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Questa voce sull'argomento anatomia vegetale è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Viene denominata ascella la zona del fusto corrispondente al punto d'inserzione di foglia, fiori o spine. In tale zona si conserva una porzione di meristema che dà origine a questi organi.[1]. Al suo interno si possono trovare gemme ascellari, che possono originare infiorescenze (gemme fiorali) oppure diramazioni secondarie del fusto (gemme vegetative...
Sumber referensi dari artikel ini belum dipastikan dan mungkin isinya tidak benar. Mohon periksa, kembangkan artikel ini, dan tambahkan sumber yang benar pada bagian yang diperlukan. (Pelajari cara dan kapan saatnya untuk menghapus pesan templat ini) Jalan Nasional Rute 14Persimpangan besarUjung Utara:Harjamukti Jalan Nasional Rute 1 Jalan Nasional Rute 13Ujung Selatan:CiamisSistem jalan bebas hambatan Sistem Jalan di Indonesia Jalan Tol Jalan raya ← Nasional 13 Nasional 15 ...
Den här artikeln behöver källhänvisningar för att kunna verifieras. (2021-11) Åtgärda genom att lägga till pålitliga källor (gärna som fotnoter). Uppgifter utan källhänvisning kan ifrågasättas och tas bort utan att det behöver diskuteras på diskussionssidan. SjösalavårGenredrama,lustspelRegissörPer GunvallManusPer GunvallSkådespelareEvert Taube,Elof Ahrle,Maj-Britt Nilsson m.fl.OriginalmusikEvert Taube,Håkan von EichwaldFotografSven NykvistKlippningLennart WallénProduk...
Holy site for Abrahamic faiths King David's TombHebrew: קבר דוד המלךArabic: مقام النبي داودShown () within JerusalemAlternative nameMakam Nabi Daoud; CenacleLocationJerusalemCoordinates31°46′18″N 35°13′46″E / 31.77170°N 35.22936°E / 31.77170; 35.22936HistoryPeriodsLate Roman, Byzantine, Crusader, Mamluk, Ottoman, IsraelSite notesArchaeologistsJacob PinkerfeldPublic accessyes David's Tomb (Hebrew: קבר דוד המלך Kever...
Синелобый амазон Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:ЗавропсидыКласс:Пт�...
† Человек прямоходящий Научная классификация Домен:ЭукариотыЦарство:ЖивотныеПодцарство:ЭуметазоиБез ранга:Двусторонне-симметричныеБез ранга:ВторичноротыеТип:ХордовыеПодтип:ПозвоночныеИнфратип:ЧелюстноротыеНадкласс:ЧетвероногиеКлада:АмниотыКлада:Синапсиды�...
Spanish painter, sculptor, and ceramicist (1893–1983) Miró redirects here. For other uses, see Miro. In this Catalan name, the first or paternal surname is Miró and the second or maternal family name is Ferrà; both are generally joined by the conjunction i. Joan MiróPortrait by Carl Van Vechten, 1935BornJoan Miró i Ferrà(1893-04-20)20 April 1893Barcelona, Catalonia, SpainDied25 December 1983(1983-12-25) (aged 90)Palma, Mallorca, SpainEducationEscola de Belles Arts de la L...
سرقة السيارات الكبرى: ذي بالاد أوف غاي توني (بالإنجليزية: Grand Theft Auto: The Ballad of Gay Tony) المطور روكستار نورثروكستار تورونتو (حاسوب) الناشر روكستار غيمس الموزع تيك تو إنترأكتيف سلسلة اللعبة سرقة السيارات الكبرى محرك اللعبة محرك روكستار المتقدم للألعاب,أوفوريا (حركة محرك)[1...
Dacre MontgomeryMontgomery di San Diego Comic-Con 2017LahirDacre Montgomery22 November 1994 (umur 29)Perth, Australia BaratAlmamaterUniversitas Edith Cowan (BA)PekerjaanAktorTahun aktif2011–sekarang Dacre Montgomery (lahir 22 November 1994) adalah seorang aktor asal Australia. Dia terkenal karena perannya sebagai Jason Scott, Red Ranger di film Power Rangers;[1] dan Billy Hargrove di musim kedua Stranger Things. Kehidupan Awal Montgomery lahir di Perth, Australia Barat da...
قائمة دول أفريقيا حسب عدد السكان تضم هذه الصفحة قائمة بالدول الأفريقية والمقاطعات المرتبطة بها حسب عدد السكان والمساحة والكثافة السكانية منتصف سنة 2019. القائمة قائمة دول أفريقيا حسب عدد السكان[1] اسم الدولة المساحة (كم2) تعداد السكان (2015) النسبة % الكثافة (كم2) الجزا...
