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German chess grandmaster (1930–2021) Horst RittnerRittner in 2008Full nameHorst Robert RittnerCountryGermanyBorn(1930-07-16)16 July 1930Breslau, Germany (today Wrocław, Poland)Died14 June 2021(2021-06-14) (aged 90)TitleICCF Grandmaster (1961)ICCF World Champion1968–1971 Horst Robert Rittner (16 July 1930 – 14 June 2021) was a German correspondence chess Grandmaster. He was born in Breslau, Weimar Germany, and was the sixth ICCF World Champion, between 1968 and 1971. He also e...
Pokémon Omega RubyPokémon Alpha SapphireKotak sampul untuk Alpha Sapphire yang menampilkan Pokémon legendaris Kyogre dalam Primal Kyogre barunya. Kotak sampul Omega Ruby menampilkan Primal Groudon.Informasi produksiPengembangGame FreakPenerbitNintendoThe Pokémon CompanyPengarahShigeru OhmoriProduserJunichi MasudaSatoshi TajiriPerancangMasafumi SaitoKazumasa IwaoMasafumi NukitaSuguru NakatsuiSenimanMana IbeKen SugimoriPenulisMasafumi NukitaKomponisShota KageyamaMinako AdachiHideaki KurodaH...
Questa voce o sezione sull'argomento antica Roma non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Segui i suggerimenti del progetto di riferimento. Questa voce sull'argomento antica Roma è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Rievocazione storica di un comba...
1830 Illinois gubernatorial election← 18261834 → Nominee John Reynolds William Kinney Party National Republican Democratic Popular vote 12,837 8,938 Percentage 58.95% 41.05% County Results Reynolds: 50-60% 60-70% 70-80% 80-90% Kinney: 50-60% 60-70% 70-8...
Kesan seniman tentang Zeta Puppis. Zeta Puppis (ζ Pup), juga dikenal sebagai Naos, adalah bintang super raksasa biru panas kelas O, terletak sekitar 1080 tahun cahaya, bintang paling terang di rasi bintang Puppis. Naos adalah bintang kelas O terdekat dengan Matahari dan salah satu bintang paling bercahaya yang terlihat dengan mata telanjang. Ini sekitar 60 kali lebih besar dari Matahari kita, 7 kali lebih panas dan lebih dari 10.000 kali lebih terang. Kecerahannya yang luar biasa membantu me...
Aida Turturro (2012) Aida Turturro (* 25. September 1962 in New York City) ist eine US-amerikanische Schauspielerin. Leben und Leistungen Turturro absolvierte im Jahr 1984 Theaterkunst an der State University of New York. Sie debütierte an der Seite von Annabella Sciorra in der Komödie Wahre Liebe aus dem Jahr 1989. In der romantischen Komödie Love-Crash (1992) spielte sie an der Seite von Jami Gertz und Dylan McDermott eine größere Rolle. In der Komödie Romance & Cigarettes (2005) ...
Pour les articles homonymes, voir La Belle et la Bête. La Belle et la Bête Données clés Titre original Beauty and the Beast Réalisation Gary TrousdaleKirk Wise Scénario Roger AllersLinda WoolvertonJoseph RanftKelly AsburyChris SandersRob MinkoffBrenda ChapmanBurny Mattinson Sociétés de production Walt Disney PicturesSilver Screen Partners IV Pays de production États-Unis Genre AnimationComédie musicaleFantastique Durée Version originale :84 minutes (États-Unis)87 minutes (Fra...
Curry dish made with meat and potatoes Aloo goshtA plate of Aloo goshtTypeCurryCourseMain courseRegion or stateSouth AsiaAssociated cuisinePakistani IndianMain ingredientsMeat and potato Saloonay chawal (brown rice) served with Aloo gosht Aloo gosht (Urdu: آلو گوشت, Hindi: आलू गोश्त, Bengali: আলু গোশ্ত, romanized: Alu göshto, Assamese: আলু গোছ, romanized: Alu güs) is a meat curry, and is a popular dish in North Indian, Pakistani, ...
Legendary ruler of Banat around 900 AD History of Banat Historical Banat Banat in the Middle Ages Banate of Severin Arad County (former) Csanád County (medieval) Csanád County Temes County Torontál County Krassó-Szörény County Eyalet of Temeşvar Banate of Lugos and Karánsebes Banat of Temeswar Banat Military Frontier District of Velika Kikinda Voivodeship of Serbia and Banat of Temeschwar Banat Republic French administration of Banat Modern Romanian Banat Ținutul Timiș Timiș County...
