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         Seki Kowa Takakazu:     more detail
  1. Takakazu Seki Kowa: An entry from Gale's <i>Science and Its Times</i> by Judson Knight, 2001

21. Www.vma.bme.hu/mathhist/Mathematicians/Seki.html
MSN Encarta seki takakazu - Translate this page seki takakazu (um 1640 bis 1708), japanischer Mathematiker, auch unter dem Namen seki kowa bekannt. Er arbeitete als Regierungsbeamter und widmete seine
http://www.vma.bme.hu/mathhist/Mathematicians/Seki.html

22. Seki
takakazu seki kowa. Born March 1642 in Fujioka, Kozuke, Japan Died 24 Oct 1708 in Edo (now Tokyo), Japan.
http://intranet.woodvillehs.sa.edu.au/pages/resources/maths/History/Sk.htm
Takakazu Seki Kowa
Born: March 1642 in Fujioka, Kozuke, Japan
Died: 24 Oct 1708 in Edo (now Tokyo), Japan
Previous (Chronologically) Next Biographies Index
Previous
(Alphabetically) Next Welcome page Takakazu Seki was born into a samurai warrior family. However at an early age he was adopted by a noble family named Seki Gorozayemon. The name by which he is now known, Seki, derives from the family who adopted him rather than from his natural parents. Seki was an infant prodigy in mathematics. He was self-educated in mathematics having been introduced to the topic by a servant in the household who, when Seki was nine years old, realised the talent of the young boy. Seki soon built up a library of Japanese and Chinese books on mathematics and became acknowledged as an expert. He was known as 'The Arithmetical Sage', a term which is carved on his tombstone, and soon had many pupils. His position in life is described in [18] as follows:- In due time he, as a descendant of the samurai class, served in public capacity, his office being that of examiner of accounts to the Lord of Koshu, just as Newton became master of the mint under Queen Anne. When his lord became heir to the Shogun, Seki became Shogunate samurai and in

23. References For Seki
References for takakazu seki kowa. Biography in Dictionary of Scientific Biography (New York 19701990). Biography in Encyclopaedia Britannica.
http://intranet.woodvillehs.sa.edu.au/pages/resources/maths/History/~DZ16FB.htm
References for Takakazu Seki Kowa
  • Biography in Dictionary of Scientific Biography (New York 1970-1990).
  • Biography in Encyclopaedia Britannica. Books:
  • Y Mikami, The Development of Mathematics in China and Japan (Leipzig-New York, 1913). Articles:
  • M Fujiwara, Miscellaneous notes on the history of Wazan. VII. (The works of Takakazu Seki) (Japanese),
  • T Hamada, Y Michiwaki and M Oyama, On the influence of the 'Seki's School versus the Saijo School controversy' in the provinces (Japanese), Sugakushi Kenkyu
  • A Hirayama, On the 'Ketsugisho Tojutsu' of Takakazu Seki (Japanese), Sugakushi Kenkyu
  • A Hirayama, The year in which Takakazu Seki copied the 'Yang Hui Suanfa' (Japanese), Sugakushi Kenkyu
  • H Hirose, Takakazu Seki on astonomy and the calendar (Japanese), Sugakushi Kenkyu
  • S Hosoi, The history of mathematics of Takakazu Seki (Japanese), Sugaku
  • H Kato, On the work of Takakazu Seki (Japanese), Sugaku
  • Y Michiwaki, T Hamada, O Toshio and M Oyama, On a mathematical problem for an anniversary of Takakazu Seki's death (Japanese), Sugakushi Kenkyu
  • T Ogawa, Takakazu Seki - another type of mathematics? (Japanese), Sugaku 45 (1) (1993), 86-90.
  • 24. Matemáticos De Ouro
    Translate this page seki. takakazu seki kowa nasceu em Março de 1642 em Fujioka (Japão), e morreu no dia 24 de Outubro de 1708 em Edo (agora Tóquio), Japão.
    http://www.educ.fc.ul.pt/icm/icm2002/icm105/seki.htm
    Seki Takakazu Seki Kowa nasceu em Março de 1642 em Fujioka (Japão), e morreu no dia 24 de Outubro de 1708 em Edo (agora Tóquio), Japão. Nasceu numa família de guerreiros samurais. Foi muito jovem adoptado, por uma família nobre chamada Seki Gorozayemon. O nome pelo qual ele é agora conhecido, provém da família que o adoptou. Seki foi um "menino prodígio" em Matemática. Ele aprendeu Matemática sozinho, mas tomou conhecimento do assunto por um empregado da casa onde morava aos nove anos de idade. Seki construiu uma biblioteca de livros japoneses e chineses de matemática e tornou-se reconhecido como um perito. Era conhecido como o sábio aritmético. Em 1674, Seki publicou Hatsubi Sampo, onde resolveu quinze problemas. O seu trabalho é notável pela análise cuidadosa dos problemas que Seki fez, e esta era certamente uma das razões para seu grande sucesso como professor. Seki foi a primeira pessoa a estudar determinantes em 1683. Dez anos mais tarde Leibniz, independentemente, usou determinantes para resolver equações simultâneas, embora a versão de Seki fosse a mais geral. Seki descobriu também os números de Bernoulli antes de Jacob Bernoulli. Estudou as equações que tratam raízes positivas e negativas mas não tem nenhum conceito de números complexos.

