Results for 'Numerical order'

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  1. Numerical ordering ability mediates the relation between number-sense and arithmetic competence.Ian M. Lyons & Sian L. Beilock - 2011 - Cognition 121 (2):256-261.
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  2.  38
    Numerical order and quantity processing in number comparison.Eva Turconi, Jamie I. D. Campbell & Xavier Seron - 2006 - Cognition 98 (3):273-285.
  3. Perspectives of the Numerical Order of Material Changes in Timeless Approaches in Physics.Davide Fiscaletti & Amrit Sorli - 2015 - Foundations of Physics 45 (2):105-133.
    Wheeler–deWitt equation as well as some relevant current research (Chiou’s timeless path integral approach for relativistic quantum mechanics; Palmer’s view of a fundamental level of physical reality based on an Invariant Set Postulate; Girelli’s, Liberati’s and Sindoni’s toy model of a non-dynamical timeless space as fundamental background of physical events) suggest that at a fundamental level the background space of physics is timeless, that the duration of physical events has not a primary existence. By taking into consideration the two fundamental (...)
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  4.  6
    Extending ideas of numerical order beyond the count-list from kindergarten to first grade.Jane E. Hutchison, Daniel Ansari, Samuel Zheng, Stefanie De Jesus & Ian M. Lyons - 2022 - Cognition 223 (C):105019.
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  5.  26
    Representation of numerical and non-numerical order in children.Ilaria Berteletti, Daniela Lucangeli & Marco Zorzi - 2012 - Cognition 124 (3):304-313.
  6.  19
    Modified Numerals and Split Disjunction: The First-Order Case.Maria Aloni & Peter van Ormondt - 2023 - Journal of Logic, Language and Information 32 (4):539-567.
    We present a number of puzzles arising for the interpretation of modified numerals. Following Büring and others we assume that the main difference between comparative and superlative modifiers is that only the latter convey disjunctive meanings. We further argue that the inference patterns triggered by disjunction and superlative modifiers are hard to capture in existing semantic and pragmatic analyses of these phenomena (neo-Gricean or grammatical alike), and we propose a novel account of these inferences in the framework of bilateral state-based (...)
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  7.  13
    Ordered Numerical Systems in Hilbert's "Grundlagen der Geometrie".Andrea Battocchio - 2018 - Science and Philosophy 6 (2):75-116.
    Recentemente diversi studi hanno mostrato come la distanza tra i Grundlagen e le precedenti pubblicazioni di Hilbert non sia tanto abissale come ritenuto in passato, ma vi sia una significativa consequenzialità con la teoria dei campi numerici. Nel ribadire questa visione, si intende mostrare come i risultati ottenuti da Hilbert, in particolare sui teoremi di Pappo e di Desargues, siano conseguenza di una ricerca più ampia sulla possibilità di introdurre all’interno della geometria dei sistemi numerici atti a coordinatizzare il piano (...)
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  8.  19
    Numerical representations of value-orderings: some basic problems.Sven Danielsson - 1998 - In Christoph Fehige & Ulla Wessels (eds.), Preferences. New York: W. de Gruyter. pp. 19--114.
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  9.  6
    Ordering motivation and Likert scale ratings: When a numeric scale is not necessarily better.Yulia Tyumeneva, Yulia Sudorgina, Alexandra Kislyonkova & Maria Lebedeva - 2022 - Frontiers in Psychology 13.
    Measuring psychological attributes, such as motivation, typically involves rating scales, assuming that an attribute can be ordered, and that ratings represent this order. Previously, only the first assumption had been tested, albeit limited. First, we checked the ordinal structure of motivation, looking at whether people can establish transitive relations between motivation levels in pairwise comparisons; and we found different ordering patterns: strict transitive, weak transitive, changing order, and intransitivity. The rate of intransitivity was similar to that found previously (...)
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  10.  21
    A Numerical Algorithm for Solving Higher-Order Nonlinear BVPs with an Application on Fluid Flow over a Shrinking Permeable Infinite Long Cylinder.Laila Y. Al Sakkaf, Qasem M. Al-Mdallal & U. Al Khawaja - 2018 - Complexity 2018:1-11.
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  11.  18
    Analysis of the Fractional-Order Delay Differential Equations by the Numerical Method.Saadia Masood, Muhammad Naeem, Roman Ullah, Saima Mustafa & Abdul Bariq - 2022 - Complexity 2022:1-14.
