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Baudouin IIIRaja YerusalemBerkuasa25 Desember 1143 – 10 Februari 1163Penobatan25 Desember 1143PendahuluMelisendePenerusAmaury IInformasi pribadiKelahiran1130Kematian10 Februari 1163Beirut, LebanonPemakamanGereja Makam Kudus, YerusalemWangsaWangsa AnjouAyahFoulquesIbuMelisende dari YerusalemPasanganTheodora Komnene Baudouin III (1130 – 10 Februari 1163[1]) merupakan seorang Raja Yerusalem dari tahun 1143 sampai 1163. Ia adalah putra sulung Melisende dan Foulques. Ia menjadi raja se...
Glenea kraatzii Klasifikasi ilmiah Kerajaan: Animalia Filum: Arthropoda Kelas: Insecta Ordo: Coleoptera Famili: Cerambycidae Subfamili: Lamiinae Tribus: Saperdini Genus: Glenea Spesies: Glenea kraatzii Glenea kraatzii adalah spesies kumbang tanduk panjang yang tergolong famili Cerambycidae. Spesies ini juga merupakan bagian dari genus Glenea, ordo Coleoptera, kelas Insecta, filum Arthropoda, dan kingdom Animalia. Larva kumbang ini biasanya mengebor ke dalam kayu dan dapat menyebabkan kerusak...
Adobe AcrobatTipeaplikasi, perangkat lunak percetakan desktop dan PDF Versi pertamaJuni 1993 Versi stabilMicrosoft Windows: 24.001.20604 (13 Maret 2024) GenreDesktop publishing softwareLisensiProprietary Acrobat: Commercial software Reader: Freeware Bagian dariAdobe Creative Suite dan Adobe Creative Cloud (en) Karakteristik teknisSistem operasi Microsoft Windows Mac OS X Linux[1] Android iOS BlackBerry Tablet OS Windows Phone Ukuran Reader: 47.79 MB[2] Acrobat Pro: 501 MB[...
Pour les articles homonymes, voir Manchester Central. Manchester Central dans le Grand Manchester. La circonscription de Manchester Central est une circonscription électorale anglaise située dans le Grand Manchester et représentée dans la Chambre des Communes du Parlement britannique. Résultats électoraux Élections générales britanniques de 2019 — Manchester Central[1] Élections générales britanniques de 2019 Nom Parti politique Voix % ±% Maj. Lucy Powell (sortant) Travaillist...
هذه المقالة بحاجة لصندوق معلومات. فضلًا ساعد في تحسين هذه المقالة بإضافة صندوق معلومات مخصص إليها. يوم الشجرة يسمى أيضًا عبد الشجرة يحتفل به العالم نوعه زراعة الأشجار أهميته يوم عالمي تعديل مصدري - تعديل يوم الشجرة هو عيد يحتفل فيه بالأشجار ويشجع الناس على زرعها وال...
OrenburgCalcio Segni distintivi Uniformi di gara Casa Trasferta Colori sociali Bianco, blu Dati societari Città Orenburg Nazione Russia Confederazione UEFA Federazione RFU Campionato Prem'er-Liga Fondazione 1960 Presidente Vasili Stolypin Allenatore Marcel Lička Stadio Stadio Gazovik(7 520 posti) Sito web www.fcgazovik.ru Palmarès Si invita a seguire il modello di voce Il Futbol'nyj Klub Orenburg' (in russo Футбольный клуб Оренбург?), noto semplicemen...
Bernhard Hammer Presiden Konfederasi Swiss Ke-31Masa jabatan1 Januari 1879 – 31 Desember 1879PendahuluKarl SchenkPenggantiEmil WeltiPresiden Konfederasi Swiss Ke-41Masa jabatan27 November 1889 – 31 Desember 1889PendahuluBernhard Hammer (pejabat)PenggantiLouis RuchonnetPejabat Presiden SwissMasa jabatan27 November 1888 – 31 Desember 1888PendahuluWilhelm HertensteinPenggantiBernhard Hammer (pejabat)Anggota Dewan Federal SwissMasa jabatan10 Desember 1875 –...
Martin FreemanFreeman in 2019LahirMartin John Christopher Freeman08 September 1971 (umur 52)Aldershot, Hampshire, EnglandTempat tinggalBelsize Park, London, England[1]PekerjaanActorTahun aktif1997–presentPasanganAmanda Abbington(2000–2016)Anak2Martin John Christopher Freeman[2] (lahir 8 September 1971)[3] adalah seorang aktor Inggris, yang dikenal sebagai pemeran Tim Canterbury di versi asli sitkom Inggris The Office, Dr. John Watson dalam drama kriminal...
Palmyrene priest wearing the modius, AD 190–200 (Carlsberg Glyptotek) The modius is a type of flat-topped cylindrical headdress or crown found in ancient Egyptian art and art of the Greco-Roman world. The name was given by modern scholars based on its resemblance to the jar used as a Roman unit of dry measure,[1][2] but it probably does represent a grain-measure, and symbolizing one's ability to learn new information by having an open mind with an empty cup. Serapis was...
