1. Niccolo Fontana Tartaglia - Encyclopedia Article About Niccolo Fontana Tartaglia encyclopedia article about Niccolo Fontana Tartaglia. Niccolo Fontana Tartagliain Free online English dictionary, thesaurus and encyclopedia. http://encyclopedia.thefreedictionary.com/Niccolo Fontana Tartaglia

Dictionaries: General Computing Medical Legal Encyclopedia Niccolo Fontana Tartaglia Word: Word Starts with Ends with Definition Niccolo Fontana Tartaglia Centuries: 14th century - 15th century - 16th century Decades: 1440s 1450s 1460s 1470s 1480s - Years: 1494 1495 1496 1497 1498 - Events July 22 - Battle of Dornach - The Swiss decisively defeat the Imperial army of Emperor Maximilian I. July 28 - First Battle of Lepanto - The Turkish navy wins a decisive victory over the Venetians. Click the link for more information. or Centuries: 14th century - 15th century - 16th century Decades: 1450s 1460s 1470s 1480s 1490s - Years: 1495 1496 1497 1498 1499 - Events Europe's population was ~60 million. ( Spielvogel January 5 - Duke Ludovico Sforza recaptures Milan, but is soon driven out again by the French Click the link for more information. December 13 December 13 is the 347th day of the year (348th in leap years) in the Gregorian calendar. There are 18 days remaining. Events 1545 - Council of Trent begins 1577 - Sir Francis Drake sets out from Plymouth, on his round-the-world voyage 1642 - Abel Janszoon Tasman reaches New Zealand 1862 - The Confederates win the Battle of Fredericksburg in the American Civil War Click the link for more information.

2. Niccolo Fontana Tartaglia - Enciclopedia Libre Translate this page Niccolo Fontana Tartaglia. (Redirigido desde Niccolo Tartaglia) Artículode la Enciclopedia Libre Universal en Español. Niccolo http://enciclopedia.us.es/index.php/Niccolo_Tartaglia

Enciclopedia Libre Universal en Español Cambios recientes Edita esta página Historial ... Aviso Legal No has entrado Registrarse/Entrar Ayuda Niccolo Fontana Tartaglia (Redirigido desde Niccolo Tartaglia Artículo de la Enciclopedia Libre Universal en Español Niccolo Fontana matemático italiano apodado Tartaglia (el tartamudo) desde que de niño recibiera una herida en la toma de su ciudad natal, Brescia , por Gastón de Foix Huérfano y sin medios materiales para proveerse una instrucción, llegó a ser uno de los principales matemáticos del siglo XVI . Explicó esta ciencia sucesivamente en Verona Vicenza Brescia y finalmente Venecia , ciudad en la que falleció en en la misma pobreza que le acompañó toda su vida. Descubridor de un método para resolver ecuaciones de tercer grado , estando ya en Venecia , en su colega del Fiore discípulo de Scipione del Ferro quien anteriormente había descubierto una fórmula para resolver ciertos tipos de ecuaciones cúbicas, le propone un duelo matemático que Tartaglia acepta. En las dos horas que dura el duelo, Tartaglia consigue resolver todas las cuestiones que le plantea su contrincante, sin que éste logre resolver ninguna de las propuestas por Tartaglia. El éxito de Tartaglia en el duelo llega a oídos de Gerolamo Cardano que le ruega le comunique su fórmula, a lo que accede pero exigiéndole a Cardano jurar que no la publicará. Sin embargo, en vista de que Tarataglia no publica su fórmula, y según parece llega a manos de Cardano un escrito inédito de otro matemático fechado con anterioridad al de Tartaglia y en el que independiente se llega al mismo resultado, será finalmente Cardano quien, considerándose libre del juramento la publique en su obra

3. Niccolo Fontana Tartaglia - Enciclopedia Libre Translate this page Niccolo Fontana Tartaglia. Artículo de la Enciclopedia Libre Universalen Español. Niccolo Fontana (1500 - 1577), matemático italiano http://enciclopedia.us.es/index.php/Niccolo_Fontana_Tartaglia

