41. Pedro Nunes, 1502-1578: Índices De Referência Translate this page J. JOHANNES DE SACRO BOSCO, ca. 1190-1256 44 45 81. jordanus nemorarius,fl. 1230 46 . L. LEFÈVRE D' ÉTAPLES, Jacques, 1450-1536 47 . http://bnd.bn.pt/ed/pedro-nunes/obras/indices/indice-autores-secundarios.asp

A B C D F G H I K L H J L M N O P R T V W Z Atalhos para: Sala de Imprensa A VIDA Cronologia da Vida Documentos D'Arquivo A OBRA Manuscritos FONTES Com marcas de posse Outras CONHECIMENTO EUROPEU ESTUDOS Autores Principais Impressores Marcas de Posse

42. Leonardo Fibonacci. Matematica E Società Nel Mediterraneo Del Parigi 7) jordanus nemorarius. Luigi Pepe (Università di Ferrara http://www.math.unifi.it/archimede/archimede/fibonacci/programma.html

Leonardo Fibonacci. Convegno internazionale di studi: Pisa-Firenze, 20-23 novembre 2002 Programma 20 Novembre - Pisa La Sapienza via Curtatone e Montanara ore 10.00: ore 11.00: La Politica nel Mediterraneo ai tempi di Fibonacci. ore 12.00: Inaugurazione della mostra Un ponte sul Mediterraneo: Leonardo Pisano, la scienza araba e la rinascita della matematica in Occidente - Chiesa di S. Paolo all'Orto ore 15.00: Les versions de 1202 et 1228 du Liber Abaci. ore 16.30: Intervallo ore 17.00: Leonardo Fibonacci e la trattatistica d'abaco in Italia nei secoli XIV e XV. Roshdi Rashed (Centre d'Histoire des Sciences et des Philosophies arabes et medievales - Parigi) ore 9.30: L'ambiente culturale pisano nel tempo di Fibonacci. ore 11.00: Intervallo ore 11.30: Jordanus Nemorarius. La riscoperta di Leonardo Pisano nell'Ottocento. ore 15.00: Charles S. F. Burnett (Warburg Institut - Londra) Algorismus, arcus Pictagorae and the modus indorum: the continuities between the abacus, the algorism and Fibonacci's "Indian way". Archimede nel Medioevo.

43. Cardano, Tartaglia E Ferrari Translate this page E em seu Quesiti e invetioni diversi ( Veneza-1546) ele deu a lei do plano inclinado,presumivelmente derivada de jordanus nemorarius, sem a devida atribuição http://sites.uol.com.br/sandroatini/cardano.htm

Alessandro Home Page A Solução das Equações de 3º e 4º grau Cardano e Tartaglia Em 1545 a forma de resolução das equações cúbicas ( 3º grau) e das quádricas (4º grau) tornam-se conhecidas com a publicação de Ars Magna de Girolamo Cardano. A publicação dessa obra causou tal impacto que 1545 é frequentemente tomado como marco inicial do período moderno da matemática. Deve-se frisar que Cardano (ou Cardan) não foi o descobridor original das soluções quer das cúbicas, quer das quádricas. Ele próprio admitiu isso em seu livro. A sugestão para resolver as cúbicas, ele afirma, lhe tinham sido dadas por Niccolo Tartaglia. A solução das quádricas tinha sido descoberta de seu antigo aluno, Ludovico Ferrari . O que Cardano deixou de mencionar em Ars Magna foi o solene juramento que havia feito a Tartaglia de não revelar o seu segredo, pois este pretendia firmar sua reputação publicando a solução das cúbicas, até então desconhecida, em um tratado sobre álgebra. x + px = q embora na época só fossem usados coeficientes numéricos ( positivos) específicos. Mas enquanto isso, Tartaglia havia aprendido a resolver equações do tipo em que cubos e quadrados são igualados a um número

