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Miko mengenakan hakama Mahasiswi mengenakan furisode dan hakama sewaktu mengikuti wisuda Hakama (袴code: ja is deprecated ) adalah pakaian luar tradisional Jepang yang dipakai untuk menutupi pinggang sampai mata kaki. Dipakai sebagai pakaian bagian bawah, hakama merupakan busana resmi pria untuk menghadiri acara formal seperti upacara minum teh, pesta pernikahan, dan seijin shiki. Anak laki-laki mengenakannya sewaktu merayakan Shichi-Go-San. Montsuki yang dikenakan bersama hakama dan haori m...

2022 single by the Smile The SmokeSingle by the Smilefrom the album A Light for Attracting Attention A-sideYou Will Never Work in Television Again (double A-side 7 single)Released27 January 2022GenreProgressive rock[1]funk[2]Length3:39LabelXLSongwriter(s)Jonny GreenwoodNigel GodrichThom YorkeTom SkinnerProducer(s)Nigel GodrichThe Smile singles chronology You Will Never Work in Television Again (2022) The Smoke (2022) Skrting on the Surface (2022) Music videoThe Smoke on YouTu...

Former American radio network This article does not cite any sources. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: The Source network – news · newspapers · books · scholar · JSTOR (December 2009) (Learn how and when to remove this template message) The Source logo The Source was a radio network operated in the 1970s and 1980s by the NBC Radio Network, with ...

Pour la ville afghane, voir Pol-e Khomri. Myriam El Khomri Myriam El Khomri en 2014. Fonctions Ministre du Travail, de l'Emploi, de la Formation professionnelle et du Dialogue social 2 septembre 2015 – 10 mai 2017 (1 an, 8 mois et 8 jours) Président François Hollande Gouvernement Manuel Valls IIBernard Cazeneuve Prédécesseur François Rebsamen Successeur Muriel Pénicaud (Travail) Secrétaire d'État à la Politique de la Ville 26 août 2014 – 2 septembre 2015(1 a...

العلاقات النرويجية البولندية النرويج بولندا   النرويج   بولندا تعديل مصدري - تعديل   العلاقات النرويجية البولندية هي العلاقات الثنائية التي تجمع بين النرويج وبولندا.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدولتين: وجه المقا...

Middle Welsh letter Uppercase and lowercase Middle Welsh V Ỽ, ỽ (Middle Welsh V) is a letter employed in Middle Welsh texts between the 13th and 14th centuries.[1] It represented the sounds of v, u, and w and – prior to inclusion in the Latin Extended Additional block of Unicode characters[2] – was typically represented by the letter w in transcriptions. The Unicode code point for the capital letter is U+1EFC; that for the lower-case letter is U+1EFD. It is related to ...

Sayyid Bashir Hussain Zaidi, CIE, MP (30 Juli 1898 – 29 Maret 1992) adalah seorang anggota Lok Sabha pertama dan Wakil Kanselir Universitas Muslim Aligarh dari 1956 sampai 1962. Ia juga menjabat sebagai anggota Majelis Konstituen India dari Provinsi Bersatu (kemudian Uttar Pradesh).[1] Ia dianugerahi Padma Vibhushan, penghargaan sipil tertinggi kedua, dari Pemerintah India pada 1976.[2] Referensi ^ List of Membars of the Constituent Assembly (as in November, 19...

Head of the Catholic Church from 999 to 1003 PopeSylvester IIBishop of RomeSylvester, in blue, as depicted in the Gospels of Otto IIIChurchCatholic ChurchPapacy began2 April 999Papacy ended12 May 1003PredecessorGregory VSuccessorJohn XVIIOrdersConsecration991Personal detailsBornGerbertus (Gerbert)c. 946Belliac (?), Duchy of Aquitaine, FranceDied(1003-05-12)12 May 1003 (aged c. 57)Rome, Papal StatesOther popes named Sylvester Pope Sylvester II (c. 946 – 12 May 1003), originally k...

Romans in Persia is related to the brief invasion and occupation of western and central areas of Parthia (modern-day Iran) by the Romans during their empire. Emperor Trajan was even temporarily able to nominate a king of western parts of Parthia, Parthamaspates, as ruler of a Roman client state in Parthia. Characteristics The Romans, having expanded into the eastern Mediterranean, came in contact with their historical rivals in the Middle East: the Parthians and Persians, whose respective emp...

غراكوفو الإحداثيات 56°02′41″N 51°57′19″E / 56.044722222222°N 51.955277777778°E / 56.044722222222; 51.955277777778   تاريخ التأسيس 1813  تقسيم إداري  البلد روسيا[1]  معلومات أخرى 427730  رمز الهاتف 34163  رمز جيونيمز 559073  تعديل مصدري - تعديل   غراكوفو (بالروسية: Грахово) هي مدينة في �...

