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Italian football club You can help expand this article with text translated from the corresponding article in Italian. (August 2021) Click [show] for important translation instructions. View a machine-translated version of the Italian article. Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as necessary and confirm that the translation is accurate, rather than simply copy-pasting machine-translated text ...
Bridge in New South Wales, AustraliaRailway Square road overbridgeThe overbridge under George, Lee and Regent Streets, and Railway SquareCoordinates33°53′02″S 151°12′12″E / 33.8840°S 151.2032°E / -33.8840; 151.2032CarriesGeorge, Lee and Regent Streets(from 1855)The Goods Line(pedestrians, since 2012)CrossesDarling Harbour goods railway line (former)LocaleRailway Square, Sydney central business district, New South Wales, AustraliaBeginsCentral station (east...
1967 filmThe Crazy Kids of the WarDirected byStenoWritten byCastellano & PipoloStarringRita Pavone Terence Hill Aroldo TieriJess HahnCinematographyRiccardo PallottiniMusic byBerto PisanoRelease date 22 December 1967 (1967-12-22) LanguageItalian The Crazy Kids of the War (Italian: La Feldmarescialla, French: La grosse pagaille) is a 1967 Italian-French musicarello film directed by Steno.[1][2][3] Cast Rita Pavone: Rita Terence Hill: Professor Giuliano...
كورنيش جدة تقسيم إداري البلد السعودية جدة تعديل مصدري - تعديل كورنيش جدة يقع على الجزء الغربي من مدينة جدة المطل على ساحل البحر الأحمر ويبلغ طوله 110 كيلو متر، ويتميز بكثرة الفنادق العالمية والمراكز التجارية والملاهي والمنتزهات وتزينه نافورة جدة، وهو عبارة عن حيد من...
L'équation de Orr–Sommerfeld en mécanique des fluides est une équation aux valeurs propres décrivant l'évolution de perturbations infinitésimales dans un écoulement parallèle visqueux. Elle permet donc de vérifier la stabilité linéaire de l'écoulement et sont donc un élément pour la prédiction de la transition laminaire-turbulent. Cette équation est ainsi dénommée[1] d'après les travaux de William McFadden Orr[2],[3] et Arnold Sommerfeld[4]. Formulation Variables réduite...
Франц Саксен-Кобург-Заальфельдскийнем. Franz von Sachsen-Coburg-Saalfeld герцог Саксен-Кобург-Заальфельдский 8 сентября 1800 — 9 декабря 1806 Предшественник Эрнст Фридрих Саксен-Кобург-Заальфельдский Преемник Эрнст I Саксен-Кобург-Заальфельдский Рождение 15 июля 1750(1750-07-15)Кобург, Сакс...
2007 EP by DestroyalldreamersGlare/HaloEP by DestroyalldreamersReleasedMarch 2007Recorded2005–2006GenreShoegazeAmbientPost-rockLength32:58LabelClaire's Echoecho010Destroyalldreamers chronology À Coeur Léger Sommeil Sanglant(2004) Glare/Halo(2007) Wish I Was All Flames(2007) Professional ratingsReview scoresSourceRatingHeathen Harvest(favourable)[1] Glare/Halo is a 2006 EP by the Montreal-based instrumental shoegaze band Destroyalldreamers, released on Clairecord's affiliat...
Spagna 1ª divisa 2ª divisa Sport Hockey su prato Federazione Real Federacion Española de Hockey Confederazione EHF Olimpiadi Partecipazioni 5 (esordio: 1992) Miglior risultato 1º posto (1992) Mondiali Partecipazioni 9 (esordio: 1974) Miglior risultato 4º posto (2006) Hockey Champions Trophy Partecipazioni 5 (esordio: 1991) Miglior risultato 4º posto (1991) Europei Partecipazioni 8 (esordio: 1984) Miglior risultato 2º posto (1995, 2003) La nazionale di hockey su prato femminile della S...
This article relies entirely on a single source, which is cited to support only one minor aspect of the total article. Relevant discussion may be found on the talk page. Please help improve this article by introducing citations to additional sources.Find sources: Nikolaiviertel – news · newspapers · books · scholar · JSTOR (February 2023) Neighborhoods in Berlin-Mitte: Old Cölln [1] (with Museum Island [1a], Fisher Island [1b]), Alt-Berlin [2] (with N...
Civil service examination system in Imperial China For the Indonesian and Malay word for cheese, see cheese. Imperial examination科舉Candidates gathering around the wall where the results are posted. This announcement was known as releasing the roll (放榜). (c. 1540, by Qiu Ying) Imperial examinationImperial examinations in Traditional (top) and Simplified (bottom) Chinese charactersChinese nameTraditional Chinese科舉Simplified Chinese科举Hanyu Pinyinkējǔ TranscriptionsStandard...