    25. Seki
    ?. takakazu seki kowa. Born March 1642 in Fujioka, Kozuke, Japan Died 24 Oct 1708 in Edo (now Tokyo), Japan. ?. ?
    http://nkiso.u-tokai.ac.jp/math/komori/jpeg/seki.htm
    ŠÖF˜a
    Takakazu Seki Kowa
    Born: March 1642 in Fujioka, Kozuke, Japan
    Died: 24 Oct 1708 in Edo (now Tokyo), Japan
    @ŠÖF˜a‚̋Ɛт̒†‚ōłà—L–¼‚È‚à‚Ì‚Í s—ñŽ® ‚ÌŒ¤‹†‚Å‚·D
    ƒ‰ƒCƒvƒjƒbƒc 10”N‘O ‚ɍs—ñŽ®‚Ì—˜_‚ð”­Œ©‚µ‚Ä‚¢‚Ü‚µ‚½D
    @‚»‚Ì‘¼Cƒjƒ…[ƒgƒ“‚̋ߎ—‰ð–@Cƒjƒ…[ƒgƒ“‚Ì•âŠÔ–@C‹É‘å‹É¬–â‘èC •s’è•û’öŽ®C ƒxƒ‹ƒk[ƒC” C‰~‚ÉŠÖ‚·‚éŒvŽZC–³ŒÀ‹‰”‚È‚Ç‚È‚Ç
    @–¾Ž¡‚É‚È‚Á‚Đ¼—m‚̐”Šw‚ª“ü‚Á‚Ä—ˆ‚Ä‚©‚ç‚àC –¾Ž¡Žž‘ã‚̐”ŠwŽÒ‚½‚¿‚à u]ŒËŽž‘ã‚É‚±‚̂悤‚È—§”h‚Ȑ”ŠwŽÒ‚ª‚¢‚½‚Ì‚¾v ‚Æ‚¢‚¤S‚ÌŽx‚¦‚É‚Ü‚Å‚È‚Á‚½‚Ì‚Å‚ ‚éD
    l•¨ˆê——‚̃y[ƒW‚Ö–ß‚é

    26. Oliver Faulhaber's Homepage / Mathematik / Briefmarken / Mathematiker S
    seki kowa aka takakazu (1642-1708) Wird gemeinhin als Gründer der japanischen Mathematik bezeichnet. Er entwickelte
    http://www.oliver-faulhaber.de/briefmarken/mathematik/marken_s.htm
    Motivsammlung "Mathematik"
    Mathematiker S
    Briefmarken zu: Schmidt Seki Kowa Severi Sierpinksi ... X - Y - Z Sonstige
    Schmidt , Otto Yulevich (1891-1956):
    Russischer Autor, Journalist, Mathematiker, Erzieher, Geophysiker und Polarforscher. Mathematisch gesehen fühlte er sich vor allem in der Algebra (speziell Gruppentheorie) zu Hause.
    Land: Sowjetunion

