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Dino Baggio Baggio in 2018Informasi pribadiTanggal lahir 24 Juli 1971 (umur 52)Tempat lahir Camposampiero, ItalyTinggi 188 cm (6 ft 2 in)Posisi bermain MidfielderKarier junior1976–1984 Tombolo1984–1990 TorinoKarier senior*Tahun Tim Tampil (Gol)1989–1991 Torino 28 (2)1991–1992 → Internazionale (loan) 27 (1)1992–1994 Juventus 49 (1)1994–2000 Parma 172 (19)2000–2005 Lazio 44 (1)2003 → Blackburn Rovers (loan) 9 (1)2004 → Ancona (loan) 9 (1)2005 Triestina 1...

Russian tennis player In this name that follows Eastern Slavic naming customs, the patronymic is Kazbekovich and the family name is Karatsev. Aslan KaratsevАслан КарацевKaratsev at the 2022 Monte-Carlo MastersCountry (sports) RussiaResidenceMoscow, RussiaBorn (1993-09-04) 4 September 1993 (age 30)Vladikavkaz, RussiaHeight1.85 m (6 ft 1 in)Turned pro2011PlaysRight-handed (two-handed backhand)CoachYahor YatsykPrize moneyUS $4,872,201SinglesCare...

Kalender Persia (Persia: گاه‌شماری هجری خورشیدی, translit. Gâhšomâri-ye Hejri-ye Xoršidi) adalah sebuah kalender solar yang digunakan di Iran. Penomoran tahun pada kalender ini dimulai pada tahun 622 M, oleh karena itu disebut juga kalender solar hijriah. Setiap tahun dimulai pada hari di mana ekuinoks musim semi untuk bumi belahan utara jatuh saat atau setelah matahari transit di meridian waktu standar Iran, yaitu 52° 30' BT. Hari dimulai saat tengah malam ...

Questa voce sull'argomento scrittori statunitensi è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Phil KlayNascitaContea di Westchester 1983 Dati militariPaese servito Stati Uniti Forza armata United States Marine Corps Anni di servizio2005 – 2009 GradoCapitano GuerreGuerra in Iraq voci di militari presenti su Wikipedia Manuale Phil Klay (Contea di Westchester, 1983) è uno scrittore statun...

Pour les articles homonymes, voir Fustel et Coulanges. Numa Denis Fustel de CoulangesPortrait photographique par Eugène Pirou.FonctionDirecteurÉcole normale supérieure1880-1883Ernest BersotGeorges PerrotBiographieNaissance 18 mars 1830Ancien 2e arrondissement de ParisDécès 12 septembre 1889 (à 59 ans)MassySépulture MassyNationalité françaiseFormation École normale supérieure (1850-1853)Faculté des lettres de Paris (doctorat) (jusqu'en 1858)Lycée CharlemagneActivités Histor...

American home improvement chain in the Midwestern United States This article is about the home improvement retailer. For other uses, see Menard (disambiguation). MenardsLogo since 1984A Menards store in La Crosse, WisconsinCompany typePrivateIndustryRetail (home improvement)Founded1960; 64 years ago (1960)FounderJohn Menard Jr.HeadquartersEau Claire, Wisconsin, USNumber of locations351 stores and 12 distribution centers (as of January 2023)Key peopleJohn Menard Jr. (presiden...

Belgian cyclist Kevin De WeertDe Weert at the 2008 Omloop Het Volk.Personal informationFull nameKevin De WeertBorn (1982-05-27) 27 May 1982 (age 41)Duffel, BelgiumHeight1.82 m (6 ft 0 in)Weight70 kg (154 lb)Team informationCurrent teamRetiredDisciplineRoadRoleRiderRider typeAll-rounderAmateur teams2001Rabobank junior2002Rabobank GS3 Professional teams2003–2004Rabobank2005–2006Quick-Step–Innergetic2007–2008Cofidis2009–2014Quick-Step2015Lot...

Japanese manga series Blood AloneMisaki Minato and Kuroe Kurose on the cover of the first volume of the English release of the Blood Alone manga seriesGenreSupernatural[1] MangaWritten byMasayuki TakanoPublished byMediaWorks (former)Kodansha (current)English publisherNA: Infinity Studios (former)Seven Seas Entertainment[2]MagazineDengeki DaiohEveningDemographicShōnen, seinenOriginal runFebruary 2005 – 2014Volumes10 + 1 dōjinshi  Anime and manga portal Bl...