44. Part 4: John Dee’s Annotated Books From The Library Of The Royal College Of Phy Gervasius Marstallerus, Philipp Melanchthon, Antoine Mizauld, Antoine Du Moulin,Sebastian Muenster, Valentinus Nabod, jordanus nemorarius, Dominius Marius http://www.adam-matthew-publications.co.uk/collect/p248.htm

RENAISSANCE MAN: THE RECONSTRUCTED LIBRARIES OF EUROPEAN SCHOLARS, 1450-1700 Series One: The Books and Manuscripts of John Dee, 1527-1608 20 reels of 35mm silver-halide positive microfilm plus guide Renaissance Man: The Reconstructed Libraries of European Scholars, 1450-1700 seeks to bring together on microfilm the surviving volumes and manuscripts of some of the finest libraries in Renaissance England. Series One focuses on the great library of John Dee (1527-1608), philosopher, mathematician, astrologer and theologian. Under the guidance and general editorship of Dr Julian Roberts and Dr Elisabeth Leedham-Green this project aims to reconstruct Dee's Library based on the findings published in John Dee's Library Catalogue , edited by Julian Roberts and Andrew G Watson, (The London Bibliographical Society, 1990). Parts 1 and 2 focus on manuscript materials from the Bodleian Library, Oxford, and Corpus Christ College, Oxford. Parts 3-6 concentrate mainly on Dee's printed books. Part 3 is based on the holdings of Cambridge University Library and Parts 4-6 bring together the largest surviving group of Dee's printed books from the holdings of the Dorchester Library at the Royal College of Physicians, London. "This great library was always at the disposal of Dee's fellow scientists among his friends and pupils. If one believes that the first essential and the true center of any university is its library, Dee's circle might truly be termed the scientific university of England during the period from about 1560 to 1583." [see F.R. Johnson

45. Stevins Weeghconst In de 13e eeuw verbeterde jordanus nemorarius de afleiding van Aristoteles door uitte gaan van een axioma in de trant van iets dat een pond kan optillen over http://www.xs4all.nl/~adcs/stevin/weegconst.html

Stevin Woordenlijst Overzicht , Inleiding hefboom limiet hellend vlak ... Noten Stevins Weeghconst De Beghinselen der Weeghconst Het eerste deel bestaat uit twee boeken, samen 95 blz, hier verdeeld in 10 stukken. Boek I Begin Lofdichten , Opdracht aan Rudolf II, Uitspraak over de taal , Cortbegryp Bepalinghen en Begheerten: definities en uitgangspunten Voorstel 1 t/m 4 : de hefboomwet Voorstel 5 t/m 12 : evenwicht van een 'pilaer' met gewichten Voorstel 13 t/m 18 : vervolg, met hefwicht, twee steunpunten Voorstel 19 : evenwicht op een hellend vlak, met 'clootcrans' Voorstel 20 t/m 28 : pilaer met scheefwichten, hangend, ieder lichaam Boek II Voorstel 1 t/m 6 : zwaartepunt van 'platten' - driehoek, rechtlijnig plat Voorstel 7 t/m 13 : trapezium, delen, brandsnede Voorstel 14 t/m 24 : zwaartepunt van 'lichamen' - pilaar, piramide, brander De Weeghdaet De Beghinselen des Waterwichts Anhang Byvough Zie deel 1 van Principal Works voor een facsimile. Inleiding Met "Weeghconst" bedoelt Stevin niet: de kunst van het wegen, maar: ' weegkunde ', een theoretisch vak dat hij vergelijkt met meetkunde (Meetconst) en rekenkunde (Telconst). Deze weegkunde geeft de theorie voor het berekenen van gewichtseffecten (we zeggen nu: krachten) in situaties waarin verschillende 'lichamen' elkaar in evenwicht houden.

