Results for 'Sigmoid curves'

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  1.  38
    On the analysis of sigmoid curves.L. G. M. Baas Becking - 1946 - Acta Biotheoretica 8 (1-2):42-59.
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  2.  45
    Les modeLes sigmoides en biologie vegetale.Gérard Cusset - 1991 - Acta Biotheoretica 39 (3-4):197-205.
    Observed biological growth curves generally are sigmoid in appearance. It is common practice to fit such data with either a Verhulst logistic or a Gompertz curve. This paper critically considers the conceptual bases underlying these descriptive models.The logistic model was developed by Verhulst to accommodate the common sense observation that populations cannot keep growing indefinitely. A justification for using the same equation to describe the growth of individuals, based on considerations from chemical kinetics (autocatalysis of a monomolecular reaction), (...)
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  3.  53
    Trans-Theta Logistics: A New Family of Population Growth Sigmoid Functions.F. Kozusko & M. Bourdeau - 2011 - Acta Biotheoretica 59 (3):273-289.
    Sigmoid functions have been applied in many areas to model self limited population growth. The most popular functions; General Logistic (GL), General von Bertalanffy (GV), and Gompertz (G), comprise a family of functions called Theta Logistic ( $$ \Uptheta $$ L ). Previously, we introduced a simple model of tumor cell population dynamics which provided a unifying foundation for these functions. In the model the total population ( N ) is divided into reproducing ( P ) and non-reproducing/quiescent ( (...)
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  4.  54
    Measuring consciousness: Task accuracy and awareness as sigmoid functions of stimulus duration.Kristian Sandberg, Bo Martin Bibby, Bert Timmermans, Axel Cleeremans & Morten Overgaard - 2011 - Consciousness and Cognition 20 (4):1659-1675.
    When consciousness is examined using subjective ratings, the extent to which processing is conscious or unconscious is often estimated by calculating task performance at the subjective threshold or by calculating the correlation between accuracy and awareness. However, both these methods have certain limitations. In the present article, we propose describing task accuracy and awareness as functions of stimulus intensity as suggested by Koch and Preuschoff . The estimated lag between the curves describes how much stimulus intensity must increase for (...)
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  5. Simultaneous recording of intracardiac ecg, pressure, phonocardiogram, and hydrogen curves using only one catheter. A new method of cardio-vascular diagnosis ja kôhler.Curves Using Only One Catheter - 1968 - In Peter Koestenbaum (ed.), Proceedings. [San Jose? Calif.,: [San Jose? Calif.. pp. 313.
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  6. Equal opportunity, natural inequalities, and racial disadvantage: The bell curve and its critics.Bell Curve Myth - 1999 - Philosophy of the Social Sciences 29 (1):121-145.
  7.  27
    Kinetics of pleuridial growth in antithamnion plumula (rhodophyceae).Cécile Lambert, Roger Buis & Marie-Thérèse L'Hardy-Halos - 1992 - Acta Biotheoretica 40 (2-3):169-175.
    The filamentous and branched thallus of Antithamnion plumula is constitued of two different kinds of branches with apical growth: the cladomial axes with a continuous or indefinite growth, and the pleuridia with a limited growth. The size of the pleuridia depends on their position with respect to the lateral cladomial axes.The growth kinetics of 35 pleuridia were analysed using Nelder's generalized logistics. Each sigmoidal curve, which was divided into four growth stages from the instantaneous acceleration variations, was thus characterized by (...)
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  8.  32
    Make‐or‐Break: Chasing Risky Goals or Settling for Safe Rewards?Pantelis P. Analytis, Charley M. Wu & Alexandros Gelastopoulos - 2019 - Cognitive Science 43 (7):e12743.
    Humans regularly pursue activities characterized by dramatic success or failure outcomes where, critically, the chances of success depend on the time invested working toward it. How should people allocate time between such make‐or‐break challenges and safe alternatives, where rewards are more predictable (e.g., linear) functions of performance? We present a formal framework for studying time allocation between these two types of activities, and we explore optimal behavior in both one‐shot and dynamic versions of the problem. In the one‐shot version, we (...)
