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Mi WontonSemangkok mi wontonJenisMiSajianHidangan utamaTempat asalTiongkokDaerahGuangdong, Hong Kong, Indonesia, Malaysia, Singapura, Filipina dan ThailandSuhu penyajianPanasBahan utamatepung terigu, telur, daging babi, udang  Media: Mi Wonton Mi wonton Hanzi tradisional: 雲吞麵 Hanzi sederhana: 云吞面 Makna harfiah: Wonton noodles Alih aksara Mandarin - Hanyu Pinyin: yúntūn miàn Min Nan - Romanisasi POJ: hûn-thun-mī Yue (Kantonis) - Romanisasi Yale: wàhn tān mihn - Jyut...

Police force for the Metro Vancouver public transit system in Canada 49°13′29.35″N 122°53′30.49″W / 49.2248194°N 122.8918028°W / 49.2248194; -122.8918028 South Coast British Columbia Transportation Authority Police ServiceHeraldic badge of the SCBCTAPSCommon nameMetro Vancouver Transit PoliceAbbreviationMVTP (branding) SCBCTAPS (official)MottoSafely Linking CommunitiesAgency overviewFormedDecember 4, 2005Preceding agenciesTransLink Security special con...

Leonhard Euler (1707–1783) Dalam matematika dan fisika, ada sejumlah besar topik yang dinamai untuk menghormati matematikawan Swiss Leonhard Euler (1707–1783), yang membuat banyak penemuan penting dan inovasi. Banyak hal yang menggunakan nama Euler meliputi fungsi, persamaan, rumus, identitas, bilangan (tunggal atau barisan), atau entitas matematika lainnya yang unik. Banyak entitas tersebut telah diberi nama-nama sederhana dan ambigu seperti fungsi Euler, persamaan Euler, dan rumus Euler...

Die Liste der Kulturdenkmale in Cotta (Dresden) umfasst sämtliche Kulturdenkmale der Dresdner Gemarkung Cotta. Die Anmerkungen sind zu beachten. Diese Liste ist eine Teilliste der Liste der Kulturdenkmale in Dresden. Diese Liste ist eine Teilliste der Liste der Kulturdenkmale in Sachsen. Inhaltsverzeichnis 1 Legende 2 Cotta 3 Anmerkungen 4 Ausführliche Denkmaltexte 5 Quellen 6 Weblinks Legende Bild: Bild des Kulturdenkmals, ggf. zusätzlich mit einem Link zu weiteren Fotos des Kulturdenkmal...

Le monastère Danilov. Le patriarche de Moscou et de toutes les Russies (en russe : Патриарх Московский и всея Руси, Patriarkh Moskovskij i vseja Rusi), ou patriarche de Moscou et toute la Russie, est l'évêque de Moscou, primat de l'Église orthodoxe russe. Le pluriel date de l'époque des principautés slaves de l'Est, lorsqu'il existait plusieurs « Russies ». Ce titre officiel est précédé par le prédicat « Sa Sainteté ». En tant...

Baby It's Over Сингл Єлена Папарізу з альбому Greatest Hits & MoreВипущений 18 лютого 2011Формат завантаження через ІнтернетЗаписаний 2011Жанр dance-pop, поп-музикаМова грецькаКомпозитор Tamminen, Ahlstedt, SörvaagТривалість 3:53Лейбл Sony Greece/RCAПродюсер Тоні МаврідісХронологія синглів Єлена Папарізу Попе

Drugi rząd Mariano Rajoya – rząd Królestwa Hiszpanii funkcjonujący od 4 listopada 2016 do 7 czerwca 2018. Gabinet zastąpił pierwszy rząd lidera Partii Ludowej Mariano Rajoya, powołany 22 grudnia 2011. Po wyborach z grudnia 2015 niemożliwe okazało się wyłonienie przez Kongres Deputowanych premiera, co doprowadziło do kryzysu rządowego. Po przedterminowych wyborach z czerwca 2016 Mariano Rajoy przyjął misję powołania nowego gabinetu, doprowadzając do podpisania porozumienia...

أكشا الإحداثيات 50°16′54″N 113°17′13″E / 50.281666666667°N 113.28694444444°E / 50.281666666667; 113.28694444444  تاريخ التأسيس 1750  تقسيم إداري  البلد روسيا الإمبراطورية الروسية الاتحاد السوفيتي[1]  خصائص جغرافية ارتفاع 732 متر  معلومات أخرى منطقة زمنية توقيت إركوتسك  [لغات أخر

Indian sitcom television series Wagle Ki DuniyaPromotional posterGenreSitcomCreated byR. K. LaxmanDirected byKundan ShahStarringAnjan SrivastavBharati AchrekarComposerVanraj BhatiaCountry of originIndiaOriginal languageHindiNo. of episodes13ProductionProducerRavi OjhaCamera setupSingle cameraRunning time45 minutesOriginal releaseNetworkDD NationalRelease1988 (1988) –1990 (1990)RelatedWagle Ki Nayi DuniyaDetective WagleWagle Ki Duniya - Nayi Peedhi Naye Kissey Wagle Ki Duniya ...

Water sports redirects here. For sexual activity involving urination, see urolagnia. This article includes a list of references, related reading, or external links, but its sources remain unclear because it lacks inline citations. Please help to improve this article by introducing more precise citations. (November 2019) (Learn how and when to remove this template message) A variety of water sports. From top left: diving, surfing, water polo, synchronized swimming, swimming, rowing, yacht raci...

