Friedrich List Liesbeth List Weekend List Peyton List Schindler's List The List (South Park) Set List: Greatest Songs 2006–2007 The Bucket List KFC Music Hit List Vol. 1 KFC Music Hit List Vol. 3 Civil list KFC Music Hit List Vol. 2 Partai Arab Bersatu The Killer's Shopping List KFC Music Hit List Vol. 4 Keci Catchy Stars Set list Benjamin List Stock Exchange Daily Official List Bucket List (album mini) Daftar merah IUCN Alex & the List Joint List The List (The X-Files) Nano List The Plant List Bucket List (film 2018) Daftar merah spesies terancam IUCN Daftar film yang tidak lengkap Team B 3rd …

Stage "Pajama Drive" Milis Iman Khatib-Yasin Ayman Odeh Daftar sungai di Irak Pencarian linear Zom 100: Bucket List of the Dead Daftar spesies Cyperus Ki leho beureum Team A 1st Stage "Party ga Hajimaru yo" Team A 2nd Stage "Aitakatta" Daftar juara top divisi turnamen sumo Yahoo! Groups Daftar bendera Britania Raya ANGI Homeservices Chicago Film Critics Association Awards 1993 Rabah tutul-besar MyAnimeList Sena

rai berantai Tetap Berjalan Ibrahim Hijazi Youssef Atauna List of years in sumo Bereavement (film) Daftar aliran lagu populer Daftar pendek Daftar Orang Paling Berpengaruh di Dunia menurut Majalah Forbes Procambarus lagniappe Alfonso Freeman Daftar nama burung di Indonesia: Non-Passeriformes Rabah johnston Niven Abu Rahmoun Daftar politikus Yahudi-Amerika Daftar stasiun radio di Alaska Basel Ghattas The Swap Ls Mtanes Shehadeh Juma Azbarga Procambarus cometes Team A 5th Stage "Renai Kinshi Jourei" Cybill Shepherd Year of the Gentleman Daftar film yang ditemukan kembali Boston Society of Film Critics Awards 1993 Metzia formosae Procambaru

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Rein Lang pada 2011. Rein Lang (kelahiran 4 Juli 1957) adalah seorang politikus Estonia, anggota Partai Reformasi Estonia sejak 1995, dan diplomat. Ia menjadu Menteri Kebudayaan dalam kabinet Andrus Ansip III sampai pengunduran dirinya. Kehidupan pribadi Lang lahir di Tartu. Ayahnya ditunjuk untuk bekerja di kedutaan besar Soviet di Helsinki;[1] Referensi ^ Postimees February 22, 2005: Soome ajaleht: Lang on «kõva pähkel» Diarsipkan 2005-03-09 di Wayback Machine. Pranala luar Blog re…

Langweid am Lech Lambang kebesaranLetak Langweid am Lech di Augsburg NegaraJermanNegara bagianBayernWilayahSchwabenKreisAugsburgPemerintahan • MayorJürgen Gilg (CSU)Luas • Total23,54 km2 (909 sq mi)Ketinggian450 m (1,480 ft)Populasi (2013-12-31)[1] • Total7.598 • Kepadatan3,2/km2 (8,4/sq mi)Zona waktuWET/WMPET (UTC+1/+2)Kode pos86462Kode area telepon08230Pelat kendaraanASitus webwww.langweid.de Langweid a…

Eleazar SukenikEleazar Sukenik, 1951Lahir(1889-08-12)12 Agustus 1889Belostok, Kegubernuran Grodno, Kekaisaran RusiaMeninggal28 Februari 1953(1953-02-28) (umur 63)YerusalemKebangsaanIsraelKarier ilmiahBidangarkeologiInstitusiUniversitas Ibrani Yerusalem Eleazar Lipa Sukenik (12 Agustus 1889 – 28 Februari 1953) adalah seorang arkeolog Israel dan profesor di Universitas Ibrani Yerusalem. Ia dikenal karena membantu mendirikan Jurusan Arkeologi di Universitas Ibrani dan menjadi s…