46. Occident Translate this page jordanus nemorarius, fondateur de l'école médiévale de mécanique,introduit l'usage des lettres à la place des symboles numériques. http://www.sfrs.fr/e-doc/occid.htm

Occident Gerbert Jordanus Nemorarius Nicolas Oresme Nicolas Chuquet Tartaglia ou Rafael Bombelli John Napier Suite Analyse du Nombre

47. DIEPER - DIgitised European PERiodicals Translate this page 149. Daublebsky v. Sterneck, R. Zur Vervollständigung der Ausgaben der Schriftdes jordanus nemorarius 'Tractatus de numeris datis'. 165. Schmid, Th. http://dieper.aib.uni-linz.ac.at/cgi-bin/project2/showtoc.pl?PE_ID=2&VO_ID=7

48. DIEPER Periodicals Translate this page 149. Daublebsky v. Sterneck, R., JFM 27.0005.05, Zur Vervollständigung der Ausgabender Schrift des jordanus nemorarius 'Tractatus de numeris datis'. 165. http://dieper.aib.uni-linz.ac.at/cgi-bin/project2/gettoc.pl?PE_ID=2&VO_ID=7

49. 1270. 2001. The Encyclopedia Of World History Also at Paris was jordanus nemorarius (d. 1237), a German, who wrote arithmeticaland geometrical treatises and worked in physics. 3. 1270–85. http://www.bartleby.com/67/452.html

Select Search All Bartleby.com All Reference Columbia Encyclopedia World History Encyclopedia World Factbook Columbia Gazetteer American Heritage Coll. Dictionary Roget's Thesauri Roget's II: Thesaurus Roget's Int'l Thesaurus Quotations Bartlett's Quotations Columbia Quotations Simpson's Quotations English Usage Modern Usage American English Fowler's King's English Strunk's Style Mencken's Language Cambridge History The King James Bible Oxford Shakespeare Gray's Anatomy Farmer's Cookbook Post's Etiquette Bulfinch's Mythology Frazer's Golden Bough All Verse Anthologies Dickinson, E. Eliot, T.S. Frost, R. Hopkins, G.M. Keats, J. Lawrence, D.H. Masters, E.L. Sandburg, C. Sassoon, S. Whitman, W. Wordsworth, W. Yeats, W.B. All Nonfiction Harvard Classics American Essays Einstein's Relativity Grant, U.S. Roosevelt, T. Wells's History Presidential Inaugurals All Fiction Shelf of Fiction Ghost Stories Short Stories Shaw, G.B. Stein, G. Stevenson, R.L. Wells, H.G. Reference The Encyclopedia of World History c. France PREVIOUS ... BIBLIOGRAPHIC RECORD The Encyclopedia of World History. Louis's Second Crusade . Probably influenced by Charles of Anjou, who cherished far-reaching Mediterranean ambitions, Louis set out for Tunis. He died of pestilence without accomplishing anything.

50. Subject Index Page 38. 2001. The Encyclopedia Of World History Jordanian National Union 3873. Jordan River 36, 36, 3856, 3871. jordanus nemorarius,mathematician 452. JorgeBlanco, Salvador, Dominican leader 3742, 3742. http://www.bartleby.com/67/s38.html

Select Search All Bartleby.com All Reference Columbia Encyclopedia World History Encyclopedia World Factbook Columbia Gazetteer American Heritage Coll. Dictionary Roget's Thesauri Roget's II: Thesaurus Roget's Int'l Thesaurus Quotations Bartlett's Quotations Columbia Quotations Simpson's Quotations English Usage Modern Usage American English Fowler's King's English Strunk's Style Mencken's Language Cambridge History The King James Bible Oxford Shakespeare Gray's Anatomy Farmer's Cookbook Post's Etiquette Bulfinch's Mythology Frazer's Golden Bough All Verse Anthologies Dickinson, E. Eliot, T.S. Frost, R. Hopkins, G.M. Keats, J. Lawrence, D.H. Masters, E.L. Sandburg, C. Sassoon, S. Whitman, W. Wordsworth, W. Yeats, W.B. All Nonfiction Harvard Classics American Essays Einstein's Relativity Grant, U.S. Roosevelt, T. Wells's History Presidential Inaugurals All Fiction Shelf of Fiction Ghost Stories Short Stories Shaw, G.B. Stein, G. Stevenson, R.L. Wells, H.G. Reference The Encyclopedia of World History Subject Index PREVIOUS ... BIBLIOGRAPHIC RECORD The Encyclopedia of World History. Subject Index Page 38 Jingdezhen, imperial Chinese kiln