    In this study, we implemented a new numerical method known as the Chebyshev Pseudospectral method for solving nonlinear delay differential equations having fractional order. The fractional derivative is defined in Caputo manner. The proposed method is simple, effective, and straightforward as compared to other numerical techniques. To check the validity and accuracy of the proposed method, some illustrative examples are solved by using the present scenario. The obtained results have confirmed the greater accuracy than the modified Laguerre (...)
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  12.  8
    The Analysis of Fractional-Order System Delay Differential Equations Using a Numerical Method.Pongsakorn Sunthrayuth, Hina M. Dutt, Fazal Ghani & Mohammad Asif Arefin - 2022 - Complexity 2022:1-9.
    To solve fractional delay differential equation systems, the Laguerre Wavelets Method is presented and coupled with the steps method in this article. Caputo fractional derivative is used in the proposed technique. The results show that the current procedure is accurate and reliable. Different nonlinear systems have been solved, and the results have been compared to the exact solution and different methods. Furthermore, it is clear from the figures that the LWM error converges quickly when compared to other approaches. When compared (...)
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  13. Dynamic aspects of word order in the numeral classifier.Joseph H. Greenberg - 1975 - In Charles N. Li (ed.), Word Order and Word Order Change. University of Texas Press. pp. 27--45.
     
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  14. Serial position effects in numerical comparisons-magnitude versus order judgments.Db Berch & A. Birkheadflight - 1991 - Bulletin of the Psychonomic Society 29 (6):478-478.
     
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  15.  52
    Numerals and neural reuse.Max Jones - 2020 - Synthese 197 (9):3657-3681.
    Menary OpenMIND, MIND Group, Frankfurt am Main, 2015) has argued that the development of our capacities for mathematical cognition can be explained in terms of enculturation. Our ancient systems for perceptually estimating numerical quantities are augmented and transformed by interacting with a culturally-enriched environment that provides scaffolds for the acquisition of cognitive practices, leading to the development of a discrete number system for representing number precisely. Numerals and the practices associated with numeral systems play a significant role in this (...)
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  16.  12
    Order in the Twilight.Bernhard Waldenfels & David J. Parent - 1996 - Ohio University Press.
    In this seminal work, acclaimed philosopher Bernhard Waldenfels deals with the problem of the nature of order after the “shattering of the world,” and the loss of the idea of a universal or fundamental order._ _ Order in the Twilight__ unites phenomenological methodology with recent work on the theory of order, normativity, and dialogue, as well as structuralism and Gestalt theory. Philosophically stringent, it expresses a more optimistic attitude than much modern philosophy, especially deconstruction._ Waldenfels passes (...)
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  17.  12
    The associations between space and order in numerical and non-numerical sequences.Chi-Ngai Cheung & Stella F. Lourenco - 2016 - Consciousness and Cognition 45:124-134.
  18. Numerical simulations of the Lewis signaling game: Learning strategies, pooling equilibria, and the evolution of grammar.Jeffrey A. Barrett - unknown
    David Lewis (1969) introduced sender-receiver games as a way of investigating how meaningful language might evolve from initially random signals. In this report I investigate the conditions under which Lewis signaling games evolve to perfect signaling systems under various learning dynamics. While the 2-state/2- term Lewis signaling game with basic urn learning always approaches a signaling system, I will show that with more than two states suboptimal pooling equilibria can evolve. Inhomogeneous state distributions increase the likelihood of pooling equilibria, but (...)
     
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  19.  23
    A helping hand putting in order: Visuomotor routines organize numerical and non-numerical sequences in space.Luca Rinaldi, Samuel Di Luca, Avishai Henik & Luisa Girelli - 2016 - Cognition 152 (C):40-52.
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  20. Numerical Abstraction via the Frege Quantifier.G. Aldo Antonelli - 2010 - Notre Dame Journal of Formal Logic 51 (2):161-179.
    This paper presents a formalization of first-order arithmetic characterizing the natural numbers as abstracta of the equinumerosity relation. The formalization turns on the interaction of a nonstandard cardinality quantifier with an abstraction operator assigning objects to predicates. The project draws its philosophical motivation from a nonreductionist conception of logicism, a deflationary view of abstraction, and an approach to formal arithmetic that emphasizes the cardinal properties of the natural numbers over the structural ones.