Axiom of set theory This article is about the mathematical concept. For the band, see Axiom of Choice (band). Illustration of the axiom of choice, with each set Si represented as a jar and its elements represented as marbles. Each element xi is represented as a marble on the right. Colors are used to suggest a functional association of marbles after adopting the choice axiom. The existence of such a choice function is in general independent of ZF for collections of infinite cardinality, even ...
Kokoro ConnectSampul Kokoro Connect volume pertama, Hito Random.ココロコネクト(Kokoro Konekuto)GenreDrama, Roman, Supernatural Novel ringanPengarangSadanatsu AndaIlustratorShiromizakanaPenerbitEnterbrainImprintFamitsu BunkoDemografiMaleTerbit30 Januari 2010 – 30 September 2013Volume11 MangaPengarangSadanatsu AndaIlustratorCutegPenerbitEnterbrainPenerbit bahasa InggrisSeven Seas EntertainmentMajalahFamitsu Comic ClearDemografiSeinenTerbit22 Oktober 2010 – 23 Agustus 2013Volume5 Seri...
Угличский кремль 57°31′45″ с. ш. 38°19′04″ в. д.HGЯO Тип Кремль Страна Россия Местоположение Углич Статус Объект культурного наследия народов РФ регионального значения. Рег. № 761421323460005 (ЕГРОКН). Объект № 7610230000 (БД Викигида) Медиафайлы на Викискладе Вид из...
Artikel ini sebatang kara, artinya tidak ada artikel lain yang memiliki pranala balik ke halaman ini.Bantulah menambah pranala ke artikel ini dari artikel yang berhubungan atau coba peralatan pencari pranala.Tag ini diberikan pada Februari 2023. Menimbun persediaan secara berlebih merupakan salah satu pemborosan dalam konsep Muda Muda (無駄) dalam bahasa Jepang secara sederhana bermakna pemborosan, sedangkan dalam genba dan manajemen memiliki pengertian yang lebih luas yaitu segala jenis ke...
Pour les articles homonymes, voir Aquila. Denier de Marc Antoine du Ier siècle av. J.-C. Réplique d'un emblème de légion, Museum Carnuntinum de Bad Deutsch-Altenburg. Reconstitution d'un emblème de légion. Reconstitution d'un aquilifer portant l'aigle. Aigle de l'autel funéraire du général Marcus Valerius Messalla Corvinus. Aigle impérial romain du IIe siècle après J.-C., provenant peut-être du Forum de Trajan, dans le portique extérieur de la basilique des Saints-Ap�...
Overview of crime in Oakland, California, U.S. OaklandCrime rates* (2018)Violent crimesHomicide16.2Rape163.4**Robbery609.9Aggravated assault543.4Total violent crime1273.7Property crimesBurglary556.4Larceny-theft3655.0Motor vehicle theft1178.7Arson56.94Total property crime5390.1Notes*Number of reported crimes per 100,000 population.** Revised definition.[1]Source: FBI 2018 UCR data Crime in Oakland, California began to rise during the late 1960s after the King assassination riots, and ...
Lintel beam element in Classical architecture Further information: Lintel You can help expand this article with text translated from the corresponding article in German. (May 2010) Click [show] for important translation instructions. View a machine-translated version of the German article. Machine translation, like DeepL or Google Translate, is a useful starting point for translations, but translators must revise errors as necessary and confirm that the translation is accurate, rather th...
「ミステリー・ゾーン」はこの項目へ転送されています。『ミステリーゾーン』の題名で放送されていたTBSラジオ制作のラジオ番組については「夜のミステリー」をご覧ください。 トワイライト・ゾーン タイトルロゴ(第1 - 2シーズン)別名 未知の世界ミステリー・ゾーンミステリーあなたは信じますかジャンル アンソロジーサイエンス・フィクション原案 ロッド・...
President of Guatemala (1894–1992) In this Spanish name, the first or paternal surname is Flores and the second or maternal family name is Avendaño. General of DivisionGuillermo Flores AvendañoPresident of the Republic of GuatemalaIn officeOctober 26, 1957 – March 2, 1958Preceded byÓscar Mendoza AzurdiaSucceeded byMiguel Ydígoras Fuentes Personal detailsBorn(1894-06-17)17 June 1894[citation needed]San Andrés Itzapa, Chimaltenango Department, GuatemalaDied26 M...
Calendar year containing an additional day For other uses, see Leap year (disambiguation). A leap year (also known as an intercalary year or bissextile year) is a calendar year that contains an additional day (or, in the case of a lunisolar calendar, a month) compared to a common year. The 366th day (or 13th month) is added to keep the calendar year synchronised with the astronomical year or seasonal year.[1] Since astronomical events and seasons do not repeat in a whole number of day...