51. 1000-1250 1202. Fibonacci (arithmetic, algebra, geometry, Fibonacci sequence, Liberabaci). 1215. Magna Carta. 1225. jordanus nemorarius (algebra). http://euphrates.wpunj.edu/courses/math21180/chrono08.htm

Home Up Before 3000 BC 3000-2000 BC ... Alhazen (optics, geometric algebra); Gerbert or Pope Sylvester II (arithmetic, globes). Al-Karkhi (algebra). Edward the Confessor became king. Death of al-Biruni Norman Conquest First Crusade Omar Khayyam (geometric solution of cubic equations, calendar). Important edition of the Arithmetic in Nine Sections printed. Plato of Tivoli (translator from the Arabic); Adelard of Bath (translator from the Arabic). Jabir ibn Aflah or Gerber (trigonometry). Johannes Hispalensis (translator from the Arabic); Robert of Chester (translator from the Arabic). Second Crusade Gherardo of Cremona (translator from the Arabic); Bhaskara (algebra, indeterminate equations). Murder of Thomas a Becket Fibonacci (arithmetic, algebra, geometry, Fibonacci sequence , Liber abaci). Magna Carta Jordanus Nemorarius (algebra). Announcements Assignments Bibliography Chronological Facts ... Home © Spring 2003 - M Llarull Department of Mathematics William Paterson University

52. Zientzia Eta Teknologiaren Ataria Bestalde, Alberto Saxoniakoa, jordanus nemorarius (askotan aipatzen zuena) eta NikolasCusakoa (dudarik gabe beregan eragina izan zuena) ere ezagutu zituen. http://www.zientzia.net/artikulua.asp?Artik_kod=7149

53. Überblick - 700 N.Chr. Bis 1700 N.Chr. Translate this page Al-Khwarizmi Tabit ibn Qurra Al-Battani Gerbert wird Papst al-Biruni Omar KhayyamHermann von Kärnten Gerhard von Cremona jordanus nemorarius Nasir Eddin http://members.tripod.com/sfabel/mathematik/zeit_1700.html

Startseite Zur Startseite Überblick 600 v. Chr. ... SCHLUSS 700 n. Chr. - 1700 n. Chr. [ Historische Entwicklungen ] Für eine komplette Zeitlinie aller Mathematiker, die 700 n. Chr. bis 1700 n. Chr. gewirkt haben, klicken Sie bitte hier v.Chr. Geschichtl. Ereignisse Übersetzung indischer Werke ins Arabische Al-Khwarizmi Tabit ibn Qurra Al-Battani Gerbert wird Papst al-Biruni Omar Khayyam Hermann von Kärnten Gerhard von Cremona Jordanus Nemorarius Nasir Eddin Nikolaus Oresme Johannes von Gmunden Georg von Peuerbach Erstdruck der "Elemente" Euklids Pietro Borghi Michael Stifel Geronimo Cardano (Ars magna) Rafael Bombelli Simon Stevin Thomas Harriot Johannes Kepler (Astronomia Nova) Henry Briggs (Logarithmen) Marin Marsenne Pierre de Fermat René Descartes (Discours de la methode) Evangelista Torricelli Blaise Pascal John Wallis (Arithmetica infinitorum) James Gregory Isaac Barrow Seki Kowa Gottfried Leibniz (erste Ar- beit über den Calculus) Jakob Bernoulli Ehrenfried von Tschirnhausen Alkuin kommt an den Hof Karls des Großen Mahavira Übersetzung der "Elemente" ins Arabische Abu Kamil Abu-l-Wafa Alhazen Bhaskara Chinesische Arithmetik Adelhard von Bath Robert von Chester Fibonacci (liber abaci) Johannes Scrobosco Chu Shi-Kie Gründung der Universität Wien Nikolaus Cusanus Regiomontanus Nicolas Chuquet Luca Pacioli (Summa)

