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Spagna Campione d'Europa in carica Detentore della World League Uniformi di gara   Sport Pallanuoto Federazione RFEN Confederazione LEN, FINA Soprannome “Le Guerriere d’Oro” Selezionatore Miki Oca Olimpiadi Partecipazioni 3 (esordio: 2012) Miglior risultato  Argento: 2012, 2020 Mondiali Partecipazioni 12 (esordio: 1998) Miglior risultato Oro: 2013 Europei Partecipazioni 14 (esordio: 1993) Miglior risultato Oro: 2014, 2020, 2022 Coppa del Mondo Partecipazioni 3 (esordio: 2...

Porsche Tennis Grand Prix 1979, парний розряд Porsche Tennis Grand Prix 1979Переможець Біллі Джин Кінг Мартіна НавратіловаФіналіст Бетті Стов Венді ТернбуллРахунок фіналу 6-3, 6-3Дисципліни одиночний розряд парний розряд ← 1978 · Porsche Tennis Grand Prix · 1980 → Докладніше: Porsche Tennis Grand Prix 1979 В п

Das Amt Lichtenberg, später auch Amt Ostheim genannt, war eine territoriale Verwaltungseinheit der Grafschaft Henneberg. Nach dem Verkauf durch die Grafen von Henneberg-Römhild gehörte das Amt ab 1555 zum ernestinischen Herzogtum und kam als Teil von Sachsen-Eisenach zu verschiedenen ernestinischen Herzogtümern. Ab 1741 war Lichtenberg ein Amt des Herzogtums Sachsen-Weimar-Eisenach, welches 1815 zum Großherzogtum Sachsen-Weimar-Eisenach wurde. Bis zur Verwaltungs- und Gebietsreform des Gro

Опис файлу Опис Постер фільму «Колишні звички» (2020) Джерело https://toloka.to/t118322 Автор зображення https://toloka.to/t118322 Ліцензія див. нижче Обґрунтування добропорядного використання для статті «колишні звички» [?] Мета використання в якості основного засобу візуальної ідентифі

Bagian wortel oranye yang dapat dimakan adalah akar tunggangnya Akar tunggang adalah akar yang besar, sentral, dan dominan dari mana akar lain bertunas secara lateral. Biasanya akar tunggang agak lurus dan sangat tebal, bentuknya meruncing, dan tumbuh langsung ke bawah.[1] Pada beberapa tanaman, seperti wortel, akar tunggang adalah organ penyimpanan yang berkembang sangat baik sehingga telah dibudidayakan sebagai sayuran. Sistem akar tunggang kontras dengan sistem akar adventif atau b...

Extremely small quantity in calculus; thing so small that there is no way to measure it Infinitesimals (ε) and infinities (ω) on the hyperreal number line (ε = 1/ω) In mathematics, an infinitesimal number is a quantity that is closer to 0 than any standard real number, but that is not 0. The word infinitesimal comes from a 17th-century Modern Latin coinage infinitesimus, which originally referred to the infinity-th item in a sequence. Infinitesimals do not exist in the standard real numbe...

SpaceDev war ein von Jim Benson gegründetes börsennotiertes US-amerikanisches Unternehmen und wird der Raumfahrtindustrie zugeordnet. Es ist bekannt für seine Arbeit im Bereich Raumflug und Mikrosatelliten. CHIPSAT, der erste von SpaceDev gebaute Satellit Der Sitz des Unternehmens liegt in der Nähe von San Diego in Poway. Das Ziel des Unternehmens war es, routinemäßige, kommerzielle Raumflüge zu ermöglichen und den Weltraum so der ganzen Menschheit zu eröffnen. Im Oktober 2008 gab Sp...

1974 revolution in Portugal and its colonies Carnation RevolutionPart of the Portuguese transition to democracy and the Cold WarA crowd celebrates on a Panhard EBR armoured car in Lisbon, 25 April 1974.Date25 April 1974; 49 years ago (1974-04-25)LocationPortugalCaused by Political repression by the Estado Novo regime on civil liberties, the working class, political freedom, and freedom of speech Backlash against the Portuguese Colonial War, largescale conscription, massive m...

  Map of the Eastern Zone. Eastern Zone massacres refers to killings perpetrated by the Khmer Rouge in the Eastern Region of Democratic Kampuchea in 1978 during the Cambodian genocide. They differ from the persecutions and killings of professionals, intellectuals and ethnic minorities which the Khmer Rouge perpetrated in the rest of the country because the killings were result of a purge that occurred within the Khmer Rouge's ranks. Background The Eastern Zone of Cambodia borders Vi...

Angkatan Udara Israelזְרוֹעַ הָאֲוִיר וְהֶחָלָלZroa HaAvir VeHahalalLambang Angkatan Udara IsraelDibentuk28 Mei 1948Negara IsraelTipe unitAngkatan udara, peperangan antariksaJumlah personel34,000 personil aktif55,000 personil cadangan684 pesawat[1]Bagian dariPasukan Pertahanan IsraelMarkasHaKirya, Tel AvivJulukanIAFMotoHaToviom LeTayisThe Best -go to the Air ForcePertempuranKrisis Terusan Suez Perang Enam Hari Perang Yom Kippur Operation Cast LeadTokohPang...