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  21.  15
    Primate Numerical Competence: Contributions Toward Understanding Nonhuman Cognition.Sarah T. Boysen & Karen I. Hallberg - 2000 - Cognitive Science 24 (3):423-443.
    Nonhuman primates represent the most significant extant species for comparative studies of cognition, including such complex phenomena as numerical competence, among others. Studies of numerical skills in monkeys and apes have a long, though somewhat sparse history, although questions for current empirical studies remain of great interest to several fields, including comparative, developmental, and cognitive psychology; anthropology; ethology; and philosophy, to name a few. In addition to demonstrated similarities in complex information processing, empirical studies of a variety of (...)
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  22.  7
    Numerical Existence Property and Categories with an Internal Copy.Samuele Maschio - 2020 - Logica Universalis 14 (3):383-394.
    We define here a notion of internal copy and of weak internal copy of a category. We will then determine some families of categories having an internal copy or a weak internal copy. We will consider categories of definable classes of first-order theories and we will see that the notion of internal copy is related to the notion of numerical existence property.
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  23.  5
    Order in early Chinese excavated texts: natural, supernatural, and legal approaches.Zhongjiang Wang - 2015 - New York, NY: Palgrave-Macmillan.
    Recently discovered ancient silk and bamboo manuscripts have transformed our understanding of classical Chinese thought. In this book, Wang Zhongjiang closely examines these texts, and by parsing the complex divergence between ancient and modern Chinese records reveals early Chinese philosophy to be much richer and more complex than we ever imagined. As numerous and varied cosmologies sprang up in this cradle of civilization, beliefs in the predictable movements of nature merged with faith in gods and their divine punishments. Slowly, powerful (...)
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  24.  56
    The conceptual basis of numerical abilities: One-to-one correspondence versus the successor relation.Lieven Decock - 2008 - Philosophical Psychology 21 (4):459 – 473.
    In recent years, neologicists have demonstrated that Hume's principle, based on the one-to-one correspondence relation, suffices to construct the natural numbers. This formal work is shown to be relevant for empirical research on mathematical cognition. I give a hypothetical account of how nonnumerate societies may acquire arithmetical knowledge on the basis of the one-to-one correspondence relation only, whereby the acquisition of number concepts need not rely on enumeration (the stable-order principle). The existing empirical data on the role of the (...)
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  25.  43
    Numbers through numerals. The constitutive role of external representations.Dirk Schlimm - 2018 - In Sorin Bangu (ed.), Naturalizing Logico-Mathematical Knowledge: Approaches From Psychology and Cognitive Science. New York: Routledge. pp. 195–217.
    Our epistemic access to mathematical objects, like numbers, is mediated through our external representations of them, like numerals. Nevertheless, the role of formal notations and, in particular, of the internal structure of these notations has not received much attention in philosophy of mathematics and cognitive science. While systems of number words and of numerals are often treated alike, I argue that they have crucial structural differences, and that one has to understand how the external representation works in order to (...)
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  26.  7
    Numerical Investigation of the Nonlinear Coupled Fractional Massive Thirring Equation Using Two-Scale Approach.Jinxing Liu, Muhammad Nadeem, Mustafa Habib, Shazia Karim & Harun Or Roshid - 2022 - Complexity 2022:1-8.
    In this paper, we investigate the numerical solution of the coupled fractional massive Thirring equation with the aid of He’s fractional complex transform. This study plays a significant aspect in the field of quantum physics, weakly nonlinear thrilling waves, and nonlinear optics. The main advantage of FCT is that it converts the fractional differential equation into its traditional parts and is also capable to handle the fractional order, whereas the homotopy perturbation method is employed to tackle the nonlinear (...)
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  27.  17
    Compact numeral representation with combinators.E. V. Krishnamurthy & B. P. Vickers - 1987 - Journal of Symbolic Logic 52 (2):519-525.
    This paper is concerned with the combinator representation of numeral systems with logarithmic space complexity of symbols. The principle used is based on the lexicographic ordering of words over a finite alphabet.
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  28.  15
    Ignorance implicatures of modified numerals.Alexandre Cremers, Liz Coppock, Jakub Dotlačil & Floris Roelofsen - 2022 - Linguistics and Philosophy 45 (3):683-740.
