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  1. 4 de may. de 2022 · When Hardy went to meet Ramanujan when he was ill, he posted a funny math result on the number plate of the taxi: 1729 = 12 ^3 + 1^3 = 10^3 + 9^3 is today called Ramanujan-Hardy number. Ramanujan attempted suicide while in England fed up with his illness and was caught by the police in an attempt to jump in front of the London Metro, where a ...

  2. 15 de ago. de 2013 · As Ramanujan pointed out, 1729 is the smallest number to meet such conditions. More formally, and . In honor of the Ramanujan-Hardy conversation, the smallest number expressible as the sum of two cubes in different ways is known as the taxicab number and is denoted as . Therefore, with this notation, we see that .

  3. 19 de feb. de 2015 · 1729 is some figurate number, e.g. the 19 th dodecagonal number since 1729 = 19 × 91. It happens that the first and last digits of 1729 give 19, and the middle two digits 72 = 6 × 12 = (7 − 1) × (13 − 1), 7 × 13 = 91 being the reversal of 19.

  4. 16 de oct. de 2015 · The story of the number 1729 goes back to 1918 when Indian mathematician Srinivasa Ramanujan lay sick in a clinic near London and his friend and collaborator G.H. Hardy paid him a visit.

  5. 26 de sept. de 2020 · However, Ramanujan was not the first to look at the number 1729. The French jurist Pierre de Fermat, the greatest amateur mathematician who ever lived, held correspondence with French and English mathematicians in the mid-17th century about possible numbers that could be written in two different ways as the sum of two cubes, and the number 1729 appears in that correspondence.

  6. Srinivasa Ramanujan was an amazing Indian Mathematician. He loved numbers and so did G.H. Hardy.There is a famous and interesting story about the number 1729...

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  7. 12 de may. de 2016 · The first few coefficients and are listed in Table 1. Ramanujan concluded that, for each set of coefficients, the following relations hold: We see that the values , and in the first row correspond to Ramanujan’s number 1729. The expression of 1729 as two different sums of cubes is shown, in Ramanujan’s own handwriting, at the bottom of the ...