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Ricostruzione delle fortificazioni dell'esercito di Cesare ad Alesia L'assedio nell'antica Roma fu una delle tecniche utilizzate dall'esercito romano per ottenere la vittoria finale, sebbene le battaglie campali fossero ritenute l'unica vera forma di guerra. Ciò nonostante, non si deve cadere nella tentazione di sottovalutare l'importanza che l'azione d'assedio poteva avere nel quadro bellico di quell'epoca. Annibale non riuscì a debellare la potenza di Roma perché, pur avendo sconfitt...

Cylas Cylas formicariusTaksonomiKerajaanAnimaliaFilumArthropodaKelasInsectaOrdoColeopteraFamiliBrentidaeGenusCylas Latreille, 1802 Tata namaSinonim takson Protocylas Pierce, 1941 [1]lbs Cylas adalah genus kumbang ubi jalar dalam keluarga kumbang Brentidae. Terdapat lebih dari 20 spesies yang tergolong dalam genus Cylas.[1][2][3] Cylas formicarius Spesies Terdapat 24 spesies yang masuk dalam genus Cylas: Cylas aeneus Hustache, 1922 Cylas brunneus (Olivier, 1790)...

كأس آسيا 1976كأس آسيا إيران 1976جام ملت‌های آسیا 1976تفاصيل المسابقةالبلد المضيفإيرانالتواريخ3–13 يونيوالفرق6الأماكن2 (في مدينتين مضيفتين)المراكز النهائيةالبطل إيرانالوصيف الكويتالمركز الثالث الصينالمركز الرابع العراقإحصائيات المسابقةالمباريات الملعوبة10�...

Karate pada Pekan Olahraga Nasional 2021LokasiPoliteknik Penerbangan, Kota JayapuraTanggal11–14 Oktober 2021Peserta162← 20162024 → Karate pada Pekan Olahraga Nasional 2021 akan berlangsung di Kota Jayapura dan menandingkan baik nomor putra maupun putri. Kualifikasi Artikel utama: Kualifikasi karate pada Pekan Olahraga Nasional 2020 2 atlet nasional, Rifki Ardiansyah Arosyiid (peraih medali emas pada Pesta Olahraga Asia 2018) dan Srunita Sari (peraih medali Kejuaraan As...

Ne doit pas être confondu avec micropesanteur. La Station spatiale internationale, un environnement en micropesanteur, mais pas en microgravité. La microgravité, dans le domaine de l'astronautique, est l'état d'un corps tel que l'ensemble des forces d'origine gravitationnelle auxquelles il est soumis possède une résultante très faible par rapport à la pesanteur à la surface de la Terre[1]. La microgravité caractérise un point de l'espace où les forces de gravitation ont un effet ...

English rugby union club, based in Cornwall Rugby teamRedruth RFCFull nameRedruth Rugby ClubUnionCornwall RFUFounded1875; 149 years ago (1875)LocationRedruth, Cornwall, EnglandGround(s)Recreation Ground (Capacity: 3,500 (580 seated))Coach(es)Nigel Hambly, Louie Tonkin, Richie KevernCaptain(s)Ben FoxLeague(s)National League 2 West2022–237th Team kit Official websitewww.pitchero.com/clubs/redruth Redruth RFC (established 1875) is a rugby union club from the town of Redruth, ...

Pour les autres articles nationaux ou selon les autres juridictions, voir Liste de chaînes de télévision par pays. Cette liste est une ébauche concernant une chaîne de télévision et la télévision allemande. Vous pouvez partager vos connaissances en l’améliorant (comment ?) selon les recommandations des projets correspondants. Cet article présente la liste des chaînes de télévision en Allemagne. Étant l'un des plus grands pays industriels et le plus peuplé de l'Union eu...

2015 American filmThe Vatican TapesTheatrical release posterDirected byMark NeveldineScreenplay by Christopher Borrelli Michael C. Martin Story by Christopher Borrelli Chris Morgan Produced by Chris Cowles Gary Lucchesi Chris Morgan Tom Rosenberg Starring Olivia Taylor Dudley Michael Peña Dougray Scott Djimon Hounsou CinematographyGerardo Mateo MadrazoEdited byEric PotterMusic byJoseph Bishara[1]Productioncompanies H2F Entertainment Lakeshore Entertainment Distributed by Lionsgate P...

Questa voce sull'argomento calciatori congolesi (Rep. Dem. del Congo) è solo un abbozzo. Contribuisci a migliorarla secondo le convenzioni di Wikipedia. Segui i suggerimenti del progetto di riferimento. Emeka Mamale Nazionalità  Zaire RD del Congo Calcio Ruolo Attaccante Termine carriera 2010 Carriera Squadre di club1 1995-1996 Motema Pembe? (?)1996 Pohang Atoms5 (0)1997 Pohang Steelers3 (1)1998 Charleroi0 (0)1999 Free State Stars? (?)1999-2000 ...

Запрос «Микроб» перенаправляется сюда; см. также другие значения. Группа организмов Clostridium botulinum (окраска генциановым фиолетовым) — возбудитель ботулизма Название Микроорганизмы Статус названия не определён Родительский таксон Наддомен Биота (Biota) Представители С�...

