Results for 'fractional random walks'

970 found
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  1.  26
    Thoughts on modeling complexity.Bruce J. West - 2006 - Complexity 11 (3):33-43.
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  2.  46
    Measurement, Explanation, and Biology: Lessons From a Long Century.Fred L. Bookstein - 2009 - Biological Theory 4 (1):6-20.
    It is far from obvious that outside of highly specialized domains such as commercial agriculture, the methodology of biometrics—quantitative comparisons over groups of organisms—should be of any use in today’s bioinformatically informed biological sciences. The methods in our biometric textbooks, such as regressions and principal components analysis, make assumptions of homogeneity that are incompatible with current understandings of the origins of developmental or evolutionary data in historically contingent processes, processes that might have come out otherwise; the appropriate statistical methods are (...)
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  3.  58
    Quantum Random Walks and Decision Making.Karthik H. Shankar - 2014 - Topics in Cognitive Science 6 (1):108-113.
    How realistic is it to adopt a quantum random walk model to account for decisions involving two choices? Here, we discuss the neural plausibility and the effect of initial state and boundary thresholds on such a model and contrast it with various features of the classical random walk model of decision making.
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  4. Vacuum Radiation, Entropy, and Molecular Chaos.Jean E. Burns - 2007 - Foundations of Physics 37 (12):1727-1737.
    Vacuum radiation causes a particle to make a random walk about its dynamical trajectory. In this random walk the root mean square change in spatial coordinate is proportional to t 1/2, and the fractional changes in momentum and energy are proportional to t −1/2, where t is time. Thus the exchange of energy and momentum between a particle and the vacuum tends to zero over time. At the end of a mean free path the fractional change (...)
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  5.  35
    Quantum Field Theory of Black-Swan Events.H. Kleinert - 2014 - Foundations of Physics 44 (5):546-556.
    Free and weakly interacting particles are described by a second-quantized nonlinear Schrödinger equation, or relativistic versions of it. They describe Gaussian random walks with collisions. By contrast, the fields of strongly interacting particles are governed by effective actions, whose extremum yields fractional field equations. Their particle orbits perform universal Lévy walks with heavy tails, in which rare events are much more frequent than in Gaussian random walks. Such rare events are observed in exceptionally strong (...)
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  6. Wavefunction Collapse and Random Walk.Brian Collett & Philip Pearle - 2003 - Foundations of Physics 33 (10):1495-1541.
    Wavefunction collapse models modify Schrödinger's equation so that it describes the rapid evolution of a superposition of macroscopically distinguishable states to one of them. This provides a phenomenological basis for a physical resolution to the so-called “measurement problem.” Such models have experimentally testable differences from standard quantum theory. The most well developed such model at present is the Continuous Spontaneous Localization (CSL) model in which a universal fluctuating classical field interacts with particles to cause collapse. One “side effect” of this (...)
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  7.  38
    Random walks on semantic networks can resemble optimal foraging.Joshua T. Abbott, Joseph L. Austerweil & Thomas L. Griffiths - 2015 - Psychological Review 122 (3):558-569.
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  8. Evolution: Journey or Random Walk?Terence L. Nichols - 2002 - Zygon 37 (1):193-210.
    Though early ideas of evolution saw it as progressive, most modern theories see it as a random walk. The theories of Richard Dawkins, Stephen Jay Gould, Edward O. Wilson, Stuart Kauffman, Steven Rose, and Robert Wesson are surveyed, showing their agreement on the fact of evolution but not on the mechanism. Evolution is an incomplete theory. Any theology should therefore be based only on its broadest features. Generally, evolution is the development of complex forms from simple ancestors. Within a (...)
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  9.  21
    Random walks and cell size.Paul S. Agutter & Denys N. Wheatley - 2000 - Bioessays 22 (11):1018-1023.
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  10.  22
    Learning Random Walk Models for Inducing Word Dependency Distributions.Christopher D. Manning & Kristina Toutanova - unknown
    Many NLP tasks rely on accurately estimating word dependency probabilities P(w1|w2), where the words w1 and w2 have a particular relationship (such as verb-object). Because of the sparseness of counts of such dependencies, smoothing and the ability to use multiple sources of knowledge are important challenges. For example, if the probability P(N |V ) of noun N being the subject of verb V is high, and V takes similar objects to V , and V is synonymous to V , then (...)
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  11.  19
    Asymmetric Choquet random walks and ambiguity aversion or seeking.Rossella Agliardi - 2017 - Theory and Decision 83 (4):591-602.
