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Ganda puspa Saraca indica Status konservasiRisiko rendahIUCN170270761 TaksonomiDivisiTracheophytaSubdivisiSpermatophytesKladAngiospermaeKladmesangiospermsKladeudicotsKladcore eudicotsKladSuperrosidaeKladrosidsKladfabidsOrdoFabalesFamiliFabaceaeSubfamiliDetarioideaeTribusDetarieaeGenusSaracaSpesiesSaraca indica Linnaeus, 1767 Tata namaSinonim takson Jonesia asoca misapplied Jonesia minor Zoll. & Moritzi Saraca asoca misapplied Saraca arborescens Burm.f. Saraca bijuga Prain Saraca harmandia...

Artikel ini bukan mengenai Perjanjian atau Ijab kabul. Peta Timur Dekat yang menampilkan Kekaisaran Akkadia Akkad (/ˈækæd/) atau Agade (cuneiform: 𒌵𒆠 URIKI) adalah nama dari sebuah kota Mesopotamia dan wilayah sekitarnya.[1] Akkad adalah ibukota Kekaisaran Akkadia, yang merupakan pasukan politik dominan di Mesopotamia pada periode sekitar 150 tahun pada paruh ketiga terakhir dari milenium ke-3 SM. Lokasinya tidak diketahui, meskipun terdapat sejumlah situs kandidat, kebanyaka...

Arab village in northern Israel Place in Northern, IsraelHamaam חַמָּם, חמאם‎حمامHamaamShow map of Northeast IsraelHamaamShow map of IsraelCoordinates: 32°49′42″N 35°29′32″E / 32.82833°N 35.49222°E / 32.82833; 35.49222Country IsraelDistrictNorthernCouncilal-BatufPopulation (2022)[1]1,561 Hamaam (Arabic: حمام; Hebrew: חַמָּם), or Wadi Hamam, is an Arab village in northern Israel, located near the Sea of Galilee...

The BeaverTypeWeekly newspaperFormatBroadsheetPublisherLSE Students' UnionEditorAlan NemirovskiFounded1949Political alignmentUnalignedLanguageEnglishHeadquartersSaw Swee Hock Student Centre, London School of Economics, Sheffield Street, LondonCirculation1,000 in printWebsitehttp://thebeaverlse.co.uk The Beaver is the fortnightly newspaper of the LSE Students' Union at the London School of Economics, England. The Beaver has had some of its stories being picked up by the national press. One th...

Component to protect against excessive heat 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: Heat shield – news · newspapers · books · scholar · JSTOR (September 2016) (Learn how and when to remove this template message) In engineering, a heat shield is a component designed to protect an object or a human ope...

LaksaSajian semangkuk Laksa Betawi di AustraliaNama lain bahasa Armenia: Լապշա (Lapsha) bahasa Belarus: локшына (Lokšyna) Ibrani: לאָקשן (Lokshen/Lokshyn) bahasa Kazakh: лағман (Lağman) bahasa Kirgiz: лагман (Lagman) bahasa Lituania: Lakštiniai bahasa Mongolia: лапша (Lapsha) Burma: ခေါက်ဆွဲcode: my is deprecated (Lakhaoswè/Khaoswè) bahasa Pashtun: Lakhchak bahasa Rusia: лапша (Lapsha) Uighur: ل�...

For related races, see 1936 United States gubernatorial elections. 1936 Vermont gubernatorial election ← 1934 November 3, 1936 (1936-11-03) 1938 →   Nominee George Aiken Alfred Heininger Party Republican Democratic Popular vote 83,602 53,218 Percentage 60.9% 38.8% County resultsAiken:      50–60%      60–70%      70–80% Heininger:      50–...

Two-seat floatplane HE 1 Role Reconnaissance floatplaneType of aircraft National origin Germany Manufacturer Caspar-Werke Designer Ernst Heinkel First flight 1923 Primary user Swedish Navy (Marinen ) Number built 14 The Heinkel HE 1 (aka Caspar S 1) was a two-seat, low-wing monoplane floatplane, designed in 1921 by German designer Ernst Heinkel at Caspar-Werke. The HE 1 was produced under licence in Sweden for the Marinen (Swedish Navy) in 1921 as the Svenska S.2. The HE 1 was powered by...

Australian judge and diplomat (1886–1972) The Right Honourable SirOwen DixonOM GCMG PCDixon in 1950Chief Justice of AustraliaIn office18 April 1952 – 13 April 1964Nominated byRobert MenziesAppointed byWilliam McKellPreceded bySir John LathamSucceeded bySir Garfield BarwickJustice of the High Court of AustraliaIn office4 February 1929 – 13 April 1964Appointed byStanley Melbourne BrucePreceded byH. B. HigginsSucceeded bySir Alan Taylor Personal detailsBorn28 Apri...