    Nennwert:
    Jahr:
    Michel-Mark: Michel:
    Scott:
    Stanley Gibbons: Yvert: Die Marke erschien anlässlich der Rettung vom Forschungsdampfer "Tscheljuskin". wanted Land: Sowjetunion Nennwert: Jahr: Michel-Mark: Michel: Scott: Stanley Gibbons: Yvert: Die Marke erschien anlässlich der Rettung vom Forschungsdampfer "Tscheljuskin". wanted Land: Sowjetunion Nennwert: Jahr: Michel-Mark: Michel: Scott: Stanley Gibbons: Yvert: Die Marke erschien anlässlich seines 75. Geburtstages. Land: Sowjetunion Nennwert: Jahr: Michel-Mark: Michel: Scott: Stanley Gibbons: Yvert: Die Marke erschien in der Reihe "Wissenschaftliche Forschungsschiffe". Sie zeigt die nach Schmidt benannte "Otto Schmidt". wanted Seki Kowa aka Takakazu (1642-1708): Wird gemeinhin als Gründer der japanischen Mathematik bezeichnet. Er entwickelte einen Determinantenbegriff, der allgemeiner als der

    27. Jurij Vega
    Among these Japanese mathematicians were presumably Shinsuke seki kowa, named also takakazu (16401708) who in 1700 had found 10 places, Takebe Hikojiro
    http://www.fact-index.com/j/ju/jurij_vega.html
    Main Page See live article Alphabetical index
    Jurij Vega
    Baron Jurij Vega (also correct Veha March 23 September 26 ) was a Slovene mathematician and artillery officer Born in the small village of Zagorica, near Dolsko eastern of Ljubljana Slovenia , Jurij was 6 years old when his father Jernej Veha died. Jurij ( German Georg English George he attended high school for six years in Ljubljana. (subjects: Latin Greek religion German ... mathematics . After completing Lyceum in Ljubljana he became a navigational engineer. Tentamen philosophicum , a list of questions for his comprehensive examination was preserved and is available in the Mathematical Library in Ljubljana. The problems cover the following areas: logic algebra metaphysics geometry ... geometry of curves ballistic and general and special physics Jurij left Ljubljana five years after graduation and entered military service in ), a Czech noble from Ceske Budejovice who was 16 at that time. In September 1802 Jurij Vega was reported missing. After a few days' search his body was found. The police report concluded that it was an accident. However, the true cause of his death remains a mystery, but it is believed that he died on September 26 in Nussdorf upon Danube near Vienna Austria Vega participated in several wars. In

    28. Mensch Und Moderne
    Translate this page takakazu seki kowa, Jacob Bernoulli Pierre de Fermat und Blaise Pascal L10. Zehn Jahre vor Leibniz konnte im Jahre 1683 takakazu
    http://campus.fortunecity.com/business/350/menschundmoderne/moderne.htm
    web hosting domain names email addresses Mensch und Moderne ] sowie Forschung in Bereichen, die durch die Technik erschlossen oder interessant geworden sind. Die Folgen waren auch in der Politik und Kultur erheblich. Das Problem der Freiheit Alfred North Whitehead Alfred North Whitehead [ Einfluss des Altertums
    Beginn der Neuzeit
    Thomas von Aquin Renaissance ]. Der Pantheismus
  • Quelle der Wahrheit anstelle der Richtigkeit (der rechtlichen Wahrheit, an die man glauben muss) die Wirklichkeit Leonardo da Vinci (1452-1519), das sich in zahlreichen Bereichen Leonardo da Vinci und Nikolaus Kopernikus [ Seine wichtigsten Erkenntnisse waren, dass er sich
  • von der reinen Spekulation und Deduktion [ ] von Aussagen abwandte und auf die Wichtigkeit der Beobachtung hinwies.
  • deterministische Experimente sind notwendig. Durch die Erforschung des Universums bekommt die Moderne Nikolaus Kopernikus (1473-1543). Kopernikanische Wende entweder der Bewegung des beobachteten Objekts oder des Beobachters oder ]. Dies war der erste Anfang eines Relativismus zu zum Himmel schaut Die Neuzeit bringt Staatsphilosophen hervor, wie
  • 29. History Of Operator Theory
    19th Century, determinants had had precursors for centuries, and were explicitly used since their simultaneous discovery in 1683 by takakazu seki kowa in Japan
    http://www.mathphysics.com/opthy/OpHistory.html
    A Short History of Operator Theory
    by Evans M. Harrell II
    In the first textbook on operator theory, published in Warsaw 1932, Stefan Banach states that the subject of the book is the study of functions on spaces of infinite dimension, especially those he coyly refers to as spaces of type B, otherwise Banach spaces definition This was a good description for Banach, but tastes vary. I propose rather the "operational" definition that operators act like matrices . And what that means depends on who you are. If you are an engineering student, matrices are particular symbols you manipulate to solve linear systems. As a working engineer you may instead use Heaviside's operational calculus, in which you are permitted to do all sorts of dangerous manipulations of symbols for derivatives and what not, exactly as if they were matrices, in order to solve linear problems of applied analysis. About 90% of the time you will get the right answer, just like the student; somewhat more with experience. And that is good enough, if the bridges you build aren't where I drive. In mathematics the student of elementary analysis learns that matrices are linear functions relating finite-dimensional vector spaces, and conversely. As a working mathematician the analyst has lost all fear of minor matters like infinity, and will happy agree with Banach's definition.

