Results for 'Functions of real variables '

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  1.  17
    Graves Lawrence M.. The theory of functions of real variables. McGraw-Hill Book Company, Inc., New York and London 1946, x + 300 pp. [REVIEW]Alonzo Church - 1947 - Journal of Symbolic Logic 12 (3):96-96.
  2.  2
    Review: Lawrence M. Graves, The Theory of Functions of Real Variables[REVIEW]Alonzo Church - 1947 - Journal of Symbolic Logic 12 (3):96-96.
  3.  6
    Expansions of algebraically closed fields II: Functions of several variables.Ya'acov Peterzil & Sergei Starchenko - 2003 - Journal of Mathematical Logic 3 (01):1-35.
    Let ℛ be an o-minimal expansion of a real closed field R. We continue here the investigation we began in [11] of differentiability with respect to the algebraically closed field [Formula: see text]. We develop the basic theory of such K-differentiability for definable functions of several variables, proving theorems on removable singularities as well as analogues of the Weierstrass preparation and division theorems for definable functions. We consider also definably meromorphic functions and prove that every (...)
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  4. Review: Raphael M. Robinson, The Undecidability of Pure Transcendental Extensions of Real fields; Raphael M. Robinson, M. A. Tajclin, The Undecidability of the Elementary Theory of the Field of Rational Functions of One Variable with Rational Coefficients. [REVIEW]Benjamin Franklin Wells - 1966 - Journal of Symbolic Logic 31 (2):254-255.
  5. Consequences of COVID-19 Confinement on Anxiety, Sleep and Executive Functions of Children and Adolescents in Spain.Rocío Lavigne-Cerván, Borja Costa-López, Rocío Juárez-Ruiz de Mier, Marta Real-Fernández, Marta Sánchez-Muñoz de León & Ignasi Navarro-Soria - 2021 - Frontiers in Psychology 12.
    Children and adolescents are not indifferent to the dramatic impact of the COVID-19 pandemic, and the need to be forced to live in confinement. The change in life to which they have been abruptly subjected forces us to understand the state of their mental health in order to adequately address both their present and future needs. The present study was carried out with the intention of studying the consequences of confinement on anxiety, sleep routines and executive functioning of 1,028 children (...)
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  6.  27
    On the Definition of Computable Function of a Real Variable.J. C. Shepherdson - 1976 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 22 (1):391-402.
  7.  3
    On a simple definition of computable function of a real variable‐with applications to functions of a complex variable.Marian Boykan Pour-El & Jerome Caldwell - 1975 - Mathematical Logic Quarterly 21 (1):1-19.
  8.  10
    Some undecidable problems involving elementary functions of a real variable.Daniel Richardson - 1968 - Journal of Symbolic Logic 33 (4):514-520.
  9.  25
    Non Standard Models of the Theory of Elementary Functions of a Real Variable.Daniel Richardson - 1988 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 34 (4):355-372.
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  10.  6
    On the Definition of Computable Function of a Real Variable.J. C. Shepherdson - 1976 - Mathematical Logic Quarterly 22 (1):391-402.
  11. An analysis of the theory of functions of one real variable.Robert Jason Reed - 2000 - Inquiry: The University of Arkansas Undergraduate Research Journal 1.
     
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  12. HOBSON, E. W. - The Theory of Functions of a real Variable and the Theory of Fourier's Series. [REVIEW]G. Loria - 1929 - Scientia 23 (45):403.
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  13. Hobson, E. W. - The Theory Of Functions Of A Real Variable And The Theory Of Fourier's Series. [REVIEW]G. Loria - 1929 - Scientia 23 (45):403.
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  14.  5
    Expansions of the real field with power functions.Chris Miller - 1994 - Annals of Pure and Applied Logic 68 (1):79-94.
    We investigate expansions of the ordered field of real numbers equipped with a family of real power functions. We show in particular that the theory of the ordered field of real numbers augmented by all restricted analytic functions and all real power functions admits elimination of quantifiers and has a universal axiomatization. We derive that every function of one variable definable in this structure, not ultimately identically 0, is asymptotic at + ∞ to (...)
