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Bahasa Sarikoli

Cari artikel bahasa Cari berdasarkan kode ISO 639 (Uji coba) Kolom pencarian ini hanya didukung oleh beberapa antarmuka Halaman bahasa acak Bahasa Sarikoli tujik ziv Dituturkan diRepublik Rakyat TiongkokPenutur16,000 (2000)[1] Rumpun bahasaIndo-Eropa Indo-IranIranTimurShugni–YazgulamiShughnaniSarikoli Sistem penulisanArabKode bahasaISO 639-3srhGlottologsari1246[2]Linguasfer58-ABD-eb Status konservasi Punah EXSingkatan dari Extinct (Punah)Terancam CRSing...

Fiat G.50

G.50 Freccia Pesawat G.50 milik Regia Aeronautica terbang dengan Messerschmitt Bf 110 Luftwaffe di Afrika Utara pada tahun 1941 Jenis Pesawat tempur Pembuat Fiat Perancang Giuseppe Gabrielli Penerbangan perdana 26 Februari 1937 Diperkenalkan 1938 Dipensiunkan 1946 Angkatan Udara Finlandia[1] Status Retired Pengguna utama Regia AeronauticaAngkatan Udara FinlandiaEjército del AireLuftwaffe Dibuat 1935–1943 Jumlah 683 + 5 prototipe [2] Varian Fiat G.55 Fiat G.50 Freccia ...

Pagaden, Subang

Koordinat: 6°54′35″S 107°48′32″E / 6.90972°S 107.80889°E / -6.90972; 107.80889 PagadenKecamatanNegara IndonesiaProvinsiJawa BaratKabupatenSubangPemerintahan • CamatAsep Nuroni, S.sosPopulasi • Total59,831 Jiwa (2.010) jiwaKode pos41252[1]Kode Kemendagri32.13.07 Kode BPS3213140 Luas4.335,831 HaDesa/kelurahan9 Nelayan di atas rakit di telaga di Pagaden (tahun 1949) Pagaden adalah sebuah kecamatan di Kabupaten Subang, Provi...

Batplane

Fictional aircraft for the comic book superhero Batman Not to be confused with Batwing (DC Comics). BatplaneBatman and his Batwing (Batplane) as they appeared on the variant cover of Detective Comics #989 (September 2018). Art by Mark Brooks.Publication informationPublisherDC ComicsFirst appearanceDetective Comics #31 (September 1939)In story informationTypeVehicleElement of stories featuringBatmanRobin The Batplane, Batwing, Batjet or Batgyro is the fictional aircraft for the DC Comics super...

Sungai Mekong

Sungai Mekong (ទន្លេរមេគង្គ) Megaung Myit, แม่น้ำโขง (Maenam Khong), Mékôngk, Tonle Thom, Cửu Long, Mê Kông, 湄公 (Méigōng) Sungai Sungai Mekong. Countries Tiongkok, Burma (Myanmar), Laos, Thailand, Kamboja, Vietnam Provinsi Qinghai, Tibet, Yunnan, Shan, Luang Namtha, Bokeo, Oudomxay, Luang Prabang, Sayabouly, Vientiane, Vientiane, Bolikhamsai, Khammouane, Savannakhet, Salavan, Champasak Sumber Mata air Lasagongma - location ...

Eastwood, New South Wales

Suburb of Sydney, New South Wales, AustraliaEastwoodSydney, New South WalesSkyline of the main commercial area with Eastwood Shopping Centre (pictured in 2023)MapPopulation18,695 (2021 census)[1] • Density3,600/km2 (9,310/sq mi)Postcode(s)2122Elevation66[2] m (217 ft)Area5.2 km2 (2.0 sq mi)Location17 km (11 mi) NW of Sydney CBDLGA(s) City of Ryde City of ParramattaRegionNorthern SydneyState electorate(s) Epping RydeFede...

Animasi orisinal internet

Bagian dari seri tentangAnime dan manga Anime Sejarah Industri Animasi net orisinal Animasi video orisinal Fansub Fandub Perusahaan Seri terpanjang Daftar Manga Sejarah Pasar internasional Mangaka Dōjinshi Scanlation Alternatif Gekiga Yonkoma Penerbit Seri terlaris Seri terpanjang Daftar Kelompok demografi Anak-anak Dewasa Shōnen Shōjo Seinen Josei Genre Bara (manga gay) Harem Isekai Mahō shōjo Mecha Ryona Yaoi Yuri Lainnya Tokoh Mitsuru Adachi Fujio Akatsuka George Akiyama Hideaki Anno ...

Tianshanbeilu

Tianshanbeilu (chinois : 天山北路 ; pinyin : tiānshān běilù ; litt. « route Nord des monts Tian ») est un site archéologique des débuts de l'Âge du bronze, situé sur l'une des routes terrestre de la soie, dans l'Est du Xinjiang. Il est daté vers 2000 - 1550 avant notre ère (AEC). Le cimetière de Tianshanbeilu est le plus grand cimetière de l'âge du bronze dans l'est du Xinjiang. C'était un lieu de passage et d'échanges entre les cultu...

Banque centrale des Émirats arabes unis

Cet article est une ébauche concernant l’économie, la finance et les Émirats arabes unis. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Banque centrale des Émirats arabes unisHistoireFondation 19 mai 1973CadreType Banque centraleSiège Abou DabiPays Émirats arabes unisOrganisationSite web www.centralbank.ae/enmodifier - modifier le code - modifier Wikidata La banque centrale des Émirats arabes un...