    Asymmetric Choquet random walks are defined, in the form of dynamically consistent random walks allowing for asymmetric conditional capacities. By revisiting Kast and Lapied and Kast et al. we show that some findings regarding the effects of ambiguity aversion are preserved in the more general framework, which is of interest in several applications to policy making, risk management, corporate decisions, real option valuation of investment/ disinvestment projects, etc. The effect of ambiguity on the higher moments is (...)
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  12.  23
    An exemplar-based random walk model of speeded classification.Robert M. Nosofsky & Thomas J. Palmeri - 1997 - Psychological Review 104 (2):266-300.
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  13.  29
    Random walks on three-dimensional lattices: A matrix method for calculating the probability of eventual return.Masahiro Koiwa - 1977 - Philosophical Magazine 36 (4):893-905.
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  14.  15
    Random walks and drift in chemical diffusion.A. D. Le Claire - 1958 - Philosophical Magazine 3 (33):921-939.
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  15.  16
    A Poisson random walk model of response times.Steven P. Blurton, Søren Kyllingsbæk, Carsten S. Nielsen & Claus Bundesen - 2020 - Psychological Review 127 (3):362-411.
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  16.  22
    A not quite random walk: Experimenting with the ethnomethods of the algorithm.Malte Ziewitz - 2017 - Big Data and Society 4 (2).
    Algorithms have become a widespread trope for making sense of social life. Science, finance, journalism, warfare, and policing—there is hardly anything these days that has not been specified as “algorithmic.” Yet, although the trope has brought together a variety of audiences, it is not quite clear what kind of work it does. Often portrayed as powerful yet inscrutable entities, algorithms maintain an air of mystery that makes them both interesting and difficult to understand. This article takes on this problem and (...)
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  17.  19
    "An exemplar-based random walk model of speeded classification": Correction to Nosofsky and Palmeri (1997).Robert M. Nosofsky & Thomas J. Palmieri - 2008 - Psychological Review 115 (2):446-446.
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  18.  28
    Application of random walk concept to the cyclic diffusion mechanisms for self-diffusion in intermetallic compounds.G. P. Tiwari, R. S. Mehrotra & Y. Iijima - 2014 - Philosophical Magazine 94 (4):404-419.
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  19.  11
    (1 other version)Restricted random walks and the use of moments.R. A. Sack - 1958 - Philosophical Magazine 3 (29):504-507.
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  20. Quantum Random Walks.Lana Sheridan, Peter Olsar & Christoph Dankert - forthcoming - Studium.
     
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  21. Synaptic Perturbation and Consciousness.Stephen L. Thaler - 2014 - International Journal of Machine Consciousness 6 (2):75-107.
    By allowing one artificial neural network to govern the synaptic noise injected into another based upon its appraisal of patterns nucleating from such disturbances, a contemplative form of artifici...
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  22.  8
    A Not Quite Random Walk through Some Scientific Lives.Naomi Pasachoff - 2007 - Metascience 16 (2):225-237.
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  23.  16
    Euclid's Random Walk: Developmental Changes in the Use of Simulation for Geometric Reasoning.Yuval Hart, L. Mahadevan & Moira R. Dillon - 2022 - Cognitive Science 46 (1):e13070.
    Cognitive Science, Volume 46, Issue 1, January 2022.
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  24. Diffusion and random walk processes.R. Ratcliff - 2001 - In Neil J. Smelser & Paul B. Baltes (eds.), International Encyclopedia of the Social and Behavioral Sciences. Elsevier. pp. 6--3668.
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  25.  92
    Feature-sampling and random-walk models of individual-stimulus recognition.Koen Lamberts, Noellie Brockdorff & Evan Heit - 2003 - Journal of Experimental Psychology: General 132 (3):351.
  26.  19
    One-dimensional random walk of nanosized liquid Pb inclusions on dislocations in Al.E. Johnson ¶, M. T. Levinsen, S. Steenstrup, S. Prokofjev, V. Zhilin, U. Dahmen & T. Radetic - 2004 - Philosophical Magazine 84 (25-26):2663-2673.
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  27.  14
    Directivity of Quantum Walk via Its Random Walk Replica.Tomoki Yamagami, Etsuo Segawa, Nicolas Chauvet, André Röhm, Ryoichi Horisaki & Makoto Naruse - 2022 - Complexity 2022:1-14.
    Quantum walks exhibit different properties compared with classical random walks, most notably by linear spreading and localization. In the meantime, random walks that replicate quantum walks, which we refer to as quantum-walk-replicating random walks, have been studied in the literature where the eventual properties of QWRW coincide with those of QWs. However, we consider that the unique attributes of QWRWs have not been fully utilized in the former studies to obtain deeper or (...)