Enciclopedia Libre Universal en Español Cambios recientes Edita esta página Historial ... Aviso Legal No has entrado Registrarse/Entrar Ayuda Niccolo Fontana Tartaglia Artículo de la Enciclopedia Libre Universal en Español Niccolo Fontana matemático italiano apodado Tartaglia (el tartamudo) desde que de niño recibiera una herida en la toma de su ciudad natal, Brescia , por Gastón de Foix Huérfano y sin medios materiales para proveerse una instrucción, llegó a ser uno de los principales matemáticos del siglo XVI . Explicó esta ciencia sucesivamente en Verona Vicenza Brescia y finalmente Venecia , ciudad en la que falleció en en la misma pobreza que le acompañó toda su vida. Descubridor de un método para resolver ecuaciones de tercer grado , estando ya en Venecia , en su colega del Fiore discípulo de Scipione del Ferro quien anteriormente había descubierto una fórmula para resolver ciertos tipos de ecuaciones cúbicas, le propone un duelo matemático que Tartaglia acepta. En las dos horas que dura el duelo, Tartaglia consigue resolver todas las cuestiones que le plantea su contrincante, sin que éste logre resolver ninguna de las propuestas por Tartaglia. El éxito de Tartaglia en el duelo llega a oídos de Gerolamo Cardano que le ruega le comunique su fórmula, a lo que accede pero exigiéndole a Cardano jurar que no la publicará. Sin embargo, en vista de que Tarataglia no publica su fórmula, y según parece llega a manos de Cardano un escrito inédito de otro matemático fechado con anterioridad al de Tartaglia y en el que independiente se llega al mismo resultado, será finalmente Cardano quien, considerándose libre del juramento la publique en su obra

4. Niccolo Fontana Tartaglia. Everything You Wanted To Know About Niccolo Fontana Tartaglia. Everything you wanted to know about Niccolo FontanaTartaglia but had no clue how to find it.. Niccolo Fontana Tartaglia. http://www.smartpedia.com/smart/browse/Niccolo_Fontana_Tartaglia

5. Niccolo Tartaglia Translate this page Niccolo tartaglia niccolo fontana, alias Tartaglia. Niccolo Fontana(1500 - 1577), matemático italiano apodado Tartaglia (el tartamudo http://www.guajara.com/wiki/es/wikipedia/n/ni/niccolo_tartaglia.html

Niccolo Tartaglia Niccolo Fontana, alias Tartaglia Niccolo Fontana matemático italiano apodado Tartaglia (el tartamudo) desde que de niño recibiera una herida en la toma de su ciudad natal, Brescia, por Gastón de Foix. Huérfano y sin medios materiales para proveerse una instrucción, llegó a ser uno de los principales matemáticos del siglo XVI . Explicó esta ciencia sucesivamente en Verona , Vicenza, Brescia y finalmente Venecia , ciudad en la que falleció en en la misma pobreza que le acompañó toda su vida. Descubridor de un método para resolver ecuaciones de tercer grado , estando ya en Venecia , en su colega del Fiore discípulo de Scipione del Ferro quien anteriormente había descubierto una fórmula para resolver ciertos tipos de ecuaciones cúbicas, le propone un duelo matemático que Tartaglia acepta. En las dos horas que dura el duelo, Tartaglia consigue resolver todas las cuestiones que le plantea su contrincante, sin que éste logre resolver ninguna de las propuestas por Tartaglia. El éxito de Tartaglia en el duelo llega a oídos de Gerolamo Cardano que le ruega le comunique su fórmula, a lo que accede pero exigiéndole a Cardano jurar que no la publicará. Sin embargo, en vista de que Tarataglia no publica su fórmula, y según parece llega a manos de Cardano un escrito inédito de otro matemático fechado con anterioridad al de Tartaglia y en el que independiente se llega al mismo resultado, será finalmente Cardano quien, considerándose libre del juramento la publique en su obra Ars Magna ). A pesar de que Cardano acreditó la autoría de Tartaglia, éste quedó profundamente afectado, llegando a insultar públicamente a Cardano tanto personal como profesionalmente.

