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Una approssimazione della spugna di Menger ottenuta dopo 4 iterazioni. In matematica, la spugna di Menger è un particolare frattale tridimensionale, di superficie infinita e volume zero, descritto per la prima volta da Karl Menger nel 1926[1] , mentre esplorava il concetto di dimensione topologica. Costituisce l'estensione tridimensionale dell'insieme di Cantor e del tappeto di Sierpinski. Indice 1 Costruzione 1.1 Costruzione in origami 2 Definizione formale 3 Proprietà 4 Note 5 Voc...

Đối với các định nghĩa khác, xem Tô Hiệu (định hướng). Tô Hiệu Phường Phường Tô Hiệu Hành chínhQuốc gia Việt NamVùngTây Bắc BộTỉnhSơn LaThành phốSơn LaThành lập1998[1]Địa lýTọa độ: 21°19′46″B 103°54′43″Đ / 21,32944°B 103,91194°Đ / 21.32944; 103.91194 Tô Hiệu Vị trí phường Tô Hiệu trên bản đồ Việt Nam Diện tích1,79 km²[2]Dân số (1999)Tổng cộng6.170...

在概率論和統計學中，一個實數值隨機變量的動差母函數（moment-generating function）又稱動差生成函數，矩亦被稱作动差，矩生成函數是其概率分佈的一種替代規範。 因此，與直接使用概率密度函數或累積分佈函數相比，它為分析結果提供了替代途徑的基礎。 對於由隨機變量的加權和定義的分佈的矩生成函數，有特別簡單的結果。 然而，並非所有隨機變量都具有矩生成函數。

El algoritmo de grafos de asignación de recursos es un método de detección de situaciones de bloqueo mutuo. Esta técnica consiste en representar gráficamente los recursos asignados a los procesos y los recursos que los procesosnecesitan para completar su ejecución. Se utiliza un enfoque de recorrido de grafo, donde se exploran los nodos siguiendo las conexiones entre ellos. Si se llega de nuevo al nodo de inicio, significa que hay una espera circular y por tanto un bloqueo. El propósit...

Streptococcus mutans Pewarnaan dari S. mutans dalam kultur thioglycollate broth. Klasifikasi ilmiah Domain: Bacteria Filum: Firmicutes Kelas: Coccus Ordo: Lactobacillales Famili: Streptococcaceae Genus: Streptococcus Spesies: S. mutans Nama binomial Streptococcus mutansClarke 1924 Streptococcus mutans adalah kokus (bakteri berbentuk bulat) anaerob fakultatif gram-positif yang biasa ditemukan dalam rongga mulut manusia dan merupakan kontributor yang signifikan untuk kerusakan gigi.[1&...

Fernsehserie Titel Liebling Kreuzberg Produktionsland Deutschland Originalsprache Deutsch Genre Anwaltserie, Dramedy Länge 50 Minuten Episoden 58 in 5 Staffeln Idee Jurek Becker Produktion Novafilm Fernsehproduktion im Auftrag von SFB, NDR und WDR Musik 1. Staffel: Hans-Martin Majewski2.–5. Staffel: Klaus Doldinger Erstausstrahlung 17. Feb. 1986 – 17. März 1998 auf Das Erste Besetzung Manfred Krug Robert Liebling, Rechtsanwalt Michael Kausch Dr. Giselmund Arno...

L. H. M. LingBorn(1955-11-14)November 14, 1955DiedOctober 1, 2018(2018-10-01) (aged 62)OccupationProfessorKnown forWorldism political theoryAcademic backgroundAlma materWellesley, MITAcademic workDisciplineInternational relationsSub-disciplinePostcolonialismInstitutionsThe New School L. H. M. Lily Ling (14 November 1955 – 1 October 2018) was a political theorist and scholar whose work focused around the theory of worldism within international relations. Mu...

Phosop โพสพDewi padiArca Dewi Phosop, dewi padi Bangsa Siam, BangkokAfiliasiPo Nagar, Dewi Sri, Dewa penjagaKediamanSawahSimbolSeikat padi yang baru dituaiKendaraanIkan Rumah roh Phi Na yang sederhana di sawah di Isan Phosop (bahasa Thai: โพสพ ) atau Phaisop (bahasa Thai: ไพสพ ) adalah dewi padi dalam kepercayaan rakyat Thailand.[1] Dia adalah dewi lokal yang lebih berakar dari tradisi dan cerita rakyat Thailand kuno, dan bukan merupakan dewa-dewi yang ...

この名前は、スペイン語圏の人名慣習に従っています。第一姓（父方の姓）はソブリーノ、第二姓（母方の姓）はポスエロです。 ルベン・ソブリーノ バレンシアCFでのソブリーノ（2019年）名前本名 ルベン・ソブリーノ・ポスエロRubén Sobrino Pozueloラテン文字 RUBÉN SOBRINO基本情報国籍 スペイン生年月日 (1992-06-01) 1992年6月1日（31歳）出身地 ダイマイエル身長 185cm選手情報在

Rwandan basketball player Kenny GasanaGasana with Rwanda in 2017No. 12 – Bangui Sporting ClubPositionShooting guardLeagueRoad to BALPersonal informationBorn (1984-11-09) November 9, 1984 (age 39)San Antonio, TexasNationalityAmerican / RwandanListed height1.90 m (6 ft 3 in)Career informationHigh schoolJohn Jay HS(San Antonio, Texas)College McLennan CC (2003–2005) Boise State (2005-2007) NBA draft2007: undraftedPlaying career2007–presentCareer history2010–201...

