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AraceaeRentang fosil: Kapur Awal - Sekarang[1]115–0 jtyl PreЄ Є O S D C P T J K Pg N Organ seksual sri rejeki dengan ciri khas Araceae: bunga majemuk bertongkol didampingi oleh seludang bunga. Klasifikasi ilmiah Kerajaan: Plantae (tanpa takson): Angiospermae (tanpa takson): Monokotil Ordo: Alismatales Famili: AraceaeJuss. Genera lihat teks. Suku talas-talasan atau Araceae mencakup berbagai macam tumbuhan monokotil terestrial atau terkadang sedikit akuatik dengan ciri khas bu...

Milne LandMilne Land seen from spaceMap of Milne LandMilne IslandLocation of Milne Land in GreenlandEtymologyNamed after British admiral David MilneGeographyLocationScoresby SoundCoordinates70°41′N 26°45′W / 70.683°N 26.750°W / 70.683; -26.750ArchipelagoMilneland ArchipelagoAdjacent toGreenland SeaArea3,913 km2 (1,511 sq mi)Area rank3rd largest in Greenland140th largest in worldLength113 km (70.2 mi)[1]Width45 km (28 m...

MurfatlarKota Lambang kebesaranLetak MurfatlarNegara RumaniaCountyCounty ConstanţaStatusKotaDesa komponenSiminocPemerintahan • Wali kotaValentin Saghiu[1] (Partidul Social Democrat)Luas • Total69,25 km2 (26,74 sq mi)Populasi (2011[2]) • TotalPenurunan9.634Zona waktuUTC+2 (EET) • Musim panas (DST)UTC+3 (EEST)Situs webhttp://www.primaria-murfatlar.ro/ Murfatlar (pengucapan bahasa Rumania: [murfatˈlar...

  此條目介紹的是拉丁字母中的第2个字母。关于其他用法，请见「B (消歧义)」。   提示：此条目页的主题不是希腊字母Β、西里尔字母В、Б、Ъ、Ь或德语字母ẞ、ß。 BB b(见下)用法書寫系統拉丁字母英文字母ISO基本拉丁字母（英语：ISO basic Latin alphabet）类型全音素文字相关所属語言拉丁语读音方法 [b][p][ɓ](适应变体)Unicode编码U+0042, U+0062字母顺位2数值 2歷史發...

Ruling military government of feudal Japan (1336–1573) This section needs additional citations for verification. Please help improve this article by adding citations to reliable sources in this section. Unsourced material may be challenged and removed. (May 2022) (Learn how and when to remove this template message) Ashikaga shogunate足利幕府 (Ashikaga bakufu)1336–1573 Mon of the Ashikaga clan CapitalHeian-kyōCommon languagesLate Middle JapaneseReligion Shinbutsu-shūgōGover...

Pendirian klinik 1Malaysia juga merupakan salah satu dari tujuan Gagasan 1Malaysia. 1Malaysia atau 'Satu Malaysia' adalah kampanye hubungan umum yang diumumkan oleh Perdana Menteri Malaysia, Datuk Seri Najib Tun Razak pada 16 September 2008. Inti gagasan ini adalah gagasan satu bangsa tanpa memandang etnis, sub-etnis dan kebudayaan. Semua pihak mestilah bersama-sama menjayakannya. Pelaksanaannya bukan dibuat semalaman tetapi secara evolusi. 1Malaysia adalah kesinambungan konsep dari dua kepem...

Sendai TelevisionNama dagangSendai Television Inc.Nama asli株式会社仙台放送Nama latinKabushikigaisha sendaihōsōJenisKabushiki gaishaDidirikan1 Oktober 1961; 62 tahun lalu (1961-10-01)Kantorpusat5-8-33 Uesugi, Aoba-ku, Sendai, Prefektur Miyagi, JepangSitus webwww.ox-tv.co.jpCatatan kaki / referensiData diambil dari Profil KorporatnyaJOOX-DTVSendai, Prefektur MiyagiJepangSaluranDigital: 21 (UHF)Virtual: 8BrandingOXPemrogramanAfiliasiFuji News Network dan Fuji Network SystemK...

Non-orientable surface with one edge A Möbius strip made with paper and adhesive tape In mathematics, a Möbius strip, Möbius band, or Möbius loop[a] is a surface that can be formed by attaching the ends of a strip of paper together with a half-twist. As a mathematical object, it was discovered by Johann Benedict Listing and August Ferdinand Möbius in 1858, but it had already appeared in Roman mosaics from the third century CE. The Möbius strip is a non-orientable surface, meani...

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）&#...

Scottish actor This biography of a living person needs additional citations for verification. Please help by adding reliable sources. Contentious material about living persons that is unsourced or poorly sourced must be removed immediately from the article and its talk page, especially if potentially libelous.Find sources: Enn Reitel – news · newspapers · books · scholar · JSTOR (March 2013) (Learn how and when to remove this message) Enn ReitelReitel ...

