Results for 'Generalized Magnitude System'

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  1.  11
    Development of a Possible General Magnitude System for Number and Space.Karin Kucian, Ursina McCaskey, Michael von Aster & Ruth O’Gorman Tuura - 2018 - Frontiers in Psychology 9.
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  2.  11
    The Faulty Magnitude Detector: Why SNARC‐Like Tasks Cannot Support a Generalized Magnitude System.Daniel Casasanto & Benjamin Pitt - 2019 - Cognitive Science 43 (10):e12794.
    Do people represent space, time, number, and other conceptual domains using a generalized magnitude system (GMS)? To answer this question, numerous studies have used the spatial‐numerical association of response codes (SNARC) task and its variants. Yet, for a combination of reasons, SNARC‐like effects cannot provide evidence for a GMS, even in principle. Rather, these effects support a broader theory of how people use space metaphorically to scaffold their understanding of myriad non‐spatial domains, whether or not these domains (...)
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  3.  10
    Is there a generalized magnitude system in the brain? Behavioral, neuroimaging, and computational evidence.Filip Van Opstal & Tom Verguts - 2013 - Frontiers in Psychology 4.
  4.  18
    Spatializing Emotion: No Evidence for a Domain‐General Magnitude System.Benjamin Pitt & Daniel Casasanto - 2018 - Cognitive Science 42 (7):2150-2180.
    People implicitly associate different emotions with different locations in left-right space. Which aspects of emotion do they spatialize, and why? Across many studies people spatialize emotional valence, mapping positive emotions onto their dominant side of space and negative emotions onto their non-dominant side, consistent with theories of metaphorical mental representation. Yet other results suggest a conflicting mapping of emotional intensity (a.k.a., emotional magnitude), according to which people associate more intense emotions with the right and less intense emotions with the (...)
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  5.  9
    The Order of Magnitude: Why SNARC‐like Tasks (Still) Cannot Support a Generalized Magnitude System.Benjamin Pitt & Daniel Casasanto - 2022 - Cognitive Science 46 (2):e13108.
    According to proponents of the generalized magnitude system proposal (GMS), SNARC-like effects index spatial mappings of magnitude and provide crucial evidence for the existence of a GMS. Casasanto and Pitt (2019) have argued that these effects, instead, reflect mappings of ordinality, which people compute on the basis of differences among stimuli that vary either qualitatively (e.g., musical pitches) or quantitatively (e.g., dots of different sizes). In response to our paper, Prpic et al. (2021) argued that both (...)
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  6.  8
    The Order of Magnitude: Why SNARC‐like Tasks (Still) Cannot Support a Generalized Magnitude System.Benjamin Pitt & Daniel Casasanto - 2022 - Cognitive Science 46 (2):e13108.
    Cognitive Science, Volume 46, Issue 2, February 2022.
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  7. Paulina Taboada.The General Systems Theory: An Adequate - 2002 - In Paulina Taboada, Kateryna Fedoryka Cuddeback & Patricia Donohue-White (eds.), Person, Society, and Value: Towards a Personalist Concept of Health. Kluwer Academic.
  8.  22
    Is Emotional Magnitude Spatialized? A Further Investigation.Kevin J. Holmes, Candelaria Alcat & Stella F. Lourenco - 2019 - Cognitive Science 43 (4):e12727.
    Accumulating evidence suggests that different magnitudes (e.g., number, size, and duration) are spatialized in the mind according to a common left–right metric, consistent with a generalized system for representing magnitude. A previous study conducted by two of us (Holmes & Lourenco, ) provided evidence that this metric extends to the processing of emotional magnitude, or the intensity of emotion expressed in faces. Recently, however, Pitt and Casasanto () showed that the earlier effects may have been driven (...)
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  9.  11
    Modeling Magnitude Discrimination: Effects of Internal Precision and Attentional Weighting of Feature Dimensions.Emily M. Sanford, Chad M. Topaz & Justin Halberda - 2024 - Cognitive Science 48 (2):e13409.
    Given a rich environment, how do we decide on what information to use? A view of a single entity (e.g., a group of birds) affords many distinct interpretations, including their number, average size, and spatial extent. An enduring challenge for cognition, therefore, is to focus resources on the most relevant evidence for any particular decision. In the present study, subjects completed three tasks—number discrimination, surface area discrimination, and convex hull discrimination—with the same stimulus set, where these three features were orthogonalized. (...)
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  10.  13
    Numerical Magnitude Affects Accuracy but Not Precision of Temporal Judgments.Anuj Shukla & Raju S. Bapi - 2021 - Frontiers in Human Neuroscience 14.