6. Niccolo Fontana Tartaglia Niccolo Fontana Tartaglia. Niccolo Fontana Tartaglia (1499 nebo 1500 Prosinec 13, 1557) byl matematik, inženýr (navrhovat opevnení http://wikipedia.infostar.cz/n/ni/niccolo_fontana_tartaglia.html

švodn­ str¡nka Tato str¡nka v origin¡le Niccolo Fontana Tartaglia Niccolo Fontana Tartaglia nebo Prosinec 13 ) byl matematik inžen½r (navrhovat opevněn­), inspektor (topografie w / r nejlepÅ¡­ prostředky k obraně nebo přečin) a bookkeeper od pak Republika Venice (nyn­ It¡lie ). On vydal mnoho knih, včetně prvn­ho Itala překlady Archimedes a Euclid , a uzn¡van¡ kompilace matematika . Tartaglia byl prvn­ aplikovat matematiku k zkoum¡n­ cest cannonballs; jeho studium byl později legalizov¡n Galileo ' s studia na padaj­c­ch tělech. Tam je př­běh, že Tartaglia se učil jedinou polovinu abeceda od soukrom©ho učitele před fondy se vyčerpala a on musel se učit podstavec pro sebe. B½t to jak to může, on byl nezbytně samouck½. On a jeho contermporaries, pracovat vně akademi­, byl zodpovědn½ za Å¡­Å™en­ prac­ klasika v současn½ch jazyc­ch mezi vzdělanou středn­ tř­du. Jeho pr¡ce na Euclidovi v byl obzvl¡Å¡tě v½znamn½. Pro dva věky Euclid byl učen ze dvou latinsk½ch překladů vzat½ch ze zdroje arabÅ¡tiny; tito obsahovali chyby v knize V, Eudoxian teorie proporce, kter½ zachytil to nepoužiteln½. Tartagliova redakce byla um­stěn¡ na Zamberti je latina překlad uncorrupted text Řeka, a om­tnut¡ kniha V spr¡vně. On tak© psal prvn­ modern­ a užitečn½ koment¡Å™ k teorii. PozdnějÅ¡­, teorie byla nepostradateln½ n¡stroj pro Galileo, stejně jako to byl pro

7. Niccolo Fontana Tartaglia - EncycloZine Niccolo Fontana Tartaglia. This is in generalization of Heron s formulafor the area of a triangle. deNiccolo Fontana Tartaglia. http://encyclozine.com/Niccolo_Fontana_Tartaglia

Arts Computers Gallery Games ... Technology Niccolo Fontana Tartaglia Niccolo Fontana Tartaglia or December 13 ) was a mathematician , an engineer (designing fortifications), surveyor (of topography, seeking the best means of defense or offense) and bookkeeper from the then Republic of Venice (now Italy ). He published many books, including the first Italian translations of Archimedes and Euclid , and an acclaimed compilation of mathematics . Tartaglia was the first to apply mathematics to the investigation of the paths of cannonballs; his work was later validated by Galileo 's studies on falling bodies. There is a story that Tartaglia learned only half the alphabet from a private tutor before funds ran out, and he had to learn the rest for himself. Be that as it may, he was essentially self-taught. He and his contemporaries, working outside the academies, were responsible for the spread of classic works in modern languages among the educated middle class. His edition of Euclid in , the first translation of the Elements into any modern European language, was especially significant. For two centuries Euclid had been taught from two Latin translations taken from an Arabic source; these contained errors in Book V, the

8. Niccolo Fontana Tartaglia - Information An online Encyclopedia with information and facts Niccolo Fontana Tartaglia Information,and a wide range of other subjects. deNiccolo Fontana Tartaglia. http://www.book-spot.co.uk/index.php/Niccolo_Fontana_Tartaglia

Niccolo Fontana Tartaglia - Information Home Mathematical and natural sciences Applied arts and sciences Social sciences and philosophy ... Interdisciplinary categories Niccolo Fontana Tartaglia or December 13 ) was a mathematician , an engineer (designing fortifications), surveyor (of topography, seeking the best means of defense or offense) and bookkeeper from the then Republic of Venice (now Italy ). He published many books, including the first Italian translations of Archimedes and Euclid , and an acclaimed compilation of mathematics . Tartaglia was the first to apply mathematics to the investigation of the paths of cannonballs; his work was later validated by Galileo 's studies on falling bodies. There is a story that Tartaglia learned only half the alphabet from a private tutor before funds ran out, and he had to learn the rest for himself. Be that as it may, he was essentially self-taught. He and his contemporaries, working outside the academies, were responsible for the spread of classic works in modern languages among the educated middle class. His work on Euclid in was especially significant. For two centuries Euclid had been taught from two Latin translations taken from an Arabic source; these contained errors in Book V, the

