This paper defines an interpretation of Turing Machines computing elementary functions as operators in a von Neumann algebra. More precisely, it defines an interpretation of such Turing Machines as operators in a commutative von Neumann algebra which is then embedded in the so-called hyperfinite factor of type II1.
Kalmar Elementary Complexity and von Neumann Algebras
Piazza, Mario
;
2018
Abstract
This paper defines an interpretation of Turing Machines computing elementary functions as operators in a von Neumann algebra. More precisely, it defines an interpretation of such Turing Machines as operators in a commutative von Neumann algebra which is then embedded in the so-called hyperfinite factor of type II1.File in questo prodotto:
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