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  15.  12
    An introduction to proof through real analysis.Daniel J. Madden - 2017 - Hoboken, NJ: Wiley. Edited by Jason A. Aubrey.
    An engaging and accessible introduction to mathematical proof incorporating ideas from real analysis A mathematical proof is an inferential argument for a mathematical statement. Since the time of the ancient Greek mathematicians, the proof has been a cornerstone of the science of mathematics. The goal of this book is to help students learn to follow and understand the function and structure of mathematical proof and to produce proofs of their own. An Introduction to Proof through Real Analysis is (...)
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  16.  17
    A Review of Psychophysiological Measures to Assess Cognitive States in Real-World Driving. [REVIEW]Monika Lohani, Brennan R. Payne & David L. Strayer - 2019 - Frontiers in Human Neuroscience 13:392220.
    As driving functions become increasingly automated, motorists run the risk of becoming cognitively removed from the driving process. Psychophysiological measures may provide added value not captured through behavioral or self-report measures alone. This paper provides a selective review of the psychophysiological measures that can be utilized to assess cognitive states in real-world driving environments. First, the importance of psychophysiological measures within the context of traffic safety is discussed. Next, the most commonly used physiology-based indices of cognitive states are (...)
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  17.  9
    The foundational aspects of Gauss’s work on the hypergeometric, factorial and digamma functions.Giovanni Ferraro - 2007 - Archive for History of Exact Sciences 61 (5):457-518.
    In his writings about hypergeometric functions Gauss succeeded in moving beyond the restricted domain of eighteenth-century functions by changing several basic notions of analysis. He rejected formal methodology and the traditional notions of functions, complex numbers, infinite numbers, integration, and the sum of a series. Indeed, he thought that analysis derived from a few, intuitively given notions by means of other well-defined concepts which were reducible to intuitive ones. Gauss considered functions to be relations between continuous (...)
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  18.  6
    Recursive Functions of One Variable.Julia Robinson - 1970 - Journal of Symbolic Logic 35 (3):476-476.
  19.  18
    Preference for equivalent random variables: A price for unbounded utilities.Teddy Seidenfeld, Mark J. Schervish & Joseph B. Kadane - 2009 - Journal of Mathematical Economics 45:329-340.
    When real-valued utilities for outcomes are bounded, or when all variables are simple, it is consistent with expected utility to have preferences defined over probability distributions or lotteries. That is, under such circumstances two variables with a common probability distribution over outcomes – equivalent variables – occupy the same place in a preference ordering. However, if strict preference respects uniform, strict dominance in outcomes between variables, and if indifference between two variables entails indifference between (...)
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  20.  12
    Analytic functions over a field of power series.Marie-Hélène Mourgues - 2002 - Archive for Mathematical Logic 41 (7):631-642.
    We extend the notion of absolute convergence for real series in several variables to a notion of convergence for series in a power series field ℝ((t Γ)) with coefficients in ℝ. Subsequently, we define a natural notion of analytic function at a point of ℝ((t Γ))m. Then, given a real function f analytic on a open box I of ℝ m , we extend f to a function f ★ which is analytic on a subset of ℝ((t (...)
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  21. Linguistic Functions.W. B. Vasantha Kandasamy, K. Ilanthenral & Florentin Smarandache - 2022 - Miami, FL, USA: Global Knowledge.
    In this book, for the first time, authors try to introduce the concept of linguistic variables as a continuum of linguistic terms/elements/words in par or similar to a real continuum. For instance, we have the linguistic variable, say the heights of people, then we place the heights in the linguistic continuum [shortest, tallest] unlike the real continuum (–∞, ∞) where both –∞ or +∞ is only a non-included symbols of the real continuum, but in case of (...)
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  22. Grip force as a functional window to somatosensory cognition.Birgitta Dresp-Langley - 2022 - Frontiers in Psychology 13:1026439.
    Analysis of grip force signals tailored to hand and finger movement evolution and changes in grip force control during task execution provide unprecedented functional insight into somatosensory cognition. Somatosensory cognition is a basis of our ability to manipulate, move, and transform objects of the physical world around us, to recognize them on the basis of touch alone, and to grasp them with the right amount of force for lifting and manipulating them. Recent technology has permitted the wireless monitoring of grip (...)
