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Province of the Sasanian Empire Beth Arbaye redirects here. For the province of the Church of the East, see Nisibis (East Syriac ecclesiastical province). ArbāyistānProvince of the Sasanian Empire 262–299 363–638 Map showing the Roman-Sasanian bordersCapitalNisibisHistorical eraLate Antiquity• Established 262• Peace of Acilisene 363• Annexed by the Rashidun Caliphate 638 Preceded by Succeeded by Mesopotamia (Roman province) Diyar Rabi'a Today part ofIraqSyriaTurkey ...

Device which initiates munition explosion This article is about trigger devices for military munitions. For simple burning fuzes, see Fuse (explosives). For other uses, see Fuze (disambiguation). Exploder redirects here. For the electric device used to detonate explosives, see blasting machine. For other uses, see Exploder (disambiguation). In military munitions, a fuze (sometimes fuse) is the part of the device that initiates function. In some applications, such as torpedoes, a fuze may be i...

Часть серии статей о Холокосте Идеология и политика Расовая гигиена · Расовый антисемитизм · Нацистская расовая политика · Нюрнбергские расовые законы Шоа Лагеря смерти Белжец · Дахау · Майданек · Малый Тростенец · Маутхаузен ·&...

العلاقات البولندية السنغافورية بولندا سنغافورة   بولندا   سنغافورة تعديل مصدري - تعديل   العلاقات البولندية السنغافورية هي العلاقات الثنائية التي تجمع بين بولندا وسنغافورة.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدولتين: و�...

Corne de gazelle  Tcharak msaker. Autre(s) nom(s) Tcharek, Lakâab, Qmirates Lieu d’origine Maghreb Place dans le service Dessert Ingrédients pâte d'amandes, sucre glace Accompagnement Thé à la menthe modifier  La corne de gazelle (de l'arabe qarn eghzel, قرن الغزال[1]) est une pâtisserie maghrébine en forme de croissant[2],[3] à base d'amandes. C'est une patisserie appelée tcharek ou tcharak[4] (de l'arabe algérien تشاراك qui signifie « croissant
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United States historic placePear Lake Ski HutU.S. National Register of Historic Places Show map of CaliforniaShow map of the United StatesNearest cityLodgepoleCoordinates36°36′29″N 118°40′15″W / 36.60806°N 118.67083°W / 36.60806; -118.67083Built1939ArchitectNational Park ServiceArchitectural styleNational Park Service RusticNRHP reference No.78000285Added to NRHPMay 05, 1978[1] The Pear Lake Ski Hut (also known as Pear Lake Winter Hut...

Torquay United 1929–30 football seasonTorquay United1929–30 seasonChairman Charles DearManager Frank WomackThird Division South19thFA CupFirst RoundTop goalscorerLeague: Joe Pointon (18)All: Joe Pointon (18)Highest home attendance8,299 v Plymouth Argyle, 4 September 1929 (Third Division South)Lowest home attendance2,730 v Watford, 28 December 1929 (Third Division South)Average home league attendance4,271 Home colours ← 1928–291930–31 → The 1929–30 Torquay Unit...

International football award Not to be confused with Yashin Trophy. The Best FIFA Goalkeeper is an association football award presented annually by the sport's governing body, FIFA, to the world's best men's and women's goalkeeper. The Best FIFA Men's Goalkeeper Award winners Year Rank Player Club(s) played for National team Votes 2017[1] 1 Gianluigi Buffon Juventus  Italy 42.42% 2 Manuel Neuer Bayern Munich  Germany 32.32% 3 Keylor Navas Real Madrid  Costa Rica 10.10% ...

Multi-campus university in Northern Ireland Ulster UniversityIrish: Ollscoil Uladh[1] Scots: Ulstèr UniversitieLatin: Universitas UlidiaeTypePublic research universityEstablished1865 – Magee College 1953 - Magee University 1969 – New University of Ulster 1982 – University of Ulster (remains official name) 2014 – Ulster UniversityEndowment£15.0 million (2023)[2]Budget£282.5 million (2022/23)[2]ChancellorColin Davidson[3]Vice-ChancellorPaul B...

Giovanni Zambelli (Venezia, 1º giugno 1824 – Belfiore, 7 dicembre 1852) è stato un patriota italiano ed è uno dei Martiri di Belfiore. Giovanni Zambelli, particolare del monumento a Belfiore Venezia, Basilica dei Frari, tomba dei Martiri di Belfiore. Indice 1 Biografia 2 Voci correlate 3 Altri progetti 4 Collegamenti esterni Biografia ZAMBELLI SCARSELLINI CANAL Venezia, Calle larga de l'Ascension Impiegato all'Arsenale e ritrattista per diletto, partecipò attivamente alla Repubblica di ...