9. Tartaglia Niccolo Fontana Tartaglia. References (20 books/articles). A quotationby Niccolo Fontana Tartaglia. References elsewhere in this archive http://intranet.woodvillehs.sa.edu.au/pages/resources/maths/History/Trtgl.htm

Niccolo Fontana Tartaglia Born: 1500 in Brescia, Republic of Venice (now Italy) Died: 13 Dec 1557 in Venice, Republic of Venice (now Italy) Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Welcome page Niccolo Fontana known as Tartaglia, was born in Brescia in 1499, the son of a humble mail rider. He was nearly killed as a teenager, when in 1512 the French captured his home town and put it to the sword. Amidst the general slaughter, the twelve year old boy was dealt horrific facial sabre wounds that cut his jaw and palate and he was left for dead. His mother's tender care ensured that the youngster did survive, but in later life Niccolo always wore a beard to camouflage his disfiguring scars and he could only speak with difficulty, hence his nickname Tartaglia, or stammerer. Tartaglia was self taught in mathematics but, having an extraordinary ability, was able to earn his living teaching at Verona and Venice. As a lowly mathematics teacher in Venice, Tartaglia gradually acquired a reputation as a promising mathematician by participating successfully in a large number of debates. The first person known to have solved cubic equations algebraically was del Ferro but he told nobody of his achievement. On his deathbed, however, del

10. Niccolo Fontana Tartaglia Niccolo Fontana Tartaglia. Niccolo Fontana Tartaglia (1499 or 1500 December 13, 1557) was a mathematician, an engineer (designing http://www.sciencedaily.com/encyclopedia/niccolo_fontana_tartaglia

Match: sort by: relevance date Free Services Subscribe by email RSS newsfeeds PDA-friendly format loc="/images/" A A A Find Jobs In: Healthcare Engineering Accounting College Contract / Freelance Customer Service Diversity Engineering Executive Healthcare Hospitality Human Resources Information Tech International Manufacturing Nonprofit Retail All Jobs by Job Type All Jobs by Industry Relocating? Visit: Moving Resources Moving Companies Mortgage Information Mortgage Calculator Real Estate Lookup Front Page Today's Digest Week in Review Email Updates ... Outdoor Living Encyclopedia Main Page See live article Niccolo Fontana Tartaglia Niccolo Fontana Tartaglia or December 13 ) was a mathematician , an engineer (designing fortifications), surveyor (of topography, seeking the best means of defense or offense) and bookkeeper from the then Republic of Venice (now Italy ). He published many books, including the first Italian translations of Archimedes and Euclid , and an acclaimed compilation of mathematics . Tartaglia was the first to apply mathematics to the investigation of the paths of cannonballs; his work was later validated by Galileo 's studies on falling bodies. There is a story that Tartaglia learned only half the alphabet from a private tutor before funds ran out, and he had to learn the rest for himself. Be that as it may, he was essentially self-taught. He and his contemporaries, working outside the academies, were responsible for the spread of classic works in modern languages among the educated middle class. His work on Euclid in

11. Dict Mesure De Tartaglia Translate this page Dictionnaire de mathématiques récréatives. tartaglia niccolo fontana,dit Nicholas (1500-1557). ° Mesure de Tartaglia. – Récréation http://www.recreomath.qc.ca/dict_tartaglia_m.htm

Page d'accueil Banque de problèmes récréatifs Défis Détente ... Contactez-nous Dictionnaire de mathématiques récréatives Tartaglia Niccolo Fontana, dit Nicholas (1500-1557) Mesure de Tartaglia. Récréation proposée par le mathématicien italien Tartaglia : Trois hommes ont volé à un gentilhomme un vase contenant 24 onces de baume. Dans leur fuite, ils rencontrent un commerçant de qui ils achètent trois vases vides qui peuvent recueillir 5, 11 et 13 onces. De quelle façon, les trois hommes peuvent-ils partager le précieux liquide en trois portions égales ? Tartaglia fut le premier à proposer des récréations de transvasement et de mesure de liquide. Ces problèmes appartiennent à la classe des récréations topologiques © Charles-É. Jean, 1996-2001. Tous droits réservés. Index : T