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  23.  20
    A Novel Fuzzy Algorithm to Introduce New Variables in the Drug Supply Decision-Making Process in Medicine.Jose M. Gonzalez-Cava, José Antonio Reboso, José Luis Casteleiro-Roca, José Luis Calvo-Rolle & Juan Albino Méndez Pérez - 2018 - Complexity 2018:1-15.
    One of the main challenges in medicine is to guarantee an appropriate drug supply according to the real needs of patients. Closed-loop strategies have been widely used to develop automatic solutions based on feedback variables. However, when the variable of interest cannot be directly measured or there is a lack of knowledge behind the process, it turns into a difficult issue to solve. In this research, a novel algorithm to approach this problem is presented. The main objective of (...)
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  24.  1
    Real and Abstract Analysis. [REVIEW]P. K. H. - 1967 - Review of Metaphysics 21 (1):159-160.
    This uncommonly fine textbook of the modern theory of functions of a real variable is particularly well-suited for mathematically mature students in the fields of philosophy and foundations of mathematics, philosophy of physics, probability theory, and statistics. Those who wish to achieve first-hand acquaintance with the quantum theory will also need to have a grasp of the material presented in this book. The first chapter presents a capsule survey of topics in abstract set theory and algebra, including a (...)
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  25.  13
    Ambiguities of Fundamental Concepts in Mathematical Analysis During the Mid-nineteenth Century.Kajsa Bråting - 2012 - Foundations of Science 17 (4):301-320.
    In this paper we consider the major development of mathematical analysis during the mid-nineteenth century. On the basis of Jahnke’s (Hist Math 20(3):265–284, 1993 ) distinction between considering mathematics as an empirical science based on time and space and considering mathematics as a purely conceptual science we discuss the Swedish nineteenth century mathematician E.G. Björling’s general view of real- and complexvalued functions. We argue that Björling had a tendency to sometimes consider mathematical objects in a naturalistic way. One (...)
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  26.  9
    Albert Lautman and the Creative Dialectic of
 Modern Mathematics. Translated by Simon B. Duffy.Fernando Zalamea - 2011 - In Mathematics, Ideas and the physical real, by Albert Lautman. Continuum.
    It is possible today to observe in hindsight the epistemological landscape of the twentieth century, and the work of Albert Lautman in mathematical philosophy appears as a profound turning point, opening to a true under- standing of creativity in mathematics and its relation with the real. Little understood in its time or even today, Lautman’s work explores the difficult but exciting intersection where modern mathematics, advanced mathe- matical invention, the structural or unitary relations of mathematical knowledge and, finally, the (...)
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  27.  2
    The use of a formal simulator to verify a simple real time control program.Robert Boyer - manuscript
    We present an initial and elementary investigation of the formal specification and mechanical verification of programs that interact with environments. We describe a formal, mechanically produced proof that a simple, real time control program keeps a vehicle on a straightline course in a variable crosswind. To formalize the specification we define a mathematical function which models the interaction of the program and its environment. We then state and prove two theorems about this function: the simulated vehicle never gets farther (...)
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  28.  15
    Sequences of real functions on [0, 1] in constructive reverse mathematics.Hannes Diener & Iris Loeb - 2009 - Annals of Pure and Applied Logic 157 (1):50-61.
    We give an overview of the role of equicontinuity of sequences of real-valued functions on [0,1] and related notions in classical mathematics, intuitionistic mathematics, Bishop’s constructive mathematics, and Russian recursive mathematics. We then study the logical strength of theorems concerning these notions within the programme of Constructive Reverse Mathematics. It appears that many of these theorems, like a version of Ascoli’s Lemma, are equivalent to fan-theoretic principles.
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  29.  3
    At the Heart of Analysis: Intuitionism and Philosophy.Charles McCarty - 2006 - Philosophia Scientiae:81-94.
