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Military unit of the United States Marine Corps This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (March 2018) (Learn how and when to remove this template message) I Marine Expeditionary ForceI MEF insigniaActive8 November 1969 – presentCountry United States of AmericaBranch United States Marine CorpsTypeMarine Air-Ground Task ForceRoleE...
Flat woven decorative knot Carrick matCarrick mat made with three passesNamesCarrick mat, Prolong knotCategoryDecorativeRelatedCarrick bend, Turk's head, Austrian knotTypical useMat for padding or decorationABoK#2242, #2244Instructions[1] Carrick mats on schooner Adventuress, used to protect woodwork from the blocks when the lines are slack. 818 knotBasic seamless formArf invariant1Braid length8Braid no.3Bridge no.3Crosscap no.4Crossing no.8Genus3Hyperbolic volume12.35090621Unknotting no.2Con...
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 2018) 1970 في الهندمعلومات عامةالسنة 1970 1969 في الهند 1971 في الهند تعديل - تعديل مصدري - تعديل ويكي بيانات سنوات 1968: 196...
2010 television film directed by Paul Ziller This article is about the 2010 film Ice Quake. For the novel in the SOS adventure series novel Ice Quake see SOS Adventures. For information on factual Ice Quakes or Cryoseism see Cryoseism. Some of this article's listed sources may not be reliable. Please help improve this article by looking for better, more reliable sources. Unreliable citations may be challenged and removed. (March 2017) (Learn how and when to remove this template message) Ice Q...
Idea that everything in the universe will converge to a final point of unification For other uses, see Omega Point (disambiguation). The Omega Point is a theorized future event in which the entirety of the universe spirals toward a final point of unification. The term was invented by the French Jesuit Catholic priest Pierre Teilhard de Chardin (1881–1955).[1] Teilhard argued that the Omega Point resembles the Christian Logos, namely Christ, who draws all things into himself, who in ...
Шалфей обыкновенный Научная классификация Домен:ЭукариотыЦарство:РастенияКлада:Цветковые растенияКлада:ЭвдикотыКлада:СуперастеридыКлада:АстеридыКлада:ЛамиидыПорядок:ЯсноткоцветныеСемейство:ЯснотковыеРод:ШалфейВид:Шалфей обыкновенный Международное научное наз...
Cours universitaires de Davos mars 1928 Situation Création août 1927 Dissolution janvier 1933 Type Rencontres académiques Siège Davos Suisse Langue Français, Allemand, Anglais Organisation Dirigeant Gottfried Salomon Personnes clés Albert Einstein, Martin Heidegger, Léon Brunschvicg, Ernst Cassirer modifier Les Cours universitaires de Davos, appelés Davoser Hochschulkurse en allemand, sont un projet de création d'une université internationale à Davos (Suisse, canton des Gris...
Campionato del mondo 1949 Competizione Campionato del mondo Sport hockey su pista Edizione 5ª Organizzatore FIRS Date dal 28 maggioal 3 giugno 1949 Luogo PortogalloLisbona Partecipanti 8 Risultati Vincitore Portogallo(3º titolo) Secondo Spagna Terzo Italia Quarto Belgio Statistiche Incontri disputati 28 Gol segnati 196 (7 per incontro) Cronologia della competizione 1948 1950 Manuale Il Campionato mondiale di hockey su pista 1949 (in inglese 1949 Roller Hockey World ...
Stadion Carlos TartiereNama lengkapStadion Carlos TartiereNama lamaStadion Buenavista (1932–1958)LokasiOviedo, SpanyolPemilikConcejo de OviedoOperatorReal OviedoKapasitas22.000 (1932–1982)23.500 (1982–1998)16.500 (1998–2003)PermukaanRumputKonstruksiDibuka24 April 1932Direnovasi1982Ditutup20 Mei 2000Dihancurkan2003ArsitekIldefonso Sánchez del RíoPemakaiReal Oviedo (1932–2000) Stadion Carlos Tartiere adalah sebuah stadion yang terletak di Oviedo, Spanyol. Stadion ini umumnya dipergu...
Railway operating rulebook This article includes a list of general references, but it lacks sufficient corresponding inline citations. Please help to improve this article by introducing more precise citations. (October 2012) (Learn how and when to remove this message) The Canadian Rail Operating Rules is a set of operating rules for railways in Canada. It is used by every Canadian railway. Overview The Canadian Rail Operating Rules are intended to enhance railway safety. The rules cover emplo...
1998 Indian filmThe TruthPosterDirected byShaji KailasWritten byS. N. SwamyProduced byAsharafStarringMammoottyThilakan Vani ViswanathMuraliJanardhananCinematographyAnandakuttanEdited byL. BhoominathanMusic byRajamaniProductioncompanyA. B. R. ProductionsRelease date 19 March 1998 (1998-03-19) Running time144 minutesCountryIndiaLanguageMalayalam The Truth is a 1998 Malayalam-language police procedural thriller film written by S. N. Swamy and directed by Shaji Kailas.[1] ...