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  28. A Comprehensive Algorithm for Evaluating Node Influences in Social Networks Based on Preference Analysis and Random Walk.Chengying Mao & Weisong Xiao - 2018 - Complexity 2018:1-16.
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  29.  35
    Logical-rule models of classification response times: A synthesis of mental-architecture, random-walk, and decision-bound approaches.Mario Fific, Daniel R. Little & Robert M. Nosofsky - 2010 - Psychological Review 117 (2):309-348.
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  30.  80
    Statevector reduction in discrete time: A random walk in Hilbert space. [REVIEW]Akihiro Nakano & Philip Pearle - 1994 - Foundations of Physics 24 (3):363-377.
    A simple model is presented in which the statevector evolves every ε seconds in one of two ways, according to a particular probability rule. It is shown that this random walk in Hilbert space results in reduction of the statevector. It is also shown how the continuous spontaneous localization (CSL) theory of statevector reduction is achieved as a limiting case of this model, exactly as Brownian motion is a limiting case of ordinary random walk. Finally, a slightly different (...)
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  31.  40
    Effects of practice on task architecture: Combined evidence from interference experiments and random-walk models of decision making.Juan E. Kamienkowski, Harold Pashler, Stanislas Dehaene & Mariano Sigman - 2011 - Cognition 119 (1):81-95.
  32.  21
    How do people predict a random walk? Lessons for models of human cognition.Jake Spicer, Jian-Qiao Zhu, Nick Chater & Adam N. Sanborn - 2024 - Psychological Review 131 (5):1069-1113.
  33.  17
    An Efficient Conformable Fractional Chaotic Map-Based Online/Offline IBSS Scheme for Provable Security in ROM.Chandrashekhar Meshram, Rabha W. Ibrahim & Rafida M. Elobaid - 2022 - Complexity 2022:1-11.
    Chaos distributes with a covert method to condense the dynamic of complexity and satisfies the security requirements of a cryptographic system. This study gives an ability online/offline ID-based short signature scheme using conformable fractional chaotic maps. Furthermore, we establish its security under IBSS existential unforgeability of identity-based short signature under chosen message attack in the random oracle model. Some of the stimulating preparations of obtainable processes are that they give a multiperiod application of the offline storage, which licenses (...)
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  34.  16
    A New Fractional-Order Map with Infinite Number of Equilibria and Its Encryption Application.Ahlem Gasri, Amina-Aicha Khennaoui, Adel Ouannas, Giuseppe Grassi, Apostolos Iatropoulos, Lazaros Moysis & Christos Volos - 2022 - Complexity 2022:1-18.
    The study of the chaotic dynamics in fractional-order discrete-time systems has received great attention over the last years. Some efforts have been also devoted to analyze fractional maps with special features. This paper makes a contribution to the topic by introducing a new fractional map that is characterized by both particular dynamic behaviors and specific properties related to the system equilibria. In particular, the conceived one dimensional map is algebraically simpler than all the proposed fractional maps (...)
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  35.  35
    Sequential sampling models of human text classification.Michael D. Lee & Elissa Y. Corlett - 2003 - Cognitive Science 27 (2):159-193.
    Text classification involves deciding whether or not a document is about a given topic. It is an important problem in machine learning, because automated text classifiers have enormous potential for application in information retrieval systems. It is also an interesting problem for cognitive science, because it involves real world human decision making with complicated stimuli. This paper develops two models of human text document classification based on random walk and accumulator sequential sampling processes. The models are evaluated using data (...)
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  36.  10
    Effect of Group Contingency Type on Walking: Comparisons of Effectiveness and Cost Efficiency.Heewon Kim, Changseok Lee, Seoi Lee & Kyong-Mee Chung - 2021 - Frontiers in Psychology 12:655663.
    Group contingency (GC) is an effective and cost-efficient strategy that can be successfully applied to technology-based interventions. This study examined the relative effectiveness and cost efficiency of three types of technology-based group contingencies on walking among adults. Seventy two students were divided into teams of three. Each team was randomly assigned to one of three GC conditions (independent, interdependent, or dependent) and underwent 66 days of technology-based group contingency intervention. Sixty five participants completed the intervention and 61 completed the follow-up (...)
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  37.  28
    The Nonrandom Walk of Knowledge.Jane R. Bambauer, Saura Masconale & Simone M. Sepe - 2020 - Social Philosophy and Policy 37 (2):249-264.