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  9.  28
    Growth activity and structure at various organization levels in plants.Roger Buis - 1993 - Acta Biotheoretica 41 (3):231-247.
    The growth activity of an organ (variable y) is defined simultaneously by the instantaneous absolute ratedy/dt and its variationd 2y/dt2. The use of these two descriptors allows a sigmoidal (i.e. continuous and non periodical, as observed for the logistic function) growth curve to be discretized into a series of 5 growth states or phases which are delimited by the following singular values: max, Vmax (=0), max, adult stage. The (V, ) plot, termedgrowth trajectory, visualizes, e.g. in the case of Richards-Nelder's (...)
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  10. The Structural Basis for Kinetic and Allosteric Differences between Two Bacterial Phosphofructokinases.W. Malcolm Byrnes - 1994 - Dissertation,
    The fructose 6-phosphate (Fru-6P) saturation curve for phosphofructokinase (PFK) from E. coli is sigmoidal in the presence of saturating MgATP levels, while the corresponding curve for B. stearothermophilus PFK is essentially hyperbolic. Sigmoidality can be due to apparent cooperativity arising from the kinetic mechanism of an enzyme. We have determined the kinetic mechanism of B. stearothermophilus PFK (BsPFK). BsPFK was found to obey a non rapid-equilibrium random mechanism similar to the one E. coli PFK (EcPFK) follows. Substrate inhibition by MgATP (...)
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  11. Crossing Curves: A Limit to the Use of Diagrams in Proofs†: Articles.Marcus Giaquinto - 2011 - Philosophia Mathematica 19 (3):281-307.
    This paper investigates the following question: when can one reliably infer the existence of an intersection point from a diagram presenting crossing curves or lines? Two cases are considered, one from Euclid's geometry and the other from basic real analysis. I argue for the acceptability of such an inference in the geometric case but against in the analytic case. Though this question is somewhat specific, the investigation is intended to contribute to the more general question of the extent and (...)
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  12.  86
    P-curving x-phi: Does experimental philosophy have evidential value?Michael T. Stuart, David Colaço & Edouard Machery - 2019 - Analysis 79 (4):669-684.
    In this article, we analyse the evidential value of the corpus of experimental philosophy. While experimental philosophers claim that their studies provide insight into philosophical problems, some philosophers and psychologists have expressed concerns that the findings from these studies lack evidential value. Barriers to evidential value include selection bias and p-hacking. To find out whether the significant findings in x-phi papers result from selection bias or p-hacking, we applied a p-curve analysis to a corpus of 365 x-phi chapters and articles. (...)
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  13. Curve-Fitting for Bayesians?Gordon Belot - 2017 - British Journal for the Philosophy of Science 68 (3):689-702.
    Bayesians often assume, suppose, or conjecture that for any reasonable explication of the notion of simplicity a prior can be designed that will enforce a preference for hypotheses simpler in just that sense. But it is shown here that there are simplicity-driven approaches to curve-fitting problems that cannot be captured within the orthodox Bayesian framework.
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  14.  63
    New Curved Spacetime Dirac Equations: On the Anomalous Gyromagnetic Ratio.G. G. Nyambuya - 2008 - Foundations of Physics 38 (7):665-677.
    I propose three new curved spacetime versions of the Dirac Equation. These equations have been developed mainly to try and account in a natural way for the observed anomalous gyromagnetic ratio of Fermions. The derived equations suggest that particles including the Electron which is thought to be a point particle do have a finite spatial size which is the reason for the observed anomalous gyromagnetic ratio. A serendipitous result of the theory, is that, to of the equation exhibits an asymmetry (...)
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  15.  30
    Curve-Fitting for Bayesians?Gordon Belot - 2016 - British Journal for the Philosophy of Science:axv061.
