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الصفحه دى يتيمه, حاول تضيفلها مقالات متعلقه لينكات فى صفحات تانيه متعلقه بيها. محمد بداش معلومات شخصيه الميلاد 15 اكتوبر 1976 (47 سنة)[1] حسين داى مركز اللعب مهاجم (كوره قدم) الجنسيه الحياة العمليه الفرق اتحاد البليده (2000–2005)نادى مولوديه الجزائر (2005–2007)وفاق سطيف (1999...
EketorpNaturreservat LandSverigeKommunNässjö kommun[1]Area22,85 hektar[1]Inrättat30 september 2016[2]Läge Eketorp EketorpUtsträckning Områdets utsträckning.Koordinat57°32′16″N 14°37′11″Ö / 57.537654°N 14.619631°Ö / 57.537654; 14.619631Koder, länkar, kartorIUCN-kategoriIUCN-kategori Ia: Strikt naturreservat[1]NVR-id2045708[1] (karta)WDPA-id555595255 (karta)FörvaltareLänsstyrelsen i Jönköpings län[1]Redigera Wikidata Eketorp är ett naturreserv...
كلوقزKellogg Companyالشعارمقر شركة كِلوقمعلومات عامةسميت باسم ويل كيث كيلوغ الجنسية الولايات المتحدة التأسيس 19 فبراير 1906؛ منذ 117 سنة (1906-02-19)باتل كريك، ميشيغان، الولايات المتحدةالنوع عامالشكل القانوني شركة مساهمة المقر الرئيسي باتل كريك، ميشيغان، الولايات المتحدةمو...
Як Ґрінч украв Різдво!англ. Dr. Seuss' How the Grinch Stole Christmas! Жанр мультфільм, комедіяРежисер Чак ДжонсБен ВашманПродюсер Чак ДжонсСценарист Доктор СюзНа основі Як Ґрінч украв Різдво!Оповідач Борис КарлоффУ головних ролях Борис КарлоффОператор Нік ВейсКомпозитор Альберт ГаазіКі
Strategic debate during World War II One of a series of aerial reconnaissance photographs of Auschwitz taken between April 4, 1944–January 14, 1945, but not examined until the 1970s. The issue of why the Allies did not act on early reports of atrocities in the Auschwitz concentration camp by destroying it or its railways by air during World War II has been a subject of controversy since the late 1970s. Brought to public attention by a 1978 article from historian David Wyman, it has been des...
Constantijn de Grote Kolossale buste van Constantijn in het Chiaramontimuseum (4e eeuw). Geboortedatum ca. 273[1][2] of 280[2][3] Sterfdatum 337 Tijdvak Tetrarchie Periode 306-337 Voorganger LiciniusConstantius I Opvolger Constantius IIOctavius (Brittannië?) Staatsvorm dominaat Medekeizer Galerius (306-311)Maximinus II Daia (310-313)Licinius (308-324)tegen Valens (316-317)tegen Martinianus (324) Persoonlijke gegevens Naam bij geboorte Constantinus Naam als kei...
Wilhelm Boucher (lat.: Willelmus Buchier; franz.: Guillaume Boucher)[1] war ein Kunstschmied, der in der Mitte des 13. Jahrhunderts in der Hauptstadt des Mongolenreichs Karakorum gewirkt hat. Boucher stammte aus Paris. Sein Vater war Lorenz Boucher, und sein Bruder Roger hatte ein Wohnquartier an der „großen Brücke“ (Pont au Change).[2] Im Gefolge eines französischen Klerikers zog er nach Belgrad und geriet dort in die Gefangenschaft der 1241 in Ungarn einfallenden Mong...
Danau Sipin adalah salah satu danau yang ada di Kota Jambi. Danau Sipin merupakan sebuah fenomena alam yang menarik yang terbentuk berkat topologi unik sungai Batanghari. Fenomena ini terjadi ketika aliran sungai Batanghari mengalami perubahan bentuk yang disebut ladam atau oxbow lake dalam terminologi topografi. Danau ladam adalah sebuah danau yang terpisah dari sungai utama karena meander sungai yang lambat terputus dan membentuk sebuah badan air yang melingkar. Perairan danau akan menyatu ...
Yeondeunghoe Yeondeunghoe (Festival Lentera Teratai) (연등회;燃燈會) adalah festival agama Buddha yang diselenggarakan di Korea.[1] Sejarahnya festival ini pertama kali diselenggarakan oleh Raja Jinheung (bertahta 540-576) dari kerajaan Silla dan berlanjut di periode Dinasti Goryeo (918-1392).[2] Pada zaman Goryeo, Yeondeunghoe diselenggarakan secara meriah setiap hari raya bulan purnama pertama dan kedua serta pada hari kelahiran Sang Buddha di bulan ke-4 kalender lunar...
إمبراطورية الشرمعلومات عامةاللغة الإنجليزية معلومات أخرىالمؤلف رونالد ريغان تاريخ الكتابة 8 مارس 1983 تعديل - تعديل مصدري - تعديل ويكي بيانات ريجان يتكلم في الجمعية الوطنية للإنجيليين، 1983 إمبراطورية الشر خطاب ألقاه الرئيس الأمريكي رونالد ريغان أمام الجمعية الوطنية للإنجي...