1997 studio album by Will SmithBig Willie StyleStudio album by Will SmithReleasedNovember 25, 1997 (1997-11-25)Recorded1996–1997StudioThe Hit Factory (New York City)Right Track (New York City)A Touch of Jazz (Philadelphia, Pennsylvania)The Hacienda (Los Angeles, California)Pacifique (Los Angeles, California)GenrePop-rap[1][2]Length54:12LabelColumbiaProducerPoke & Tone (also exec.)L.E.S.Will SmithJeff TownesKeith PelzerRyan TobyAndreao HeardValv...

Ships of World War II A B C D E F G H I J K L M N O P Q R S T U V W X Y Z aircraft carriers battleships battlecruisers cruisers coastal ships monitors destroyers torpedo boats frigates corvettes minor warships mine warfare amphibious warfare submarines auxiliaries classes  Battleships portalvte The List of ship classes of World War II is an alphabetical list of all ship classes that served in World War II. Only actual classes are included as opposed to unique ships (which are still i...

Porta CaelimontanaThe Porta CaelimontanaPorta CaelimontanaShown within RomeClick on the map for a fullscreen viewLocationRomeCoordinates41°53′08″N 12°29′43″E / 41.8856°N 12.4952°E / 41.8856; 12.4952 The Porta Caelimontana or Celimontana was a gate in the Servian Wall on the rise of the Caelian Hill (Caelius Mons).[1] Use The Via Caelimontana ran from it; in the late 19th and early 20th centuries, Roman tombs were discovered along its southern edge, ...

Ceremonia de clausura de Toronto 2015 XXVII Juegos Panamericanos El Rogers Centre acogió la ceremonia de clausura.Localización Toronto CanadáCeremoniasClausura 26 de julio de 2015Estadio olímpico Rogers CentreCronología 2011 2019 [editar datos en Wikidata] La Ceremonia de clausura de los Juegos Panamericanos de 2015 fue llevado a cabo el domingo 26 de julio de 2015, a las 18:45 EDT (22:45 GMT) en el Rogers Centre en Toronto, Ontario, Canadá. La ceremonia de clausura ...

1884 Bhojpuri Play by Ramdatta Shukla Devakshara CharitaWritten byRamdatta ShuklaDate premiered1884SubjectSupremacy of Devanagari over PersianGenreTheatre Devakshara Charita or Devakshar Charitra (Bhojpuri:

Generalization of electrodynamics In theoretical physics, p-form electrodynamics is a generalization of Maxwell's theory of electromagnetism. Ordinary (via. one-form) Abelian electrodynamics We have a one-form A {\displaystyle \mathbf {A} } , a gauge symmetry A → A + d α , {\displaystyle \mathbf {A} \rightarrow \mathbf {A} +d\alpha ,} where α {\displaystyle \alpha } is any arbitrary fixed 0-form and d {\displaystyle d} is the exterior derivative, and a gauge-invariant vec...

Dutch pianist and art model (1829–1906) Suzanne ManetÉdouard Manet, Mme Manet at the Piano, 1867–1868, Musée d'Orsay, ParisBornSuzanne Leenhoff(1829-10-30)30 October 1829Heerenveen, NetherlandsDied8 March 1906(1906-03-08) (aged 76)OccupationPianistSpouse Édouard Manet ​ ​(m. 1863; died 1883)​ChildrenLéon-Edouard Koëlla Suzanne Manet (UK: /ˈmæneɪ/, US: /mæˈneɪ, məˈ-/; née Leenhoff; 30 October 1829 – 8 March 1906) was...

Species of shrubin the family Proteaceae endemic to south-west Western Australia Hakea scoparia Scientific classification Kingdom: Plantae Clade: Tracheophytes Clade: Angiosperms Clade: Eudicots Order: Proteales Family: Proteaceae Genus: Hakea Species: H. scoparia Binomial name Hakea scopariaMeisn.[1] Occurrence data from Australasian Virtual Herbarium Habit in the Lake Hurlstone Nature Reserve, near the Hyden - Lake King Road Fruit Hakea scoparia is a species of flowering plant ...

Croatian footballer and manager Dragan Talajić Talajić in 2011Personal informationFull name Dragan TalajićDate of birth (1965-08-25) 25 August 1965 (age 58)Place of birth Sarajevo, SFR YugoslaviaHeight 1.88 m (6 ft 2 in)Position(s) GoalkeeperSenior career*Years Team Apps (Gls)1984-1987 FK Sarajevo 24 1988-1992 Istra 16 1992–1993 Izola 13 (1)1993–1996 Zeytinburnuspor 26 (0)1996–1997 Orijent 32 (0)1997–2001 Tanjong Pagar United 67 (0)Managerial career2003–2004 A...

Parte da série sobrePolítica de Chipre Constituição Executivo Presidente - Nikos Christodoulides Legislativo Câmara dos Representantes Judiciário Suprema Corte Eleições Eleições presidenciais - 2013 · 2018 Eleições legislativas - 2016 · 2021 Eleições europeias - 2014 · 2019 Tópicos relacionados Relações exteriores Missões diplomáticas Subdivisões regionais - Distritos Conflito em Chipre Portal de Chiprevde O Presidente de Chipre é...