12. Dict Triangle De Tartaglia Translate this page Dictionnaire de mathématiques récréatives. tartaglia niccolo fontana,dit Nicholas (1500-1557). ° Triangle de Tartaglia. – Autre http://www.recreomath.qc.ca/dict_tartaglia_t.htm

Page d'accueil Banque de problèmes récréatifs Défis Détente ... Contactez-nous Dictionnaire de mathématiques récréatives Tartaglia Niccolo Fontana, dit Nicholas (1500-1557) Triangle de Tartaglia. – Autre forme du triangle de Pascal , qu'on retrouve dans les ouvrages de Tartaglia. Le triangle de Tartaglia permet de trouver la solution du problème concernant le triangle cabalistique © Charles-É. Jean, 1996-2001. Tous droits réservés. Index : T

13. Einige Der Bedeutenden Mathematiker Translate this page Taylor Brook, 1685-1731. Tarski Alfred, 1901-1983. tartaglia niccolo fontana, 1500-1557.Thales von Milet, 624-547 v.Chr. Tschebychev Dafnuti Lwowitsch, 1821-1894. http://www.zahlenjagd.at/mathematiker.html

Einige der bedeutenden Mathematiker Abel Niels Hendrik Appolonius von Perga ~230 v.Chr. Archimedes von Syrakus 287-212 v.Chr. Babbage Charles Banach Stefan Bayes Thomas Bernoulli Daniel Bernoulli Jakob Bernoulli Johann Bernoulli Nicolaus Bessel Friedrich Wilhelm Bieberbach Ludwig Birkhoff Georg David Bolyai János Bolzano Bernhard Boole George Borel Emile Briggs Henry Brouwer L.E.J. Cantor Georg Ferdinand Carroll Lewis Cassini Giovanni Domenico Cardano Girolamo Cauchy Augustin Louis Cayley Arthur Ceulen, Ludolph van Chomsky Noel Chwarismi Muhammed Ibn Musa Al Church Alonzo Cohen Paul Joseph Conway John Horton Courant Richard D'Alembert Jean Le Rond De Morgan Augustus Dedekind Julius Wilhelm Richard Descartes René Dieudonné Jean Diophantos von Alexandria ~250 v. Chr. Dirac Paul Adrien Maurice Dirichlet Peter Gustav Lejeune Eratosthenes von Kyrene 276-194 v.Chr. Euklid von Alexandria ~300 v.Chr. Euler Leonhard Fatou Pierre Fermat Pierre de Fischer Ronald A Sir Fourier Jean-Baptiste-Joseph Fraenkel Adolf Frege Gottlob Frobenius Ferdinand Georg Galois Evariste Galton Francis Sir Gauß Carl Friedrich Germain Marie-Sophie Gödel Kurt Goldbach Christian Hadamard Jacques Hamilton William Rowan Hausdorff Felix Hermite Charles Heawood Percy Heron von Alexandrien ~60 n.Chr.

14. Börsenspiel Hauptseite Translate this page Niccolo Fontana Tartaglia. Niccolo Fontana Tartaglia (*1499 in Brescia,Italien,† 14.12.1557 in Venedig) war ein Mathematiker. http://wikipedia.t-st.de/data/Niccolo_Fontana_Tartaglia

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15. Www.mhs.ox.ac.uk/geometry/cat1.htm niccolo fontana tartaglia Wikipedia, the free encyclopedianiccolo fontana tartaglia. From Wikipedia, the free encyclopedia.niccolo fontana tartaglia (1499 or 1500 - December 13, 1557) was http://www.mhs.ox.ac.uk/geometry/cat1.htm