Physical puzzle game played by a team of players This article is about the physical puzzle game. For the video game genre, see Escape room video game. For other uses, see Escape Room (disambiguation). A puzzle being solved in a Captivate Escape room, Singapore, circa 2011 An escape room, also known as an escape game, puzzle room, exit game, or riddle room is a game in which a team of players discover clues, solve puzzles, and accomplish tasks in one or more rooms in order to accomplish a spec...

Caste in the Indian subcontinent Kaibarta (Jaliya)কৈবৰ্ত্তKaibarta fisherman from East Bengal in 1860sRegions with significant populationsIndia (Assam, West Bengal, Tripura)Bangladesh (Mymensingh, Dhaka, Sylhet and Chittagong divisions)Assam5,81,559 (c. 2001)LanguagesAssamese • Bengali • OdiaReligionHinduism • Buddhism Jalia Kaibarta (or Jaliya Kaibartta, or: Jāliya Kaibbarta, possibly also: Jalia Kaibartya) is a community comprising people of low ritual status, f...

American actress (1885–1955) Theda BaraBara in 1921BornTheodosia Burr Goodman(1885-07-29)July 29, 1885Cincinnati, Ohio, U.S.DiedApril 7, 1955(1955-04-07) (aged 69)Los Angeles, California, U.S.Resting placeForest Lawn Memorial Park CemeteryAlma materUniversity of CincinnatiOccupationActressYears active1908–1926Spouse Charles Brabin ​(m. 1921)​ Theda Bara (/ˈθiːdə ˈbærə/ THEE-də BARE-ə;[1] born Theodosia Burr Goodman; July 29, 188...

American author Gregg BradenGregg Braden, 2023BornGregg Braden (1954-06-28) June 28, 1954 (age 69)OccupationsgeologistauthorWebsitegreggbraden.com Gregg Braden (born June 28, 1954)[citation needed] is a structural geologist [1] and an American New Age author, who is known for his appearances in Ancient Aliens and his show Missing Links, and other publications linking science and spirituality. He became noted for his claim that the magnetic polarity of the Earth was about ...

Ritratto di giovaneAutoreLorenzo Lotto Data1500 circa Tecnicaolio su tela Dimensioni34,2×27,9 cm UbicazioneAccademia Carrara, Bergamo Il Ritratto di giovane conosciuto anche come il Giovane con il copricapo è un dipinto a olio su tavola di Lorenzo Lotto, databile al 1500 circa e conservato nella pinacoteca dell'Accademia Carrara di Bergamo esposto nella sala 14.[1] Storia, descrizione e stile Il dipinto è una delle opere giovanili dell'artista, conservato in Accademia Carrara ...

دائرة المهدية الانتخابية خارطة الدائرة الانتخابية.خارطة الدائرة الانتخابية. جغرافيا الدولة تونس الولاية المهدية التقسيم الإداري المعتمديات 13 البلديات 14 التمثيل النواب 8 المجلس الثاني تعديل مصدري - تعديل   دائرة المهدية الانتخابية هي واحدة من 27 دائرة انتخابية تونسية. ت�...

Koordinat: 4°45′S 119°30′E / 4.750°S 119.500°E / -4.750; 119.500 Kabupaten Pangkajene dan Kepulauan Tana PangkêButta PangkéPangkajene KepulauanKabupatenTranskripsi bahasa daerah • Lontara Bugisᨈᨊ ᨄᨃᨛ • Lontara Makassarᨅᨘᨈ ᨄᨀᨙ • Lontaraᨄᨀᨍᨙᨊᨙ ᨉ ᨀᨙᨄᨘᨒᨕᨘᨕDari kiri ke kanan, atas ke bawah: Gunung Sorongan di Segeri, Air terjun Padang Lampe, Pulau Camba-Cambang, dan Pulau ...

VTA light rail station in San Jose, California 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: Santa Teresa station – news · newspapers · books · scholar · JSTOR (July 2022) (Learn how and when to remove this template message) Santa TeresaSanta Teresa station in 2012General informationLocationSanta Teresa Bo...

Cis enantiomer of tetrahydrocannabidiol Cis-THCIdentifiers IUPAC name (6aS,10aR)-6,6,9-trimethyl-3-pentyl-6a,7,8,10a-tetrahydrobenzo[c]chromen-1-ol CAS Number6087-73-6 43009-38-7PubChem CID12831993ChemSpider52083428Chemical and physical dataFormulaC21H30O2Molar mass314.469 g·mol−13D model (JSmol)Interactive image SMILES CCCCCC1=CC(=C2[C@@H]3C=C(CC[C@@H]3C(OC2=C1)(C)C)C)O InChI InChI=1S/C21H30O2/c1-5-6-7-8-15-12-18(22)20-16-11-14(2)9-10-17(16)21(3,4)23-19(20)13-15/h11-13,16-17,22H,5-10...

雪山獅子旗 吐蕃時期使用的軍旗 雪山獅子旗是源於吐蕃歷史上的軍旗、而於1912年設計、由十三世達賴喇嘛基於西藏地區傳統而於1918年正式確定頒布的西藏旗幟，從此收回西藏軍隊的各種軍旗，規定以後藏軍也只能使用該旗。西藏流亡政府亦以此旗為西藏國旗，是西藏“國家主權”、自由西藏、與西藏獨立運動的象征之一。[1][2][3][4][3]中華人民...