County in Michigan, United States For the county in Ireland, see County Roscommon. County in MichiganRoscommon CountyCountyRoscommon County Building in RoscommonLocation within the U.S. state of MichiganMichigan's location within the U.S.Coordinates: 44°20′N 84°37′W / 44.33°N 84.61°W / 44.33; -84.61Country United StatesState MichiganFounded1840 (created)1875 (organized)[1]Named forCounty Roscommon, IrelandSeatRoscommonLargest settlementHoughto...

Historic house in Massachusetts, United States United States historic placeGeneral Artemas Ward HouseU.S. National Register of Historic Places The Gen. Artemas Ward Homestead in winterShow map of MassachusettsShow map of the United StatesLocation786 Main St., opposite Dean Park, Shrewsbury, MassachusettsCoordinates42°17′42″N 71°41′50″W / 42.29500°N 71.69722°W / 42.29500; -71.69722Built1727NRHP reference No.76000308[1]Added to NRHPMay 4, 19...

Este artículo trata sobre las funciones del rey visigodo. Para consultar el listado de los reyes, véase Anexo:Reyes visigodos. Este artículo o sección necesita referencias que aparezcan en una publicación acreditada. Busca fuentes: «Rey de los visigodos» – noticias · libros · académico · imágenesEste aviso fue puesto el 22 de abril de 2013. Ilustración de un rey de los visigodos.Ayuda La figura del rey de los visigodos pasó de un jefe guerrero a un sobera...

Not to be confused with Faraday Building (Manchester). The building's main façade of 26 ½ bays on Queen Victoria Street, also showing part of its narrower front to Godliman Street The building's entrance The Faraday Building is in the south-west of the City of London. The land was first acquired by the General Post Office in the 1870s, for the Post Office Savings Bank. In 1902 it was converted to a GPO telephone exchange serving sections of London, and underwent several capacity expansions ...

マレーシアの政治家マハティール・ビン・モハマドMahathir bin Mohamad マハティール・ビン・モハマド（2018年8月3日）生年月日 (1925-07-10) 1925年7月10日（99歳）[注釈 1]出生地 イギリス領マラヤ、クダ州アロースター所属政党 （バリサン・ナショナル→）（統一マレー国民組織→）祖国闘士党（英語版）称号 桐花大綬章配偶者 シティ・ハスマ子女 7 （ムクリズ、マリナ�...

American banker and scouting leader (1904–1987) John M. SchiffBornJohn Mortimer Schiff(1904-08-26)August 26, 1904Roslyn, New York, U.S.DiedMay 9, 1987(1987-05-09) (aged 82)Oyster Bay, New York, U.S.EducationYale University (B.A.)OccupationBankerKnown forPresident of Boy Scouts of AmericaBoard member ofJohn Simon Guggenheim Memorial FoundationWorld Scout Committee (1955-1961)SpouseEdith BakerChildren2ParentMortimer Loeb SchiffRelativesJacob H. Schiff (grandfather), David M. He...

Identification of a military target entity AN-TPQ 47, the US Army's latest Target Acquisition and Artillery Locating Radar Target acquisition is the detection and identification of the location of a target in sufficient detail to permit the effective employment of lethal and non-lethal means. The term is used for a broad area of applications. A target here is an entity or object considered for possible engagement or other action (see Targeting). Targets include a wide array of resources that ...

Voce principale: Frosinone Calcio. Frosinone CalcioStagione 2021-2022Federico Gatti, uomo-simbolo della stagione 2021-22 Sport calcio Squadra Frosinone Allenatore Fabio Grosso All. in seconda Stefano Morrone Presidente Maurizio Stirpe Serie B9º posto Coppa ItaliaTrentaduesimi Maggiori presenzeCampionato: Boloca (36)Totale: Boloca (37) Miglior marcatoreCampionato: Charpentier (10)Totale: Charpentier (10) StadioBenito Stirpe (16 227) Maggior numero di spettatori8 927 vs Pisa(6 ...

Applying Algebraic structures to topological spaces For other uses, see Homology (disambiguation). In mathematics, the term homology[a], originally introduced in algebraic topology, has three primary, closely-related usages. The most direct usage of the term is to take the homology of a chain complex, resulting in a sequence of abelian groups called homology groups. This operation, in turn, allows one to associate various named homologies or homology theories to various other types of...

المحيط الهادئالموقع الجغرافي / الإداريالإحداثيات 0°N 160°W / 0°N 160°W / 0; -160جزء من المحيط العالمي القارة آسيا، أوقيانوسيا، الأمريكيتانالتقسيم الإداري بولنيزيا، شمال المحيط الهادئالجزر جزر المحيط الهادئهيئة المياهالنوع محيط[1] الأجزاء  القائمة ... بحر بوهول �...