54. Epochen - Europäisches Mittelalter - Hochmittelalter Translate this page führt. jordanus nemorarius ist der Begründer der mittelalterlichenSchule der Mechanik - er entdeckte das Gesetz. der schiefen Ebene. http://members.tripod.com/sfabel/mathematik/epochen_eu_ma_ho.html

Startseite Zur Startseite Überblick 600 v. Chr. ... SCHLUSS Europäisches Mittelalter [ Das Hochmittelalter ] Zurück zu den Anfängen Nach oben

55. Lévárdi L.—Sain M.: A Ráció üzenetei Flaccus Albinus Alcuinus Gerbert d'Aurilac Leonardo Pisano jordanus nemorariusNicole Oresme Regiomontanus Tartaglia Hieronimo Cardano Rafael Bombelli. http://www.iif.hu/~visontay/ponticulus/typotex/racio.html

L‰VRDI LSZL“ — SAIN MRTON A RCI“ œZENETEI Tartalom Egyiptomi feladatok az ³korb³l Babiloni feladatok az ³korb³l “kori ©s k¶z©pkori k­nai feladatok “kori ©s k¶z©pkori hindu feladatok ... Feladatok az ³kori g¶r¶g matematik¡b³l Thal©sz P¼thagorasz A h­res ³kori szerkeszt©si feladatok Eukleid©sz Arkhim©d©sz Apoll³niosz Diokl©sz Menelaosz Ptolemaiosz Klaudiosz H©r³n Diophantosz Az arabok Al-Khv¡rizmi Tabit ibn-Korra Al-Kharki Omar Khajj¡m Naszir Eddin Al-Kashi Eur³pa matematik¡ja a k¶z©pkorban ©s a renesz¡nszban Flaccus Albinus Alcuinus Leonardo Pisano Jordanus Nemorarius Nicole Oresme Regiomontanus Tartaglia Hieronimo Cardano Rafael Bombelli EGYIPTOMI FELADATOK AZ “KORB“L A legr©gibb, matematikai tartalmº ­r¡sos eml©keink az i. e. 2000. ©v t¡j¡r³l sz¡rmaznak. Ezek k¶z© tartozik k©t egyiptomi papirusz. Az egyiket, a Rhind papiruszt 1858-ban fedezte fel Henry Rhind sk³t r©gis©gkereskedő, aki t¼dőbaj¡nak gy³gy­t¡s¡ra utazott Egyiptomba. E papirusz ­r³ja Rha-a-usz f¡ra³ udvari ­rnoka, Ahmesz volt, aki azonban ezt a művet maga is egy r©gebbi ­r¡sr³l m¡solta. A

56. MAURÍCIO´S PAGE Translate this page jordanus nemorarius já começa a utilizar letras para significar um número qualquer,e ademais introduz os sinais de + (mais) e - (menos) sob a forma das http://portalmatematico.com/historia1.shtml