    A Theory of Magnitude suggests that space, time, and quantities are processed through a generalized magnitude system. ATOM posits that task-irrelevant magnitudes interfere with the processing of task-relevant magnitudes as all the magnitudes are processed by a common system. Many behavioral and neuroimaging studies have found support in favor of a common magnitude processing system. However, it is largely unknown whether such cross-domain monotonic mapping arises from a change in the accuracy of the (...)
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  11.  33
    La place de l’horizon de mort dans la violence guerrière.Général André Bach - 2004 - Astérion 2.
    Le général André Bach dans une réflexion sur l’« horizon de mort dans la violence de guerre » part d’une approche anthropologique du phénomène de violence et de la peur (quasiment biologique) qu’il engendre en soulignant les difficultés des sociétés occidentales à penser la mort. C’est l’État qui donne à la guerre un sens politique et sacré et qui crée les catégories fonctionnelles de la guerre (les concepts de paix et de guerre ne sont pas en eux-mêmes opérationnels). Dans le (...)
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  12.  27
    The Rise of non-Archimedean Mathematics and the Roots of a Misconception I: The Emergence of non-Archimedean Systems of Magnitudes.Philip Ehrlich - 2006 - Archive for History of Exact Sciences 60 (1):1-121.
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  13.  46
    The Infinite Given Magnitude and Other Myths About Space and Time.Paul Guyer - 2018 - In Igor Agostini, Richard T. W. Arthur, Geoffrey Gorham, Paul Guyer, Mogens Lærke, Yitzhak Y. Melamed, Ohad Nachtomy, Sanja Särman, Anat Schechtman, Noa Shein & Reed Winegar (eds.), Infinity in Early Modern Philosophy. Cham: Springer Verlag. pp. 181-204.
    I argue that Kant's claim in the “Transcendental Aesthetic” of the Critique of Pure Reason that space and time are immediately given in intuition as infinite magnitudes is undercut by his general theory of mathematical knowledge. On this general theory, pure intuition does not give objects of any determinate magnitude at all, but only forms of possible objects. Specifically, what pure intuition itself yields is the recognition that any determinate space or time is part of a larger one, but (...)
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  14.  3
    Numerosities and Other Magnitudes in the Brains: A Comparative View.Elena Lorenzi, Matilde Perrino & Giorgio Vallortigara - 2021 - Frontiers in Psychology 12.
    The ability to represent, discriminate, and perform arithmetic operations on discrete quantities (numerosities) has been documented in a variety of species of different taxonomic groups, both vertebrates and invertebrates. We do not know, however, to what extent similarity in behavioral data corresponds to basic similarity in underlying neural mechanisms. Here, we review evidence for magnitude representation, both discrete (countable) and continuous, following the sensory input path from primary sensory systems to associative pallial territories in the vertebrate brains. We also (...)
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  15.  12
    Thinking about time and number: An application of the dual-systems approach to numerical cognition.Karoline Lohse, Elena Sixtus & Jan Lonnemann - 2019 - Behavioral and Brain Sciences 42.
    Based on the notion that time, space, and number are part of a generalized magnitude system, we assume that the dual-systems approach to temporal cognition also applies to numerical cognition. Referring to theoretical models of the development of numerical concepts, we propose that children's early skills in processing numbers can be described analogously to temporal updating and temporal reasoning.
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  16.  20
    Compelled authorizations for disclosure of health records: Magnitude and implications.Mark A. Rothstein & Meghan K. Talbott - 2007 - American Journal of Bioethics 7 (3):38 – 45.
    Each year individuals are required to execute millions of authorizations for the release of their health records as a condition of employment, applying for various types of insurance, and submitting claims for benefits. Generally, there are no restrictions on the scope of information released pursuant to these compelled authorizations, and the development of a nationwide system of interoperable electronic health records will increase the amount of health information released. After quantifying the extent of these disclosures, this article discusses why (...)
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  17.  12
    Response to Open Peer Commentaries on "Compelled Authorizations for Disclosure of Health Records: Magnitude and Implications".Mark Rothstein & Meghan Talbott - 2007 - American Journal of Bioethics 7 (3):1-3.
    Each year individuals are required to execute millions of authorizations for the release of their health records as a condition of employment, applying for various types of insurance, and submitting claims for benefits. Generally, there are no restrictions on the scope of information released pursuant to these compelled authorizations, and the development of a nationwide system of interoperable electronic health records will increase the amount of health information released. After quantifying the extent of these disclosures, this article discusses why (...)