  لمعانٍ أخرى، طالع كورنوال (توضيح). كورنوال    علم الإحداثيات 45°01′39″N 74°44′24″W / 45.0275°N 74.74°W / 45.0275; -74.74  [1] تاريخ التأسيس 1784  سبب التسمية كورنوال  تقسيم إداري  البلد كندا[2][3]  خصائص جغرافية  المساحة 61.56 كيلومتر مربع[4]  ارت…

Supreme Court of the United States38°53′26″N 77°00′16″W / 38.89056°N 77.00444°W / 38.89056; -77.00444EstablishedMarch 4, 1789; 235 years ago (1789-03-04)LocationWashington, D.C.Coordinates38°53′26″N 77°00′16″W / 38.89056°N 77.00444°W / 38.89056; -77.00444Composition methodPresidential nomination with Senate confirmationAuthorized byConstitution of the United States, Art. III, § 1Judge term lengthlife …

العلاقات الجنوب سودانية القطرية جنوب السودان قطر   جنوب السودان   قطر تعديل مصدري - تعديل   العلاقات الجنوب سودانية القطرية هي العلاقات الثنائية التي تجمع بين جنوب السودان وقطر.[1][2][3][4][5] مقارنة بين البلدين هذه مقارنة عامة ومرجعية للدولتين: و…

American politician This article includes a list of references, related reading, or external links, but its sources remain unclear because it lacks inline citations. Please help improve this article by introducing more precise citations. (August 2013) (Learn how and when to remove this template message) David Rea (January 19, 1831 – June 13, 1901) was a U.S. Representative from Missouri. Born near New Marion, Indiana, Rea attended the common schools. He moved to Missouri with his parents, who …

Cet article est une ébauche concernant les télécommunications. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Tom Jennings, créateur du réseau FidoNet. __ / \ /|oo \ (_| /_) _`@/_ \ _ | | \ \\ | (*) | \ )) ______ |__U__| / \// / FIDO \ _//|| _\ / (________) (_/(_|(____/ Ancien logo de FidoNet FidoNet est un réseau d'échange de messages à l'échelle mondiale qui a pris source aux États-Unis. Explications et…

Part of a series onBritish law Acts of Parliament of the United Kingdom Year      1801 1802 1803 1804 1805 1806 1807 1808 1809 1810 1811 1812 1813 1814 1815 1816 1817 1818 1819 1820 1821 1822 1823 1824 1825 1826 1827 1828 1829 1830 1831 1832 1833 1834 1835 1836 1837 1838 1839 1840 1841 1842 1843 1844 1845 1846 1847 1848 1849 1850 1851 1852 1853 1854 1855 1856 1857 1858 1859 1860 1861 1862 1863 1864 1865 1866 1867 1868 1869 1870 1871 1872 1873 1874 1875 1876 1877 1878 1879…

Questa voce o sezione sull'argomento organizzazioni criminali non cita le fonti necessarie o quelle presenti sono insufficienti. Puoi migliorare questa voce aggiungendo citazioni da fonti attendibili secondo le linee guida sull'uso delle fonti. Il Cartello di Tijuana (anche conosciuto come Organizzazione Arellano Felix) è una organizzazione criminale messicana originaria di Tijuana dedita al narcotraffico. La sua influenza copre la parte nordoccidentale del Messico ed è in rivalità con a…

Cet article est une ébauche concernant un conflit armé. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Bataille du lac Champlain ou Bataille de Plattsburgh Informations générales Date du 6 au 11 septembre 1814 Lieu Plattsburgh dans l'État de New York Issue Victoire importante des États-Unis Belligérants Royaume-Uni États-Unis Commandants George Prévost, George Downie (en) Thomas Macdonough, Alexander …

العلاقات الدنماركية السويدية   الدنمارك   السويد تعديل مصدري - تعديل   ترتبط العلاقات الدنماركية السويدية بالدنمارك والسويد. لكلا البلدين تاريخ طويل سويةً. إذ كانا جزءًا من اتحاد كالمار بين عامي 1397 و 1523، على الرغم من وجود منافسة ثقافية موروثة بين السويد والدنمار…

Unicameral legislature of the Cook Islands Parliament of the Cook Islands Te Marae Akarau Vānanga o te Kuki AiraniOfficial Emblem of the Parliament of the Cook Islands[1]TypeTypeUnicameral LeadershipSpeakerTai Tura, Cook Islands Party since 22 March 2021 Deputy SpeakerTingika Elikana, Cook Islands Party since 22 March 2021 Prime MinisterMark Brown, Cook Islands Party since 1 October 2020 Leader of the OppositionTina Browne, Democratic Party StructureSeats24Political grou…