    Bayesians often assume, suppose, or conjecture that for any reasonable explication of the notion of simplicity a prior can be designed that will enforce a preference for hypotheses simpler in just that sense. Further, it is often claimed that the Bayesian framework automatically implements Occam's razor—that conditionalizing on data consistent with both a simple theory and a complex theory more or less inevitably favours the simpler theory. But it is shown here that there are simplicity-driven approaches to curve-fitting problems that (...)
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  16. The curve fitting problem: A bayesian approach.Prasanta S. Bandyopadhayay, Robert J. Boik & Prasun Basu - 1996 - Philosophy of Science 63 (3):272.
    In the curve fitting problem two conflicting desiderata, simplicity and goodness-of-fit, pull in opposite directions. To this problem, we propose a solution that strikes a balance between simplicity and goodness-of-fit. Using Bayes' theorem we argue that the notion of prior probability represents a measurement of simplicity of a theory, whereas the notion of likelihood represents the theory's goodness-of-fit. We justify the use of prior probability and show how to calculate the likelihood of a family of curves. We diagnose the (...)
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  17. The curve fitting problem: A bayesian rejoinder.Prasanta S. Bandyopadhyay & Robert J. Boik - 1999 - Philosophy of Science 66 (3):402.
    In the curve fitting problem two conflicting desiderata, simplicity and goodness-of-fit pull in opposite directions. To solve this problem, two proposals, the first one based on Bayes's theorem criterion (BTC) and the second one advocated by Forster and Sober based on Akaike's Information Criterion (AIC) are discussed. We show that AIC, which is frequentist in spirit, is logically equivalent to BTC, provided that a suitable choice of priors is made. We evaluate the charges against Bayesianism and contend that AIC approach (...)
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  18.  54
    P-curve: A key to the file-drawer.Uri Simonsohn, Leif D. Nelson & Joseph P. Simmons - 2014 - Journal of Experimental Psychology: General 143 (2):534-547.
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  19.  72
    Curve Fitting, the Reliability of Inductive Inference, and the Error‐Statistical Approach.Aris Spanos - 2007 - Philosophy of Science 74 (5):1046-1066.
    The main aim of this paper is to revisit the curve fitting problem using the reliability of inductive inference as a primary criterion for the ‘fittest' curve. Viewed from this perspective, it is argued that a crucial concern with the current framework for addressing the curve fitting problem is, on the one hand, the undue influence of the mathematical approximation perspective, and on the other, the insufficient attention paid to the statistical modeling aspects of the problem. Using goodness-of-fit as the (...)
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  20.  26
    On learning of Sigmoid Neural Networks.Kayvan Najarian - 2001 - Complexity 6 (4):39-45.
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  21. The Curve Fitting Problem: A Bayesian Approach.Prasanta S. Bandyopadhayay, Robert J. Boik & Prasun Basu - 1996 - Philosophy of Science 63 (5):S264-S272.
    In the curve fitting problem two conflicting desiderata, simplicity and goodness-of-fit, pull in opposite directions. To this problem, we propose a solution that strikes a balance between simplicity and goodness-of-fit. Using Bayes' theorem we argue that the notion of prior probability represents a measurement of simplicity of a theory, whereas the notion of likelihood represents the theory's goodness-of-fit. We justify the use of prior probability and show how to calculate the likelihood of a family of curves. We diagnose the (...)
     
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  22.  9
    The Curve Fitting Problem: A Bayesian Approach.Prasanta S. Bandyopadhayay, Robert J. Boik & Susan Vineberg - 1996 - Philosophy of Science 63 (S3):S264-S272.
    In the curve fitting problem two conflicting desiderata, simplicity and goodness-of-fit, pull in opposite directions. To this problem, we propose a solution that strikes a balance between simplicity and goodness-of-fit. Using Bayes’ theorem we argue that the notion of prior probability represents a measurement of simplicity of a theory, whereas the notion of likelihood represents the theory’s goodness-of-fit. We justify the use of prior probability and show how to calculate the likelihood of a family of curves. We diagnose the (...)