[an error occurred while processing this directive] PUBLICIDADE Menu Página Inicial OBM 2001 Rádio Portal Matemático I Desafio Portal Matemático ... Colégio Domus Sapientiae Prêmio recebido: Visitantes on-line no site agora: HISTORIA DA MATEMÁTICA Por volta dos séculos IX e VIII A.C., a matemática engatinhava na Babilônia. Os babilônios e os egípcios já tinham uma álgebra e uma geometria, mas somente o que bastasse para as suas necessidades práticas, e não de uma ciência organizada. Na Babilônia, a matemética era cultivada entre os escrivas responsáveis pelos tesouros reais. Apesar de todo material algébrico que tinham os babilônios e egípcios, só podemos encarar a matemática como ciência, no sentido moderno da palavra, a partir dos séculos VI e V A.C., na Grécia. A matemática grega se distingue da babilônica e egípcia pela maneira de encará-la. Os gregos fizeram-na uma ciência propriamente dita sem a preocupação de suas aplicações práticas. Do ponto de vista de estrutura, a matemática grega se distingue da anterior, por ter levado em conta problemas relacionados com processos infinitos, movimento e continuidade.

57. History/Culture Timeline about impotence and childbirth. 1225 jordanus nemorarius, mechanics oflever and composition of motion. 1200s universities began replacing http://www.labyrinth.net.au/~saul/history/to1300.html

As European culture developed in the Middle Ages, the demand for spices was a key to expanding world trade. Many of the world's most valuable spices came from China, India, and the Indonesian islands, including the Moluccas (or Spice Islands). Europeans dealt directly with these Eastern cultures for spices, and explorers sought new worlds in their quest for exclusive trade routes. Gold coins are issued by several Italian states Under the influence of Byzantine and Arab coinage. The type minted in Florence, the florin, becomes widely copied in other parts of Europe. Roger Bacon: Opus Maius Fourth Crusade Venetians besige Constantinople Venice conquers Crete The Magna Carta signed. Among its provisions were restrictions on the right of the king to raise taxes without the consent of the Barons The Hanseatic League is formed in the Baltic region and becomes the North terminus for Far East trade. Edward I forbids the Jews to exact usury The resulting shortage of money leads to an increase in clipping and a decline in the quality of the coinage.

58. Kulman Jakaminen Harpilla Ja Viivoittimella Asian todistus on ihan helppo. Toinen jako. Tällä kertaa asialla on CampanusNovaralainen (tai jordanus nemorarius; joka tapauksessa ollaan 1200luvulla). http://www.cs.tut.fi/~empii/matikka/kulmanjako.html

Kulman jakaminen kolmeen yhtäsuureen osaan Seuraava aineisto on pääosin varastettu kirjasta Kuten jo rippikoulussa opimme, antiikin kreikkalaiset jättivät jälkeensä kolme suurta geometrista ongelmaa: Ympyrän neliöinti. On piirrettävä neliö, jolla on sama ala kuin annetulla ympyrällä. Kuution kahdentaminen. On piirrettävä sellaisen kuution särmä, jonka tilavuus on kaksi kertaa annetun kuution tilavuus. Mielivaltaisen kulman jakaminen kolmeen yhtäsuureen osaan. Perinteisesti vaaditaan myös, että tehtävät on ratkaistava käyttäen apuna ainoastaan viivoitinta ja harppia. (Viivoittimella ei tarkoiteta tässä tavallista halpaa muoviviivoitinta, vaan sellaista kapinetta, jolla voi piirtää suoria viivoja, eikä muuta. Siinä kapulassa ei siis ole mitta-asteikkoa.) Lisäksi saa käyttää paperia/papyrusta tms. Jo Kreikan geometrikot tulivat lopulta siihen tulokseen, että näitä ongelmia ei varmaankaan ole mahdollista ratkaista annetuilla ehdoilla. Asian täsmällinen todistaminen onnistui kuitenkin vasta yli 2200 vuotta ongelmien esittämisen jälkeen. Ongelmien 2 ja 3 ratkaisemattomuus todistetaan ainakin opuksessa ja melko varmasti useimmissa muissakin algebran perusoppikirjoissa. Todistus ensimmäisen ongelman ratkeamattomuudesta on monimutkaisempi.