    One’s first impression is that Brouwer’s Continuity Theorem of intuitionistic analysis, that every total, real-valued function of a real variable is continuous, stands in straightforward contradiction to a simple theorem of conventional real analysis, that there are discontinuous, real-valued func­tions. Here we argue that, despite philosophical views to the contrary, first impressions are not misleading; the Brouwer Theorem, together with its proof, presents mathematicians and philosophers of mathematics with an antimony, one that can only be resolved (...)
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  30.  12
    Practical, Functional, and Natural Kinds.Nick Haslam - 2002 - Philosophy, Psychiatry, and Psychology 9 (3):237-241.
    In lieu of an abstract, here is a brief excerpt of the content:Philosophy, Psychiatry, & Psychology 9.3 (2002) 237-241 [Access article in PDF] Practical, Functional, and Natural Kinds Nick Haslam Keywords: Classification, essentialism, natural kinds, practical kinds. I am grateful to the two commentators for giving my paper their serious attention, and for writing such stimulating, clarifying, and challenging responses. In a brief response I can only begin to discuss a select few issues, although both commentaries could generate a great (...)
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  31.  13
    Visual signal detection as a function of sequential variability of simultaneous speech.John S. Antrobus & Jerome L. Singer - 1964 - Journal of Experimental Psychology 68 (6):603.
  32.  22
    Julia Robinson. Recursive functions of one variable. Proceedings of the American Mathematical Society, vol. 19 , pp. 815–820. [REVIEW]Martin Davis - 1970 - Journal of Symbolic Logic 35 (3):476.
  33.  15
    Salomaa Arto. A theorem concerning the composition of functions of several variables ranging over a finite set.Ivo Rosenberg - 1968 - Journal of Symbolic Logic 33 (2):307.
  34.  14
    Human nature and the feasibility of inclusivist moral progress.Andrés Segovia-Cuéllar - 2022 - Dissertation, Ludwig Maximilians Universität, München
    The study of social, ethical, and political issues from a naturalistic perspective has been pervasive in social sciences and the humanities in the last decades. This articulation of empirical research with philosophical and normative reflection is increasingly getting attention in academic circles and the public spheres, given the prevalence of urgent needs and challenges that society is facing on a global scale. The contemporary world is full of challenges or what some philosophers have called ‘existential risks’ to humanity. Nuclear wars, (...)
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  35.  7
    Coding of real‐valued continuous functions under WKL$\mathsf {WKL}$.Tatsuji Kawai - 2023 - Mathematical Logic Quarterly 69 (3):370-391.
    In the context of constructive reverse mathematics, we show that weak Kőnig's lemma () implies that every pointwise continuous function is induced by a code in the sense of reverse mathematics. This, combined with the fact that implies the Fan theorem, shows that implies the uniform continuity theorem: every pointwise continuous function has a modulus of uniform continuity. Our results are obtained in Heyting arithmetic in all finite types with quantifier‐free axiom of choice.
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  36.  18
    Detection of forest fires outbreaks by dynamic fuzzy logic controller.Josué Toledo-Castro, Nayra Rodríguez-Pérez, Pino Caballero-Gil, Iván Santos-González, Candelaria Hernández-Goya & Ricardo Aguasca-Colomo - forthcoming - Logic Journal of the IGPL.
    The use of wireless sensor networks and the Internet of things to detect forest fire outbreaks may help to reduce the response time and avoid natural disasters. This work proposes the deployment of WSN to enhance the real-time monitoring of dynamic variables such as polluting gases, temperature or the presence of fire flames by infrared. In addition, the activation of forest fire alerts if environmental status may involve evidence of a recent fire outbreak. A fuzzy-based controller is implemented (...)
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  37.  12
    Metacognitive Abilities as a Protective Factor for the Occurrence of Psychotic-Like Experiences in a Non-clinical Population.Marco Giugliano, Claudio Contrada, Ludovica Foglia, Francesca Francese, Roberta Romano, Marilena Dello Iacono, Eleonora Di Fausto, Mariateresa Esposito, Carla Azzara, Elena Bilotta, Antonino Carcione & Giuseppe Nicolò - 2022 - Frontiers in Psychology 13.