1792 U.S. laws Two Militia Acts, enacted by the 2nd United States Congress in 1792, provided for the organization of militia and empowered the president of the United States to take command of the state militia in times of imminent invasion or insurrection. The president's authority had a life of two years and was invoked to suppress the Whiskey Rebellion in 1794. In 1795, Congress enacted the Militia Act of 1795, which mirrored the provisions of the expired 1792 Acts, except that the preside...

29th quadrennial U.S. presidential election 1900 United States presidential election ← 1896 November 6, 1900 1904 → 447 members of the Electoral College224 electoral votes needed to winTurnout73.7%[1] 5.9 pp   Nominee William McKinley William Jennings Bryan Party Republican Democratic Alliance Parties Fusion Populist Lincoln Republican Anti-Imperialist League Home state Ohio Nebraska Running mate Theodore Roosevelt Adlai Stevenson I Electoral ...

Process of nucleosynthesis Nucleosynthesis of proton-rich nuclei by rapid proton capture The rp-process (rapid proton capture process) consists of consecutive proton captures onto seed nuclei to produce heavier elements.[1] It is a nucleosynthesis process and, along with the s-process and the r-process, may be responsible for the generation of many of the heavy elements present in the universe. However, it is notably different from the other processes mentioned in that it occurs on th...

Shopping mall in Florida, United StatesSeminole Towne CenterInterior of Seminole Towne Center in July 2017. The food court is straight ahead.LocationSanford, Florida, United StatesOpening dateSeptember 22, 1995; 28 years ago (September 22, 1995)DeveloperSimon Property GroupOwner4th Dimension PropertiesNo. of stores and services84No. of anchor tenants6 (4 open, 2 vacant)[1]Total retail floor area1,136,579 square feet (105,591.6 m2)[2]No. of floors2Public trans...

كينيث ويلسون (بالإنجليزية: Kenneth Geddes Wilson)‏  معلومات شخصية الميلاد 8 يونيو 1936 [1][2][3][4]  والثام  الوفاة 15 يونيو 2013 (77 سنة) [1][2][3]  ساكو  سبب الوفاة لمفوما  مواطنة الولايات المتحدة  عضو في الأكاديمية الوطنية للعلوم،  والأكاديمية ال�...

Anjeza ShahiniAnjeza ShahiniBiographieNaissance 4 mai 1987 (37 ans)TiranaNationalité albanaiseActivité ChanteusePériode d'activité depuis 2003Autres informationsGenre artistique Popmodifier - modifier le code - modifier Wikidata Anjeza Shahini est une chanteuse albanaise née le 4 mai 1987. Biographie Âgée de 16 ans, Anjeza participe à la Pop star albanaise appelée Etheve. En finale avec le chanteur et futur choriste de The Image of You Klajdi Musabelliu, elle chante en duo le tu...

English classical scholar (1843–1905) 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: Augustus Samuel Wilkins – news · newspapers · books · scholar · JSTOR (December 2020) (Learn how and when to remove this message) Augustus Samuel Wilkins Augustus Samuel Wilkins (1843–1905) was an English classical scho...

Danish clergyman Hans Adolph Brorson portrait by Johan Hörner (1756) Hans Adolph Brorson bronze statue at Ribe Cathedral Hans Adolph Brorson (20 June 1694 – 3 June 1764) was a Danish pietist clergyman, hymn write and translator of German language hymns. He served as Bishop of the Diocese of Ribe. [1][2] Biography Brorson was born at the vicarage at Randerup in Tønder municipality, Denmark. He belonged to a clerical family: his father Broder Brodersen was a parish pries...

Hawker Hunter F.Mk.6 Un Hunter exposé dans un musée Constructeur Hawker Siddeley Rôle Avion de chasse Statut Retiré du service militaire en 2014 Premier vol 20 juillet 1951 Mise en service 1954 Nombre construits 1 930 Équipage 1 pilote Motorisation Moteur Rolls-Royce Avon 207 Nombre 1 Type Turboréacteur Poussée unitaire 45,13 kN Dimensions Envergure 10,26 m Longueur 14 m Hauteur 4 m Surface alaire 32,42 m2 Masses À vide 5 900 kg Avec armement 8 165&...

Graph in which every two vertices are adjacent Complete graphK7, a complete graph with 7 verticesVerticesnEdges n ( n − 1 ) 2 {\displaystyle \textstyle {\frac {n(n-1)}{2}}} Radius { 0 n ≤ 1 1 otherwise {\displaystyle \left\{{\begin{array}{ll}0&n\leq 1\\1&{\text{otherwise}}\end{array}}\right.} Diameter { 0 n ≤ 1 1 otherwise {\displaystyle \left\{{\begin{array}{ll}0&n\leq 1\\1&{\text{otherwise}}\end{array}}\right.} Girth { ∞ n ≤ 2 3 otherwise {...