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ORDER THE BOOK. “Few people have shaped how the world thinks about AI like Ray Kurzweil. Now, with The Singularity Is Nearer, he has written an updated, expansive and hopeful guide to a fast-approaching future that will once again set the terms of debate. Grounded in decades of meticulous research, and written with impressive clarity across ...
Há 3 dias · The word ‘singularity’ was first applied to the transformative impact of technology by mathematician John von Neumann. In The Singularity is Near, Kurzweil defines the ‘Singularity’ as “a future period during which the pace of technological change will be so rapid, its impact so deep, that human life will be irreversibly transformed.”.
Speculative design. TRL. Technology scouting. v. t. e. The technological singularity —or simply the singularity [1] —is a hypothetical future point in time at which technological growth becomes uncontrollable and irreversible, resulting in unforeseeable consequences for human civilization. [2] [3] According to the most popular version of ...
Questions and Answers. So what is the Singularity? Within a quarter century, nonbiological intelligence will match the range and subtlety of human intelligence. It will then soar past it because of the continuing acceleration of information-based technologies, as well as the ability of machines to instantly share their knowledge.
26 de set. de 2006 · The Singularity Is Near is startling in scope and bravado.” —Janet Maslin, The New York Times “Filled with imaginative, scientifically grounded speculation . . . . The Singularity Is Near is worth reading just for its wealth of information, all lucidly
2 de out. de 2020 · Addeddate 2020-10-02 00:11:02 Identifier kurzweil-ray-the-singularity-is-near Identifier-ark ark:/13960/t3329cg4d Ocr
It represents the nearly vertical phase of exponential growth that occurs when the rate is so extreme that technology appears to be expanding at infinite speed. Of course, from a mathematical perspective, there is no discontinuity, no rupture, and the growth rates remain finite, although extraordinarily large.
