1976 Swedish general election
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村上 専精 村上 専精(むらかみ せんしょう、嘉永4年4月1日(1851年5月1日) - 昭和4年(1929年)10月31日)は、日本の明治・大正期に活躍した教育者、仏教史学者。東洋高等女学校創立者、東京帝国大学印度哲学科初代教授・同名誉教授、大谷大学学長。 明治・大正期の教育界において主として高等教育の充実に尽力。特に、仏教思想・仏教史を近代的学問体系からの批判...
Il pazzo di BergeracTitolo originaleLe fou de Bergerac Altri titoliMaigret e il pazzo di Bergerac AutoreGeorges Simenon 1ª ed. originale1932 1ª ed. italiana1933 GenereRomanzo SottogenereGiallo Lingua originalefrancese AmbientazioneBergerac Protagonisticommissario Maigret Coprotagonistila signora Maigret, Leduc AntagonistiSamuel Meyer Altri personaggiLeduc, Jacques Rivaud, Françoise Beausoleil SerieRomanzi con Maigret protagonista Preceduto daIl porto delle nebbie Seguito daLiberty Bar...
Greater Boston — Агломерація — Greater Boston Вид Greater Boston Країна США Агломерація Массачусетс, Род-Айленд, Нью-Гемпшир Населення - Усього 4−8 млн чоловік Бостон, Метро-Бостон, Бостонська агломерація Великий Бостон, Бостонська агломерація (англ. Greater Boston, Metro B...
Der Titel dieses Artikels ist mehrdeutig. Weitere Bedeutungen sind unter Rosine (Begriffsklärung) aufgeführt. Weinbeeren werden zu Rosinen getrocknet Rosinen (von altfranzösisch roisin bzw. ost-altfranzösisch rosin, aus lateinisch racemus ‚Weinbeere‘) sind getrocknete Weinbeeren. Der Begriff „Rosinen“ ist sowohl der Oberbegriff für alle getrockneten Weinbeeren als auch die konkrete Bezeichnung für die getrockneten Früchte einer bestimmten Traubensorte.[1] Sie werden rei...
この項目では、台湾の鎮について説明しています。中国福建省南安市の鎮については「zh:罗东镇 (南安市)」をご覧ください。 宜蘭県 羅東鎮 別称: 老董 羅東林業文化園区の松羅埤(旧羅東林場貯木池)地理 位置 北緯24°42'東経121°45'面積: 11.3448 km²各種表記繁体字: 羅東日本語読み: らとう拼音: Luódōng通用拼音: Luódong注音符号: ㄌㄨㄛˊㄉㄨㄥ片仮名転写: ルオードン台湾...
أليكسندرا بورك معلومات شخصية الميلاد 25 أغسطس 1988 (العمر 35 سنة)لندن الكبرى، إنجلترا مواطنة المملكة المتحدة الأب ديفيد بورك الأم ميليسا بيل الحياة العملية المهنة مغنية، وممثلة اللغات الإنجليزية المواقع الموقع الموقع الرسمي IMDB صفحتها على IMDB تعديل مصدري - تع
Bài viết này cần thêm chú thích nguồn gốc để kiểm chứng thông tin. Mời bạn giúp hoàn thiện bài viết này bằng cách bổ sung chú thích tới các nguồn đáng tin cậy. Các nội dung không có nguồn có thể bị nghi ngờ và xóa bỏ. (tháng 3/2022) Chiến binh âm nhạcスイートプリキュア♪(Suīto PuriKyua♪)Thể loạiMagical girl, âm nhạc Anime truyền hìnhĐạo diễnSakai MunehisaKịch bảnToshiya OnoÂm nhạcTakana...
Sungai Salween di perbatasan Myanmar dan Thailand Sungai Salween adalah sungai yang terpanjang di Myanmar.[1] Berhulu dari Plato Tibet, panjang Sungai Salween keseluruhan mencapai 2815 km. Di Yunnan, Republik Rakyat Tiongkok, sungai ini dinamakan Sungai Nujiang. Jalur aliran Sungai Salween terbagi antara Tiongkok, Myanmar dan Thailand. Sumber air dan aliran Sungai Salween bermata air di dataran tinggi sebelah timur Plato Tibet dan mengalir menuju selatan melalui lembah yang curam...
9°31′40″N 45°32′04″E / 9.527889°N 45.5345°E / 9.527889; 45.5345 برعو علم الإحداثيات 9°31′40″N 45°32′04″E / 9.527889°N 45.5345°E / 9.527889; 45.5345 تقسيم إداري البلد صوماليلاند[1] التقسيم الأعلى توغدير عاصمة لـ توغدير خصائص جغرافية المساحة 28 كيلومتر مربع ا...
1927 film by Yakov Protazanov Man from the RestaurantDirected byYakov ProtazanovWritten byYakov ProtazanovOleg LeonidovIvan Shmelyov (story)StarringMichael ChekhovVera MalinovskayaIvan Koval-SamborskyCinematographyAnatoli GolovnyaKonstantin VentsProductioncompanyMezhrabpomfilmRelease dates12 June 1927 (USSR)4 January 1930 (USA)Running time62 minutesCountrySoviet UnionLanguageSilent film (Russian intertitles) Man from the Restaurant (Russian: Человек из ресторана) is a 1927 S...
