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Motor vehicle Dodge Omni & Plymouth Horizon1979 Horizon (left) & 1978 Omni (right)OverviewManufacturerChrysler CorporationAmerican Motors (1985–1987)Also calledPlymouth Horizon Plymouth Expo (Canada)[1]ProductionDecember 5, 1977 – February 2, 1990Model years1978–1990Assembly1977–1987: Belvidere Assembly Plant (Belvidere, Illinois)1987–1989: AMC Kenosha Plant (Kenosha, Wisconsin)1989-1990: Jefferson Avenue Assembly (Detroit, Michigan)Body and chassisClassSu...
Eragrostis curvula TaksonomiDivisiTracheophytaSubdivisiSpermatophytesKladAngiospermaeKladmonocotsKladcommelinidsOrdoPoalesFamiliPoaceaeSubfamiliChloridoideaeTribusEragrostideaeGenusEragrostisSpesiesEragrostis curvula Nees, 1841 Tata namaBasionimPoa curvula (en) lbs Eragrostis curvula adalah sebuah spesies rumput yang dikenal dengan nama umum weeping lovegrass. Nama-nama umum lainnya meliputi Boer lovegrass, curved lovegrass, Catalina lovegrass, dan African lovegrass. Tumbuhan tersebut berasal...
Magazine in Réunion 2512 redirects here. For the year 2512, see 26th century. 25122512's logoEditor-in-chiefDavid-Alexandre TecherCategoriesNews magazineFrequencyMonthlyCirculation5,000First issueMarch 3, 1923CompanyL'Ours et la ProseCountryFranceLanguageFrenchWebsitewww.2512.reISSN1954-1295 2512 is a monthly news magazine published in Réunion. Its name refers to the size in square kilometres of this French overseas department, which is located in the Indian Ocean.[1] Editorial cont...
Bagian dari seri tentangHukum KanonikGereja Katolik Hukum Mutakhir Kitab Hukum Kanonik 1983 Omnium in mentem Kitab Hukum Kanon Gereja-Gereja Timur Ad tuendam fidem Ex Corde Ecclesiae Indulgentiarum Doctrina Pastor Bonus Pontificalis Domus Universi Dominici Gregis Consuetudo Sejarah Hukum Kitab Hukum Kanonik 1917 Corpus Iuris Canonici Dekretis Regulæ Iuris Decretales Gregorii IX Dekretalis Decretum Gratiani Extravagantes Liber Septimus Tata Tertib Gereja Purba Didakhe Konstitusi Apostolik Kan...
Irish political party Aontú LeaderPeadar TóibínDeputy leaderGemma BrollyFounded28 January 2019; 5 years ago (2019-01-28)Split fromSinn FéinHeadquarters8 Market Square, Navan, County MeathYouth wingÓgra AontúMembership (2023)1,300[1][non-primary source needed]IdeologyIrish republicanismSocial conservatismSloganLifeUnityEconomic JusticeDáil Éireann1 / 160Local government in the Republic of Ireland3 / 949Websiteaontu.iePolitics of the Republic of Ir...
L'inganno feliceLingua originaleitaliano Generefarsa MusicaGioachino Rossini LibrettoGiuseppe Maria Foppa (libretto online) Attiuno Prima rappr.8 gennaio 1812 TeatroTeatro San Moisè, Venezia Personaggi Bertrando, duca (tenore) Isabella, sua moglie (soprano) Ormondo, intimo del Duca (basso) Batone, confidente d'Ormondo (basso) Tarabotto, capo de' minatori (basso) Minatori di ferro e soldati che non parlano Autografoperduto Modifica dati su Wikidata · Manuale L'inganno felice è una fars...
此條目可参照英語維基百科相應條目来扩充。 (2021年5月6日)若您熟悉来源语言和主题，请协助参考外语维基百科扩充条目。请勿直接提交机械翻译，也不要翻译不可靠、低品质内容。依版权协议，译文需在编辑摘要注明来源，或于讨论页顶部标记{{Translated page}}标签。 约翰斯顿环礁Kalama Atoll 美國本土外小島嶼 Johnston Atoll 旗幟颂歌：《星條旗》The Star-Spangled Banner約翰斯頓環礁�...
University of British Columbia PressParent companyUniversity of British ColumbiaFounded1971[1]Country of origin CanadaHeadquarters locationVancouver, British ColumbiaDistributionUTP Distribution (Canada)University of Chicago Press (USA)Combined Academic Publishers (EMEA)East-West Export Books (Asia Pacific)Special Book Services (South America)[2]Publication typesBooksOfficial websitewww.ubcpress.ca The University of British Columbia Press (UBC Press) is a university press...
Municipality in Lower Saxony, GermanyWesendorf Municipality Coat of armsLocation of Wesendorf within Gifhorn district Wesendorf Show map of GermanyWesendorf Show map of Lower SaxonyCoordinates: 52°36′N 10°32′E / 52.600°N 10.533°E / 52.600; 10.533CountryGermanyStateLower SaxonyDistrictGifhorn Municipal assoc.WesendorfGovernment • MayorSiegfried Weiß (SPD)Area • Total31.23 km2 (12.06 sq mi)Elevation59 m (194 ft)Po...
