Practical Concepts For Critical Criteria In Low Cost Flights

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The winners of the 2016 Nobel Chemistry Prize (L-R) Jean-Pierre Sauvage, J Fraser Stoddart and Bernard L Feringa are displayed on a screen. TT News Agency/Henrik Montgomery/via Reuters 6/6 By Niklas Pollard and Kate Kelland | STOCKHOLM/LONDON STOCKHOLM/LONDON A trio of European scientists has won the 2016 Nobel Prize for Chemistry for developing molecular machines that could one day be injected to fight cancer or used to make new types of materials and energy storage devices. Frenchman Jean-Pierre Sauvage, Scotland's J. Fraser Stoddart and Dutchman Bernard Feringa developed molecules that produce mechanical motion in response to a stimulus, allowing them to perform specific tasks, the Nobel Academy said on Wednesday in awarding the 8 million Swedish crown ($931,000) prize. Such molecular machines can be developed in smart medicines that seek out disease or damage and deliver drugs to fight or fix it, and in smart materials that can adapt in response to external triggers such as changes in light or temperature. "There are endless opportunities," Feringa, a professor of organic chemistry at the University of Groningen in the Netherlands, told reporters when asked to predict what his work could eventually be used for. "Think of a tiny micro-robot that a doctor in the future will inject into your blood and that goes to search for a cancer cell or goes to deliver a drug, for instance." Goran Hansson, a member of the Royal Swedish Academy of Sciences which conferred the award, said this year's recognition was "all about

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the world's tiniest machines". "The sky's the limit," he said when asked where the discovery could lead. The Nobel committee's statement said the science of molecular machinery was now "at the same stage as the electric motor was in the 1830s" - when scientists displayed various spinning cranks and wheels, unaware that they would lead to electric trains, washing machines, fans and food processors.

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It is true that the vast majority of the contents of his notebooks are what you would call identities. Identities that relate continued fractions to other functions, expressions for integrals, expressions for hypergeometric functions, and expressions for objects that we call q-series. But that would be a literal interpretation of his notebooks. In my opinion, that would be like taking a cookbook by Julia Child, reading the recipes and saying that its about assembling chemical compounds into something more complicated. Strictly speaking that would be true, but you would be missing out on what makes delicious recipes so important to us. Ramanujans work came through flights of fancy. If he had been asked to explain why he did his work, he would probably say that he recorded formulas that he found beautiful, and they were beautiful because they revealed some unexpected phenomenon. And theyre important to us today because these special phenomena that Ramanujan identified, over and over again, have ended up becoming prototypes for big mathematical theories in the 20th and 21st centuries. Heres an example.

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