    Modified numerals, such as at least three and more than five, are known to sometimes give rise to ignorance inferences. However, there is disagreement in the literature regarding the nature of these inferences, their context dependence, and differences between at least and more than. We present a series of experiments which sheds new light on these issues. Our results show that the ignorance inferences of at least are more robust than those of more than, the presence and strength of the (...)
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  29.  26
    Numeric Tessituras.Tania Fraga - 2010 - Technoetic Arts 8 (2):243-250.
    This article presents research on assemblages among humans and computational systems in which physical and virtual autonomous processes occur in order to create artworks allowing the emergence of mixed sensory set-ups. It begins with triadic relationships computer, physical objects and participants aimed at co-relations among bands of bots (virtual and physical) with groups of humans (interactors). The bots have a representation of the virtual world: physical bots live on a flat surface (Abbot 1991), a projection of the 3D environment (...)
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  30.  7
    Novel Numerical Estimates of the Pneumonia and Meningitis Epidemic Model via the Nonsingular Kernel with Optimal Analysis.Saima Rashid, Bushra Kanwal, Abdulaziz Garba Ahmad, Ebenezer Bonyah & S. K. Elagan - 2022 - Complexity 2022:1-25.
    In this article, we investigated a deterministic model of pneumonia-meningitis coinfection. Employing the Atangana–Baleanu fractional derivative operator in the Caputo framework, we analyze a seven-component approach based on ordinary differential equations. Furthermore, the invariant domain, disease-free as well as endemic equilibria, and the validity of the model’s potential results are all investigated. According to controller design evaluation and modelling, the modulation technique devised is effective in diminishing the proportion of incidences in various compartments. A fundamental reproducing value is generated by (...)
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  31.  24
    Numerically solving physiological models based on a polynomial approach.F. Tudoret, A. Bardou & G. Carrault - 2001 - Acta Biotheoretica 49 (4):247-260.
    Much research effort has been directed in different physiological contexts towards describing realistic behaviors with differential equations. One observes obviously that more state-variables give the model more accuracy. Unfortunately, the computational cost involved is higher. A new algorithm is presented for simulating a model described by a system of differential equations in which efficiency may not be altered by its size. In order to do this, the method is based on a polynomial description of the state-variables' evolution and on (...)
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  32.  25
    Higher-order readings of wh -questions.Yimei Xiang - 2021 - Natural Language Semantics 29 (1):1-45.
    In most cases, a wh-question calls for an answer that names an entity in the set denoted by the extension of the wh-complement. However, evidence from questions with necessity modals and questions with collective predicates argues that sometimes a wh-question must be interpreted with a higher-order reading, in which this question calls for an answer that names a generalized quantifier. This paper investigates the distribution and compositional derivation of higher-order readings of wh-questions. First, I argue that the generalized (...)
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  33.  10
    Order Matters! Influences of Linear Order on Linguistic Category Learning.Dorothée B. Hoppe, Jacolien Rij, Petra Hendriks & Michael Ramscar - 2020 - Cognitive Science 44 (11):e12910.
    Linguistic category learning has been shown to be highly sensitive to linear order, and depending on the task, differentially sensitive to the information provided by preceding category markers (premarkers, e.g., gendered articles) or succeeding category markers (postmarkers, e.g., gendered suffixes). Given that numerous systems for marking grammatical categories exist in natural languages, it follows that a better understanding of these findings can shed light on the factors underlying this diversity. In two discriminative learning simulations and an artificial language learning (...)
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  34.  14
    Order Matters! Influences of Linear Order on Linguistic Category Learning.Dorothée B. Hoppe, Jacolien van Rij, Petra Hendriks & Michael Ramscar - 2020 - Cognitive Science 44 (11):e12910.
    Linguistic category learning has been shown to be highly sensitive to linear order, and depending on the task, differentially sensitive to the information provided by preceding category markers (premarkers, e.g., gendered articles) or succeeding category markers (postmarkers, e.g., gendered suffixes). Given that numerous systems for marking grammatical categories exist in natural languages, it follows that a better understanding of these findings can shed light on the factors underlying this diversity. In two discriminative learning simulations and an artificial language learning (...)
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  35.  16
    Re-establishing the distinction between numerosity, numerousness, and number in numerical cognition.César Frederico Dos Santos - 2022 - Philosophical Psychology 35 (8):1152-1180.
