Relations of geometry and space -time to general-purpose quantum parallel computing and artificial intelligence
Journal Title: International Journal of Engineering and Science Invention - Year 2017, Vol 6, Issue 2
Abstract
Parallel computing execute the manipulations of spatial relations or the corresponding pattern transformations among the processors. A general-purpose quantum parallel computing scheme of this nature has been presented earlier. It is shown that the quantum computing can exist only through the employment of huge bundles addition-rule based one-dimension cellular automaton (CA) with the type of quantum processor such as the one that is presented. It is symbolic substitution rules that must be employed rather than the use of quantum logic gates and qubit concept is fundamentally flawed for general-purpose computing. The processor (US Patent 8,525,544) possesses four instructions on a two- bit cell and stores two one-bit data. The consequences of this scheme are that geometry, physics and quantum computing are intertwined and many different forms of computing existed are geometry-controlled through the spatial relations among the processors. Because the addition-rules in the CA impose a Euclidean Plate (EP) concept, the necessary wiring connections of the quantum processors in the CA must have three distinctive intrinsic lengths through a Euclidean geometry requirement. In this work, we discuss first the space-time relation for quantum parallel computing and its relation to the artificial intelligence and the irreversibility in computing. Then we show when the intrinsic wiring lengths are interchanged, it will transform the EP structure of CA into that of NonEuclidean-Plate (NEP) structures. Addition rules are reduction processes from the CA rules and an addition operation generates a proper space-time block at CA. If an equal probability is imposed on those CA transition rules, then birth-and-death of space-time blocks performed by the processors can be achieved by a seed, which is Non-Euclidean computing in nature. The relation between geometry and physics is well-known as well as the relation between physics and computing. Here we show directly that geometry and quantum parallel computing are related and the relevant intrinsic wiring lengths of the processors are the critical concept. Thus “a new kind of science” from CA is originated from NEP. The spatial relations other than the EP concept are to be incorporated into the general-purpose computing for artificial intelligence.
Authors and Affiliations
C. H. Wu
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