59. Publications/publicationen (1874) G. Eneström Woher haben Leonardo Pisano und jordanus nemorarius (1905) H. Suter Über die Ausmessung der Parabel http://www.uni-frankfurt.de/fb13/igaiw/publication/mathematic.html

Publikationen / Publications ISLAMIC MATHEMATICS AND ASTRONOMY Note: Arabic words are rendered here in a temporary and provisional transcription. The correct forms are found in the printed catalogue. Facsimile Editions: Comprehensive Series: Rosen, Frederic [Ed., Transl.]: The Algebra of Mohammed Ben Musa. London 1830-1831. 354 pp. Repr. 1997 (Islamic Mathematics and Astronomy. 1). ISBN 3-8298-4001-2. Karpinski, Louis Charles [Ed., Transl.]: Robert of Chester's Latin translation of the Algebra of Al-Khowarizmi. New York 1915. 178 pp. Repr. 1997 (Islamic Mathematics and Astronomy. 2). ISBN 3-8298-4002-0. Vol. I. 334 pp. 1997 (Islamic Mathematics and Astronomy. 3). ISBN 3-8298-4003-9. Contents: G. Libri: Liber Maumeti filii alchoarismi de algebra ... (1838) B. Boncompagni (Ed.): Algoritmi de numero indorum. (1857) M. Chasles: Recherches sur l'astronomie indienne. (1846) Vol. II. 292 pp. 1997 (Islamic Mathematics and Astronomy. 4). ISBN 3-8298-4004-7. Contents: H. Bosmans: Le fragment du Commentaire d'Adrien Romain ... (1905-06) L.Ch. Karpinski: Robert of Chester's Translation ... (1915)

60. -50 000 Translate this page Fibonacci Liber abaci. 1260. Trissecção de Campanus (aprox.). jordanus nemorariusArithmetica (aprox.). 1270. Wm. de Moerbeke traduz Arquimedes (aprox.). 1274. http://planeta.terra.com.br/educacao/calculu/Historia/cronologia.htm

Chou Pei Tales de Mileto; geometria dedutiva (?) Numerais em barra, na China (aprox.) Astronomia de Filolaus (aprox.) Morte de Teaetetus Dinostrato sobre quadratriz (aprox.) Os elementos de Euclides (aprox.) Morte de Arquimedes Trigonometria de Hiparco (aprox.) Geminus sobre postulado das paralelas (aprox.) Obras de Heron de Alexandria (aprox.) Menelau: Esferas (aprox.) Ptolomeu: O Almajesto (aprox.) Morte de Hipatia Tsu Ch'ung-Chi: valor de (aprox.) Nascimento de Aryabhata Morte de Proclus Fechamento das escolas de Atenas Brahmasphuta siddhanta bispo Sebokht menciona os numerais hindus AI-Khowarizmi: Algebra (aprox.) Morte de Thabit ibn-Qurra Morte de abu'I-Wefa Morte de Avicena Morte de Alhazen Morte de al-Biruni Nascimento de Bhaskara Morte de Omar Khayyam Adelar de Bath traduz Euclides Fibonacci: Liber abaci Jordanus Nemorarius: Arithmetica (aprox.) Wm. de Moerbeke traduz Arquimedes (aprox.) Morte de Nasir Eddin Bradwardine: Liber de proportionibus Morte de Richard of Wallingford Latitude de formas de Oresme (aprox.) Morte de al-Kashi Morte de Nicholas de Cusa Peurbach : Nova teoria dos planetas Morte de Regiomontanus Uso de + e - por Widmann Uso do ponto decimal por Pellos Pacioli: Summa Rudolff: Coss Morte de Scipione dal Ferro Tartaglia publica o Arquimedes de Moerbeke Recorde: Whetstone of Witte Nascimento de Galileu Bombelli: Algebra Stevin: La disme Relato de Harriot sobre "Virginia" Pitiscus: Trigonometria Kepler: Astronomia nova Logaritmos de Napier Oughtred: Clavis mathematicae Cavalieri: Geometria indivisibilibus

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