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our abilities which will enrich our lives. But I am reasonably certain that computers will never be the overlords of bacteria. 35 See, for example, Dennett’s From Bacteria to Bach and Back: The Evolution of Minds (New York: W. W. Norton, 2017). 133 HOUSE_OVERSIGHT_016936 Alex “Sandy” Pentland, an expo
rid like evanescent neural impulses or bioluminescent clusters of diatoms. In Stephen Hawking’s 2012 film The Meaning of Life, the narrator describes Conway’s mathematical model as simulating “how a complex thing like the mind might come about from a basic set of rules,” revealing the overweening ambition
es. The drawings and binary figures are animated using algorithms from mathematician John Horton Conway’s 1970 Game of Life, a “cellular automaton.” Conway set up parameters for any square (“cell”) to be lit (“alive”) or dark (“dead”) in an infinite, two-dimensional grid. The rules are summarized as foll
our abilities which will enrich our lives. But I am reasonably certain that computers will never be the overlords of bacteria. 35 See, for example, Dennett’s From Bacteria to Bach and Back: The Evolution of Minds (New York: W. W. Norton, 2017). 133 HOUSE_OVERSIGHT_016353 Alex “Sandy” Pentland, an expo
rid like evanescent neural impulses or bioluminescent clusters of diatoms. In Stephen Hawking’s 2012 film The Meaning of Life, the narrator describes Conway’s mathematical model as simulating “how a complex thing like the mind might come about from a basic set of rules,” revealing the overweening ambition
es. The drawings and binary figures are animated using algorithms from mathematician John Horton Conway’s 1970 Game of Life, a “cellular automaton.” Conway set up parameters for any square (“cell”) to be lit (“alive”) or dark (“dead”) in an infinite, two-dimensional grid. The rules are summarized as foll
don Press, 2004. David, Hans T. The New Bach Reader: Life of Johann Sebastian Bach in Letters and Documents. New edition. W. W. Norton & Co., 1999. Dennett, Daniel C., and Douglas R. Hofstadter. The Mind’s I: Fantasies and Reflections on Self and Soul. Basic Books, 2000. Dewdney. New Turing Omnibus. Rep
of Our Inventions. Bantam, 2011. Chapter 15 Bell, John S., and others. “On the Einstein-Podolsky-Rosen Paradox.’ Physics 1, no. 3 (1964): 195-200. Conway, John H., and Simon Kochen. “The Strong Free Will Theorem.” Notices of the AMS 56, no. 2 (2009): 226-32. Conway, John, and Simon Kochen. “Reply to C
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