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Questa voce o sezione sull'argomento sceneggiatori 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. Charles Spaak Charles Spaak (Saint-Gilles, 25 maggio 1903 – Nizza, 4 marzo 1975) è stato uno sceneggiatore belga. Biografia Sia il padre che la madre erano politici belgi. Il padre, Paul, era avvocato e dramm…
提示：此条目页的主题不是中國—瑞士關係。 關於中華民國與「瑞」字國家的外交關係，詳見中瑞關係 (消歧義)。 中華民國—瑞士關係 中華民國 瑞士 代表機構駐瑞士台北文化經濟代表團瑞士商務辦事處代表代表 黃偉峰 大使[註 1][4]處長 陶方婭[5]Mrs. Claudia Fontana Tobiassen 中華民國—瑞士關係（德語：Schweizerische–republik china Beziehungen、法語：…
Patin Kunyit Klasifikasi ilmiah Kerajaan: Animalia Filum: Chordata Kelas: Actinopterygii Ordo: Siluriformes Famili: Pangasiidae Genus: Pangasius Spesies: P. kunyit Nama binomial Pangasius kunyitPouyaud, Teugels & Legendre, 1999[1] Patin kunyit (Pangasius kunyit) adalah salah satu jenis ikan Patin dari genus Pangasius. Ikan ini tercatat menyebar di sungai-sungai besar di Kalimantan dan Sumatra. Pengenalan Ikan patin yang dapat mencapai ukuran besar, panjang total tubuh dapat mele…
Protected area in Georgia, United States Cohutta WildernessIUCN category Ib (wilderness area)LocationFannin / Murray / Gilmer counties, Georgia / Polk County, Tennessee, USANearest cityCrandall, GeorgiaCoordinates34°52′32″N 84°37′32″W / 34.87556°N 84.62556°W / 34.87556; -84.62556Area36,977 acres (150 km2)Established1975Governing bodyU.S. Forest Service The Cohutta Wilderness was designated in 1975, expanded in 1986, and currently consists of 36,…
本條目存在以下問題，請協助改善本條目或在討論頁針對議題發表看法。 此條目需要編修，以確保文法、用詞、语气、格式、標點等使用恰当。 (2013年8月6日)請按照校對指引，幫助编辑這個條目。（幫助、討論） 此條目剧情、虛構用語或人物介紹过长过细，需清理无关故事主轴的细节、用語和角色介紹。 (2020年10月6日)劇情、用語和人物介紹都只是用於了解故事主軸，輔助讀…
2009 MuchMusic Video Awards2009 MuchMusic Video Awards LogoDateJune 21, 2009 (2009-06-21)Location299 Queen Street WestCountryCanadaHosted byJonas Brothers (co-host)WebsiteMMVA 2009 (archived)Television/radio coverageNetworkMuchMusicRuntime120 minutes ← 2008 · MMVAs · 2010 → The 2009 MuchMusic Video Awards were held in Toronto, Ontario at MuchMusic's headquarters on June 21, 2009. Along with the MuchMusic VJ's, on April 16, 2009, it was confirmed o…
Canadian entrepreneur, inventor and politician Alex TaylorBornMay 17, 1853Ottawa, Ontario, CanadaDiedFebruary 16, 1916(1916-02-16) (aged 62)Edmonton, Alberta, CanadaOccupation(s)telegrapher, meteorologist Alexander Taylor (May 17, 1853 – February 12, 1916) was a Canadian entrepreneur, inventor and politician. He is credited as being one of the founders of the city of Edmonton. Taylor was born in on May 17, 1853, in Ottawa, Canada West, and came to Edmonton in 1877.[1] Shortly …
1999 compilation album by Stevie WonderStevie Wonder: At the Close of a CenturyCompilation album by Stevie WonderReleasedNovember 23, 1999[1]Recorded1962–1997GenreR&B, soulLabelMotownProducerHarry Weinger, Stevie Wonder, Robert Margouleff, Malcolm Cecil, Mickey Stevenson, Clarence Paul, Hank Cosby, Don Hunter, Ron MillerStevie Wonder chronology Ballad Collection(1999) Stevie Wonder: At the Close of a Century(1999) The Definitive Collection(2002) Professional ratingsReview s…
Place in Northland Region, New ZealandOkiatoNew Zealand's First CapitalCoordinates: 35°18′14″S 174°07′19″E / 35.304°S 174.122°E / -35.304; 174.122CountryNew ZealandRegionNorthland RegionDistrictFar North DistrictWardBay of Islands/WhangaroaFounded1840ElectoratesNorthlandTe Tai TokerauGovernment • Territorial AuthorityFar North District Council • Regional councilNorthland Regional CouncilArea[1] • Total0.33 km2 (…
Media & entertainment company Screen Media Ventures, LLCCompany typeSubsidiaryIndustryFilm distributionFounded2001; 23 years ago (2001)HeadquartersNew York City, United StatesToronto, CanadaParentChicken Soup for the Soul EntertainmentWebsitescreenmediafilms.net Screen Media Ventures, LLC is an American-Canadian distribution company founded in 2001 and owned by Chicken Soup for the Soul Entertainment since 2017 alongside its subsidiary Popcornflix.[1][2][…
American planter (1674–1744) William Byrd IIBorn(1674-03-28)March 28, 1674Henrico County, VirginiaDiedAugust 26, 1744(1744-08-26) (aged 70)Charles City County, VirginiaResting placeWestover PlantationEducationFelsted School Middle TempleOccupation(s)Planter, lawyer, surveyor and writerKnown forFounding Richmond, VirginiaTitleColonelSpouses Lucy Parke (m. 1706; died 1715) Maria Taylor Byrd (m. 1724)Chil…
