...
A questa voce o sezione va aggiunto il template sinottico {{Artista musicale}} Puoi aggiungere e riempire il template secondo le istruzioni e poi rimuovere questo avviso. Se non sei in grado di riempirlo in buona parte, non fare nulla; non inserire template vuoti. Concha Velasco ai Premi Goya 2018 Concepción Velasco Varona, conosciuta come Concha Velasco o Conchita Velasco (Valladolid, 29 novembre 1939 – Majadahonda, 2 dicembre 2023), è stata un'attrice, cantante, bal...
New religious movement based on pre-Christian Slavic beliefs This article may be too long to read and navigate comfortably. Consider splitting content into sub-articles, condensing it, or adding subheadings. Please discuss this issue on the article's talk page. (June 2023) Slavic Native FaithA ceremony in the temple of the Fire of Svarozhich of the Union of Slavic Communities, Kaluga OblastFounderZorian Dołęga-Chodakowski Volodymyr Shaian othersRegions with significant populationsRussia10,0...
South African TV series or program Katch It With KhanyiGenreTalk ShowPresented by Khanyi Mbau Country of originSouth AfricaOriginal languageEnglishNo. of seasons3No. of episodes91 (list of episodes)ProductionExecutive producers Anton Burggraf Sivan Pillay Camera setupMultipleRunning time 24 minutes(Season 1-3) Production company Endemol Original releaseNetworkE.tvReleaseSeptember 15, 2014 (2014-09-15) –2016 (2016) Katch It With Khanyi was a South African television talk show...
Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Cet article ne cite pas suffisamment ses sources (septembre 2023). Si vous disposez d'ouvrages ou d'articles de référence ou si vous connaissez des sites web de qualité traitant du thème abordé ici, merci de compléter l'article en donnant les références utiles à sa vérifiabilité et en les liant à la section « Notes et références ». En pratique : Quelles sources sont attendues ?...
Guamanian attorney and politician Therese TerlajeTerlaje in 2018Speaker of the Guam LegislatureIncumbentAssumed office January 4, 2021Preceded byTina Rose Muña BarnesIn officeSeptember 13, 2018 – January 7, 2019ActingPreceded byBenjamin CruzSucceeded byTina Rose Muña BarnesMember of the Guam LegislatureIncumbentAssumed office January 2, 2017 Personal detailsBorn1964 (age 59–60)Yona, Guam, U.S.Political partyDemocraticChildren3EducationCreighton University (BS)U...
Wall and crown knotNamesWall and crown knot, Manrope knotCategoryDecorativeRelatedTurk's head knot, Underwriter's knotABoK#672, #847Instructions[1] A wall and crown knot is a decorative kind of rope button. The original use of the knot was to put at the end of the ropes on either side of a gangway leading onto a ship as stoppers. A wall and crown knot consists of a wall knot and a crown knot with doubled strands.[1].The strands of the wall knot go over, under twice, and over, while th...
Автоматон из Международного центра искусств в Швейцарии Автомато́н (восходит к др.-греч. αὐτόματον, ср. форма αὐτόματος «самодвижущийся», «самопроизвольный»[1]), или автома́т, — кукла с механическим приводом, выполняющая действия по заданной программе. Автоматон...
Country in Central Europe This article is about the modern republic. For other uses, see Austria (disambiguation). Osterreich redirects here. For other uses, see Osterreich (disambiguation). Not to be confused with Australia, Asturias, or Austrasia. Republic of AustriaRepublik Österreich (German) Flag Coat of arms Anthem: Bundeshymne der Republik ÖsterreichNational Anthem of the Republic of Austria Show globeShow map of EuropeLocation of Austria (dark green)– in E...
Family of British diesel multiple unit trains Sprinter train redirects here. For the train service in San Diego, California, see Sprinter (rail service). For other uses, see Sprinter § Trains. Sprinter (train)Class 158 at Tywyn in 2019In service1984–presentFamily nameSprinterNumber built556 trainsetsNumber scrapped9 carsOperatorsScotRailEast Midlands RailwayGreat Western RailwayNorthern TrainsSouth Western RailwayState Railway of ThailandTransport for WalesLondon Northwestern RailwaySpecif...
Ein Vasall schwört den Lehnseid vor dem thronenden Pfalzgrafen Friedrich I. von der Pfalz.[1] Ein Vasall (von keltisch gwas, von lateinisch vassus „Knecht“) war im Fränkischen Reich (5.–9. Jahrhundert) ein Freier, der in einem persönlichen Treueverhältnis (Vasallentreue) zu einem mächtigen Herrn als Schutzherrn stand.[2] Aufgrund des eingegangenen personenrechtlichen Verhältnisses ergaben sich gegenseitige Schutz- und Gehorsamspflichten für die Beteiligten. D...
Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Cet article ne cite pas suffisamment ses sources (juillet 2021). Si vous disposez d'ouvrages ou d'articles de référence ou si vous connaissez des sites web de qualité traitant du thème abordé ici, merci de compléter l'article en donnant les références utiles à sa vérifiabilité et en les liant à la section « Notes et références ». En pratique : Quelles sources sont attendues ? C...
This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Taiping Lake Gardens – news · newspapers · books · scholar · JSTOR (December 2014) (Learn how and when to remove this message) Taiping Lake GardensTaman Tasik TaipingTypePublic gardensLocationTaiping, Perak, MalaysiaCoordinates4°51′14″N 100°44′0″E...
Aqueduct in southern California For the canal in Texas, see American Canal. All-American CanalView of about 15 kilometers (9.3 mi) of the All-American Canal just west of Yuma, Arizona. Note: North is to upper right.Location of the mouthLocationCountryU.S.StateCaliforniaPhysical characteristicsMouth • coordinates32°52′33″N 114°28′21″W / 32.875876°N 114.472448°W / 32.875876; -114.472448 The All-American Canal is an 82-mile (132...
Regular graph with fewest possible nodes for its girth The Tutte (3,8)-cage. In the mathematical field of graph theory, a cage is a regular graph that has as few vertices as possible for its girth. Formally, an (r, g)-graph is defined to be a graph in which each vertex has exactly r neighbors, and in which the shortest cycle has length exactly g. An (r, g)-cage is an (r, g)-graph with the smallest possible number of vertices, among all (r, g)-graphs. A (3, g)-cage is often called a g-cage. It...
ماركو تيزا معلومات شخصية الميلاد 6 فبراير 1992 (32 سنة)[1] جيوسانو الطول 173 سنتيمتر مركز اللعب متخصص التسلق [لغات أخرى] الجنسية إيطاليا الوزن 58 كيلوغرام الحياة العملية الفرق نيبو-فيني فانتيني-يوربا أوفيني [لغات أخرى] (2018–2018)أموري وفيتا...