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  18.  19
    Numerals as triggers of System 1 and System 2 in the ‘bat and ball’ problem.Antonio Mastrogiorgio & Enrico Petracca - 2014 - Mind and Society 13 (1):135-148.
    The ‘bat and ball’ is one of the problems most frequently employed as a testbed for research on the dual-system hypothesis of reasoning. Frederick (J Econ Perspect 19:25–42, 2005) is the first to envisage the possibility that different numerical arrangements of the ‘bat and ball’ problem could lead to different dynamics of activation of the dual-system, and so to different performances of subjects in task accomplishment. This possibility has triggered a strand of research oriented to accomplish ‘sensitivity analyses’ (...)
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  19. Subitising: analogue magnitude system or object file system?A. Krajcsi & Zs Palatinus - 2004 - In Robert Schwartz (ed.), Perception. Malden Ma: Blackwell. pp. 127-127.
     
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  20.  63
    Maxwell's demon in biological systems.I. Walker - 1976 - Acta Biotheoretica 25 (2-3):103-110.
    Boltzmann's gas model representing the second law of thermodynamics is based on the improbability of certain molecular distributions in space. Maxwell argued that a hypothetical ‘being’ with the faculty of seeing individual molecules could bring about such improbable distributions, thus violating the law of entropy. However, it appears that to render the molecules visible for any observer would increase the entropy more than the demon could decrease it, hence ‘Maxwell's Demon cannot operate’ . In the study presented here Maxwell's Demon (...)
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  21.  3
    Neural network methods for vowel classification in the vocalic systems with the [ATR] (Advanced Tongue Root) contrast.N. V. Makeeva - forthcoming - Philosophical Problems of IT and Cyberspace (PhilIT&C).
    The paper aims to discuss the results of testing a neural network which classifies the vowels of the vocalic system with the [ATR] (Advanced Tongue Root) contrast based on the data of Akebu (Kwa family). The acoustic nature of the [ATR] feature is yet understudied. The only reliable acoustic correlate of [ATR] is the magnitude of the first formant (F1) which can be also modulated by tongue height, resulting in significant overlap between high [-ATR] vowels and mid [+ATR] (...)
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  22.  3
    Neural network methods for vowel classification in the vocalic systems with the [ATR] (Advanced Tongue Root) contrast.Н. В Макеева - 2023 - Philosophical Problems of IT and Cyberspace (PhilIT&C) 2:49-60.
    The paper aims to discuss the results of testing a neural network which classifies the vowels of the vocalic system with the [ATR] (Advanced Tongue Root) contrast based on the data of Akebu (Kwa family). The acoustic nature of the [ATR] feature is yet understudied. The only reliable acoustic correlate of [ATR] is the magnitude of the first formant (F1) which can be also modulated by tongue height, resulting in significant overlap between high [-ATR] vowels and mid [+ATR] (...)
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  23.  17
    A common metric magnitude system for the perception and production of numerosity, length, and duration.Virginie Crollen, Stéphane Grade, Mauro Pesenti & Valérie Dormal - 2013 - Frontiers in Psychology 4.
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  24. Origins and development of generalized magnitude representation.Stella F. Lourenco & Matthew R. Longo - 2011 - In Stanislas Dehaene & Elizabeth Brannon (eds.), Space, Time and Number in the Brain. Oxford University Press. pp. 225--244.
     
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  25.  43
    Right idea, wrong magnitude system.Stella F. Lourenco, Lauren S. Aulet, Vladislav Ayzenberg, Chi-Ngai Cheung & Kevin J. Holmes - 2017 - Behavioral and Brain Sciences 40.
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  26.  28
    General logic-systems and finite consequence operators.Robert A. Herrmann - 2007 - Logica Universalis 1 (1):201-208.
    . In this paper, the significance of using general logic-systems and finite consequence operators defined on non-organized languages is discussed. Results are established that show how properties of finite consequence operators are independent from language organization and that, in some cases, they depend only upon one simple language characteristic. For example, it is shown that there are infinitely many finite consequence operators defined on any non-organized infinite language L that cannot be generated from any finite logic-system. On the other (...)
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  27.  16
    Proof internalization in generalized Frege systems for classical logic.Yury Savateev - 2014 - Annals of Pure and Applied Logic 165 (1):340-356.
    We present a general method for inserting proofs in Frege systems for classical logic that produces systems that can internalize their own proofs.
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  28.  1
    Une théorie générale des systèmes.André le Garff - 1977 - Revue de Synthèse 98 (87-88):255-570.
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  29.  38
    Definitional equivalence and algebraizability of generalized logical systems.Alexej P. Pynko - 1999 - Annals of Pure and Applied Logic 98 (1-3):1-68.