Arcidiocesi di ParigiArchidioecesis ParisiensisChiesa latina Provincia ecclesiastica Collocazione geografica Diocesi suffraganee Créteil, Évry-Corbeil-Essonnes, Meaux, Nanterre, Pontoise, Saint-Denis, Versailles Arcivescovo metropolita e primateLaurent Ulrich Vicario generaleDominique Catta,François Gonon,Michel Gueguen,Philippe Marsset[1],Emmanuel Tois[2] AusiliariPhilippe Marsset[1],Emmanuel Tois[2] Arcivescovi emeriticardinale André Vingt-Tro...
Cet article est une ébauche concernant une localité italienne et le Piémont. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Torre Bormida Administration Pays Italie Région Piémont Province Coni Code postal 12070 Code ISTAT 004226 Code cadastral L252 Préfixe tel. 0173 Démographie Gentilé torrebormidesi Population 210 hab. (31-12-2010[1]) Densité 30 hab./km2 Géographie Coordonnées...
Generic term for jesters or tricksters in the Kachina religion of the Pueblo natives Koshare redirects here. For the village in Kosovo, see Košare, Gjakova. Ceramic sacred clown by Kathleen Wall Jemez Pueblo, New Mexico The Pueblo clowns (sometimes called sacred clowns) are jesters or tricksters in the Kachina religion (practiced by the Pueblo natives of the southwestern United States). It is a generic term, as there are a number of these figures in the ritual practice of the Pueblo people. ...
For other uses, see Roadkill (disambiguation). Traffic victims redirects here. For human casualties, see Epidemiology of motor vehicle collisions. Animals that have died due to vehicular incursions The battered remains of a roadkilled deer on Route 170/Okatie Highway by the Chechessee River in South Carolina, US Wide-ranging large carnivores like this bear are particularly vulnerable to becoming roadkill. Roadkill is a wild animal that have been killed by collision with motor vehicles. Wildli...
يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (فبراير 2019) فولتا كاستيلا ليون 2013تفاصيل السباقسلسلة28. فولتا كاستيلا ليونمنافسةطواف أوروبا للدراجات 2013 2.1التوار...
Google Formulir Tampilan saat membuat formulir baruTipelayanan di internet, aplikasi dan web form (en) Versi pertama6 Februari 2008; 16 tahun lalu (2008-02-06)Genre Groupware Survei web Bahasabanyak bahasa Bagian dariGoogle Workspace Karakteristik teknisPlatformperamban web Informasi pengembangPembuatvasdell.PengembangGoogle LLCInformasi tambahanSitus webGoogle FormsBlogBlog oficial Stack ExchangeEtiqueta Sunting di Wikidata • Sunting kotak info • L • BBantuan pengg...
Leo HowardHoward tahun 2016Lahir13 Juli 1997 (umur 27)Newport Beach, California, Amerika SerikatPekerjaanAktor, seniman bela diriTahun aktif2005–sekarangSitus webleo-howard.com Leo Howard (lahir 13 Juli 1997[1][2]) adalah seorang aktor dan seniman bela diri asal Amerika Serikat. Howard dikenal karena memasukkan keterampilan karate ke dalam film dan peran televisinya; sebagai Young Snake Eyes dalam film aksi tahun 2009, G.I. Joe: The Rise of Cobra, sebagai Conan Mu...
American daily newspaper published in Phoenix The Arizona RepublicThe March 31, 2023, front page ofArizona RepublicTypeDaily newspaperFormatBroadsheetOwner(s)GannettEditorGreg Burton[1]FoundedMay 19, 1890; 134 years ago (1890-05-19) (as The Arizona Republican)Headquarters200 East Van Buren StreetPhoenix, Arizona 85004United StatesCirculation67,510 (daily edition)95,663 (Sunday edition) (as of 2023)[2]ISSN0892-8711 (print) 2766-452X (we...
American singer and actress (born 1985) Janelle MonáeMonáe at the 2019 Paris Fashion WeekBackground informationBirth nameJanelle Monáe RobinsonBorn (1985-12-01) December 1, 1985 (age 38)Kansas City, Kansas, U.S.Genres R&B[1][2][3] pop[3] funk psychedelic soul[4] hip hop[3] progressive soul[5] Indie soul[6] OccupationsSingersongwriterrapperactressDiscographyJanelle Monáe discographyYears active2003–presentLabels Won...
Concept in axiomatic set theory This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (May 2020) (Learn how and when to remove this message) The elements of the power set of the set {x, y, z} ordered with respect to inclusion. In mathematics, the axiom of power set[1] is one of the Zermelo–Fraenkel axioms of axiomatic set theory. It guarantees for every se...
American baseball player (1921-1998) Baseball player Jim HearnHearn in about 1953.PitcherBorn: (1921-04-11)April 11, 1921Atlanta, Georgia, U.S.Died: June 10, 1998(1998-06-10) (aged 77)Boca Grande, Florida, U.S.Batted: RightThrew: RightMLB debutApril 17, 1947, for the St. Louis CardinalsLast MLB appearanceMay 15, 1959, for the Philadelphia PhilliesMLB statisticsWin–loss record109–89Earned run average3.81Strikeouts669 Teams St. Louis Cardinals (1947–1950...