Usor:Jondel/agenda/Ramanujan
1729
[recensere | fontem recensere]Vidente numerum taxiraedarii 1745 GH Hardy retusum esse commentavit. subito on the spot inquit haud retusum quam mirabilem esse ratio summa duobus modis (vide infra)
Conferatur pagina principalis 1729 (number).A common anecdote about Ramanujan relates to the number 1729. Hardy arrived at Ramanujan's residence in a cab numbered 1729. Hardy commented that the number 1729 seemed to be uninteresting. Ramanujan is said to have stated on the spot that it was actually a very interesting number mathematically, being the smallest natural number representable in two different ways as a sum of two cubes:
Srinivasa Ramanujan Mathematicus Indus erat. Ille reputatus est unus of plurrimi ingeniosus recentiorum mathematicorum history. Non habuit disciplinam formalem in mathematicis. Sed tamen fecit grande contributions to number theory, infinite series and continued fractions.
Questus deinde suo gradu Cantabrigiensi, Ramanujan opus suum fecit. Et super MMMD Identities digestus et aequationes in vita sua. Quidam reperti sunt in Identities "lost nibh." In hac habitasse platea deprehensa mathematici probatur Ramanujan opus fere totus. Eius inventa multis advancements egerunt in mathematicis. Ipsius formulae iam in crystallography string et ratiocinatione.
He is considered to be one of the most talented mathematicians in recent history. He had no formal training in mathematics. However, he still made large contributions to number theory, infinite series and continued fractions.
Srinivasa Ramanujan Mathematicus Indus erat. Praeclarus est ut unus plurrimi ingeniosus in historia recentiorum mathematicorum. Non habuit disciplinam formalem in mathematicis. Sed tamen conlationes fecit grande ad theoriam numerum, infinite series and continued fractions.
He was mentored by G. H. Hardy in the early 1910s. After getting his degree at Cambridge, Ramanujan did his own work. He compiled over 3500 identities and equations in his life. Some of the identities were found in his "lost notebook". When the notebook was discovered, mathematicians proved almost all of Ramanujan's work. His discoveries have led to many advancements in mathematics. His formulas are now being used in crystallography and string theory. Srinivasa Ramanujan Mathematicus Indus fuit. Praeclarus est ut unus plurrimi ingeniosus in historia recentiorum mathematicorum. Non habuit disciplinam formalem in mathematicis. Sed tamen conlationes fecit grande ad theoriam numerum, infinite series and continued fractions.
Srinivasa Ramanujan Mathematicus22 December 1887 Indus fuit.