La nova scientia (first edition, 1537; this edition, Venice, 1558). Bound with his Quesiti et inventioni diverse (first edition, 1546; this edition, Venice, 1554). Fig. Fig. If Tartaglia's very identity was marked by war, he in turn reshaped the character of military discourse by identifying a 'new science' of artillery and casting it as a mathematical discipline. As a mathematician he was first directed to military questions in 1531 or 1532 in Verona when he was consulted on the maximum range of cannon. Following up this initial query he subsequently published what was proudly announced as his Nova scientia of 1537. Tartaglia offered a general account of the fall of heavy bodies and a specific consideration of the path of artillery shot. His novel mix of natural philosophy and mathematics heralded the wider significance that falling bodies would soon have in European intellectual culture through the work of Galileo. But Tartaglia also showed how to measure the elevation of an artillery piece using a gunner's quadrant, and provided a discussion of surveying for range-finding. After La nova scientia , Tartaglia returned to military matters in the Quesiti et inventioni diverse (1546), further discussing topics such as the shape of a projectile's trajectory. Although he qualified the theoretical accuracy of his depiction, for practical purposes Tartaglia consistently described the path of the shot in three parts: an initial straight line propelled by the force of the gunpowder; a curving section as gravity began to work its effect; and finally a straight line again as the shot fell perpendicularly to the ground. A measure of Tartaglia's importance for the study of artillery is that this account was still being paraphrased and parroted into the later 17th century. But he did not provide later authors with all they could have wished. In both the

16. Niccolo Fontana (Tartaglia) niccolo fontana (tartaglia). 14991557. niccolo fontana was nearly killed asa teenager in 1512 when the French captured his home town and torched it. http://www.stetson.edu/~efriedma/periodictable/html/Ta.html

Niccolo Fontana (Tartaglia) Niccolo Fontana was nearly killed as a teenager in 1512 when the French captured his home town and torched it. Amidst the slaughter, the 12 year-old boy was dealt horrific facial sabre wounds that cut his jaw and palate and he was left for dead. He recovered, but in later life Niccolo always wore a beard to camouflage his disfiguring scars and he could only speak with difficulty, hence his nickname Tartaglia, or "stammerer". Tartaglia was self taught in mathematics but, having an extraordinary ability, was able to earn his living teaching at Verona and Venice. As a lowly mathematics teacher in Venice, Tartaglia gradually acquired a reputation as a promising mathematician by participating successfully in a large number of debates. The first person known to have solved cubic equations algebraically was del Ferro but he told nobody of his achievement. On his deathbed, however, del Ferro passed on the secret to his student Fior. Fior began to boast that he was able to solve cubics and a challenge between him and Tartaglia was arranged in 1535. Tartaglia discovered how to solve all cubics, whereas Fior had only been taught to solve some, so Tartaglia won easily. Cardano was greatly intrigued when he learned of the contest and immediately set to work on trying to discover Tartaglia's method for himself, but was unsuccessful. Cardano eventually tricked Tartaglia into revealing his method. He agreed to tell Cardano his method, if Cardano would swear never to reveal it and furthermore, to only ever write it down in code so that on his death, nobody would discover the secret from his papers.

17. Niccolo Fontana Tartaglia Definition Meaning Information Explanation niccolo fontana tartaglia definition, meaning and explanation andmore about niccolo fontana tartaglia. niccolo fontana tartaglia. http://www.free-definition.com/Niccolo-Fontana-Tartaglia.html

A B C D ... Contact Beta 0.71 powered by: akademie.de PHP PostgreSQL Google News about your search term Niccolo Fontana Tartaglia Niccolo Fontana Tartaglia or December 13 ) was a mathematician , an engineer (designing fortifications), surveyor (topography w/r best means of defense or offense) and bookkeeper from the then Republic of Venice (now Italy ). He published many books, including the first Italian translations of Archimedes and Euclid , and an acclaimed compilation of mathematics . Tartaglia was the first to apply mathematics to the investigation of the paths of cannonballs; his work was later validated by Galileo 's studies on falling bodies. There is a story that Tartaglia learned only half the alphabet from a private tutor before funds ran out, and he had to learn the rest for himself. Be that as it may, he was essentially self-taught. He and his contermporaries, working outside the academies, were responsible for the spread of classic works in modern languages among the educated middle class. His work on Euclid in was especially significant. For two centuries Euclid had been taught from two Latin translations taken from an Arabic source; these contained errors in Book V, the