Bilateral relationsAmerican-Norwegian relations Norway United States Diplomatic missionNorwegian Embassy, Washington, D.C.United States Embassy, Oslo The United States and Norway have a very long tradition of positive relations. The American Revolution of 1776 had a profound impact on Norway, and the democratic ideals of the United States Constitution served as a model for the authors of Norway's own Constitution of 1814. The close relationship between the two nations was reinforced by massive N…
Public park in Queens, New York Cunningham ParkFrancis Lewis Boulevard in Cunningham ParkTypepublic parkLocationBordering Oakland Gardens and Fresh Meadows in Queens, New YorkCoordinates40°44′N 73°46′W / 40.733°N 73.767°W / 40.733; -73.767Area358 acres (145 ha)Operated byNew York City Department of Parks and Recreation Cunningham Park is a 358-acre (1.4 km2) park in the New York City borough of Queens. The park lies between the Grand Central Parkway…
2015 international treaty on climate change This article is about the 2015 climate accords. For the 1954 conferences to determine the status of West Germany, see Paris Agreements. For different topics, see Paris meetings, agreements and declarations (disambiguation). Paris Agreement under the United Nations Framework Convention on Climate Change State parties Signatories Parties also covered by European Union ratification Agreement does not applyDraft…
American politician Jasmine Blackwater–NygrenFirst Lady of the Navajo NationIncumbentAssumed office January 10, 2023PresidentBuu NygrenPreceded byPhefelia NezMember of the Arizona House of Representativesfrom the 7th districtIn officeFebruary 9, 2021 – January 9, 2023Serving with Myron TsosiePreceded byArlando TellerSucceeded byDavid Marshall Personal detailsBornJasmine Blackwater (1995-04-18) April 18, 1995 (age 29)Political partyDemocraticSpouseBuu Nyg…
American football player (1962–2012) American football player Stacy RobinsonNo. 81Position:Wide receiverPersonal informationBorn:(1963-10-19)October 19, 1963Stillwater, Oklahoma, U.S.Died:May 8, 2012 (aged 50)Height:5 ft 11 in (1.80 m)Weight:186 lb (84 kg)Career informationCollege:Prairie View A&MNorth Dakota StateNFL draft:1985 / Round: 2 / Pick: 46Career history New York Giants (1985–1990) Career highlights and awards 2× Super Bowl champion…
Species of wasp Vespula infernalis Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Arthropoda Class: Insecta Order: Hymenoptera Family: Vespidae Genus: Vespula Species: V. infernalis Binomial name Vespula infernalis(Saussure, 1854) Synonyms Vespa Infernalis Saussure, 1854 Vespa tripunctata Packard, 1870 Vespula infernalis is an obligate parasitic wasp, parasitizing the nests of other species in the genus Vespula. Its common host species is V. acadica in North America.&…
В Википедии есть статьи о других людях с фамилией Палмер. Карл Палмерангл. Carl Palmer Основная информация Имя при рождении англ. Carl Frederick Kendall Palmer Полное имя Карл Фредерик Кендалл Палмер Дата рождения 20 марта 1950(1950-03-20) (74 года) Место рождения Хендсуорт, Бирмингем, …
All-interval tetrachords (Playⓘ). An all-interval tetrachord is a tetrachord, a collection of four pitch classes, containing all six interval classes.[1] There are only two possible all-interval tetrachords (to within inversion), when expressed in prime form. In set theory notation, these are [0,1,4,6] (4-Z15)[2] and [0,1,3,7] (4-Z29).[3] Their inversions are [0,2,5,6] (4-Z15b) and [0,4,6,7] (4-Z29b).[4] The interval vector for all all-interval tetrachords is [1…
Method in number theory Elwyn R. Berlekamp at conference on Combinatorial Game Theory at Banff International Research Station Elwyn Berlekamp In number theory, Berlekamp's root finding algorithm, also called the Berlekamp–Rabin algorithm, is the probabilistic method of finding roots of polynomials over the field F p {\displaystyle \mathbb {F} _{p}} with p {\displaystyle p} elements. The method was discovered by Elwyn Berlekamp in 1970[1] as an auxiliary to the algorithm for polynomial …