Web series version of Monster High Monster HighCreated byGarrett SanderCountry of originUnited StatesOriginal languageEnglishNo. of seasons7No. of episodes175 (original)14 (reboot)ProductionExecutive producerAudu PadenAnimatorsWildbrain Entertainment (2010–13)6 Point Harness (2013–18)Running time2 minutesProduction companiesMattel Studios (2010–13)Mattel Playground Productions (2013–16]Mattel Creations (2016–18)YouTube StudioOriginal releaseNetworkYouTubeYouTube Kids (2015–18)Rele...
Building in /The Kilburn BuildingThe Kilburn Building seen from the Oxford Road in 2011Former namesComputer BuildingGeneral informationLocation53°27′50″N 2°13′51″W / 53.4639°N 2.2308°W / 53.4639; -2.2308Construction started1969[1]Completed1972Cost£1.5 million[1]OwnerUniversity of ManchesterTechnical detailsSize76 by 76 metres squareDesign and constructionArchitect(s)Building Design PartnershipWebsitewww.cs.manchester.ac.uk/about/maps-and-tr...
Victoria Eugenie của BattenbergVictoria Eugenie của Battenberg năm 1906Vương hậu nước Tây Ban NhaTại vị31 tháng 5 năm 1906 – 14 tháng 4 năm 1931 (24 năm, 318 ngày)Tiền nhiệmMaria Christina Henriette của ÁoKế nhiệmSophia của Hy Lạp và Đan MạchThông tin chungSinh(1887-10-24)24 tháng 10 năm 1887Lâu đài Balmoral, ScotlandMất15 tháng 4 năm 1969(1969-04-15) (81 tuổi)Lausanne, Thụy SĩAn tángNhà thờ Thánh Tâm C...
Excellence in Sports Performance Yearly Awards Event This article is about the sports award. For other uses, see Espy (disambiguation). ESPY AwardCurrent: 2023 ESPY AwardsAwarded forExcellence in sports performance and achievementsCountryUnited StatesFirst awarded1993Websiteespn.com/espys/Television/radio coverageNetworks ESPN (1993–2014; 2020)ABC (2015–2019; 2021–present)[a] An ESPY Award (short for Excellence in Sports Performance Yearly Award) is an accolade currently present...
Person who catches fugitives for a monetary reward For other uses, see Bounty hunter (disambiguation). The examples and perspective in this article deal primarily with the United States and do not represent a worldwide view of the subject. You may improve this article, discuss the issue on the talk page, or create a new article, as appropriate. (December 2019) (Learn how and when to remove this template message) Bounty hunterOccupationActivity sectorsUnited StatesDescriptionFields ofemploymen...
Dewan Rakyat Kanada Chambre des communes du CanadaParlemen Ke 44JenisJenisMajelis Rendah dalam Parlemen Kanada PimpinanKetuaAnthony Rota, Partai Liberal Kanada sejak 5 Desember 2019 Perdana MenteriJustin Trudeau, Partai Liberal Kanada sejak 4 November 2015 Pemimpin Pemerintah di DewanMark Holland, Partai Liberal Kanada sejak 26 Oktober 2021 Pemimpin OposisiCandice Bergen, Partai Konservatif Kanada sejak 2 Februari 2022 Pemimpin Oposisi di DewanJohn Brassard, Partai Konserv...
2010 film This article is about the film. For the novel, see The Solitude of Prime Numbers (novel). The Solitude of Prime NumbersFilm posterDirected bySaverio CostanzoWritten bySaverio CostanzoPaolo GiordanoProduced byPhilipp KreuzerMario GiananiAnne-Dominique ToussaintStarringAlba RohrwacherLuca MarinelliIsabella RosselliniCinematographyFabio CianchettiEdited byFrancesca CalvelliMusic byMike PattonDistributed byMedusa FilmRelease dates 9 September 2010 (2010-09-09) (Venice...
German model (1966–2023) Tatjana PatitzTatjana Patitz in 2005Born(1966-05-25)May 25, 1966Hamburg, West GermanyDiedJanuary 11, 2023(2023-01-11) (aged 56)Santa Barbara, California, U.S.OccupationsSupermodelCelebritySpouseJason Randall JohnsonChildren1Modeling informationHeight180 cm (5 ft 11 in)Hair colorDark blondeEye colorBlueAgency Next Management (New York, Los Angeles) VIVA Model Management (Paris, London, Barcelona) d'management group (Milan) Elite Model Management (...
Untuk halaman disambiguasi, lihat Lumut. Artikel ini tidak memiliki referensi atau sumber tepercaya sehingga isinya tidak bisa dipastikan. Tolong bantu perbaiki artikel ini dengan menambahkan referensi yang layak. Tulisan tanpa sumber dapat dipertanyakan dan dihapus sewaktu-waktu.Cari sumber: Lumut kerak – berita · surat kabar · buku · cendekiawan · JSTOR Lumut kerak tumbuh di ranting pohon. Lumut kerak (bahasa Latin: Lichen, Belanda: korstmos)...
Type of mathematical link 41 knot In mathematics, a hyperbolic link is a link in the 3-sphere with complement that has a complete Riemannian metric of constant negative curvature, i.e. has a hyperbolic geometry. A hyperbolic knot is a hyperbolic link with one component. As a consequence of the work of William Thurston, it is known that every knot is precisely one of the following: hyperbolic, a torus knot, or a satellite knot. As a consequence, hyperbolic knots can be considered plentiful. A ...
Strategi Solo vs Squad di Free Fire: Cara Menang Mudah!