18. Lexikon - Niccolo Fontana Tartaglia Definition Erklärung Bedeutung Translate this page Was Wer Wo ist niccolo fontana tartaglia - Definition Erklärung Bedeutungvon niccolo fontana tartaglia. niccolo fontana tartaglia. http://www.net-lexikon.de/Niccolo-Fontana-Tartaglia.html

Suche: Info Mitglied werden A B ... Impressum Beta 0.71 powered by: akademie.de Wikipedia PHP PostgreSQL ... englischen Lexikon Google News zum Stichwort Niccolo Fontana Tartaglia Definition, Bedeutung, Erkl¤rung im Lexikon Artikel auf Englisch: Niccolo Fontana Tartaglia Niccolo Fontana Tartaglia in Brescia in Venedig ) war ein Mathematiker Eigentlich hieŸ er Niccolo Fontana . Aber 1512 wurde er von franz¶sischen Soldaten derart misshandelt, daŸ er von da an sein Leben lang stotterte. Deshalb nannte man ihn Tartaglia (italienisch = der Stotterer). Tartaglia studierte Latein, Griechisch und Mathematik. Von 1530 an arbeitete er als Lehrer in Verona, Piacenza, Venedig, Mailand und zuletzt wieder in Venedig. Ars magna (1545). Tartaglia ver¶ffentlicht in Quesiti (1546) eine Gegendarstellung. Der Streit dar¼ber, wer nun als erster kubische Gleichungen l¶sen konnte, esaklierte in der Folge. Werke General trattato de' numeri e misure, Venedig 1556-60, 3 B¤nde Quesiti ed inventioni diverse, Venedig 1554 Hier wird die L¶sung der allgemeinen kubischen Gleichungen beschrieben. B¼cher bei Amazon.de zum Stichwort:

19. Tartaglia Translate this page tartaglia (niccolo fontana, dit) (Brescia v. 1499 - Venise 1557) Mathématicienitalien Le tournoi mathématique ou la querelle cubique http://www.cssh.qc.ca/projets/carnetsma/mathematiques_renaissance/tartaglia1.htm

Tartaglia (Niccolo Fontana, dit) (Brescia v. 1499 - Venise 1557) + ax + ax = b qui lui fut transmise par Scipio del Ferro e e L'adversaire Cardan e e

20. 4.3 Niccolo Fontana - Tartaglia (1500 - 1557) (Dejiny Algebry) 4.5 Ludovico Ferrari (1522 1565) Literatúra. 4.3 niccolo fontana- tartaglia (1500 - 1557). Otca stratil ked mal šest rokov. http://www.matika.sk/zdroje/texty/recenz/Dejalg/Cast4/Part4-3.htm

4. Cardanove formule pre riešenie rovnice tretieho stupòa Obsah Úvod Scipione del Ferro (1465 - 1526) MikulᚠKopernik (1473 - 1543) 4.3 Niccolo Fontana - Tartaglia (1500 - 1557) Girolamo Cardano (1501 - 1576) Ludovico Ferrari (1522 - 1565) Literatúra 4.3 Niccolo Fontana - Tartaglia (1500 - 1557) Otca stratil keï mal šes rokov. Roku 1511 keï francúzski vojaci plienili jeho rodnú Bresciu, spolu s matkou h¾adali úkryt v kostole. Katolícki vojaci sa však nezastavili ani pred plienením katolíckeho kostola a vraždili ženy aj deti, ktoré v kostole h¾adali útoèisko. Malý Niccolo utàžil viaceré seèné rany meèom, z ktorých jedna mu rozala ústa a podnebie ústnej dutiny. Masaker síce prežil, ale so zle zrastenými ústami vedel len ažko hovori a koktal. Vtedy sa naò prilepila prezývka Tartaglia (tal. koktavý), ktorá ho sprevádzala po celý život a v knihách z dejín matematiky sa väèšinou uvádza pod touto prezývkou. Ako štrnásroènému sa mu dostalo 15 dní školského vzdelania . Na takéto obdobie dokázala jeho matka zaplati školné. V abecede sa dostali po písmeno k. Zvyšok sa nauèil sám. Bol usilovný, nauèil sa po latinsky a ako 23 roèný si vo Verone zarábal vyuèovaním matematiky. Riešil matematické problémy, s ktorými sa na neho obracali obchodníci, stavitelia, delostrelci a pod.

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