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  23.  61
    The curve fitting problem: A solution.Peter Turney - 1990 - British Journal for the Philosophy of Science 41 (4):509-530.
    Much of scientific inference involves fitting numerical data with a curve, or functional relation. The received view is that the fittest curve is the curve which best balances the conflicting demands of simplicity and accuracy, where simplicity is measured by the number ofparameters in the curve. The problem with this view is that there is no commonly accepted justification for desiring simplicity. This paper presents a measure of the stability of equations. It is argued that the fittest curve is the (...)
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  24.  10
    Vincent curves of conditioning.E. R. Hilgard & A. A. Campbell - 1937 - Journal of Experimental Psychology 21 (3):310.
  25.  60
    The curve-fitting problem: An objectivist view.Stanley A. Mulaik - 2001 - Philosophy of Science 68 (2):218-241.
    Model simplicity in curve fitting is the fewness of parameters estimated. I use a vector model of least squares estimation to show that degrees of freedom, the difference between the number of observed parameters fit by the model and the number of explanatory parameters estimated, are the number of potential dimensions in which data are free to differ from a model and indicate the disconfirmability of the model. Though often thought to control for parameter estimation, the AIC and similar indices (...)
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  26.  31
    Understanding Curved Spacetime.Magdalena Kersting & Rolf Steier - 2018 - Science & Education 27 (7-8):593-623.
    According to general relativity, we live in a four-dimensional curved universe. Since the human mind cannot visualize those four dimensions, a popular analogy compares the universe to a two-dimensional rubber sheet distorted by massive objects. This analogy is often used when teaching GR to upper secondary and undergraduate physics students. However, physicists and physics educators criticize the analogy for being inaccurate and for introducing conceptual conflicts. Addressing these criticisms, we analyze the rubber sheet analogy through systematic metaphor analysis of textbooks (...)
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  27.  24
    Yield Curve Modeling and Forecasting: The Dynamic Nelson-Siegel Approach.Francis X. Diebold & Glenn D. Rudebusch - 2013 - Princeton University Press.
    In this book, Francis Diebold and Glenn Rudebusch propose two extensions of the classic yield curve model of Nelson and Siegel that are both theoretically rigorous and empirically successful.
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  28.  6
    On split-octonionic curves.Jeta Alo & Mücahit Akbiyik - forthcoming - Logic Journal of the IGPL.
    In this paper, we first define the vector product in Minkowski space $\mathbb{R}_{4}^{7}$, which is identified with the space of spatial split-octonions. Next, we derive the $G_{2}-$ frame formulae for a seven dimensional Minkowski curve by using the spatial split-octonions and the vector product. We show that Frenet–Serret formulas are satisfied for a spatial split octonionic curve. We obtain the congruence of two spatial split octonionic curves and give relationship between the $G_{2}-$ frame and Frenet–Serret frame. Furthermore, we present (...)
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  29. Navigating common curves and pitfalls of the reappointment, promotion and tenure process and the importance of faculty mentoring.C. E. Davis & Nancy Reese-Durham - 2021 - In Noran L. Moffett (ed.), Navigating post-doctoral career placement, research, and professionalism. Hershey, PA: Information Science Reference.
     
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  30.  6
    Curves of growth of intelligence.Herbert A. Toops & Rudolf Pintner - 1920 - Journal of Experimental Psychology 3 (3):231.
  31.  22
    Forgetting curves with semantic, phonetic, graphic, and contiguity cues.Albert S. Bregman - 1968 - Journal of Experimental Psychology 78 (4p1):539.
  32.  13
    The curve of retention for substance material.L. J. Briggs & H. B. Reed - 1943 - Journal of Experimental Psychology 32 (6):513.
