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Guillaume III, Adipati AquitainePasanganAdèle dari Normandia (Wafat 962)Keluarga bangsawanWangsa PoitiersBapakEbles ManzerIbuAdèleLahir915PoitiersMeninggal3 April 963Saint-Maixent-l'École Guillaume III (915 – 3 April 963), disebut si Rambut Kuning (Prancis: Tête d'étoupecode: fr is deprecated , Latin: Caput Stupecode: la is deprecated ) dari warna rambutnya, merupakan seorang Comte Aquitaine dari tahun 959 dan Adipati Aquitaine dari tahun 962 sampai kematiannya. Ia juga merupakan Comte...

Chang Dae-hwan Perdana Menteri Korea SelatanMasa jabatan9 Agustus 2002 – 10 September 2002PejabatPresidenKim Dae-jung PendahuluJeon Yun-churl (Pejabat)PenggantiKim Suk-soo (Pejabat) Informasi pribadiLahir21 Maret 1952 (umur 71)Sunting kotak info • L • B Chang Dae-whan (juga dikenal sebagai Chang Dae-Hwan, lahir 21 Maret 1952) adalah pengusaha Korea Selatan.[1] Ia paling dikenal sebagai Presiden Maeil Business Newspaper, koran harian bisnis utama Korea Sel...

Negara-negara yang berada pada garis khatulistiwa (merah), sedangkan biru adalah negara-negara yang berada pada garis meridian utama. Khatulistiwa atau ekuator adalah sebuah garis imajiner yang digambar di tengah-tengah planet di antara dua kutub dan paralel terhadap poros rotasi planet. Garis khatulistiwa ini membagi Bumi menjadi dua bagian belahan bumi utara dan belahan bumi selatan. Garis lintang khatulistiwa adalah 0°. Panjang garis khatulistiwa Bumi sekitar 40.070 km. Di khatulisti...

Жоскен Депре в XVI веке приобрел репутацию величайшего композитора эпохи. Церковная музыка — вокальная и инструментальная музыка христианской церкви (православной, католической и протестантской), сопровождающая христианское богослужение. Содержание 1 История 2 Музык...

Aspect of design that challenges preconceptions This article has multiple issues. Please help improve it or discuss these issues on the talk page. (Learn how and when to remove these template messages) The topic of this article may not meet Wikipedia's general notability guideline. Please help to demonstrate the notability of the topic by citing reliable secondary sources that are independent of the topic and provide significant coverage of it beyond a mere trivial mention. If notability cann...

ألبرت ناجيرابولت (بالمجرية: Nagyrápolti Szent Györgyi Albert)‏    معلومات شخصية الميلاد 16 سبتمبر 1893[1][2][3][4][5]  بودابست[2]  الوفاة 22 أكتوبر 1986 (93 سنة) [1]  وودز هول  سبب الوفاة قصور كلوي[6]  مواطنة المجر  عضو في الأكاديمية المجرية للعلوم، ...

German composer and conductor For the East German politician, see Siegfried Wagner (politician). For the Danish sculptor, see Siegfried Wagner (sculptor). Siegfried Wagner Siegfried Helferich Richard Wagner (6 June 1869 – 4 August 1930) was a German composer and conductor, the son of Richard Wagner. He was an opera composer and the artistic director of the Bayreuth Festival from 1908 to 1930. Life Siegfried Wagner was born in 1869 to Richard Wagner and his future wife Cosima (n...

Pour les articles homonymes, voir Wang Meng et Wang (patronyme). Wang MengWang MengFrankfurt Book Fair 2009BiographieNaissance 15 octobre 1934 (89 ans)PékinNom dans la langue maternelle 王蒙 (Wáng Méng)Nationalité chinoiseFormation Université normale de PékinActivités Écrivain, homme politique, traducteurAutres informationsParti politique Parti communiste chinoisDistinction Artiste populaire de Chine (d)modifier - modifier le code - modifier Wikidata Wang Meng, né en 1934 à ...

Study of fruit Illustration of the 'Willermoz' pear by Alexandre Bivort from Album de Pomologie (1848–1852) Pomology (from Latin pomum, fruit, + -logy, study) is a branch of botany that studies fruits and their cultivation. Someone who researches and practices the science of pomology is called a pomologist. The term fruticulture (from Latin fructus, fruit, + cultura, care) is also used to describe the agricultural practice of growing fruits in orchards. Pomological research is mainly focuse...

Valentinien III Empereur romain d'Occident Solidus à l'effigie de Valentinien III Revers : Théodose II unit Licinia Eudoxia et Valentinien. Règne 23 octobre 425 - 16 mars 45529 ans, 4 mois et 21 jours Période Théodosiens Précédé par Flavius Honorius (légitime) Jean (usurpateur) Suivi de Pétrone Maxime Biographie Nom de naissance Flavius Placidius Valentinianus Naissance 2 juillet 419 - Ravenne (Italie) Décès 16 mars 455 (à 35 ans) Père Co...

