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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 ...
Political party in Poland This article is about the current political party. For other uses, see Polish People's Party (disambiguation). Polish People's Party Polskie Stronnictwo LudoweLeaderWładysław Kosiniak-KamyszFounded1895 (original form)1990 (current form)Merger ofPolish People's PartyPolish People's Party RebirthRural SolidarityPolish People's Party SolidarityPreceded byUnited People's PartyHeadquartersul. Kopernika 36/40, 00-924 WarsawMembership (2023) 73,222[1]Ide...
This article needs additional citations for verification. Please help improve this article by adding citations to reliable sources. Unsourced material may be challenged and removed.Find sources: Liberal Democratic Congress – news · newspapers · books · scholar · JSTOR (December 2009) (Learn how and when to remove this template message) Political party in Poland Liberal Democratic Congress Kongres Liberalno DemokratycznyLeaderJanusz Lewandowski (fir...
Language of the ancient Aquitani people AquitanianNative toFrance, SpainRegionWestern/Central Pyrenees, GasconyExtinctby the Early Middle Ages(except in the Northern Basque Country)Language familyan early form of Basque (language isolate)Writing systemIberianLanguage codesISO 639-3xaqLinguist ListxaqGlottologNone Geographical traces of the Basque language. Blue dots: place names; red dots: epigraphic traces (gravestones, etc) in Roman times; blue patch: maximum extension. The Aquitanian ...
1963 book by Eloise Jarvis McGraw and Lauren McGraw Wagner Merry Go Round in Oz First editionAuthorEloise Jarvis McGraw and Lauren McGraw WagnerIllustratorDick MartinCountryUnited StatesLanguageEnglishSeriesThe Oz BooksGenreFantasyPublisherReilly & LeePublication date1963Media typePrint (hardcover)Pages303 pp.Preceded byThe Hidden Valley of Oz Followed byYankee in Oz Merry Go Round in Oz (1963) is the fortieth in the series of Oz books created by L. Frank Baum an...
Cinema ofJapan List of Japanese films Pre-1910 1910s 1920s 1930s 1940s 1950s 1950 1951 1952 1953 19541955 1956 1957 1958 1959 1960s 1960 1961 1962 1963 19641965 1966 1967 1968 1969 1970s 1970 1971 1972 1973 19741975 1976 1977 1978 1979 1980s 1980 1981 1982 1983 19841985 1986 1987 1988 1989 1990s 1990 1991 1992 1993 19941995 1996 1997 1998 1999 2000s 2000 2001 2002 2003 20042005 2006 2007 2008 2009 2010s 2010 2011 2012 2013 20142015 2016 2017 2018 2019 2020s 2020 2021 2022 2023 2024 2025 vte ...
Artikel ini bukan mengenai Partai Kebangkitan Nusantara. PKB beralih ke halaman ini. Untuk pajak kendaraan bermotor, lihat pajak kendaraan bermotor. Partai Kebangkitan Bangsa Ketua umumMuhaimin IskandarSekretaris JenderalHasanuddin WahidKetua Fraksi di DPRCucun Ahmad SyamsurijalDibentuk23 Juli 1998; 25 tahun lalu (1998-07-23)Kantor pusatJalan Raden Saleh No. 9, Senen, Jakarta Pusat 10430Sayap pemudaGarda BangsaSayap wanitaPerempuan BangsaIdeologiPancasila[1]Demokrasi IslamNasiona...
Bagian dari seri mengenai Sejarah Jerman Topik Lini masa Historiografi Sejarah militer Sejarah ekonomi Sejarah wanita Perubahan wilayah Daftar penguasa Jerman Permulaan sejarah Bangsa Jermanik Periode Migrasi Kerajaan Franka Abad Pertengahan Franka Timur Kerajaan Jerman Kekaisaran Romawi Suci Ostsiedlung Permulaan zaman modern Seksionalisme Abad ke-18 Kerajaan Prusia Unifikasi Konfederasi Rhein Konfederasi JermanZollverein Revolusi Jerman 1848 Konfederasi Jerman Utara Reich JermanKekaisaran J...
Israeli politician (1919–2009) Jabr MuadiFaction represented in the Knesset1951–1955Democratic List for Israeli Arabs1956–1959Democratic List for Israeli Arabs1961–1966Cooperation and Brotherhood1966–1967Cooperation and Development1967Cooperation and Brotherhood1967–1969Druze Party1969–1974Progress and Development1974–1976Alignment1976–1977Progress and Development1977United Arab List1981United Arab List Personal detailsBorn1 April 1919Yirka, OETA, PalestineDied19 May 2009(20...
Частина серії проФілософіяLeft to right: Plato, Kant, Nietzsche, Buddha, Confucius, AverroesПлатонКантНіцшеБуддаКонфуційАверроес Філософи Епістемологи Естетики Етики Логіки Метафізики Соціально-політичні філософи Традиції Аналітична Арістотелівська Африканська Близькосхідна іранська Буддій�...
