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Anis-semut Formicariidae Striated antthrushTaksonomiKerajaanAnimaliaFilumChordataKelasAvesOrdoPasseriformesUpaordoTyranniFamiliFormicariidae G. R. Gray, 1840 Genera Formicarius Chamaeza Distribusi lbs Formicariidae adalah keluarga burung pengicau subosnkin bertubuh kecil di Amerika Tengah dan Selatan subtropis dan tropis yang dikenal sebagai burung anis-semut. Mereka berusia antara 10 dan 20 cm (4 dan 8 in) panjangnya, dan berkerabat paling dekat dengan burung dalam famili Furnariid...

 

 

Choi Kyu-hah 최규하Choi Kyu-ha Presiden Korea Selatan 4Masa jabatan8 Desember 1979 – 16 Agustus 1980Perdana MenteriShin Hyon Hwak Park Choong Hoon PendahuluPark Chung-heePenggantiChun Doo-hwanPerdana Menteri Korea 19Masa jabatan18 Desember 1975 – 26 Oktober 1979 PendahuluKim Jong-pilPenggantiPark Chung-hoon Informasi pribadiLahir(1919-07-16)16 Juli 1919Wonju, GangwonMeninggal22 Oktober 2006Mapo-gu, Seoul, Korea SelatanKebangsaanKoreaSuami/istriHong GiSunting k...

 

 

Former U.S. House district in Pennsylvania Pennsylvania's 35th congressional districtObsolete districtCreated1920Eliminated1940Years active1923-1943 Pennsylvania's 35th congressional district was one of Pennsylvania's districts of the United States House of Representatives. Geography District boundaries eventually set to cover parts of Allegheny County, Pennsylvania, near Pittsburgh, Pennsylvania. List of members representing the district Member Party Years Congress Electoral history District...

Proses membuat tepung dari jagung dalam festival rakyat di Slovakia. Tepung adalah partikel padat yang berbentuk butiran halus atau sangat halus tergantung proses penggilingannya. Biasanya digunakan untuk keperluan penelitian, rumah tangga, dan bahan baku industri. Tepung bisa berasal dari bahan nabati misalnya tepung terigu dari gandum, tapioka dari singkong, maizena dari jagung, atau hewani misalnya tepung tulang dan ikan. Jenis tepung Terigu - adalah tepung/bubuk halus yang berasal dari bi...

 

 

Romanian politician (1960–2019) Sorin FrunzăverdeSorin Frunzăverde in February 2007Member of the European ParliamentIn office2007–2009Minister of National DefenseIn office25 October 2006 – 5 April 2007Prime MinisterCălin Popescu-TăriceanuPreceded byCorneliu Dobrițoiu (acting)Succeeded byTeodor MeleșcanuIn office13 March 2000 – 28 December 2000Prime MinisterMugur IsărescuPreceded byConstantin Dudu IonescuSucceeded byIoan Mircea PașcuMinister of TourismIn offic...

 

 

Si ce bandeau n'est plus pertinent, retirez-le. Cliquez ici pour en savoir plus. Le ton de cet article ou de cette section est trop élogieux, voire hagiographique (mars 2022). Modifiez l'article pour adopter un ton neutre ou discutez-en. Ne doit pas être confondu avec Hermann Amandus Schwarz. Pour les articles homonymes, voir Laurent Schwartz et Schwartz. Laurent SchwartzLaurent Schwartz en 1970.FonctionPrésidentComité Maurice-Audin1960-1963Albert ChâteletBiographieNaissance 5 mars 19151...

Megan Mullaly Megan Mullally au San Diego Comic-Con International en juillet 2011. Données clés Naissance 12 novembre 1958 (65 ans)Los Angeles, Californie, États-Unis Nationalité  Américaine Profession Actrice ChanteuseDanseuse Films notables The Boyfriend : Pourquoi lui ?The Disaster ArtistInfinity BabyAbout Last Night Séries notables Will et GraceParks & RecreationChildren's Hospital modifier Megan Mullally est une actrice et chanteuse américaine, née le 12 ...

 

 

La Sinistra LeaderNicola FratoianniMaurizio Acerbo Stato Italia AbbreviazioneLS, Sinistra Fondazionefebbraio 2019 Dissoluzionesettembre 2019 Partito Sinistra Italiana èViva Partito del Sud PRC-SE IdeologiaSocialismo democratico[1]Ecosocialismo[1]MeridionalismoAmbientalismoPacifismoLaicismo CollocazioneSinistra[2] Partito europeoPartito della Sinistra Europea Gruppo parl. europeoGUE/NGL Seggi massimi Europarlamento0 / 76 Sito webla-sinistra.it ...

 

 

Neobatrachia Обыкновенная квакша Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКласс:ЗемноводныеПодкласс:Б�...

2020年夏季奥林匹克运动会波兰代表團波兰国旗IOC編碼POLNOC波蘭奧林匹克委員會網站olimpijski.pl(英文)(波兰文)2020年夏季奥林匹克运动会(東京)2021年7月23日至8月8日(受2019冠状病毒病疫情影响推迟,但仍保留原定名称)運動員206參賽項目24个大项旗手开幕式:帕维尔·科热尼奥夫斯基(游泳)和马娅·沃什乔夫斯卡(自行车)[1]闭幕式:卡罗利娜·纳亚(皮划艇)&#...

