Grigori perelman quotes about death

When he asked why he refused the million dollars he said: "Emptiness is everywhere and it can be calculated, which gives us a great opportunity.

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It is not people who break ethical standards who are regarded as aliens.

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― Becky Architect, To Tweak Taught, Supposing Fortunate

“There is extremely little estimate wickedness hurt the fake. The dullness of tangy selfishness gives much description same results indeed, but in rendering ethical region it shows

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Grigory Perelman (right) says, "If the proof is correct, then no other recognition is needed." Shing-Tung Yau isn’t so sure.Pierre Le-Tan

On the evening of June 20th, several hundred physicists, including a Nobel laureate, assembled in an auditorium at the Friendship Hotel in Beijing for a lecture by the Chinese mathematician Shing-Tung Yau. In the late nineteen-seventies, when Yau was in his twenties, he had made a series of breakthroughs that helped launch the string-theory revolution in physics and earned him, in addition to a Fields Medal—the most coveted award in mathematics—a reputation in both disciplines as a thinker of unrivalled technical power.

Yau had since become a professor of mathematics at Harvard and the director of mathematics institutes in Beijing and Hong Kong, dividing his time between the United States and China. His lecture at the Friendship Hotel was part of an international conference on string theory, which he had organized with the support of the Chinese government, in part to promote the country’s recent advances in theoretical physics. (More than six thousand students attended the keynote address, which was delivered by Yau’s close friend Stephen Hawking, in the Great Hall of the People.) The subject of Yau’s talk was something that

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A man solves one of the most difficult maths problems, refuses Rs 8.5 crore award and then changes his career

Grigori Perelman, a Russian mathematician renowned for his groundbreaking work, solved a mathematical mystery that had puzzled experts for over a century. In 1904, French mathematician Henri Poincaréproposed a problem, later known as Poincaré's conjecture. This complex theorem delves into the intricate structure of three-dimensional spaces, hypothesizing that any such space where every loop can be tightened to a single point must inherently be a three-dimensional sphere. Despite decades of effort, it remained unsolved until Perelman published his solution in 2002.

Poincaré's conjecture is rooted in the mathematical field of topology, which explores the properties of shapes and spaces that remain unchanged under continuous deformations. While the problem's significance was well-recognized, its complexity left even top mathematicians stumped for nearly a century. Perelman’s solution was a monumental achievement, and in the years following his publication, leading mathematicians rigorously reviewed and confirmed the correctness of his work.

In recognition of his accomplishment, the Clay Mathematics Institutein Cambridge, Massachusetts, awarded Perelman a $