    A person’s epistemic goals sometimes clash with pragmatic ones. At times, rational agents will degrade the quality of their epistemic process in order to satisfy a goal that is knowledge-independent (for example, to gain status or at least keep the peace with friends.) This is particularly so when the epistemic quest concerns an abstract political or economic theory, where evidence is likely to be softer and open to interpretation. Before wide-scale adoption of the Internet, people sought out or stumbled upon (...)
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  38.  24
    Schrödinger’s Equation as a Consequence of the Central Limit Theorem Without Assuming Prior Physical Laws.P. M. Grinwald - 2022 - Foundations of Physics 52 (2):1-22.
    The central limit theorem has been found to apply to random vectors in complex Hilbert space. This amounts to sufficient reason to study the complex–valued Gaussian, looking for relevance to quantum mechanics. Here we show that the Gaussian, with all terms fully complex, acting as a propagator, leads to Schrödinger’s non-relativistic equation including scalar and vector potentials, assuming only that the norm is conserved. No physical laws need to be postulated a priori. It thereby presents as a process of (...)
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  39.  61
    An Extension of the Double G ′ / G, 1 / G -Expansion Method for Conformable Fractional Differential Equations.Altaf A. Al-Shawba, Farah A. Abdullah, Amirah Azmi & M. Ali Akbar - 2020 - Complexity 2020:1-13.
    The phenomena, molecular path in a liquid or a gas, fluctuating price stoke, fission and fusion, quantum field theory, relativistic wave motion, etc., are modeled through the nonlinear time fractional clannish random Walker’s parabolic equation, nonlinear time fractional SharmaTassoOlver equation, and the nonlinear space-time fractional KleinGordon equation. The fractional derivative is described in the sense of conformable derivative. From there, the G ′ / G, 1 / G -expansion method is found to be ensuing, effective, (...)
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  40.  14
    Power Option Pricing Based on Time-Fractional Model and Triangular Interval Type-2 Fuzzy Numbers.Tong Wang, Pingping Zhao & Aimin Song - 2022 - Complexity 2022:1-10.
    The problem of generalizing the power option-pricing model to incorporate more empirical features becomes an urgent and necessary event. A new power option pricing method is designed for the financial market uncertainty that simultaneously involves randomness and fuzziness. The randomness in market uncertainty is modeled by a time-fractional diffusion model, which describes trend memory in underlying asset prices. The fuzziness in market uncertainty is characterized by a triangular interval type-2 fuzzy numbers, which better captures the fuzziness of underlying asset (...)
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  41.  9
    Estimating Average Treatment Effects Utilizing Fractional Imputation when Confounders are Subject to Missingness.Shu Yang & Nathan Corder - 2020 - Journal of Causal Inference 8 (1):249-271.
    The problem of missingness in observational data is ubiquitous. When the confounders are missing at random, multiple imputation is commonly used; however, the method requires congeniality conditions for valid inferences, which may not be satisfied when estimating average causal treatment effects. Alternatively, fractional imputation, proposed by Kim 2011, has been implemented to handling missing values in regression context. In this article, we develop fractional imputation methods for estimating the average treatment effects with confounders missing at random. (...)
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  42.  13
    On the Effects of Transcranial Direct Current Stimulation on Cerebral Glucose Uptake During Walking: A Report of Three Patients With Multiple Sclerosis.Thorsten Rudroff, Alexandra C. Fietsam, Justin R. Deters, Craig D. Workman & Laura L. Boles Ponto - 2022 - Frontiers in Human Neuroscience 16:833619.
    Common symptoms of multiple sclerosis (MS) include motor impairments of the lower extremities, particularly gait disturbances. Loss of balance and muscle weakness, representing some peripheral effects, have been shown to influence these symptoms, however, the individual role of cortical and subcortical structures in the central nervous system is still to be understood. Assessing [18F]fluorodeoxyglucose (FDG) uptake in the CNS can assess brain activity and is directly associated with regional neuronal activity. One potential modality to increase cortical excitability and improve motor (...)
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  43. A Conservative Solution to the Stochastic Dynamical Reduction Problem: Case of Spin-z Measurement of a Spin-1/2 Particle.T. Halabi - 2013 - Foundations of Physics 43 (10):1252-1256.
    Stochastic dynamical reduction for the case of spin-z measurement of a spin-1/2 particle describes a random walk on the spin-z axis. The measurement’s result depends on which of the two points: spin-z=±ħ/2 is reached first. Born’s rule is recovered as long as the expected step size in spin-z is independent of proximity to endpoints. Here, we address the questions raised by this description: (1) When is collapse triggered, and what triggers it? (2) Why is the expected step size in (...)