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密西西比州 哥伦布城市綽號：Possum Town哥伦布位于密西西比州的位置坐标：33°30′06″N 88°24′54″W / 33.501666666667°N 88.415°W / 33.501666666667; -88.415国家 美國州密西西比州县朗兹县始建于1821年政府 • 市长罗伯特·史密斯 (民主党)面积 • 总计22.3 平方英里（57.8 平方公里） • 陸地21.4 平方英里（55.5 平方公里） • ...

معاهدة الصداقة والتعاون بين الاتحاد السوفيتي واليمن   الاتحاد السوفيتي   المملكة المتوكلية اليمنية التاريخ بدأت في 1928 المساحة (كم)2 22402200 195000 عاصمة موسكو صنعاء لغة رسمية الروسية العربية نظام الحكم دولة اشتراكية ملكية مطلقة تعديل مصدري - تعديل   معاهدة الصداقة و...

Pour les articles homonymes, voir Legoland et Windsor. Legoland Windsor Ouverture 1996 Pays Royaume-Uni Nation Angleterre Comté Berkshire Ville Windsor Propriétaire Merlin Entertainments Type de parc parc à thèmes Nombre de visiteurs 2,183 millions[1] (2016) Site web www.legoland.co.uk Coordonnées 51° 27′ 52″ nord, 0° 39′ 06″ ouest Géolocalisation sur la carte : Royaume-Uni Legoland Windsor Géolocalisation sur la carte&#...

American law placing a tax on cannabis Marijuana Tax Act of 1937Other short titles1937 Marihuana Tax ActThe Taxation of MarijuanaLong titleAn Act to impose an occupational excise tax upon certain dealers in marijuana, to impose a transfer tax upon certain dealings in marijuana, and to safeguard the revenue there from by registry and recording.Acronyms (colloquial)MTAEnacted bythe 75th United States CongressEffectiveOctober 1, 1937CitationsPublic law75-238Statutes at Large50 Stat.
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SelaluStiker label singel SelaluLagu oleh Koes BersaudaraSisi-BAwan PutihDirilis1963Formatpelat 7Direkam1962[1]GenrePopDurasi2:28LabelIrama NP - 34PenciptaTonny Koeswoyo Selalu adalah sebuah lagu yang diciptakan oleh Tonny Koeswoyo dan dinyanyikan oleh grup musik Koes Bersaudara yang dirilis sebagai singel pada tahun 1962 dan 1963. Di sisi-B dari singel ini terdapat lagu Awan Putih. Versi lainnya Lagu ini muncul pada album kompilasi aransemen baru berjudul The Best of Koes Volume 1 ya...

Concept of uniformity or non-uniformity in an object's composition or attributes For other uses, see Homogeneity (disambiguation) and Heterogeneity (disambiguation). Homogeneity and heterogeneity;only 'b' is homogeneous Homogeneity and heterogeneity are concepts relating to the uniformity of a substance, process or image. A homogeneous feature is uniform in composition or character (i.e. color, shape, size, weight, height, distribution, texture, language, income, disease, temperature, radioac...

American mathematician Melba Roy MoutonMelba Roy in 1960Born(1929-04-28)April 28, 1929Fairfax, VirginiaDiedJune 25, 1990(1990-06-25) (aged 61)Silver Spring, MarylandAlma materHoward UniversityAwardsApollo Achievement Award, NASA Exceptional Performance AwardScientific careerInstitutionsUnited States Census Bureau, Army Map Service, Goddard Space Flight Center Melba Roy Mouton (April 28, 1929 – June 25, 1990) was an American mathematician who served as Assistant Chief of Research P...

Real Academia de Arte Dramático Royal Academy of Dramatic Art Acrónimo RADATipo escuela de arte dramáticoFundación 1904 (120 años)Fundador Herbert Beerbohm TreeSede central Reino Unido Reino Unido, 62 64 Gower Street, Londres, Reino UnidoDirector Edward KempCoordenadas 51°31′19″N 0°07′53″O / 51.521805555556, -0.13138888888889Sitio web Real Academia de Arte Dramático[editar datos en Wikidata] La Real Academia de Arte Dramático (en inglés: R...

Italian mathematician and scientist Vincenzo VivianiVincenzo VivianiBornApril 5, 1622Florence, Grand Duchy of TuscanyDiedSeptember 22, 1703 (aged 81)Florence, Grand Duchy of TuscanyNationalityTuscanKnown forViviani's theoremViviani's curveScientific careerFieldsMathematician and physicistAcademic advisorsGalileo GalileiEvangelista TorricelliNotable studentsIsaac Barrow Vincenzo Viviani (April 5, 1622 – September 22, 1703) was an Italian mathematician and scientist. He was a pupil of To...