Salah satu ragam Jatung, yakni Jatung UtangKlasifikasi GambangPenciptaEtnis JawaDikembangkanEtnis Kenyah GamelanWarisan Budaya Tak Benda UNESCOPara ensambel Jatung di Kalimantan Timur, 2018NegaraIndonesiaDomainKerajinan tradisional, tradisi lisan dan ekspresi, seni drama, pengetahuan dan praktik tentang alam dan alam semesta, praktik sosial, ritual dan acara pestaReferensi01607KawasanAsia dan PasifikSejarah InskripsiInskripsi2021 (sesi ke-16)DaftarDaftar perwakilan Jatung merupakan bagian dar...
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Malaysian e-wallet service Touch 'n Go eWalletType of sitee-walletAvailable inEnglish, Malay, ChineseHeadquartersBangsar South, Kuala Lumpur, MalaysiaArea servedMalaysiaOwnerTouch 'n Go Sdn Bhd (45.24%)Ant Financial (43.47%)ASP Malaysia LP (7.52%)AIA Malaysia Bhd. (3.76%) [1]Key peopleAlan Ni (CEO) [2]IndustryFinancial servicesPayment processor Financial technologyProductsElectronic payment processingMobile paymentURLwww.touchngo.com.myCommercialYesRegistrationR...
1. Bundesliga1976-1977 Généralités Sport Football Organisateur(s) DFB Édition 14e Lieu(x) Allemagne de l'Ouest Date Du 14 août 1976 au 21 mai 1977 Participants 18 Matchs joués 34 par équipe Hiérarchie Hiérarchie Division 1 Niveau inférieur 2. Bundesliga Palmarès Tenant du titre Borussia Mönchengladbach Promu(s) en début de saison Borussia DortmundFC SarrebruckTeBe Berlin Vainqueur Borussia Mönchengladbach Deuxième Schalke 04 Relégué(s) Karlsruher SCTeBe BerlinRot-Weiss Essen...
Чемпионат мира и Европы по хоккею с шайбой 1939 Подробности турнира Страна проведения Швейцария Города проведения Цюрих, Базель Время проведения 3 февраля — 12 февраля Число команд 14 Призовые места 1 Чемпион Канада (11-й титул) 2 Второе место США 3 Третье место Швейца...
College basketball team Elon Phoenix 2023–24 Elon Phoenix men's basketball team UniversityElon UniversityHead coachBilly Taylor (2nd season)ConferenceColonial Athletic AssociationLocationElon, North CarolinaArenaSchar Center (capacity: 5,100)NicknamePhoenixColorsMaroon and gold[1] NCAA tournament appearances1997*at Division II levelConference tournament championsSAC: 1997Conference division season championsSoCon North: 2006, 2013 The Elon Phoenix men's bas...
This article may be too technical for most readers to understand. Please help improve it to make it understandable to non-experts, without removing the technical details. (June 2023) (Learn how and when to remove this message) Semantic differentialFig. 1. Modern Japanese version of the Semantic Differential. The Kanji characters in background stand for God and Wind respectively, with the compound reading Kamikaze. (Adapted from Dimensions of Meaning. Visual Statistics Illustrated at VisualSta...
Italian maritime republic (11th century–1532) Not to be confused with Anconine Republic. Republic of AnconaRepubblica di Ancona (Italian)Respublica anconitana (Latin)c. 1000 (1198)–1532 Flag(1174–1532) Coat of arms Motto: Ancon dorica civitas fidei (Latin)Dorian Ancona, city of faithRepublic of Ancona in the 15th century – borders and castlesStatusde facto independence, autonomous republic under high papal sovereigntyCapitalAnconaCommon languagesLatin, M...
Siddhartha BasuSiddhartha BasuLahirKolkata, IndiaKebangsaanIndianPekerjaanKetua & Direktur Manajer, BIG Siddhartha Basu adalah seorang sutradara-produser televisi dan pembawa acara kuis India, yang paling dikenal sebagai produser-sutradara acara-acara seperti Kaun Banega Crorepati (2000–sekarang), dan Dus Ka Dum (2008–2009). Ia merupakan Ketua dan Direktur Manajer Big Synergy Media Ltd., yang didirikan pada 1988 sebagai Synergy Media Ltd., yang memproduksi acara-acara tersebut.[1...
Formula for number of orbits of a group action Burnside's lemma, sometimes also called Burnside's counting theorem, the Cauchy–Frobenius lemma, or the orbit-counting theorem, is a result in group theory that is often useful in taking account of symmetry when counting mathematical objects. It was discovered by Augustin Louis Cauchy and Ferdinand Georg Frobenius, and became well-known after William Burnside quoted it.[1] The result enumerates orbits of a symmetry group acting on some ...