30th season of top-tier football league in Argentina Football league seasonPrimera DivisiónSeason1921Dates3 April 1921 – 8 January 1922ChampionsHuracán (AFA) Racing (AAmF)← 1920 1922 → The 1921 Argentine Primera División was the 30th season of top-flight football in Argentina. Huracán won its first AFA league title while Racing won the dissident Asociación Amateur championship.[1] Final tables Asociación Argentina de Football - Copa Campeonato Football league seasonPrimera Di…

Seleucid Empire capital in modern Iraq For other settlements known by this name, see Seleucia (disambiguation). Seleuciaܣܠܝܩ (Salīq)ΣελεύκειαArcheological map of Seleucia and Ctesiphon sitesShown within IraqAlternative nameSeleukeia, Salīq, Seleucia-on-Tigris, Seleucia on the TigrisLocationBaghdad Governorate, IraqRegionMesopotamiaCoordinates33°5′40″N 44°31′20″E / 33.09444°N 44.52222°E / 33.09444; 44.52222TypeSettlementArea5.5 km2 (2.1…

BeneribPermaisuri MesirNama-nama Benerib dan Hor-Aha, British MuseumPemakamanB14, Umm El Qa'abNama lengkapBeneribAyahtdk diketahuiIbutdk diketahuiPasanganFiraun Hor-AhaAnaktdk diketahuiAgamaagama Mesir Kuno Benerib[1] Era: Kerajaan Baru(1550–1069 BC) Hieroglif Mesir Benerib merupakan seorang Permaisuri Mesir Kuno dari Dinasti pertama Mesir. Nama Benerib berarti berhati manis. Biografi Benerib adalah istri Firaun Hor-Aha,[2] namun ia bukan ibunda pewarisnya, Djer. Ibunda ra…

Ormesson-sur-MarneNegaraPrancisArondisemenNogent-sur-MarneAntarkomuneCommunautéd'agglomérationdu Haut Val-de-Marne Ormesson-sur-Marne merupakan sebuah komune di pinggiran tenggara Paris, Prancis. Terletak 16.1 km (10 mil) dari pusat kota Paris. Angkutan Ormesson-sur-Marne tidak dilayani oleh stasiun Métro de Paris, RER, atau jaringan rel pinggiran. Stasiun terdekat dengan Ormesson-sur-Marne adalah dua stasiun RER jalur A Paris: Sucy – Bonneuil dan La Varenne – Chennevières. Stasiun …

2014 manslaughter in Fairhaven, Massachusetts, US Death of Conrad RoyConrad RoyLocation of Fairhaven in Bristol County in MassachusettsLocationKmart parking lot in Fairhaven, Massachusetts, U.S.DateJuly 12, 2014; 9 years ago (2014-07-12)Attack typeCoerced suicide, homicide,[1][2] manslaughter, mariticideWeaponCarbon monoxide poisoningVictimConrad Henri Roy III, aged 18PerpetratorMichelle Diana CarterMotiveAttention seeking[3]VerdictGuiltyConvictionsInvol…

Women's team sport Ladies' Gaelic footballTeams representing Germany and Belgium at the Gaelic Euro 2017 – International Football CupHighest governing bodyLadies' Gaelic Football AssociationFirst played1926CharacteristicsContactNoTeam members15 on each teamTypeTeam sport, ball sportGlossaryGlossary of Gaelic games termsPresenceCountry or regionRepublic of IrelandNorthern Ireland Ladies' Gaelic football (Irish: Peil Ghaelach na mBan) is an Irish team sport for women. It is the women's…

Edge that connects a node to itself A graph with a loop on vertex 1 In graph theory, a loop (also called a self-loop or a buckle) is an edge that connects a vertex to itself. A simple graph contains no loops. Depending on the context, a graph or a multigraph may be defined so as to either allow or disallow the presence of loops (often in concert with allowing or disallowing multiple edges between the same vertices): Where graphs are defined so as to allow loops and multiple edges, a graph withou…

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