    Psychotic-like experiences are a phenomenon that occurs in the general population experiencing delusional thoughts and hallucinations without being in a clinical condition. PLEs involve erroneous attributions of inner cognitive events to the external environment and the presence of intrusive thoughts influenced by dysfunctional beliefs; for these reasons, the role played by metacognition has been largely studied. This study investigates PLEs in a non-clinical population and discriminating factors involved in this kind of experience, among which metacognition, as well as psychopathological features, (...)
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  38.  4
    A Characterization of the free n-generated MV-algebra.Daniele Mundici - 2006 - Archive for Mathematical Logic 45 (2):239-247.
    An MV-algebra A=(A,0,¬,⊕) is an abelian monoid (A,0,⊕) equipped with a unary operation ¬ such that ¬¬x=x,x⊕¬0=¬0, and y⊕¬(y⊕¬x)=x⊕¬(x⊕¬y). Chang proved that the equational class of MV-algebras is generated by the real unit interval [0,1] equipped with the operations ¬x=1−x and x⊕y=min(1,x+y). Therefore, the free n-generated MV-algebra Free n is the algebra of [0,1]-valued functions over the n-cube [0,1] n generated by the coordinate functions ξ i ,i=1, . . . ,n, with pointwise operations. Any such function (...)
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  39. Measurable Quantities and Analysis.Charles S. Chihara - 1990 - In Constructibility and mathematical existence. New York: Oxford University Press.
    Briefly sketches a standard form of the development of analysis within the Constructibility Theory. Then develops an axiomatized theory of lengths, in terms of which a system of rational and real numbers is specified. These developments are used to provide the basis for a theory of functions of real and complex variables.
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  40.  12
    Continuity and logical completeness: an application of sheaf theory and topoi.Steve Awodey - 2006 - In Johan van Benthem, Gerhard Heinzman, M. Rebushi & H. Visser (eds.), The Age of Alternative Logics: Assessing Philosophy of Logic and Mathematics Today. Dordrecht, Netherland: Springer. pp. 139--149.
    The notion of a continuously variable quantity can be regarded as a generalization of that of a particular quantity, and the properties of such quantities are then akin to, and derived from, the properties of constants. For example, the continuous, real-valued functions on a topological space behave like the field of real numbers in many ways, but instead form a ring. Topos theory permits one to apply this same idea to logic, and to consider continuously variable sets (...)
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  41.  9
    Abacus logic: The lattice of quantum propositions as the poset of a theory.Othman Qasim Malhas - 1994 - Journal of Symbolic Logic 59 (2):501-515.
    With a certain graphic interpretation in mind, we say that a function whose value at every point in its domain is a nonempty set of real numbers is an Abacus. It is shown that to every collection C of abaci there corresponds a logic, called an abacus logic, i.e., a certain set of propositions partially ordered by generalized implication. It is also shown that to every collection C of abaci there corresponds a theory JC in a classical propositional calculus (...)
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  42.  4
    Multimodal Assessment of Precentral Anodal TDCS: Individual Rise in Supplementary Motor Activity Scales With Increase in Corticospinal Excitability.Anke Ninija Karabanov, Keiichiro Shindo, Yuko Shindo, Estelle Raffin & Hartwig Roman Siebner - 2021 - Frontiers in Human Neuroscience 15.
    BackgroundTranscranial direct current stimulation targeting the primary motor hand area may induce lasting shifts in corticospinal excitability, but after-effects show substantial inter-individual variability. Functional magnetic resonance imaging can probe after-effects of TDCS on regional neural activity on a whole-brain level.ObjectiveUsing a double-blinded cross-over design, we investigated whether the individual change in corticospinal excitability after TDCS of M1-HAND is associated with changes in task-related regional activity in cortical motor areas.MethodsSeventeen healthy volunteers received 20 min of real or sham TDCS on (...)
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  43.  3
    Mediation theory and the problem of psychological discourse on 'inner' events: part II.Gottfried Seebaß - unknown
    The present article attempts to investigate the 'philosophical foundations' of psychology and thereby of the social sciences in general with regard to a central problem, viz. the question of the 'inner'. It does this with special critical reference to an authoritative psychological theory, viz. the so-called 'mediation theory', and tries to show the necessity of interdisciplinary clarification. In the first part mediation theory was introduced as a variant of psychological behaviorism which attempts to substitute for the untenable total neglect of (...)