    30. Convergence Acceleration Of Series
    to repeat the process on the new series S (1) to obtain S (2) This process was in fact known to the Japanese mathematician takakazu seki kowa (16421708
    http://numbers.computation.free.fr/Constants/Miscellaneous/seriesacceleration.ht
    Convergence acceleration of series
    (Click here for a Postscript version of this page.)
    Introduction
    Numerous mathematical constants are calculated as limit of series and many of those series are very slow to converge requiring therefore methods to accelerate their convergence. In this section, we recall some definitions and elementary results on well known series. For any series k a k , we denote by s n its partial sums, that is
    s =a s =a +a s n =a +a +...+a n n
    k=0
    a k We are interested in the behavior of s n as n tends to infinite (that is infinite series ). The series whose terms have alternative signs are said to be alternating series , we write them as
    s n =a a n a n n
    k=0
    k a k where the (a k ) are positive numbers. Definition 1 An infinite series a k is said to be convergent if its partial sums (s n ) tends to a limit S (called the sum of the series) as n tends to infinite. Otherwise the series is said to be divergent. The following examples are elementary and occur frequently and it's usual to compare a given series to one of those. Example 2 (Geometric series) For the geometric series which is defined by a k =x k , the partial sum s n is then given by
    s n =1+x+x +...+x

    31. À§´ëÇѼöÇÐÀÚ ¸ñ·Ï
    von Seidel Born 24 Oct 1821 in Zweibrücken, Germany Died 13 Aug 1896 in Munich, Germany seki, takakazu seki kowa Born 1642 in Fujioka, Japan Died 24 Oct
    http://www.mathnet.or.kr/API/?MIval=people_seek_great&init=S

    32. Directorio - Historia
    Translate this page seki - takakazu seki kowa (1642-1708) Born into a samurai warrior family, seki derives from the noble family who adopted him, an infant prodigy in mathematics
    http://www.satd.uma.es/matap/svera/links/matnetg12.html
    Matemáticos Restaurar marco Añade tu web Anterior Home ... Siguiente en todo el directorio Dmoz sólo en Matemáticas/Matemáticos Top Directorio Español: Matemáticas Matemáticos Descripción Genéricas: Específicas: Esta categoría en otros idiomas:

    33. Edo
    Ogawa san s Home Page. takakazu seki kowa St Andrews. Chokuyen Naonobu Ajima - St Andrews. Aida Yasuaki - St Andrews. takakazu seki kowa - Brazil. General History.
    http://www.hojm.fsnet.co.uk/edo.htm
    EDO Period Ogawa san's Home Page Takakazu Seki Kowa - St Andrews Chokuyen Naonobu Ajima - St Andrews Aida Yasuaki - St Andrews ... Takakazu Seki Kowa - Brazil General History Tokugawa museum Return home