Iranian military official (1918–2000) TimsarAbbas GharabaghiMinister of InteriorIn office27 August 1978 – 4 January 1979MonarchMohammad Reza PahlaviPrime MinisterJafar Sharif-EmamiGholam-Reza AzhariPreceded byAsadollah Nasr EsfahaniSucceeded byShapour BakhtiarMember of Regency CouncilIn office13 January 1979 – 22 January 1979Appointed byMohammad Reza Pahlavi Personal detailsBornAbbas Gharabaghi(1918-11-01)1 November 1918Tabriz, Qajar IranDied14 October 2000(2000-10-14)...

Manuscript that presents traits of the Mesoamerican indigenous pictoric tradition Some examples of facsimile versions of Mesoamerican codices Mesoamerican codices are manuscripts that present traits of the Mesoamerican indigenous pictoric tradition, either in content, style, or in regards to their symbolic conventions.[1] The unambiguous presence of Mesoamerican writing systems in some of these documents is also an important, but not defining, characteristic, for Mesoamerican codices ...

Use of cannabis in Sweden Advertisement for cannabis from the 1800s Cannabis in Sweden is illegal for all purposes. It is illegal for recreational purposes, for most medical purposes and possession of even small amounts of cannabis is a criminal offence. Consequently, limited medical usage of cannabis-based drugs is only allowed for specific conditions. Attitudes Swedish singer Ängie has spoken about the attitudes towards cannabis in Sweden. In an interview in September 2016 she said, In Swe...

Mosque in Turkey For other uses, see Fatih Mosque (disambiguation). Fatih MosqueReligionAffiliationSunni IslamLocationLocationIstanbul, TurkeyLocation in the Fatih district of IstanbulGeographic coordinates41°1′11″N 28°56′59″E / 41.01972°N 28.94972°E / 41.01972; 28.94972ArchitectureArchitect(s)Atik Sinan, Mimar Mehmet TahirTypeMosqueGroundbreaking1463Completed1771 (rebuilt after earthquake)SpecificationsDome dia. (inner)26 meters (85 ft)Minaret(s)2Mate...

Austrian figure skater Julia LautowaLautowa at the 2004 European ChampionshipsNative nameЮлия ЛаутоваOther namesYulia LautovaBorn (1981-10-05) 5 October 1981 (age 42)Moscow, Russian SFSR, Soviet UnionHeight1.66 m (5 ft 5+1⁄2 in)Figure skating careerCountryAustriaSkating clubCottage Engelmann Verein WienBegan skating1985Retired2004 Julia Lautowa (Russian: Юлия Лаутова; born 5 October 1981) is an Austrian former competitive figure skater in ladies...

South African squash player Rodney DurbachRodney Durbach (2016)Country South AfricaBorn (1972-04-18) 18 April 1972 (age 51)Potchefstroom, South AfricaTurned Pro1994Retired2005Men's singlesHighest rankingNo. 23 (September 2013)Title(s)7Tour final(s)9 Medal record Men's squash Representing  South Africa Commonwealth Games 1998 Kuala Lumpur Mixed doubles Last updated: June 2013. Rodney Durbach (born 18 April 1972 in Potchefstroom, South Africa) is a professional squ...

For the nature and wilderness guide, see Wilderness guide. Wilderness Survival Guide AuthorKim MohanGenreRole-playing gamePublisherTSRPublication date1986Media typePrint (Hardcover)Pages128 The Wilderness Survival Guide is a supplement to the Advanced Dungeons and Dragons (AD&D) role-playing game, written by Kim Mohan and published by TSR, Inc. in 1986 (ISBN 088038-291-0). Contents The Wilderness Survival Guide covers adventures in the wilderness, including rules and guidelines ...

Theorema de Pythagoras instantia de: theorema parte de: geometria euclidean[*] Commons: Pythagorean theorem Theorema de Pythagoras Le Theorema de Pythagoras es un theorema que explica como trovar le longitude de un del tres lateres de un triangulo que ha un angulo recte, quando on sape le longitude del altere duo lateres. Le formula de iste theorema es: a 2 + b 2 = c 2 {\displaystyle a^{2}+b^{2}=c^{2}} Iste theorema es attribuite a Pythagoras, in le scholas de geometria ma esseva probabileme...

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Казино ДжекCasino JackЖанрбіографіякомедіякриміналРежисерДжордж ГікенлуперПродюсерҐері ГовсемБілл МарксДжордж ЗеккСценаристНорман СнайдерУ головних роляхКевін СпейсіКеллі ПрестонРашель ЛефеврБаррі ПепперДжон ЛовітцОператорАдам СвікаКомпозиторДжонатан ҐолдсмітМо�...