    In 1939, the influential psychophysicist S. S. Stevens proposed definitional distinctions between the terms ‘number,’ ‘numerosity,’ and ‘numerousness.’ Although the definitions he proposed were adopted by syeveral psychophysicists and experimental psychologists in the 1940s and 1950s, they were almost forgotten in the subsequent decades, making room for what has been described as a “terminological chaos” in the field of numerical cognition. In this paper, I review Stevens’s distinctions to help bring order to this alleged chaos and to shed (...)
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  36.  21
    Order and Chaos in Nature and Society. Chaos and Music.Rainer Hegselmann - 1993 - Vienna Circle Institute Yearbook 1:296-298.
    Chaos, order and the transitions between them — these are issues which are being intensively debated in many different sciences at present. These debates are by no means restricted to the natural sciences. Numerous popularizations confirm the existence of a broad following which is intensely interested in the phenomenon. This provided the background against which the Institute Vienna Circle organized a symposion, as international as it was interdisciplinary, entitled “Order and Chaos in Nature and Society”, held on 18 (...)
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  37.  13
    Time, Order, Chaos.J. T. Fraser, M. P. Soulsby, Alex Argyros & International Society for the Study of Time - 1998
    The papers in this volume reflect much of the current unease of a world that perceives itself once more at the edge of chaos. The authors present different vistas of that experience and their inherent dialectic, expressed in numerous and ceaseless conflicts between ordering and disordering processes. They can be read as comments on the ongoing processes that lead toward greater complexity.
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  38.  5
    Introduction to Lattices and Order.B. A. Davey & H. A. Priestley - 2002 - Cambridge University Press.
    This new edition of Introduction to Lattices and Order presents a radical reorganization and updating, though its primary aim is unchanged. The explosive development of theoretical computer science in recent years has, in particular, influenced the book's evolution: a fresh treatment of fixpoints testifies to this and Galois connections now feature prominently. An early presentation of concept analysis gives both a concrete foundation for the subsequent theory of complete lattices and a glimpse of a methodology for data analysis that (...)
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  39.  57
    Spontaneous order: Michael Polanyi and Friedrich Hayek.Struan Jacobs - 2000 - Critical Review of International Social and Political Philosophy 3 (4):49-67.
    This paper compares Hayek and Polanyi on spontaneous social order. Although Hayek is widely believed to have first both coined the name and explicated the idea of ?spontaneous order?, it is in fact Michael Polanyi who did so. Numerous differences emerge between the two thinkers. The characterisation of spontaneous order in Hayek, for example, involves different types of freedom to those advanced by Polanyi. Whereas Hayek (usually) portrays spontaneous order as a single entity, which is equivalent (...)
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  40.  9
    Atomic order.Enrico Cantore - 1969 - Cambridge, Mass.,: MIT Press.
    The intention of Atomic Order is to encourage and contribute to the dialogue between philosophers and scientists by discussing a concrete example of scientific discovery according to a method acceptable and understandable to both sides. This discussion takes simultaneously into account the scientific and philosophical methodologies and mentalities. By regarding "pure" science or "pure" philosophy as limiting cases, it becomes evident that basic questions are best posed and answered by emphasiz ing the deeply embedded complementary relationship between the two. (...)
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  41.  13
    Benford's law and numerical stylization of monetary valuations in classical literature.Walter Scheidel - 2016 - Classical Quarterly 66 (2):815-821.
    In an article published in this journal in 1996, I surveyed number stylization in monetary amounts recorded in Roman-era literature up to the Severan period. I argued that certain leading digits such as 1, 3 and 4 were heavily over-represented in the evidence. For the limited samples I used at the time these findings are not in need of revision. However, as I show here, a more inclusive approach to the material produces a substantially different picture. The most significant shortcoming (...)
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  42.  14
    Second-Order Confidence in Supervaluationism.Jonas Karge - 2023 - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 55 (1):43-58.
    Recently, Wilcox (JGPS 51: 65–87, 2020) argued against the so-called wide interval view and in favor of the principle of indifference as the correct response to unspecific evidence. Embedded in a formal model of the beliefs of an agent, the former presupposes imprecise probabilities and the latter numerically precise degrees of belief. His argument is illustrated by a thought experiment that comes with a fundamental intuition. According to Wilcox, the wide interval view is incompatible with this intuition and, thus, undermined. (...)