    34. Saiba Mais Sobre Os Matemáticos
    takakazu seki kowa. Nasceu em Março de 1642 em Fujioka (Japão), e morreu no dia 24 de outubro de 1708 em Edo (agora Tóquio), Japão.
    http://www.unisc.br/deptos/dmatwww/saiba_mais.htm
    Arquimedes
    Pode ser considerado o maior matemático de toda a Antigüidade. Era bastante conhecido por suas invenções, sendo uma de suas principais invenções na mecânica a bomba de água em parafusos, usada para irrigar terras férteis e aráveis do rio Nilo.
    Determinou os pesos específicos do ouro e da prata.
    Era famoso pela capacidade de executar complicadas operações numéricas, criando o método de cálculo usado até hoje, unidades com unidades e dezenas com dezenas.
    Ex.: 142
    Aristóteles descobriu a fórmula para cálculo da medida do círculo.
    Foi chamado pai da Física por descobrir o princípio da Hidrostática. Em seu túmulo foi esculpida uma esfera inscrita num cilindro, sendo considerada por ele sua maior descoberta.
    Abraham De Moivre
    Matemático inglês nascido na França. Contribuiu para o aperfeiçoamento da teoria das probabilidades com a elaboração dos princípios que a determinam. Autor da regra das probabilidades compostas. A doutrina das probabilidades (1718).
    Arthur Cayley
    Matemático inglês que trouxe grande avanço ao avanço da matemática pura.Contribuiu com outras áreas através do estudo da matemática. O seu desenvolvimento de geometria não-dimensional foi aplicado em física para o estudo da quantidade contínua de espaço-tempo.

    35. Matemáticos
    Translate this page Fermat, Pitágoras, René Descartes. Fibonacci. Albert Einstein, Riemann, Isaac Newton, takakazu seki kowa, Peano, Joost Burgi. Sylvester, Brook Taylor, Maclaurin, Cardano.
    http://www.unisc.br/deptos/dmatwww/matematicos.htm
    Matemáticos Célebres
    Clique sobre os nomes para saber mais detalhes sobre a vida e contribuição para a Matemática.
    Arquimedes

    Abraham De Moivre

    Arthur Cayley

    Augustin Cauchy
    ... Epitáfio Diofante

    36. A Dictionary Of Quotations In Mathematics
    130, (1). George Friedrich Bernhard Riemann. 130, (1). Lord Bertrand Russell. 130, (1). takakazu seki (kowa). 131, (1). Mary Somerville. 131, (1). Hugo Steinhaus. 131, (1).
    http://www.booksmatter.com/b0786412844.htm
    Home Search Browse Shopping Cart ... Help QuickSearch (Words, Author, Subject, ISBN) Publishers
    Email a friend about this book

    A Dictionary of Quotations in Mathematics Format Paperback Subject Reference / Dictionaries ISBN/SKU Author Robert A. Nowlan (Edt) Publisher Publish Date July 2002 Price
    Qualified Frequent Buyer Price

    This book is currently not available from any of our resources. Please browse our website, or use the above Subject and Author links, to look for similar books of interest. Review
    Approximately 3,000 quotations address topics like: the origins and development of mathematics, language and linguistics, religion, science, art, social sciences, teaching and learning math, infinity, pure and applied mathematics, mathematicians and other mathematical people, problems and problem solving, nature, philosophy, logic, proof, relations and functions, space, numbers, arithmetic, algebra and trigonometry, measurement, geometry, topology and graph theory, analysis and calculus, computers and algorithms, probability, and statistics. The quotations are grouped by topic, and indexed by both key word and author. Annotation c. Book News, Inc., Portland, OR (booknews.com)
    Table of Contents
    Acknowledgments xiii Preface The God Hypothesis, Religion and Mathematics

    37. Jurij Vega
    Mezi tyto japonské matematiky byl pravdepodobne Shinsuke seki kowa, pojmenovaný také takakazu (16401708) kdo v 1700 našel 10 lokalit, Takebe Hikojiro
    http://wikipedia.infostar.cz/j/ju/jurij_vega.html
    švodn­ str¡nka Tato str¡nka v origin¡le
    Jurij Vega
    Baron Jurij Vega (tak© korigovat Veha Březen 23 Z¡Å™­ 26 ) byl Slovene matematik a artil©rie důstojn­k Narozen½ v mal© vesnici Zagorica, bl­zko Dolsko v½chodn­ Ljubljana Slovinsko , Jurij byl star½ 6 let když jeho otec Jernej Veha umřel. Jurij ( Němec Georg Angličtina George ) byl vzdělan½ nejprve v Moravče a pozdnějÅ¡­ v on chodil do vysok© Å¡koly pro Å¡est roků v Ljubljana. (předměty: Latina Řek n¡boženstv­ Němec ... matematika ). V tom čase tam bylo asi 500 studentů tam. On byl spoluž¡k Antona Tomaž Linhart, Slovene spisovatel a historik. Jurij dokončil vysokou Å¡kolu když on byl 19, v . Pot©, co si odbyl lyceum v Ljubljana on stal se navigačn­m inžen½rem. Tentamen philosophicum , seznam ot¡zek pro jeho soubornou zkouÅ¡ku se zachoval a je dostupn½ v matematick© knihovně v Ljubljana. Probl©my pokr½vaj­ n¡sleduj­c­ ºzem­: logika algebra metafyzika geometrie ... balistick½ a obecn½ a zvl¡Å¡tn­ fyzika Jurij odeÅ¡el Ljubljana pět roků po promoci a přihl¡Å¡en½ vojensk¡ služba v jako profesor matematiky u dělostřeleck©ho institutu v V­dni. V tom čase on začal podepsat se jeho posledn­m jm©nem jako Vega a už ne Veha. Když Jurij byl 33 on se vzal Josefa Svoboda (Jožefa Swoboda) (