Pour les articles homonymes, voir Liste des Trésors nationaux du Japon. Partie du certificat d'ordination de Enchin de 833. Le terme « trésor national » est utilisé au Japon depuis 1897 pour désigner les biens les plus précieux du patrimoine culturel du Japon[1], bien que la définition et les critères ont changé depuis. Les documents anciens référencés dans cette liste correspondent à la définition actuelle et ont été désignés « trésors nationaux » q...
Art produced in preliterate cultures Not to be confused with Paleoart. Prehistoric artThe Venus of Hohle Fels, dated circa 41,000 BP. GermanyPrehistoric painting of rhinoceroses in the Chauvet Cave, France, dated circa 35,000 BP History of art Periods and movements Prehistoric Ancient Medieval Pre-Romanesque Romanesque Gothic Renaissance Mannerism Baroque Rococo Neoclassicism Revivalism Romanticism Realism Pre-Raphaelites Modern Impressionism Symbolism Decorative Post-Impressionism Art Nouvea...
Trinidadian football player and manager (born 1984) Kenwyne JonesCM Jones (left) tussling with Liverpool's Aly Cissokho in 2014Personal informationFull name Kenwyne Joel Jones[1]Date of birth (1984-10-05) 5 October 1984 (age 39)[1]Place of birth Point Fortin, Trinidad and TobagoHeight 1.88 m (6 ft 2 in)[1]Position(s) ForwardSenior career*Years Team Apps (Gls)2002 Joe Public 11 (9)2002–2004 W Connection 31 (30)2004–2007 Southampton 71 (19)2004–...
Public university in Evansville, Indiana, U.S. University of Southern IndianaMottoKnowledge for LifeTypePublic universityEstablishedSeptember 15, 1965 As Indiana State University–Evansville April 16, 1985 As University of Southern Indiana[1]Academic affiliationsCUMUSpace-grantEndowment$155 million (2021)[2]PresidentSteven J. Bridges (interim)ProvostMohammed KhayumAcademic staff677Students9,286 (fall 2023)[3]Undergraduates5,409 (fall 2023)Postgraduates1,854 (fall 2023...
British businessman and Liberal Party politician (1790–1867) Charles Grenfell1830 photograph of Grenfell by Camille SilvyMember of Parliamentfor PrestonIn office1847–1852Serving with George StricklandPreceded byPeter Hesketh-FleetwoodGeorge StricklandSucceeded byGeorge StricklandRobert Townley ParkerMember of Parliamentfor PrestonIn office1857–1865Serving with R. A. Cross 1857–1862Thomas Hesketh 1862–1865Preceded byGeorge StricklandRobert Townley ParkerSuccee...
Estonian archaeologist 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. (January 2022) (Learn how and when to remove this message) Heiki Valk Heiki Valk (born 7 May 1959, in Tartu) is an Estonian archaeologist. He is a senior research fellow and head of archaeological laboratory at the University of Tartu specializing in Estonia in the Middle Ages. From 23 Janu...
German paraglider Hornet Hornet Sport Role ParagliderType of aircraft National origin Germany Manufacturer Firebird Sky Sports AG Status Production completed Produced mid-2000s The Firebird Hornet is a German single-place, paraglider that was designed and produced by Firebird Sky Sports AG of Füssen in the mid-2000s. It is now out of production.[1] Design and development The Hornet was designed as an intermediate glider. The models are each named for their relative size.[1] V...
French publicist and Jesuit priest 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: Augustin Barruel – news · newspapers · books · scholar · JSTOR (May 2014) (Learn how and when to remove this message) Augustin BarruelBorn(1741-10-02)October 2, 1741Villeneuve-de-Berg, Ardèche, FranceDiedOctober 5, 1820(1820-...
KOI ThéIndustriMinumanGenreTeh susu mutiaraPendiriKhloe MaKantor pusatTaiwanWilayah operasiTaiwan, Republik Rakyat Tiongkok (Xiamen), Makau, Singapura, Indonesia, Kamboja, Jepang, Vietnam, Hongkong, Thailand, Myanmar, MalaysiaProdukTeh susu mutiara • Teh • Teh berperisa • Kopi JasaKedai tehSitus webwww.koithe.com/en KOI Thé (sebelumnya KOI Café) adalah sebuah jaringan kedai minuman teh susu mutiara (bubble tea) asal Taiwan. Sejarah berdirinya KOI Thé tidak lepas da...
In matematica, una successione di interi viene definita come una funzione dall'insieme dei numeri naturali N {\displaystyle \,\mathbb {N} } oppure dall'insieme degli interi positivi Z + {\displaystyle \,\mathbb {Z} _{+}} nell'insieme dei numeri interi Z {\displaystyle \,\mathbb {Z} } . Il termine quindi si riferisce a due insiemi diversi, che si possono denotare risp. { N → Z } {\displaystyle \,\{\mathbb {N} \rightarrow \mathbb {Z} \}} e { Z + → Z } {\displaystyle \,\{\mathbb {Z...