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  44.  5
    Reaction time as a function of foreperiod duration and variability.Lawrence Karlin - 1959 - Journal of Experimental Psychology 58 (2):185.
  45.  4
    Computability of Real Numbers by Using a Given Class of Functions in the Set of the Natural Numbers.Dimiter Skordev - 2002 - Mathematical Logic Quarterly 48 (S1):91-106.
    Given a class ℱ oft otal functions in the set oft he natural numbers, one could study the real numbers that have arbitrarily close rational approximations explicitly expressible by means of functions from ℱ. We do this for classes ℱsatisfying certain closedness conditions. The conditions in question are satisfied for example by the class of all recursive functions, by the class of the primitive recursive ones, by any of the Grzegorczyk classes ℰnwith n ≥ 2, by (...)
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  46.  8
    Methods and theories in the experimental analysis of behavior.B. F. Skinner - 1984 - Behavioral and Brain Sciences 7 (4):511-523.
    We owe most scientific knowledge to methods of inquiry that are never formally analyzed. The analysis of behavior does not call for hypothetico-deductive methods. Statistics, taught in lieu of scientific method, is incompatible with major features of much laboratory research. Squeezing significance out of ambiguous data discourages the more promising step of scrapping the experiment and starting again. As a consequence, psychologists have taken flight from the laboratory. They have fled to Real People and the human interest of “ (...) life,” to Mathematical Models and the elegance of symbolic treatments, to the Inner Man and the explanatory preoccupation with inferred internal mechanisms, and to Laymanship and its appeal to “common sense.” An experimental analysis provides an alternative to these divertissements.The “theories” to which objection is raised here are not the basic assumptions essential to any scientific activity or statements that are not yet facts, but rather explanations which appeal to events taking place somewhere else, at some other level of observation, described in different terms, and measured, if at all, in different dimensions. Three types of learning theories satisfy this definition: physiological theories attempting to reduce behavior to events in the nervous system; mentalistic theories appealing to inferred inner events; and theories of the Conceptual Nervous System offered as explanatory models of behavior. It would be foolhardy to deny the achievements of such theories in the history of science. The question of whether they are necessary, however, has other implications.Experimental material in three areas illustrates the function of theory more concretely. Alternatives to behavior ratios, excitatory potentials, and so on demonstrate the utility of rate or probability of response as the basic datum in learning. Functional relations between behavior and environmental variables provide an account of why learning occurs. Activities such as preferring, choosing, discriminating, and matching can be dealt with solely in terms of behavior, without referring to processes in another dimensional system. The experiments are not offered as demonstrating that theories are not necessary but to suggest an alternative. Theory is possible in another sense. Beyond the collection of uniform relationships lies the need for a formal representation of the data reduced to a minimal number of terms. A theoretical construction may yield greater generality than any assemblage of facts; such a construction will not refer to another dimensional system. (shrink)
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  47.  2
    Anagram solutions as a function of task variables and solution word models.Ernest H. LeMay - 1972 - Journal of Experimental Psychology 92 (1):65.
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  48.  10
    Expansions of real closed fields that introduce no new smooth functions.Pantelis E. Eleftheriou & Alex Savatovsky - 2020 - Annals of Pure and Applied Logic 171 (7):102808.
  49.  2
    At the Heart of Analysis: Intuitionism and Philosophy.Charles McCarty - 2006 - Philosophia Scientiae:81-94.
    One’s first impression is that Brouwer’s Continuity Theorem of intuitionistic analysis, that every total, real-valued function of a real variable is continuous, stands in straightforward contradiction to a simple theorem of conventional real analysis, that there are discontinuous, real-valued func­tions. Here we argue that, despite philosophical views to the contrary, first impressions are not misleading; the Brouwer Theorem, together with its proof, presents mathematicians and philosophers of mathematics with an antimony, one that can only be resolved (...)
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  50.  5
    Verbal-discrimination learning as a function of encoding variability.John H. Mueller, Edward J. Pavur & Robert M. Yadrick - 1974 - Bulletin of the Psychonomic Society 4 (1):41-43.
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