Voce principale: Football Club Pro Vercelli 1892. Unione Sportiva Pro VercelliStagione 1985-1986Sport calcio Squadra Pro Vercelli Allenatore Natalino Fossati poi Franco Balocco poi Oscar Massei Presidente Giuseppe Celoria Serie C210º posto nel girone B. Maggiori presenzeCampionato: Barbero, Gino (33) Miglior marcatoreCampionato: Ferla (6) 1984-1985 1986-1987 Si invita a seguire il modello di voce Questa pagina raccoglie le informazioni riguardanti l'Unione Sportiva Pro Vercelli nelle c...

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�...

Pour les articles homonymes, voir Arend. Willy ArendWilly Arend en 1907InformationsNaissance 2 mai 1876HanovreDécès 25 mars 1964 (à 87 ans)BerlinNationalité allemandeÉquipes professionnelles 1908-1910DürkoppPrincipales victoires Champion du monde de vitesse (1897)modifier - modifier le code - modifier Wikidata Willy Arend, vainqueur du Grand Prix d'Allemagne 1898 Willy Arend, né le 2 mai 1876 à Hanovre et décédé le 25 mars 1964 à Berlin est un coureur cycliste allemand[1]. S...

حالياً في ويكيبيديا العربية هناك 8٬291 مقالة مرتبطة بموضوع هولندا البوابة تصنيفات أحدث التغييرات مشروع هولندا عدل   !Welkom bij het Nederland Portaal عدل   بوابة هولندا هولندا (بالهولندية: Nederland ) هي دولة تأسيسية تشكل الجزء الأوروبي من مملكة الأراضي المنخفضة (بالهولندية: Koninkrijk der ...

David MerliniDavid Merlini President - The House of Houdini BudapestBornBudapest, HungaryOccupation(s)escape artist, DirectorYears active1993–presentChildrenNoWebsitewww.merlini.com David Merlini is a Hungarian-Italian escape artist, and World Record holder, described by Expo 2015 as the world's most famous escapologist,[1] currently serving as Director of The House of Houdini, the only Houdini museum in Europe.[2] Merlini's signature performances had been broadcast liv...

NGC 4136   الكوكبة الهلبة[1]  رمز الفهرس NGC 4136 (الفهرس العام الجديد)PGC 38618 (فهرس المجرات الرئيسية)UGC 7134 (فهرس أوبسالا العام)2MASX J12091770+2955393 (Two Micron All-Sky Survey, Extended source catalogue)IRAS 12067+3012 (IRAS)MCG+05-29-025 (فهرس المجرات الموروفولوجي)SDSS J120919.57+295556.8 (مسح سلون الرقمي للسماء)Z 158-34 (فهرس المجرات وع�...

Cricket terminology The Lord's honours board commemorating English five- or ten-wicket hauls at Lord's. Scoreboard summarising Samit Patel's 5-wicket haul. The bar chart shows the runs conceded (white rectangles) and wickets taken (red dots) in each over. In cricket, a five-wicket haul (also known as a five–for or fifer)[1][2] occurs when a bowler takes five or more wickets in a single innings. This is regarded by critics as a notable achievement,[3] equivalent to a ...

Non-elected branch of governmental service For the album, see Civil Service (album). Share of government employee compensation in public spending (Our World in Data) The civil service is a collective term for a sector of government composed mainly of career civil service personnel hired rather than elected, whose institutional tenure typically survives transitions of political leadership. A civil service official, also known as a public servant or public employee, is a person employed in the ...

City in Khuzestan province, Iran For the administrative division of Khuzestan province, see Dezful County. City in Khuzestan, IranDezful Persian: دزفولCityNicknames: دسفیل ,دژپل, desfeal, dezhpollDezfulCoordinates: 32°22′43″N 48°24′52″E / 32.37861°N 48.41444°E / 32.37861; 48.41444[1]CountryIranProvinceKhuzestanCountyDezfulDistrictCentralElevation150 m (490 ft)Population (2016)[2] • Urban264,709&#...

Góc thiên đỉnh Mặt Trời là góc giữa các tia song song của Mặt Trời và phương thẳng đứng. Nó là góc phụ với góc cao Mặt Trời, tức là góc chiếu của các tia Mặt Trời so với phương nằm ngang (chân trời), vì thế cosin của góc này là sin của góc kia. Các góc này có thể được tính bằng cùng một công thức, suy ra từ các kết quả của lượng giác cầu.[1][2] Vào thời điểm trưa M...