by Erik Brynjolfsson · 23 Jan 2012 · 72pp · 21,361 words
his own reward. The clever man asks for a quantity of rice to be determined as follows: one grain of rice is placed on the first square of the chessboard, two grains on the second, four on the third, and so on, with each square receiving twice as many grains as the previous. The emperor
by Geoffrey West · 15 May 2017 · 578pp · 168,350 words
the form of grains of rice. However, these were to be apportioned in the following manner: he would receive 1 grain of rice on the first square of the chessboard, 2 grains on the second, 4 on the third, 8 on the fourth, 16 on the fifth, and so on, doubling the amount for each
by Lynda Gratton and Andrew Scott · 1 Jun 2016 · 344pp · 94,332 words
the inventor’s demand the king would have to provide a mountain of rice larger than Mount Everest – nearly 18.5 quintillion grains. On the first square of the chessboard there is one grain of rice, and by the 33rd square the number is 4.3 billion. The parallel with Moore’s Law is obvious
by Daniel Kellmereit and Daniel Obodovski · 19 Sep 2013 · 138pp · 40,787 words
told the man to name his reward. The man asked for his reward in an amount of rice — that one grain be placed on the first square of the chessboard, two on the second, four on the third, and so on — doubling the number of grains on each subsequent square. Not being a very good
by Richard Dobbs and James Manyika · 12 May 2015 · 389pp · 87,758 words
the inventor his choice of prizes. At the outset, the inventor asked the emperor for a single grain of rice to be placed on the first square of the chessboard, two on the second square, four on the third, and eight on the fourth. The amounts doubled with each move. The first half of the
by Don Tapscott and Alex Tapscott · 9 May 2016 · 515pp · 126,820 words
that he offered the game’s inventor any reward he desired. The inventor asked for rice. “I would like one grain of rice on the first square of the chessboard, two grains of rice on the second square, four grains of rice on the third square, and so on, all the way to the last
by George Gilder · 16 Jul 2018 · 332pp · 93,672 words
emperor was so grateful for the invention that he offered the inventor anything he asked. The inventor said, “Just a grain of rice on the first square of the chessboard . . . and a doubling of the grains on each subsequent square of the 64.” Not a mathematician, the emperor readily agreed to the exponential process. To
by Ryan Avent · 20 Sep 2016 · 323pp · 90,868 words
his reward. The wise man responds that he wishes only modest compensation, following a simple rule. He would have one grain of rice on the first square of the chessboard, two on the second, four on the third, and so on, doubling each time for each of the sixty-four squares. The king chuckles at
by David Harvey · 3 Apr 2014 · 464pp · 116,945 words
exponential growth. An Indian king wished to reward the inventor of the game of chess. The inventor asked for one grain of rice on the first square of the chessboard and that the amount be doubled from one square to the next until all the squares were covered. The king readily agreed, since it seemed
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, profitable investment opportunities of close to $3 trillion will be needed. Thereafter the numbers become astronomical. It is as if we are on the twenty-first square of the chessboard and cannot get off. It just does not look a feasible growth trajectory, at least from where we sit now. Imagined physically, the enormous expansions
by Bill Gates, Nathan Myhrvold and Peter Rinearson · 15 Nov 1995 · 317pp · 101,074 words
he asked the man to name any reward. "Your Majesty," said the minister, "I ask that you give me one grain of wheat for the first square of the chessboard, two grains for the second square, four grains for the third, and so on, doubling the number of grains each time until all sixty-four
by Byron Reese · 23 Apr 2018 · 294pp · 96,661 words
by Hans Rosling, Ola Rosling and Anna Rosling Rönnlund · 2 Apr 2018 · 288pp · 85,073 words