    In this paper we define and study a generalized notion of a logical system that covers on an equal formal basis sentential, equational and sequential systems. We develop a general theory of equivalence between generalized logics that provides, first, a conception of algebraizable logic , second, a formal concept of equivalence between sequential systems and, third, a notion of equivalence between sentential and sequential systems. We also use our theory of equivalence for developing a general algebraic approach (...)
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  30.  8
    Upbringing as an Educational Result: A Value-Based Approach to Assessment in the General Education System.Elena V. Bryzgalina & Sergey V. Stanchenko - 2021 - RUDN Journal of Philosophy 25 (4):574-588.
    The aim of this article is to describe the basic parameters of a value-oriented approach to assessing the education results as a possible basis for the methodology for assessment of the educational work in the general system of education. The key methods we used were content analysis of text sources, cross-reference analysis, comparative analysis, and humanitarian examination of juristic documents. The interpretation of education as a unity of teaching and upbringing for the state as a key subject of education, (...)
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  31.  69
    Analogue Magnitudes, the Generality Constraint, and Nonconceptual Thought.Jacob Beck - 2014 - Mind 123 (492):1155-1165.
    I reply to comments by David Miguel Gray and Grant Gillett concerning my paper, ‘The Generality Constraint and the Structure of Thought’.
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  32. On the logic of general behavior systems theory.Roger C. Buck - 1956 - In Herbert Feigl & Michael Scriven (eds.), Minnesota Studies in the Philosophy of Science. , Vol. pp. 1--223.
     
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  33.  52
    On representational content and format in core numerical cognition.Brian Ball - 2017 - Philosophical Psychology 30 (1-2):119-139.
    Carey has argued that there is a system of core numerical cognition – the analog magnitude system – in which cardinal numbers are explicitly represented in iconic format. While the existence of this system is beyond doubt, this paper aims to show that its representations cannot have the combination of features attributed to them by Carey. According to the argument from abstractness, the representation of the cardinal number of a collection of individuals as such requires the (...)
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  34.  11
    I. Préface spéciale de l'Appendice général du Système de politique positive.Paulo Estevão de Berrêdo Carneiro - 1970 - In Écrits de jeunesse 1816–1828: Suivis du Mémoire sur la ‘Cosmogonie’ de Laplace, 1835. De Gruyter. pp. 197-200.
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  35.  16
    The Lattice Structures of Approximation Operators Based on L-Fuzzy Generalized Neighborhood Systems.Qiao-Ling Song, Hu Zhao, Juan-Juan Zhang, A. A. Ramadan, Hong-Ying Zhang & Gui-Xiu Chen - 2021 - Complexity 2021:1-10.
    Following the idea of L -fuzzy generalized neighborhood systems as introduced by Zhao et al., we will give the join-complete lattice structures of lower and upper approximation operators based on L -fuzzy generalized neighborhood systems. In particular, as special approximation operators based on L -fuzzy generalized neighborhood systems, we will give the complete lattice structures of lower and upper approximation operators based on L -fuzzy relations. Furthermore, if L satisfies the double negative law, then there exists an (...)
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  36. Magnitude and Number Sensitivity of the Approximate Number System in Conceptual Spaces.Paula Quinon & Aleksander Gemel - 2019 - In Peter Gärdenfors, Antti Hautamäki, Frank Zenker & Mauri Kaipainen (eds.), Conceptual Spaces: Elaborations and Applications. Springer Verlag.
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  37. Recherches sur la Théorie Générale des Systèmes Formels.J. Porte - 1965
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  38.  14
    Dynamical behavior of a generalized Lorenz system model and its simulation.Fuchen Zhang, Xiaofeng Liao & Guangyun Zhang - 2016 - Complexity 21 (S1):99-105.
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  39.  6
    Une différence méthodologique: La sémiotique est la ‘théorie générale des systèmes de signification’ et non pas la théorie des signes.Vilmos Voigt - 1991 - Semiotica 83 (1-2):69-80.
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  40.  15
    Recherches sur la Théorie Générale des Systèmes Formels. [REVIEW]J. M. P. - 1966 - Review of Metaphysics 20 (1):158-158.
    The author is interested in discussing various aspects of the propositional calculus; in particular, the relationships among the various propositional connectives in various systems of logic such as Intuitionistic and modal are scrutinized. The first three chapters survey the notation to be used and describe the general notion of logistic system; the author then describes the concept of a deductive system in exceptional generality, then treats the connexions of equivalence and independence among such deductive systems in what are (...)
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  41. A general conceptual framework for decoherence in closed and open systems.Mario Castagnino, Roberto Laura & Olimpia Lombardi - 2007 - Philosophy of Science 74 (5):968-980.