Lutung Langur Francois Klasifikasi ilmiah Kerajaan: Animalia Filum: Chordata Kelas: Mamalia Ordo: Primates Famili: Cercopithecidae Genus: TrachypithecusReichenbach, 1862 Spesies tipe Trachypithecus auratusLutung Budeng Lutung (atau dalam bahasa lain disebut langur) merupakan kelompok monyet Dunia Lama yang membentuk genus Trachypithecus. Secara garis besar, lutung tersebar di dua wilayah: Asia Tenggara (India barat daya, Tiongkok selatan, Kalimantan, dan Bali) dan India selatan berikut Sri L...

Classical conductor and composer (1897–1970) For the Hungarian Prime Minister, see Kálmán Széll. The native form of this personal name is Széll György. This article uses Western name order when mentioning individuals. George Szell, 1954 George Szell (/ˈsɛl/; June 7, 1897 – July 30, 1970), originally György Széll, György Endre Szél, or Georg Szell,[1] was a Hungarian-born American conductor and composer. Considered one of the twentieth century's greatest conducto...

For other uses, see Jena (disambiguation). City in Thuringia, GermanyJena CityJena skyline (2008) FlagCoat of armsLocation of Jena within Thuringia Jena Show map of GermanyJena Show map of ThuringiaCoordinates: 50°55′38″N 11°35′10″E / 50.92722°N 11.58611°E / 50.92722; 11.58611CountryGermanyStateThuringiaDistrictUrban districtGovernment • Lord mayor (2018–24) Thomas Nitzsche[1] (FDP)Area • Total114.76 km2 (44.31...

此條目可参照英語維基百科相應條目来扩充。 (2021年5月6日)若您熟悉来源语言和主题，请协助参考外语维基百科扩充条目。请勿直接提交机械翻译，也不要翻译不可靠、低品质内容。依版权协议，译文需在编辑摘要注明来源，或于讨论页顶部标记{{Translated page}}标签。 约翰斯顿环礁Kalama Atoll 美國本土外小島嶼 Johnston Atoll 旗幟颂歌：《星條旗》The Star-Spangled Banner約翰斯頓環礁�...

 烏克蘭總理Прем'єр-міністр України烏克蘭國徽現任杰尼斯·什米加尔自2020年3月4日任命者烏克蘭總統任期總統任命首任維托爾德·福金设立1991年11月后继职位無网站www.kmu.gov.ua/control/en/（英文） 乌克兰 乌克兰政府与政治系列条目 宪法 政府 总统 弗拉基米尔·泽连斯基 總統辦公室 国家安全与国防事务委员会 总统代表（英语：Representatives of the President of Ukraine） 总...

В Википедии есть статьи о других людях с такой фамилией, см. Венгер. Леонид Абрамович Венгер Дата рождения 26 мая 1925(1925-05-26) Место рождения Харьков Дата смерти 17 июня 1992(1992-06-17) (67 лет) Место смерти Москва Страна  СССР Род деятельности психолог Научная сфера возраст�...

Primary school students at an outdoor meeting in Malawi Education in Malawi stresses academic preparation leading to access to secondary school and universities. However, few students go on to high school or university. The dropout rate is also very high particularly among primary school pupils. Primary education Primarily schools are mostly in two categories of assisted (public) and unassisted (private) schools. Villages and hamlets throughout the country have such schools. By 1970, there w...

Japanese Professional Wrestler (Born 1989) Rina YamashitaYamashita in April 2023Born (1989-03-12) March 12, 1989 (age 35)[1]Satsumasendai, Kagoshima Prefecture, JapanProfessional wrestling careerRing name(s)Rina YamashitaBilled height165 cm (5 ft 5 in)[2]Billed weight77 kg (170 lb)Trained bySawako ShimonoDebut2013[3] Rina Yamashita (山下リナ, Yamashita Rina) is a Japanese professional wrestler currently working as a freelancer and is b...

British naval commander and Tory politician The Right HonourableThe Earl of EgmontPortrait as a young naval officer, by George Francis JosephBorn14 March 1794Died2 August 1874(1874-08-02) (aged 80)AllegianceUnited KingdomService/branchRoyal NavyYears of service1805–1874RankAdmiralCommandsHMS InfernalHMS BritomartBattles/wars Napoleonic Wars Battle of Trafalgar Battle of Maguelone War of 1812 Battle of Hampden Bombardment of Algiers AwardsNaval General Service MedalSpouse(s)Jane Ho...

この記事は検証可能な参考文献や出典が全く示されていないか、不十分です。 出典を追加して記事の信頼性向上にご協力ください。（このテンプレートの使い方）出典検索?: M102 105mm榴弾砲 – ニュース · 書籍 · スカラー · CiNii · J-STAGE · NDL · dlib.jp · ジャパンサーチ · TWL (2023年1月) ノースカロライナ州フォートブラッグ駐屯地...

Disproved conjecture in number theory In number theory, Euler's conjecture is a disproved conjecture related to Fermat's Last Theorem. It was proposed by Leonhard Euler in 1769. It states that for all integers n and k greater than 1, if the sum of n many kth powers of positive integers is itself a kth power, then n is greater than or equal to k: a 1 k + a 2 k + ⋯ + a n k = b k ⟹ n ≥ k {\displaystyle a_{1}^{k}+a_{2}^{k}+\dots +a_{n}^{k}=b^{k}\implies n\geq k} The conjectur...