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  44.  12
    Examining Different Motor Learning Paradigms for Improving Balance Recovery Abilities Among Older Adults, Random vs. Block Training—Study Protocol of a Randomized Non-inferiority Controlled Trial.Hadas Nachmani, Inbal Paran, Moti Salti, Ilan Shelef & Itshak Melzer - 2021 - Frontiers in Human Neuroscience 15.
    Introduction: Falls are the leading cause of fatal and nonfatal injuries among older adults. Studies showed that older adults can reduce the risk of falls after participation in an unexpected perturbation-based balance training, a relatively novel approach that challenged reactive balance control. This study aims to investigate the effect of the practice schedule on reactive balance function and its transfer to proactive balance function. Our primary hypothesis is that improvements in reactive balance control following block PBBT will be not inferior (...)
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  45.  20
    Neuronal Actions of Transspinal Stimulation on Locomotor Networks and Reflex Excitability During Walking in Humans With and Without Spinal Cord Injury.Md Anamul Islam, Timothy S. Pulverenti & Maria Knikou - 2021 - Frontiers in Human Neuroscience 15.
    This study investigated the neuromodulatory effects of transspinal stimulation on soleus H-reflex excitability and electromyographic activity during stepping in humans with and without spinal cord injury. Thirteen able-bodied adults and 5 individuals with SCI participated in the study. EMG activity from both legs was determined for steps without, during, and after a single-pulse or pulse train transspinal stimulation delivered during stepping randomly at different phases of the step cycle. The soleus H-reflex was recorded in both subject groups under control conditions (...)
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  46.  20
    Classical variational derivation and physical interpretation of Dirac's equation.B. H. Lavenda - 1987 - Foundations of Physics 17 (3):221-237.
    A simple random walk model has been shown by Gaveauet al. to give rise to the Klein-Gordon equation under analytic continuation. This absolutely most probable path implies that the components of the Dirac wave function have a common phase; the influence of spin on the motion is neglected. There is a nonclassical path of relative maximum likelihood which satisfies the constraint that the probability density coincide with the quantum mechanical definition. In three space dimensions, and in the presence of (...)
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  47.  47
    A Local-Realistic Model of Quantum Mechanics Based on a Discrete Spacetime.Antonio Sciarretta - 2018 - Foundations of Physics 48 (1):60-91.
    This paper presents a realistic, stochastic, and local model that reproduces nonrelativistic quantum mechanics results without using its mathematical formulation. The proposed model only uses integer-valued quantities and operations on probabilities, in particular assuming a discrete spacetime under the form of a Euclidean lattice. Individual particle trajectories are described as random walks. Transition probabilities are simple functions of a few quantities that are either randomly associated to the particles during their preparation, or stored in the lattice nodes they (...)
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  48.  84
    Foraging in Semantic Fields: How We Search Through Memory.Thomas T. Hills, Peter M. Todd & Michael N. Jones - 2015 - Topics in Cognitive Science 7 (3):513-534.
    When searching for concepts in memory—as in the verbal fluency task of naming all the animals one can think of—people appear to explore internal mental representations in much the same way that animals forage in physical space: searching locally within patches of information before transitioning globally between patches. However, the definition of the patches being searched in mental space is not well specified. Do we search by activating explicit predefined categories and recall items from within that category, or do we (...)
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  49.  52
    Stochastic evolution of rationality.Jean-Claude Falmagne & Jean-Paul Doignon - 1997 - Theory and Decision 43 (2):107-138.
    Following up on previous results by Falmagne, this paper investigates possible mechanisms explaining how preference relations are created and how they evolve over time. We postulate a preference relation which is initially empty and becomes increasingly intricate under the influence of a random environment delivering discrete tokens of information concerning the alternatives. The framework is that of a class of real-time stochastic processes having interlinked Markov and Poisson components. Specifically, the occurence of the tokens is governed by a Poisson (...)
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  50.  13
    An expectation-transformer model for probabilistic temporal logic.C. Morgan & A. Mciver - 1999 - Logic Journal of the IGPL 7 (6):779-804.
    We interpret the modal µ-calculus over a new model [10], to give a temporal logic suitable for systems exhibiting both probabilistic and demonic nondeterminism. The logical formulae are real-valued, and the statements are not limited to properties that hold with probability 1. In achieving that conceptual step, our technical contribution is to determine the correct quantitative generalisation of the Boolean operators: one that allows many of the standard Boolean-based temporal laws to carry over the reals with little or no structural (...)
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