Railway station in Kurashiki, Okayama Prefecture, Japan Bitchū-Kurese Station備中呉妹駅Bitchū-Kurese Station, February 2022General informationLocationMabi-chō Osaki-Ino 1365, Kurashiki-shi, Okayama-ken 710-1304JapanCoordinates34°37′17.75″N 133°39′42.55″E / 34.6215972°N 133.6618194°E / 34.6215972; 133.6618194Operated by Ibara Railway CompanyLine(s)■ Ibara LineDistance11.1 km (6.9 mi) from SōjaPlatforms1 side platformTracks1Other informat...
Local authority for the London Borough of Wandsworth in Greater London, England Wandsworth London Borough CouncilCoat of ArmsCouncil logoTypeTypeLondon borough council LeadershipMayorSana Jafri, Labour since 22 May 2024[1] LeaderSimon Hogg, Labour since 25 May 2022 Chief ExecutiveMike Jackson since 2022[2] StructureSeats58 councillorsPolitical groups Administration (34) Labour (34) Other parties (24) Conservative (23) Independent (1) ElectionsVotin...
French artist (1908–2001) For a character of the animated series Adventure Time, see Evergreen (Adventure Time). BalthusBalthasar Klossowski de RolaBalthus by Damian Pettigrew (1996)BornBalthasar Klossowski(1908-02-29)February 29, 1908Paris, FranceDiedFebruary 18, 2001(2001-02-18) (aged 92)Rossinière, SwitzerlandKnown forPainting, drawing, watercolorNotable workThe Street (1933–35)The Mountain (1937)Nude Before a Mirror (1955)Spouse(s)Antoinette de Watteville (Married 1937 - Di...
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: Seminole Heights – news · newspapers · books · scholar · JSTOR (November 2010) (Learn how and when to remove this message) Place in Florida, United StatesSeminole HeightsCoordinates: 28°00′04″N 82°27′16″W / 28.001131°N 82.454487°W&#x...
Kunci soket ring pas kombinasi dari bahan baja chrome vanadium. Baja kromium-vanadium/ chromium-vanadium(simbol Cr-V atau CrV ; SAE steel grades seri 6000) adalah sekelompok baja paduan yang menggabungkan karbon (0,50%), mangan (0,70-0,90%), silikon (0,30%), kromium (0,80-1,10%), dan vanadium (0,18%). Beberapa bentuk dapat digunakan sebagai baja kecepatan tinggi. Kromium dan vanadium keduanya membuat baja lebih mudah dikeraskan. Chromium juga membantu menahan abrasi, oksidasi, dan korosi...
Questa voce sull'argomento astronomia è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. In questa animazione il satellite color arancio descrive un'orbita retrograda rispetto al suo pianeta e agli altri tre satelliti che invece si muovono con moto progrado. Un corpo celeste si dice dotato di moto diretto o di moto progrado quando si muove nella stessa direzione tenuta generalmente dai corpi che sono all'...
Submachine Gun FNAB-43 The FNAB-43 on displayTypeSubmachine GunPlace of originItalian Social RepublicService historyIn service1943Used byItalian Social Republic Italian Resistance Nazi Germany France AlgeriaWarsWorld War IIAlgerian WarYears of LeadProduction historyDesignerFrancesco ScaloriDesigned1942ManufacturerFabbrica Nazionale d'Armi di BresciaProduced1943–1945No. built~7,000VariantsTipo 1 (standard), Tipo 2 (made for german troops with some german markings on ...
Painting by Pieter de Hooch Company in a Courtyard Behind a HouseArtistPieter de HoochYear1663–1665Mediumoil on canvasDimensions61 cm × 47 cm (24 in × 19 in)LocationAmsterdam Museum on loan to the Rijksmuseum, AmsterdamWebsiteAmsterdam Collection online Company in a Courtyard Behind a House (1663–1665) is an oil-on-canvas painting by the Dutch painter Pieter de Hooch. It is an example of Dutch Golden Age painting and is part of the collection of...
中華民国（台湾地区）の行政区分 省（虚級化） 直轄市 県 市 山地郷 郷 鎮 県轄市 区 山地原住民区 区 村 里 隣 関連項目 台湾省の行政区画 中華民国の行政区分 南京臨時政府の行政区分 北京政府の行政区分 南京国民政府の行政区分 汪兆銘政権の行政区分 日本統治時代の台湾行政区分 表示ノート編集履歴 直轄市 市 県轄市 市（し、英語: Cit...
German mathematician (1811–1874) This article is about the mathematician. For the baseball player, see Otto Hess (baseball). Otto HesseBorn(1811-04-22)22 April 1811Königsberg, Kingdom of PrussiaDied4 August 1874(1874-08-04) (aged 63)Munich, Kingdom of BavariaNationalityGermanAlma materKönigsberg UniversityKnown forHessian curveHessian matrix Hesse normal form Hesse configuration Hessian group Hessian pairs Hesse's theorem Hesse pencil Hesse's principle of transferScientific...
Diagram alur dari sebuah algoritma (Algoritma Euklides) untuk menghitung faktor persekutuan terbesar (f.p.b.) dari dua angka a dan b dalam lokasi bernama A dan B. Algoritma dijalankan dengan pengurangan berturut-turut dalam dua pengulangan: JIKA pengujian B >= A menghasilkan ya (atau benar) (lebih akuratnya angka b dalam lokasi B lebih besar atau sama dengan angka a dalam lokasi A) MAKA, algoritma menentukan B ← B - A (artinya angka b - a menggantikan b sebelumnya). Hal yang sama, JIKA ...