 

 

First Canadian public railway (opened 1836) Champlain and St. Lawrence RailroadOverviewLocaleQuebec, Canada with a line into New York stateDates of operation1836–1857TechnicalTrack gauge4 ft 8+1⁄2 in (1,435 mm) standard gauge The Champlain and St. Lawrence Railroad (C&SL) was a historic railway in Lower Canada, the first Canadian public railway[1] and one of the first railways built in British North America. Origin A monument marking the location of...

 

 

Representation of U.S. territories, not yet states, on stamps First U.S. stamp to commemorate a territory and depict a map. Issue of 1904 Territories of the United States on stamps discusses commemorative postal issues devoted to lands that have been ceded to the nation or purchased by treaty in conjunction with both war and peace. Thirteen states have been created from colonial territories, two from independent republics, four from previous states in the Union, and an additional thirty-one f...

55°30′N 37°45′E / 55.500°N 37.750°E / 55.500; 37.750 Sebuah bagian dari estate di Gorki Leninskiye Gorki Leninskiye (bahasa Rusia: Го́рки Ле́нинские) adalah sebuah lokalitas perkotaan (sebuah pemukiman kerja) di Distrik Leninsky, Oblast Moskwa, Rusia, yang berjarak 10 kilometer (6,2 mi) dari selatan kota Moskwa dan Jalan Lingkar Moskwa. Populasi: 3,586 jiwa (pada Sensus 2010);[1] 1,729 jiwa (pada Sensus 2002);[2] 1,711 j...

 

 

This article relies largely or entirely on a single source. Relevant discussion may be found on the talk page. Please help improve this article by introducing citations to additional sources.Find sources: Moore School of Electrical Engineering – news · newspapers · books · scholar · JSTOR (April 2019) Moore School of Electrical Engineering The Moore School of Electrical Engineering at the University of Pennsylvania came into existence as a result of an...

 

 

NDF (Non Deliverable Forward), ou Contrato a Termo de Moeda sem Entrega Fisica é um derivativo operado em mercado de balcão, que tem como objeto a taxa de câmbio de uma determinada moeda. É uma operação normalmente utilizada como instrumento de hedge, pois o contratante de um NDF garante uma taxa de câmbio futura para a moeda base do contrato. No Brasil, as operações de NDF são contratadas nas mesas de operações dos bancos comerciais (ligação telefônica) e/ou na internet (Prote...

1st-century BCE underground cistern in Jerusalem One chamber of the pool The Struthion Pool, effectually translated from the Greek as 'Sparrow Pool'[1] (Aramaic: אשווח צפרא) is a large cuboid cistern beneath the Convent of the Sisters of Zion in the Old City of Jerusalem, built by Herod the Great in the first century BCE. Construction Hellenistic precursor and Herodian pool Lying at the foot of the rock scarp that once bore the Antonia Fortress, the pool is located at the nor...

 

 

American baseball player (1913-2005) Baseball player Lee StineStine, circa 1934PitcherBorn: (1913-11-17)November 17, 1913Stillwater, OklahomaDied: May 6, 2005(2005-05-06) (aged 91)Hemet, CaliforniaBatted: RightThrew: RightMLB debutApril 17, 1934, for the Chicago White SoxLast MLB appearanceMay 13, 1938, for the New York YankeesMLB statisticsWin–loss record3–8Earned run average5.09Strikeouts38 Teams Chicago White Sox (1934–1935) Cincinnati Reds (1936) N...

 

 

この項目では、衛生的・防護的目的で用いるものについて説明しています。 衣装として用いるものについては「仮面」をご覧ください。 アメリカ合衆国の起業家については「イーロン・マスク」をご覧ください。 その他の用法については「マスク (曖昧さ回避)」をご覧ください。 COVID-19対策のために防塵マスクを装着している人 衛生・医療・医学等の分野を中心に用...

Massive theorem assigning all but 26 finite simple groups to a few infinite families Algebraic structure → Group theoryGroup theory Basic notions Subgroup Normal subgroup Group action Quotient group (Semi-)direct product Direct sum Free product Wreath product Group homomorphisms kernel image simple finite infinite continuous multiplicative additive cyclic abelian dihedral nilpotent solvable Glossary of group theory List of group theory topics Finite groups Cyclic group Zn Symmetric group Sn...

 

 

يفتقر محتوى هذه المقالة إلى الاستشهاد بمصادر. فضلاً، ساهم في تطوير هذه المقالة من خلال إضافة مصادر موثوق بها. أي معلومات غير موثقة يمكن التشكيك بها وإزالتها. (ديسمبر 2019) كأس يوغوسلافيا 1966–67 تفاصيل الموسم كأس يوغوسلافيا  النسخة 20  البلد يوغوسلافيا  التاريخ بداية:25 فب...