Barrio of Puerto Rico Barrio in Ponce, Puerto RicoCapitanejoBarrioA rural area in Barrio Capitanejo, Ponce, Puerto RicoLocation of barrio Capitanejo within the municipality of PonceCapitanejoLocation of Puerto RicoCoordinates: 17°59′17″N 66°32′50″W / 17.988107°N 66.547089°W / 17.988107; -66.547089[1]Commonwealth Puerto RicoMunicipality PonceArea[1] • Total4.82 sq mi (12.5 km2) • Land3.93 sq...
Église paroissiale Sainte-Marguerite de la maison Árpád Présentation Nom local Árpád-házi Szent Margit-templom Culte Catholique Rattachement Archidiocèse d'Esztergom-Budapest Début de la construction 1931 Fin des travaux 1933 Style dominant Néo-roman Géographie Pays Hongrie Ville-capitale Budapest Arrondissement 13e arrondissement Coordonnées 47° 31′ 00″ nord, 19° 03′ 38″ est Géolocalisation sur la carte : 13e arrondissement...
Species of insect Anoscopus albifrons Male Female Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Arthropoda Class: Insecta Order: Hemiptera Suborder: Auchenorrhyncha Family: Cicadellidae Genus: Anoscopus Species: A. albifrons Binomial name Anoscopus albifrons(Linnaeus, 1758) Synonyms Cicada albifrons (Linnaeus, 1758) Acocephalus albifrons (Linnaeus, 1758) Aphrodes albifrons (Linnaeus, 1758) Anoscopus albifrons is a species of insect in the family Cicadellidae. It w...
The American Competitiveness and Workforce Improvement Act (ACWIA) was an act passed by the government of the United States on October 21, 1998 (while Bill Clinton was President of the United States), pertaining to high-skilled immigration to the United States, particularly immigration through the H-1B visa, and helping improving the capabilities of the domestic workforce in the United States to reduce the need for foreign labor.[1] History According to a history of the law by Jung Ha...
Clothing companies of England Kate Ker-Lane's shop at 29 Kensington High Street, London. Catherine Ker-Lane (née Rowles; bapt. 31 March 1861[1] – 14 July 1939) was a successful society dressmaker and businesswoman of the late nineteenth and early twentieth centuries who traded as Madame Kate Ker-Lane's Court Dress Emporium in Kensington, London, but was noted for the poor conditions in which her staff worked. Early life Ker-Lane was born in Bisley, Gloucestershire, in 1861,[2...
British modeling agency Storm ManagementTypePrivateIndustryFashionFounded1987 (United Kingdom)FounderSarah Doukas HeadquartersLondonProductsFashion model management, intellectual property servicesWebsitewww.stormmanagement.com Storm Management is a British model agency based in Chelsea, London. Background Storm was founded in 1987 by Sarah Doukas in London.[1] Doukas discovered Kate Moss, Cara Delevingne, Behati Prinsloo, and Anya Taylor-Joy.[2][3][4] In 2...
Museum Pusaka KaroTampak depan bangunan Museum Pusaka Karo.Didirikan9 Maret 2013; 10 tahun lalu (2013-03-09)LokasiBerastagi, Karo, Sumatera Utara, IndonesiaKoleksi pentingRumah Gugung Tirto MecihoWisatawan20.600 (per 2022)[1]PendiriLeonardus Egidius JoostenKuratorKriswanto GintingPemilikYayasan Pusaka Karo Museum Pusaka Karo adalah salah satu museum di Sumatera Utara, Indonesia yang menyimpan koleksi barang-barang pusaka masyarakat Karo. Museum ini didirikan oleh misionaris Kapus...
Islamic expression of gratitude Part of a series on IslamGod in IslamAllah Jalla Jalālahin Arabic calligraphy List Allah Names Phrases and expressions God's throne in Islam Theology Oneness Islamic creed Transcendence Denial of Divine attributes Anthropomorphism Islam portal • Categoryvte 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 sour...
Genus of plants Tradescantia Tradescantia ohiensis Scientific classification Kingdom: Plantae Clade: Tracheophytes Clade: Angiosperms Clade: Monocots Clade: Commelinids Order: Commelinales Family: Commelinaceae Subfamily: Commelinoideae Tribe: Tradescantieae Subtribe: Tradescantiinae Genus: TradescantiaRuppius ex L.[1][2] Type species Tradescantia virginianaL. Sections Sections * Austrotradescantia Campelia Coholomia Corinna Cymbispatha Mandonia Parasetcreasea Rhoeo Separothec...
Isomorphism of an object to itself An automorphism of the Klein four-group shown as a mapping between two Cayley graphs, a permutation in cycle notation, and a mapping between two Cayley tables. In mathematics, an automorphism is an isomorphism from a mathematical object to itself. It is, in some sense, a symmetry of the object, and a way of mapping the object to itself while preserving all of its structure. The set of all automorphisms of an object forms a group, called the automorphism grou...