Tribe of large water birds For other uses, see Swan (disambiguation). Cygnet redirects here. For other uses, see Cygnet (disambiguation). SwanTemporal range: Late Miocene – Holocene[1][2] PreꞒ Ꞓ O S D C P T J K Pg N Mute swans (Cygnus olor) Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Aves Order: Anseriformes Family: Anatidae Subfamily: Anserinae Genus: CygnusGarsault, 1764 Type species Anas olor[3]Gmelin, 1789 Species 6 l...
This article includes a list of references, related reading, or external links, but its sources remain unclear because it lacks inline citations. Please help improve this article by introducing more precise citations. (April 2015) (Learn how and when to remove this message) The Yukawa Institute for Theoretical Physics (基礎物理学研究所, kiso butsurigaku kenkyūsho) is a research institute in the field of theoretical physics, attached to Kyoto University in Japan. It was inaugurated in...
Metro station in Tianjin, China Haiguangsi海光寺General informationOther namesHaiguang TempleLocationNankai District, TianjinChinaOperated byTianjin Metro Co. Ltd.Line(s) Line 1ConstructionStructure typeUnderground and ElevatedHistoryOpened12 June 2006Services Preceding station Tianjin Metro Following station Anshandaotowards Donggulu Line 1 Erweilutowards Liuyuan Haiguangsi Station (Chinese: 海光寺站), literally Haiguang Temple Station in English, is a...
Alcoholic beverage made from honey This article is about the alcoholic beverage. For other uses, see Mead (disambiguation). MeadSwedish elderflower-flavored mead.Typefermented beverageAlcohol by volume 3.5–20.5%Proof (US)7°–41°Colorpale yellowFlavordry, sweet or semi-sweetIngredientshoney, water, fruit, herbs, spicesVariantsmetheglyn, chouchen, bochetRelated productstej, midus, medovukha, bais, balché Mead (/miːd/), also called hydromel (particularly when low in alcohol content),...
Artikel ini bukan mengenai Jacob Frye. Jacob Frey Walikota Minneapolis Ke-48PetahanaMulai menjabat 2 Januari, 2018PendahuluBetsy HodgesPenggantiPetahanaAnggota dari Dewan Kota Minneapolisdari daerah ke-3Masa jabatan2 Januari, 2014 – 2 Januari, 2018PendahuluDiane HofstedePenggantiSteve Fletcher Informasi pribadiLahir23 Juli 1981 (umur 43)Oakton, Virginia, A.S.Partai politikDemocratic–Farmer–Labor PartySuami/istriMichelle Lilienthal (m. 2010...
K3b Basisdaten Hauptentwickler Sebastian Trüg, Christian Kvasny, Michał Małek u. a. Entwickler KDE Aktuelle Version 24.05.0[1] (23. Mai 2024) Betriebssystem Linux/Unix Programmiersprache C++ (Qt)[2] Kategorie CD-DVD-Brennprogramm Lizenz GNU GPL 2[2][3] deutschsprachig ja https://userbase.kde.org/K3b K3b ist ein unter Linux laufendes universelles Programm von KDE zur Behandlung optischer Datenmedien sowie Videos und Audios. Es wandelt gängig...
Historic house in Alabama, United States United States historic placeC.S. Golden HouseU.S. National Register of Historic Places Show map of AlabamaShow map of the United StatesLocationThomaston, AlabamaCoordinates32°16′26″N 87°37′22″W / 32.27389°N 87.62278°W / 32.27389; -87.62278Built1898Architectural styleQueen AnneNRHP reference No.00001029[1]Added to NRHPAugust 31, 2000 The C.S. Golden House, also known as the Leonard and Ellie Cra...
Tangent spaces of a manifold Informally, the tangent bundle of a manifold (which in this case is a circle) is obtained by considering all the tangent spaces (top), and joining them together in a smooth and non-overlapping manner (bottom).[note 1] A tangent bundle is the collection of all of the tangent spaces for all points on a manifold, structured in a way that it forms a new manifold itself. Formally, in differential geometry, the tangent bundle of a differentiable manifold M {\dis...
Shape with three equal sides Equilateral redirects here. For other uses, see Equilateral (disambiguation). Equilateral triangleTypeRegular polygonEdges and vertices3Schläfli symbol{3}Coxeter–Dynkin diagramsSymmetry group D 3 {\displaystyle \mathrm {D} _{3}} Area 3 4 a 2 {\textstyle {\frac {\sqrt {3}}{4}}a^{2}} Internal angle (degrees)60° An equilateral triangle is a triangle in which all three sides have the same length, and three angles are equal. Because of these properties, the equilat...