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  1. 22. Dez. 2016 · Ramanujan (centro) junto a su colega G.H. Hardy (extremo derecho) y otros científicos en el Trinity College de Cambridge. Crédito: Wikimedia Commons. Esta afirmación dió origen al viaje de Srinivasa Ramanujan (1887-1920) a Cambridge, a donde Hardy le invitó a trasladarse para tratar de desentrañar el secreto de aquel genio autodidacta.

  2. 31. Mai 2021 · Characteristically, Ramanujan does not give the values of the parameters for the examples. The interested reader may however refer to Part III of Bruce Berndt’s Ramanujans Notebooks p. 199 for the examples with the values of the parameters appended. Ramanujans solution of Euler’s equation in rational numbers given here is:

  3. Šrínivása Rámanudžan. Některá data mohou pocházet z datové položky. Šrínivása Rámanudžan [1] ( tamilsky: சீனிவாச இராமானுஜன், v přepisu Šrínivása Rámánudžan; 22. prosince 1887 Írótu, Britská Indie – 26. dubna 1920, Madrás, Britská Indie) byl mimořádně talentovaný indický matematik.

  4. Srīnivāsa Aiyangār Rāmānujam FRS, lebih dikenal sebagai Srinivasa Iyengar Ramanujan ejaan ⓘ ( Tamil: சீனிவாச இராமானுஜன் or ஸ்ரீனிவாஸ ஐயங்கார் ராமானுஜன்) (22 Desember 1887 – 26 April 1920) adalah seorang ahli matematika asal India Britania yang ...

  5. link.springer.com › referenceworkentry › 10Ramanujan | SpringerLink

    1. Jan. 2016 · Ramanujans father was a clerk in a cloth merchant’s shop, and his mother took in local college students to augment the family’s meager income. Ramanujans mathematical talent was recognized in grammar school, and he won prizes, usually books of English poetry, in recognition of his mathematical skills.

  6. Srinivasa Ramanujan (1887-1920), the man who reshaped twentieth-century mathematics with his various contributions in several mathematical domains, including mathematical analysis, infinite series, continued fractions, number theory, and game theory is recognized as one of history's greatest mathematicians. Leaving this world at the youthful ...

  7. 31. Mai 2021 · Ramanujan saw the Gauss summation theorem in Carr’s Synopsis and it remains a mystery till date as to how in one sweep of intuitive imagination he was able to arrive at the most general summation theorem with only a hint of the Gauss summation theorem (Eqs. 4.4 and 4.11 in Chap. 4) for a terminating hypergeometric series, viz. the 7 F 6 (1 ...