One-room school

Small rural school in which students of different ages are mixed in a single classroom Country school redirects here. For the short film, see Country School (1931 film). The inside of a restored American schoolhouse, set to be in the 1930s. Dorothy Ann Bell in front of her one room school house in northern Wisconsin, where she was teaching in 1920. One-room schools, or schoolhouses, were commonplace throughout rural portions of various countries, including Prussia, Norway, Sweden, the United ...

Géographie de Paris

Photo satellite de Paris et sa banlieue La géographie de Paris se caractérise par la forte densité démographique de la ville de Paris et sa superficie relativement réduite au centre d'une mégapole et de la région l'Île-de-France. Emplacement Montmartre Belleville Montparnasse Ménilmontant Montsouris Chaillot Butte-aux-Cailles Ste-Geneviève Bergeyre Les Moulins Saint-Roch Carte topographique et localisation des collines et buttes dans le département Paris est situé dans le centre-n...

Філософія

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�...

سانت أغناتيوس (مونتانا)

سانت أغناتيوس الإحداثيات 47°19′05″N 114°05′46″W / 47.318055555556°N 114.09611111111°W / 47.318055555556; -114.09611111111 [1] تقسيم إداري البلد الولايات المتحدة[2][3] التقسيم الأعلى مقاطعة ليك خصائص جغرافية المساحة 1.382107 كيلومتر مربع1.460728 كيلومتر مربع (1 أبريل 2010...

Cofibration

In mathematics, in particular homotopy theory, a continuous mapping between topological spaces i : A → X {\displaystyle i:A\to X} , is a cofibration if it has the homotopy extension property with respect to all topological spaces S {\displaystyle S} . That is, i {\displaystyle i} is a cofibration if for each topological space S {\displaystyle S} , and for any continuous maps f , f ′ : A → S {\displaystyle f,f':A\to S} and g : X → S {\displaystyle g:X\to S} with g &...

一中同表

一中同表，是台灣处理海峡两岸关系问题的一种主張，認為中华人民共和国與中華民國皆是“整個中國”的一部份，二者因為兩岸現狀，在各自领域有完整的管辖权，互不隶属，同时主張，二者合作便可以搁置对“整个中國”的主权的争议，共同承認雙方皆是中國的一部份，在此基礎上走向終極統一。最早是在2004年由台灣大學政治学教授張亞中所提出，希望兩岸由一中各表�...

聖公會奉基小學

此條目疑似为广告或包含宣传性内容。 (2013年3月30日)请协助使用中立的观点重写这篇条目。明显的广告请加入{{Delete|G11}}來提请删除。聖公會奉基小學Sheng Kung Hui Fung Kei Primary School聖公會奉基小學北面地址香港九龍九龍城區紅磡黃埔花園德定街4號类型全日制津貼小學（教學語言：中文、英文）宗教背景基督教辦學團體聖公宗（香港）小學監理委員會有限公司创办日�...

White Martian

Fictional race of aliens in DC Comics For the Edgar Rice Burroughs' White Martians, see Barsoom. White MartiansInterior artwork from JLA: Secret Files and Origins #3 (December 2000), art by Dale Eaglesham.Publication informationPublisherDC ComicsCreated byDennis O'Neil (writer)Dick Dillin (artist)CharacteristicsPlace of originMarsNotable membersMiss MartianInherent abilities List Martian physiology: Superhuman strength, speed, durability, and endurance Regenerative healing factor Invulnerabil...

The Wind in the Willows (1995 film)

1995 British animated television film by Dave Unwin The Wind in the WillowsGenreAnimationBased onThe Wind in the Willowsby Kenneth GrahameScreenplay byTed WalkerDirected byDave UnwinStarringAlan BennettMichael PalinMichael GambonRik MayallComposerColin TownsCountry of originUnited KingdomOriginal languageEnglishProductionExecutive producerJonathan PeelProducerJohn CoatesRunning time73 minutesProduction companiesTVC LondonCarlton UK ProductionsHIT Entertainment[1]The Family ChannelOrig...

Hippocrates of Chios

5th-century BC Greek mathematician and astronomer This article is about the mathematician. For the Ancient Greek doctor, see Hippocrates. The Lune of Hippocrates. Partial solution of the Squaring the circle task, suggested by Hippocrates. The area of the shaded figure is equal to the area of the triangle ABC. This is not a complete solution of the task (the complete solution is proven to be impossible with compass and straightedge). Hippocrates of Chios (Greek: Ἱπποκράτης ὁ Χῖ...

1991–92 Michigan Wolverines men's ice hockey season

College ice hockey team season 1991–92 Michigan Wolverines men's ice hockey seasonCCHA regular season champion1992 NCAA Division I Men's Ice Hockey Tournament, Frozen Four ConferenceCCHAHome iceYost Ice ArenaRecordOverall32–9–3 (22–7–3 CCHA 1st)Coaches and captainsHead coachRed BerensonCaptain(s)David HarlockMichigan Wolverines men's ice hockey seasons« 1990–91 1992–93 » The 1991–92 Michigan Wolverines men's ice hockey team represented the Unive...