Results 21 to 30 of about 29,432 (243)
Information Complexity Ranking: A New Method of Ranking Images by Algorithmic Complexity
Predicting how an individual will perceive the visual complexity of a piece of information is still a relatively unexplored domain, although it can be useful in many contexts such as for the design of human–computer interfaces.
Thomas Chambon +2 more
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Combinatorial interpretation of Kolmogorov complexity [PDF]
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Andrei Romashchenko +2 more
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LT^2C^2: A language of thought with Turing-computable Kolmogorov complexity [PDF]
In this paper, we present a theoretical effort to connect the theory of program size to psychology by implementing a concrete language of thought with Turing-computable Kolmogorov complexity (LT^2C^2) satisfying the following requirements: 1) to be ...
Santiago Figueira +2 more
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Compressibility and Kolmogorov Complexity
In the paper under review, the authors investigated a metric space over \(2^{\omega}\) defined by \(d(x,y)=\overline{\lim}_n \frac{C(x\upharpoonright n|y\upharpoonright n)}{n}\). They prove that, among the others, for any \(\alpha\in [0,1]\), \(d(\alpha\cdot x, \alpha \cdot y)=\alpha\cdot d(x,y)\); and \(2^{\omega}\) is path connected.
Binns, Stephen, Nicholson, Marie
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Kolmogorov Complexity and the Recursion Theorem [PDF]
Several classes of diagonally nonrecursive (DNR) functions are characterized in terms of Kolmogorov complexity. In particular, a set of natural numbers A A
Bjørn Kjos-Hanssen +2 more
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Quantum Kolmogorov Complexity and Information-Disturbance Theorem
In this paper, a representation of the information-disturbance theorem based on the quantum Kolmogorov complexity that was defined by P. Vit´anyi has been examined. In the quantum information theory, the information-disturbance relationship, which treats
Takayuki Miyadera
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Increasing Kolmogorov Complexity [PDF]
How much do we have to change a string to increase its Kolmogorov complexity? We show that we can increase the complexity of any non-random string of length n by flipping $O(\sqrt{n})$ bits and some strings require $\Omega(\sqrt{n})$ bit flips. For a given m, we also give bounds for increasing the complexity of a string by flipping m bits.
H.M. Buhrman (Harry) +3 more
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A Strange Application of Kolmogorov Complexity [PDF]
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Daniel Hammer, Alexander Shen 0001
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SECOND QUANTIZED KOLMOGOROV COMPLEXITY [PDF]
The Kolmogorov complexity of a string is the length of its shortest description. We define a second quantized Kolmogorov complexity where the length of a description is defined to be the average length of its superposition. We discuss this complexity's basic properties.
Rogers, C, Vedral, V, Nagarajan, R
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Reductions to the set of random strings: The resource-bounded case [PDF]
This paper is motivated by a conjecture that BPP can be characterized in terms of polynomial-time nonadaptive reductions to the set of Kolmogorov-random strings.
Eric Allender +3 more
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