  33.  10
    Reason Curve, Jury Competence and the English Criminal Justice System.Bethel Erastus-Obilo - 2008 - Boca Raton, FL, USA: Universal Publishers.
    Reason Curve, Jury Competence, and the English Criminal Justice System, a cross-jurisdictional and cross-disciplinary book, seeks to stimulate discussion and extend the debate in the area of criminal trials in light of the absence of an articulated explanation for a verdict. The book traces the history and development of the jury, from the Carolingian kings, its advancement in the English Courts following papal intervention, the impact of the Magna Carta, to its general use, current curtailment in England and Wales, and (...)
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  34. Curve it, gauge it, or leave it? Practical underdetermination in gravitational theories.Holger Lyre & Tim Oliver Eynck - 2001 - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 34 (2):277-303.
    Four empirically equivalent versions of general relativity, namely standard GR, Lorentz-invariant gravitational theory,and the gravitational gauge theories of the Lorentz and translation groups, are investigated in the form of a case study for theory underdetermination. The various ontological indeterminacies (both underdetermination and inscrutability of reference) inherent in gravitational theories are analyzed in a detailed comparative study. The concept of practical underdetermination is proposed, followed by a discussion of its adequacy to describe scientific progress.
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  35.  10
    The Curve Fitting Problem: A Solution1.Peter Turney - 1990 - British Journal for the Philosophy of Science 41 (4):509-530.
    Much of scientific inference involves fitting numerical data with a curve, or functional relation. The received view is that the fittest curve is the curve which best balances the conflicting demands of simplicity and accuracy, where simplicity is measured by the number ofparameters in the curve. The problem with this view is that there is no commonly accepted justification for desiring simplicity.This paper presents a measure of the stability of equations. It is argued that the fittest curve is the curve (...)
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  36.  18
    Kant, curves and medical learning practice: a reply to Le Morvan and Stock.J. Ives - 2007 - Journal of Medical Ethics 33 (2):119-122.
    In a recent paper published in the Journal of Medical Ethics, Le Morvan and Stock claim that the kantian ideal of treating people always as ends in themselves and never merely as a means is in direct and insurmountable conflict with the current medical practice of allowing practitioners at the bottom of their “learning curve” to “practise their skills” on patients. In this response, I take up the challenge they issue is and try to reconcile this conflict. The kantian ideal (...)
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  37.  17
    A curve of growth designed to represent the learning process.H. J. Ettlinger - 1926 - Journal of Experimental Psychology 9 (5):409.
  38.  22
    Learning curves for conditioning and maze learning.W. S. Hunter - 1936 - Journal of Experimental Psychology 19 (2):121.
  39.  48
    Curves in Gödel-Space: Towards a Structuralist Ontology of Mathematical Signs.Martin Pleitz - 2010 - Studia Logica 96 (2):193-218.
    I propose an account of the metaphysics of the expressions of a mathematical language which brings together the structuralist construal of a mathematical object as a place in a structure, the semantic notion of indexicality and Kit Fine's ontological theory of qua objects. By contrasting this indexical qua objects account with several other accounts of the metaphysics of mathematical expressions, I show that it does justice both to the abstractness that mathematical expressions have because they are mathematical objects and to (...)
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  40.  15
    Curved Space-Times by Crystallization of Liquid Fiber Bundles.Frédéric Hélein & Dimitri Vey - 2017 - Foundations of Physics 47 (1):1-41.
    Motivated by the search for a Hamiltonian formulation of Einstein equations of gravity which depends in a minimal way on choices of coordinates, nor on a choice of gauge, we develop a multisymplectic formulation on the total space of the principal bundle of orthonormal frames on the 4-dimensional space-time. This leads quite naturally to a new theory which takes place on 10-dimensional manifolds. The fields are pairs of \,\varpi )\), where \\) is a 1-form with coefficients in the Lie algebra (...)