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  43.  5
    Second-order characteristics don't favor a number-representing ANS.Stefan Buijsman - 2021 - Behavioral and Brain Sciences 44.
    Clarke and Beck argue that the ANS doesn't represent non-numerical magnitudes because of its second-order character. A sensory integration mechanism can explain this character as well, provided the dumbbell studies involve interference from systems that segment by objects such as the Object Tracking System. Although currently equal hypotheses, I point to several ways the two can be distinguished.
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  44.  31
    Order without rules: Wittgenstein and the "communicative ethics controversy".David Bogen - 1993 - Sociological Theory 11 (1):55-71.
    A central supposition of the "communicative ethics controversy" in modern social theory has been either that there exist universal standards against which we can judge the validity of speech and moral argumentation or, conversely, that there are no determinate standards to which moral claims can be held answerable, and hence no methods by which disputes over contested claims can rationally be resolved. In this paper it is argued that the basic terms of this debate are miscast. The "order without (...)
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  45.  12
    Function order and paired-associate learning.Cameron R. Peterson, Z. J. Ulehla & Richard S. Lehman - 1965 - Journal of Experimental Psychology 69 (2):119.
  46.  51
    Order out of Chaos? A Case Study in High Energy Physics.Rafaela Hillerbrand - 2012 - Studia Philosophica Estonica 5 (2):61-78.
    In recent years, computational sciences such as computational hydrodynamics or computational field theory have supplemented theoretical and experimental investigations in many scientific fields. Often, there is a seemingly fruitful overlap between theory, experiment, and numerics. The computational sciences are highly dynamic and seem a fairly successful endeavor---at least if success is measured in terms of publications or engineering applications. However, for theories, success in application and correctness are two very different things; and just the same may hold for "methodologies" like (...)
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  47.  6
    Fragments of first-order logic.Ian Pratt-Hartmann - 2023 - Oxford: Oxford University Press.
    A sentence of first-order logic is satisfiable if it is true in some structure, and finitely satisfiable if it is true in some finite structure. The question arises as to whether there exists an algorithm for determining whether a given formula of first-order logic is satisfiable, or indeed finitely satisfiable. This question was answered negatively in 1936 by Church and Turing (for satisfiability) and in 1950 by Trakhtenbrot (for finite satisfiability).In contrast, the satisfiability and finite satisfiability problems are (...)
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  48.  38
    How Deep Is Your SNARC? Interactions Between Numerical Magnitude, Response Hands, and Reachability in Peripersonal Space.Johannes Lohmann, Philipp A. Schroeder, Hans-Christoph Nuerk, Christian Plewnia & Martin V. Butz - 2018 - Frontiers in Psychology 9:344216.
    Spatial, physical, and semantic magnitude dimensions can influence action decisions in human cognitive processing and interact with each other. For example, in the SNARC effect, semantic numerical magnitude facilitates left-hand or right-hand responding dependent on the small or large magnitude of number symbols. SNARC-like interactions of numerical magnitudes with the radial spatial dimension (depth) were postulated from early on. Usually, the SNARC effect in any direction is investigated using fronto-parallel computer monitors for presentation of stimuli. In such 2D (...)
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  49.  28
    Quantitative evolution XV. numerical evolution.James Small - 1949 - Acta Biotheoretica 9 (1-2):1-40.
    Organic evolution, or change, among the diatoms has proceeded with considerable regularity. The origins, the extinctions, and the increases in numbers of species and genera, on the whole, have submitted to law and order, as rules-within-limits . The changes of evolution have followed from two sorts of phenomena — 1) the origin and extinction of shortlived or unstable species, in a proportion which has been more or less constant, but different in the two groups of diatoms, Centricae and Pennatae; (...)
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  50. Consciousness, higher-order content, and the individuation of vehicles.Uriah Kriegel - 2003 - Synthese 134 (3):477-504.
    One of the distinctive properties of conscious states is the peculiar self- awareness implicit in them. Two rival accounts of this self-awareness are discussed. According to a Neo-Brentanian account, a mental state M is conscious iff M represents its very own occurrence. According to the Higher-Order Monitoring account, M is merely accompanied by a numerically distinct representation of its occurrence. According to both, then, M is conscious in virtue of figuring in a higher-order content. The disagreement is over (...)
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