Fortified tower house in Ireland O'Dea CastleO'Day CastleLocation3 miles (5 km) south of Corofin, County Clare, IrelandCoordinates52°54′41″N 9°3′59″W / 52.91139°N 9.06639°W / 52.91139; -9.06639Built1470–90Location of O'Dea Castle in Ireland O'Day Castle, also known as Dysert O'Dea Castle, is an Irish fortified tower house, loosely described as a castle[1] at Dysert O'Dea (Irish: Dísert, meaning hermitage), the former O'Dea clan stronghold, 5...

Стратовулкан Майон Тавурвур — активный стратовулкан в Папуа — Новой Гвинее близ города Рабаул на острове Новая Британия Стратовулка́н (от лат. stratum «слой»), или слоистый вулкан — тип вулкана, имеющий коническую форму и сложенный из множества затвердевших с...

穆罕默德·达乌德汗سردار محمد داود خان‎ 阿富汗共和國第1任總統任期1973年7月17日—1978年4月28日前任穆罕默德·查希爾·沙阿（阿富汗國王）继任穆罕默德·塔拉基（阿富汗民主共和國革命委員會主席團主席） 阿富汗王國首相任期1953年9月7日—1963年3月10日君主穆罕默德·查希爾·沙阿 个人资料出生(1909-07-18)1909年7月18日 阿富汗王國喀布尔逝世1978年4月28日(...

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Governor of Kentucky from 2007 to 2015 Steve BeshearBeshear in 201361st Governor of KentuckyIn officeDecember 11, 2007 – December 8, 2015Lieutenant Daniel Mongiardo Jerry Abramson Crit Luallen Preceded byErnie FletcherSucceeded byMatt Bevin49th Lieutenant Governor of KentuckyIn officeDecember 13, 1983 – December 8, 1987GovernorMartha Layne CollinsPreceded byMartha Layne CollinsSucceeded byBrereton Jones43rd Attorney General of KentuckyIn officeDecember 11, 1979 –&...

Traditional Buck-lateral football play Buck-lateral is an American football play or a series of plays used in the Single-wing formation. Since the Single-Wing formation lost prominence by 1950, the football play referred to as the buck-lateral is almost gone from football's vocabulary. However, prior to this time, the buck-lateral play gave fullbacks the option to run, lateral, or hand off the ball to another player. Running the buck-lateral required an offensive scheme that needed the fullba...

Indian film actor and producer This biography of a living person needs additional citations for verification. Please help by adding reliable sources. Contentious material about living persons that is unsourced or poorly sourced must be removed immediately from the article and its talk page, especially if potentially libelous.Find sources: Krishan Kumar actor – news · newspapers · books · scholar · JSTOR (December 2018) (Learn how and when to remov...

Nebraska-based unit studying and devising communication securities 97th Intelligence Squadron Boeing RC-135V Rivet JointActive1917–1919; 1935–1944; 1979–presentCountry United StatesBranch United States Air ForceRoleIntelligence CollectionPart ofAir Combat CommandGarrison/HQOffutt Air Force Base, NebraskaMotto(s)We Can Handle ItEngagementsAntisubmarine CampaignDecorationsAir Force Meritorious Unit Award Air Force Outstanding Unit AwardInsignia97th Intelligence Squadron emb...

Gone with the Wind held the record of highest-grossing film for twenty-five years and, adjusted for inflation, has earned more than any other film. Films generate income from several revenue streams, including theatrical exhibition, home video, television broadcast rights, and merchandising. However, theatrical box-office earnings are the primary metric for trade publications in assessing the success of a film, mostly because of the availability of the data compared to sales figures for home...

American economist (born 1953) Krugman redirects here. For the surname, see Krugman (surname). Paul KrugmanKrugman in 2023BornPaul Robin Krugman (1953-02-28) February 28, 1953 (age 71)Albany, New York, U.S.EducationYale University (BA)Massachusetts Institute of Technology (MA, PhD)Spouses Robin L. Bergman ​(divorced)​ Robin Wells ​(m. 1996)​[3]Academic careerInstitutionCity University of New YorkPrinceton UniversityLondon Schoo...

People or citizens of Afghanistan For the historical ethnic group, see Afghan (ethnonym). For other uses of the term, see Afghan (disambiguation). Ethnic group AfghansافغانMap of the Afghan diaspora in the world (includes Afghans of any ethnicity, ancestry or citizenship).   Afghanistan   + 1,000,000   + 100,000   + 10,000   + 1,000Total population53[1] million[citation needed] (est.)Regions with significant populationsDia...

Integer that is both a perfect square and a triangular number For squares of triangular numbers, see squared triangular number. Square triangular number 36 depicted as a triangular number and as a square number. In mathematics, a square triangular number (or triangular square number) is a number which is both a triangular number and a square number. There are infinitely many square triangular numbers; the first few are: 0, 1, 36, 1225, 41616, 1413721, 48024900, 1631432881, 55420693056, 188267...