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  41.  12
    Roc curves for discrimination of linear extent.C. Douglas Creelman & Wayne Donaldson - 1968 - Journal of Experimental Psychology 77 (3p1):514.
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  42.  26
    The Jordan curve theorem and the Schönflies theorem in weak second-order arithmetic.Nobuyuki Sakamoto & Keita Yokoyama - 2007 - Archive for Mathematical Logic 46 (5-6):465-480.
    In this paper, we show within ${\mathsf{RCA}_0}$ that both the Jordan curve theorem and the Schönflies theorem are equivalent to weak König’s lemma. Within ${\mathsf {WKL}_0}$ , we prove the Jordan curve theorem using an argument of non-standard analysis based on the fact that every countable non-standard model of ${\mathsf {WKL}_0}$ has a proper initial part that is isomorphic to itself (Tanaka in Math Logic Q 43:396–400, 1997).
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  43.  47
    This curving world: Hyperbolic linear perspective.Robert Hansen - 1973 - Journal of Aesthetics and Art Criticism 32 (2):147-161.
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  44.  4
    This Curving World: Hyperbolic Linear Perspective.Robert Hansen - 1969 - Journal of Aesthetics and Art Criticism 28 (2):147-162.
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  45. Utility Curves, Mean Opinion Scores Considered Biased.David Kirsh, H. Knoche & H. De Meer - 1999 - Proceedings of the Seventh Interna- Tional Workshop on Quality of Service.
    Mechanisms for QoS provisioning in communication networks range from flow-based resource reservation schemes, providing QoS guarantees, through QoS differentiation based on reservation aggregation techniques to adaptation of applications, compensating for incomplete reservations. Scalable, aggregation-based reservations can also be combined with adaptations for a more flexible and robust overall QoS provisioning. Adaptation is particularly important in wireless networks, where reservations schemes are more difficult to realize. It is widely accepted that usability of Cellular or Mobile IP can be largely improved if (...)
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  46. Alexis Curves et Paul Dresse.Andrée de Bueger - 2008 - Cahiers Internationaux de Symbolisme 1:89-94.
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  47.  8
    The curve of work.Edward L. Thorndike - 1912 - Psychological Review 19 (3):165-194.
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  48. V curves in memory development.C. J. Brainerd & V. F. Reyna - 1988 - Bulletin of the Psychonomic Society 26 (6):485-485.
     
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  49.  10
    Effects of Different Degrees of Extraluminal Compression on Hemodynamics in a Prominent Transverse-Sigmoid Sinus Junction.Xiaoyu Qiu, Pengfei Zhao, Zhenxia Mu, Chihang Dai, Xiaoshuai Li, Ning Xu, Heyu Ding, Shusheng Gong, Zhenghan Yang, Bin Gao & Zhenchang Wang - 2022 - Frontiers in Human Neuroscience 16.
    ObjectivesTo simulate hemodynamic changes after extraluminal compression in pulsatile tinnitus patients with a prominent transverse-sigmoid sinus junction.MethodsOne patient-specific case was reconstructed based on computed tomography venography images of a PT patient. The compression degree served as a new index in this study. Cases with 10, 20, 30, 40, 50, 60, 70, 80, and 90% of the compression degree of the control subject were constructed. Steady-state computational fluid dynamics were assessed. The wall pressure distribution, wall maximum pressure and flow pattern (...)
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  50.  18
    Flattening the curve is flattening the complexity of covid-19.Marcel Boumans - 2021 - History and Philosophy of the Life Sciences 43 (1):1-15.
    Since the February 2020 publication of the article ‘Flattening the curve’ in The Economist, political leaders worldwide have used this expression to legitimize the introduction of social distancing measures in fighting Covid-19. In fact, this expression represents a complex combination of three components: the shape of the epidemic curve, the social distancing measures and the reproduction number \. Each component has its own history, each with a different history of control. Presenting the control of the epidemic as flattening the curve (...)
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