    38. Citations A Treatise On Electricity And Magnetism - Maxwell
    In fact, Aitken process was known to takakazu seki (1642 1708) often considered the greatest Japanese In fact, Aitken s process was know to seki kowa .
    http://citeseer.ist.psu.edu/context/107645/0

    39. Past Colloquium 1999-2000
    Abstract The five mathematicians, who were all interested in determinants, are takakazu seki kowa 1642(?)1708 Gottfried Wilhelm von Leibniz 1646-1716
    http://www.science.uva.nl/research/math/Calendar/colloq/pastcolloq00.html
    Korteweg-de Vries Instituut voor Wiskunde
    Algemeen wiskunde-colloquium
    (General Mathematics Colloquium)
    Past lectures during 2000-2001
    Soren Bisgaard (University of St. Gallen, Switzerland)
    "Recent Advances in Design of Experiments: Design and Analysis" Abstract: Joost Hulshof (Vrije Universiteit Amsterdam)
    "Instability of the Aronson-Graveleau hole-filling solutions of the porous medium equation" Abstract: The porous medium equation is a nonlinear version of the linear heat equation and reads
    Here u u x,t ) is a nonnegative function of the space variable x and the time variable t , and m is a real parameter. This equation arises in several physical models and derives its name from applications to porous media flows.
    The porous medium equation is a nonlinear degenerate diffusion equation if m is not equal to one. If m >1 the diffusivity vanishes as u tends to zero allowing for compactly supported (weak) solutions with the finite speed of propagation property. If this support has an interior hole then the hole shrinks and dissappears in finite time. It has been believed for a long time that the hole dissappears in a universal selfsimilar fashion described by a family of nonexplicit radial selfsimilar solutions of the second kind: the Aronson-Graveleau solutions.
    m tends to 1 , more and more eigenvalues become unstable, but the analysis for m large has been inconclusive so far.

    40. Equações Diofantinas E Aproximação Diofantina
    Translate this page resolução de equações diofantinas takakazu seki kowa aprendeu matemática sozinho e entre outros problemas estudou as equações diofantinas Bhaskara eo
    http://www.mat.uc.pt/~jsoares/tt/e1.htm
    Equações Diofantinas e Aproximação Diofantina Esta página contém as moradas de alguns sites sobre equações lineares diofantinas e aproximação diofantina mencionados no apêndice do primeiro trabalho do estágio pedagógico da licenciatura em matemática. o objectivo deste tópico é precisamente fornecer uma caracterização da solução geral dos sistemas de equações lineares diofantinas
    a vida de Diofanto
    dúvida de uma pessoa acerca de um teorema sobre fracções continuas e resposta do professor Jaime Carvalho e Silva
    começa com uma introdução histórica acerca de diofanto e das equações diofantinas, e nas soluções das equações diofantinas de duas variáveis
    equações diofantinas do tipo: a x y + b x + c y =d , onde a, b, c, d são inteiros
    processamento paralelo e distribuído. programação lógica e por restrições. resolução de equações diofantinas
    Takakazu Seki Kowa aprendeu matemática sozinho e entre outros problemas estudou as equações diofantinas
    Bhaskara e o seu livro mais famoso, no qual estão importantes resultados sobre as equações indeterminadas ou diofantinas

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