    In this paper we argue that the formalisms for decoherence originally devised to deal just with closed or open systems can be subsumed under a general conceptual framework, in such a way that they cooperate in the understanding of the same physical phenomenon. This new perspective dissolves certain conceptual difficulties of the einselection program but, at the same time, shows that the openness of the quantum system is not the essential ingredient for decoherence. †To contact the authors, please write (...)
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  42. Aspects méthodologiques d'une théorie générale des systèmes.V. N. Sadovsky - 1971 - Revue Internationale de Philosophie 25 (4=98):547.
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  43.  91
    Revisiting generality in biology: systems biology and the quest for design principles.Sara Green - 2015 - Biology and Philosophy 30 (5):629-652.
    Due to the variation, contingency and complexity of living systems, biology is often taken to be a science without fundamental theories, laws or general principles. I revisit this question in light of the quest for design principles in systems biology and show that different views can be reconciled if we distinguish between different types of generality. The philosophical literature has primarily focused on generality of specific models or explanations, or on the heuristic role of abstraction. This paper takes a different (...)
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  44.  1
    Biological systems — “Symphonies of Life”: Reviving Friedrich Cramer's general resonance theory.David G. Angeler - 2023 - Bioessays 45 (11):2300113.
    Understanding biological systems in terms of scientific materialism has arguably reached a frontier, leaving fundamental questions about their complexity unanswered. In 1998, Friedrich Cramer proposed a general resonance theory as a way forward. His theory builds on the extension of the quantum physical duality of matter and wave to the macroscopic world. According to Cramer’ theory, agents constituting biological systems oscillate, akin to musical soundwaves, at specific eigenfrequencies. Biological system dynamics can be described as “Symphonies of Life” emerging from (...)
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  45.  34
    General Theory of the Commutator for Deductive Systems. Part I. Basic Facts.Janusz Czelakowski - 2006 - Studia Logica 83 (1-3):183-214.
    The purpose of this paper is to present in a uniform way the commutator theory for k-deductive system of arbitrary positive dimension k. We are interested in the logical perspective of the research — an emphasis is put on an analysis of the interconnections holding between the commutator and logic. This research thus qualifies as belonging to abstract algebraic logic, an area of universal algebra that explores to a large extent the methods provided by the general theory of deductive (...)
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  46.  15
    Erratum to “Definitional equivalence and algebraizability of generalized logical systems” Annals of Pure and Applied Logic 98 (1999) 1–68. [REVIEW]Alexej P. Pynko - 2000 - Annals of Pure and Applied Logic 102 (3):283-284.
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  47.  24
    General Systems Theory and Creative Artificial Intelligence.Andrei Armovich Gribkov & Aleksandr Aleksandrovich Zelenskii - forthcoming - Philosophy and Culture (Russian Journal).
    The article analyzes the possibilities and limitations of artificial intelligence. The article considers the subjectivity of artificial intelligence, determines its necessity for solving intellectual problems depending on the possibility of representing the real world as a deterministic system. Methodological limitations of artificial intelligence, which is based on the use of big data technologies, are stated. These limitations cause the impossibility of forming a holistic representation of the objects of cognition and the world as a whole. As a tool for (...)
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  48.  5
    The approximate number system represents magnitude and precision.Charles R. Gallistel - 2021 - Behavioral and Brain Sciences 44.
    Numbers are symbols manipulated in accord with the axioms of arithmetic. They sometimes represent discrete and continuous quantities, but they are often simply names. Brains, including insect brains, represent the rational numbers with a fixed-point data type, consisting of a significand and an exponent, thereby conveying both magnitude and precision.
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  49.  15
    Dynamical Systems on Monoids. Toward a General Theory of Deterministic Systems and Motion.Marco Giunti & Claudio Mazzola - 2012 - In Gianfranco Minati, Mario Abram & Eliano Pessa (eds.), Methods, Models, Simulations and Approaches towards a General Theory of Change. Singapore: World Scientific. pp. 173-186.
    Dynamical systems are mathematical structures whose aim is to describe the evolution of an arbitrary deterministic system through time, which is typically modeled as (a subset of) the integers or the real numbers. We show that it is possible to generalize the standard notion of a dynamical system, so that its time dimension is only required to possess the algebraic structure of a monoid: first, we endow any dynamical system with an associated graph and, second, we prove (...)
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  50.  13
    Turing systems: a general model for complex patterns in nature.R. A. Barrio - 2008 - In World Scientific (ed.), Physics of Emergence and Organization. pp. 267.
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