American diplomat For persons of a similar name, see Christopher Robinson (disambiguation). Christopher T. RobinsonUnited States Ambassador to Latvia IncumbentAssumed office February 21, 2023PresidentJoe BidenPreceded byJohn Carwile Personal detailsNationalityAmericanEducationNational War College (MS)George Washington University (BA) Christopher T. Robinson is an American diplomat serving as the United States ambassador to Latvia since February 2023. Early life and education Robinson rece...

إيغور تسيلوفالنيكوف معلومات شخصية الميلاد 2 يناير 1944(1944-01-02)يريفان الوفاة 1 مارس 1986 (42 سنة)خاركيف  الطول 1.74 م (5 قدم 9 بوصة) الجنسية الاتحاد السوفيتي  الوزن 75 كـغ (165 رطل) المدرسة الأم جامعة خاركيف الوطنية باسم فاسيلي كارازين  الحياة العملية المهنة دراج  �...

 本表是動態列表，或許永遠不會完結。歡迎您參考可靠來源來查漏補缺。 潛伏於中華民國國軍中的中共間諜列表收錄根據公開資料來源，曾潛伏於中華民國國軍、被中國共產黨聲稱或承認，或者遭中華民國政府調查審判，為中華人民共和國和中國人民解放軍進行間諜行為的人物。以下列表以現今可查知時間為準，正確的間諜活動或洩漏機密時間可能早於或晚於以下所歸�...

Filming for a Ladbrokes Bingo advert, taking place just off Water Street in Liverpool City Centre The city of Liverpool, England, is a popular location for the filming and setting of films and television shows, both fictional and real. The following article provides a list of films and television shows which have been shot in Liverpool. The list includes a wide array of films and TV shows, ranging from those that were almost entirely shot and set in the city (e.g. The 51st State, Brookside) ...

Subfamily of birds Tadorninae Common shelduck (Tadorna tadorna) Scientific classification Domain: Eukaryota Kingdom: Animalia Phylum: Chordata Class: Aves Order: Anseriformes Family: Anatidae Subfamily: TadorninaeReichenbach, 1849 Genera see article text The Tadorninae is the shelduck-sheldgoose subfamily of the Anatidae, the biological family that includes the ducks and most duck-like waterfowl such as the geese and swans. This group is largely tropical or Southern Hemisphere in distribution...

This article's lead section may be too short to adequately summarize the key points. Please consider expanding the lead to provide an accessible overview of all important aspects of the article. (February 2016) Christianity has been very much at the heart of religion in Zambia since the European colonial explorations into the interior of Africa in the mid 19th century. The area features heavily in the accounts of David Livingstone's journeys in Central Africa. The 2010 census found that 75.3...

Summa de arithmeticaTitolo originaleSumma de arithmetica, geometria, proportioni et proportionalita' Titelbladet till Summa de arithmetica ... AutoreLuca Pacioli 1ª ed. originale1494 Generetrattato Sottogenerematematica Lingua originalelatino Modifica dati su Wikidata · Manuale La Summa de arithmetica, geometria, proportioni et proportionalita (Riassunto dell'aritmetica, geometria, proporzioni e proporzionalità) è un libro di matematica scritto da Luca Pacioli (1445-1517) e pubblicat...

FaenzaKomuneCittà di FaenzaNegaraItaliaWilayahEmilia-RomagnaProvinsiRavenna (RA)FrazioniAlbereto, Borgo Tuliero, Cosina, Granarolo, Mezzeno, Pieve Cesato, Pieve Ponte, Prada, Reda, Sant'AndreaPemerintahan • Wali kotaGiovanni Malpezzi (Democratic Party)Luas • Total215,72 km2 (8,329 sq mi)Ketinggian34 m (112 ft)Populasi (31 Mei 2007) • Total55.708 • Kepadatan2,6/km2 (6,7/sq mi)DemonimFaentiniZona waktuUTC+1 (CET...

Mogens Jensen Menteri Pangan, Perikanan & Kesetaraan Gender danMenteri Kerjasama NordikMasa jabatan27 Juni 2019 – 18 November 2020Perdana MenteriMette FrederiksenMenteri Perdagangan dan Kerjasama PembangunanMasa jabatan21 November 2013 – 2 Februari 2014Perdana MenteriHelle Thorning-SchmidtAnggota FolketingPetahanaMulai menjabat 8 Februari 2005Daerah pemilihanJutland Barat (dari 2007)Ringkøbing (2005-2007) Informasi pribadiLahir31 Oktober 1963 (umur 60)Nykø...

Vector field with zero divergence An example of a solenoidal vector field, v ( x , y ) = ( y , − x ) {\displaystyle \mathbf {v} (x,y)=(y,-x)} In vector calculus a solenoidal vector field (also known as an incompressible vector field, a divergence-free vector field, or a transverse vector field) is a vector field v with divergence zero at all points in the field: ∇ ⋅ v = 0. {\displaystyle \nabla \cdot \mathbf {v} =0.} A common way of expressing this property is to say that...