U.S. metals manufacturing company For the pump manufacturer, later a major diversified industrial conglomerate, see Worthington Corporation. Worthington Industries, Inc.TypePublic companyTraded asNYSE: WORS&P 600 componentIndustrySteel ProcessingMetal fabricationFounded1955; 68 years ago (1955) in Columbus, OhioFounderJohn H. McConnellHeadquartersWorthington, Ohio, United StatesNumber of locations51 facilitiesArea servedWorldwideKey peopleAndy Rose, President & ...
У Вікіпедії є статті про інші значення цього терміна: Коломак. Коломак Сумська дирекціяПівденна залізниця станція Вокзал станції КоломакРозташуванняРозташування УкраїнаАдреса село Шелестове, Богодухівський район, Харківська областьКоординати 49°51′18″ пн. ш. 3...
4-dimensional vector in relativity Not to be confused with p-vector. Part of a series onSpacetime Special relativity General relativity Spacetime concepts Spacetime manifold Equivalence principle Lorentz transformations Minkowski space General relativity Introduction to general relativity Mathematics of general relativity Einstein field equations Classical gravity Introduction to gravitation Newton's law of universal gravitation Relevant mathematics Four-vector Derivations of relativity Space...
Sports stadium in Virginia, U.S. Not to be confused with Zabeel Stadium. Walter J. Zable Stadium at Cary FieldFormer namesCary Field (1935–1989)LocationWilliamsburg, VirginiaCoordinates37°16′22″N 76°42′51″W / 37.27278°N 76.71417°W / 37.27278; -76.71417OwnerCollege of William & MaryOperatorCollege of William & MaryCapacity12,672 (2016–present)[3]11,686 (2014–2015)12,259 (2004–2013)13,279 (1997–2003)15,000 (1935–1996)Official recor...
Церква святих Мартина і Себастьяна 41°54′12″ пн. ш. 12°27′24″ сх. д. / 41.90335317843326379° пн. ш. 12.45670455724819270° сх. д. / 41.90335317843326379; 12.45670455724819270Координати: 41°54′12″ пн. ш. 12°27′24″ сх. д. / 41.90335317843326379° пн. ш. 12.45670455724819270° сх. д. / ...
Open-source workflow engine ActivitiScreenshot of a contract workflow in Alfresco's Activiti Process ModelerDeveloper(s)Alfresco and the Activiti communityInitial releaseDecember 2010; 13 years ago (2010-12)[1]Stable release7.1.x[2] / 19 May 2019[2] Repositorygithub.com/Activiti/Activiti Written inJavaOperating systemCross-platformTypeworkflow engine, BPMLicenseApache License 2.0[3]Websitehttp://www.activiti.org Activiti is an open-source...
Species of plant Kibatalia arborea Kibatalia arborea[1] Scientific classification Kingdom: Plantae Clade: Tracheophytes Clade: Angiosperms Clade: Eudicots Clade: Asterids Order: Gentianales Family: Apocynaceae Genus: Kibatalia Species: K. arborea Binomial name Kibatalia arborea(Blume) G.Don[2] Synonyms[2] Hasseltia arborea Blume Kixia arborea (Blume) Steud. Tabernaemontana ovalis Miq. Kibatalia arborea is a tree in the dogbane family Apocynaceae. Description Kibat...
King of the Achaemenid Empire from 338 to 336 BC This article is about a king of Persia. For other uses, see Arses (disambiguation). Arses
1842 treaty between Qing China and Britain Treaty of NankingTreaty of Peace, Friendship, and Commerce Between Her Majesty the Queen of Great Britain and Ireland and the Emperor of China[1]Signing of the treaty on board HMS CornwallisSigned29 August 1842 (1842-08-29)LocationNanjing (Nanking), Qing EmpireEffective26 June 1843 (1843-06-26)ConditionExchange of ratificationsParties Qing Empire United Kingdom LanguagesEnglish and ChineseFull text Treaty o...
Radio station in Kokomo, IndianaWWKIKokomo, IndianaBroadcast areaNorth Central IndianaFrequency100.5 MHzBranding100.5 KIProgrammingFormatCountryAffiliationsCompass Media NetworksWestwood OneOwnershipOwnerCumulus Media(Radio License Holding CBC, LLC)HistoryFirst air dateOctober 21, 1962; 61 years ago (1962-10-21)Technical informationFacility ID60133ClassBERP50,000 wattsHAAT143 meters (469 ft)LinksWebcastListen liveWebsitewwki.com WWKI (100.5 FM) is a commercial radio sta...
Study of mathematical knots Examples of different knots including the trivial knot (top left) and the trefoil knot (below it) A knot diagram of the trefoil knot, the simplest non-trivial knot In topology, knot theory is the study of mathematical knots. While inspired by knots which appear in daily life, such as those in shoelaces and rope, a mathematical knot differs in that the ends are joined so it cannot be undone, the simplest knot being a ring (or unknot). In mathematical language, a kno...