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J.L. Casti. Computing the uncomputable, The New Scientist, 154/

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A Quantum Scattering Approach to Undecidable Problems.. - Adamyan, Calude, Pavlov (2002)   (Correct)

....processes on quantum dots. We will reduce the problem to a special scattering problem, observe the results of multiple acts of scattering and, finally, estimate the deviation of the scattered data from the input data. 1 Introduction Recently various proposals to break Turing Barrier (see [13, 43, 8, 10]) have been discussed in a series of papers [18, 12, 25] The common denominator of all approaches is the essential use of some physical theory, relativity theory in [18] quantum theory [12, 25] an attitude advocated by Landauer [32, 33] information is inevitably physical) and Deutsch [16, 17] ....

J.L. Casti. Computing the uncomputable, The New Scientist, 154/


Computing a Glimpse of Randomness - Calude, Dinneen, Shu (2002)   (7 citations)  (Correct)

....Full description of programs and proofs will be given elsewhere. 1 Introduction Any attempt to compute the uncomputable or to decide the undecidable is without doubt challenging, but hardly new (see, for example, Marxen and Buntrock [25] Stewart [33] Casti [11]) This paper describes a hybrid procedure (which combines Java programming and mathematical proofs) for computing the exact values of the first 64 bits of a concrete Chaitin Omega number,# U , the halting probability of the universal Chaitin (self delimiting Turing) machine U , see [13] Note ....

J. L. Casti. Computing the uncomputable, The New Scientist, 154/2082.


Bio-Steps Beyond Turing - Calude, Paun (2004)   (Correct)

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J.L. Casti. Computing the uncomputable, The New Scientist, 154/


Incompleteness, Complexity, Randomness and Beyond - Calude (2002)   (Correct)

No context found.

J. L. Casti. Computing the uncomputable, The New Scientist, 154/


Coins, Quantum Measurements, and Turing's Barrier - Calude, Pavlov (2002)   (Correct)

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J.L. Casti. Computing the uncomputable, The New Scientist, 154/2082.

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