Results for ' conjugate densities'

999 found
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  1.  5
    Density Functional Theory Calculations of the Dissociation of H2 on (100) 2H-MoS2 Surfaces: A Key Step in the Hydroprocessing of Crude Oil. [REVIEW]Thomas Weber, Valentin Alexiev & Teodora Todorova - 2006 - Bulletin of Science, Technology and Society 26 (4):314-322.
    Hydrogen activation on the (100) surface of MoS2 structures was investigated by means of density functional theory calculations. Linear and quadratic synchronous transit methods with a conjugate gradient refinement of the saddle point were used to localize transition states. The calculations include heterolytic and homolytic dissociation of hydrogen; that is, an H2 molecule dissociates on an MoS2 catalyst surface into two hydrogen atoms, which react further with the catalyst surface under formation of either one Mo-H and one S-H (heterolytic) (...)
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  2. Special Characterizations of Standard Discrete Models.Julio Michael Stern & Carlos Alberto de Braganca Pereira - 2008 - RevStat – Statistical Journal 6:199-230.
    This article presents important properties of standard discrete distributions and its conjugate densities. The Bernoulli and Poisson processes are described as generators of such discrete models. A characterization of distributions by mixtures is also introduced. This article adopts a novel singular notation and representation. Singular representations are unusual in statistical texts. Nevertheless, the singular notation makes it simpler to extend and generalize theoretical results and greatly facilitates numerical and computational implementation.
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  3.  27
    Non-forking frames in abstract elementary classes.Adi Jarden & Saharon Shelah - 2013 - Annals of Pure and Applied Logic 164 (3):135-191.
    The stability theory of first order theories was initiated by Saharon Shelah in 1969. The classification of abstract elementary classes was initiated by Shelah, too. In several papers, he introduced non-forking relations. Later, Shelah [17, II] introduced the good non-forking frame, an axiomatization of the non-forking notion.We improve results of Shelah on good non-forking frames, mainly by weakening the stability hypothesis in several important theorems, replacing it by the almost λ-stability hypothesis: The number of types over a model of cardinality (...)
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  4.  45
    On some peculiarities of quantum mechanics.L. S. Mayants - 1977 - Foundations of Physics 7 (1-2):3-28.
    General regularities related toLagrangian andHamiltonian equations are revealed. Probability distributions for functions ofHamiltonian random variables are considered. It is shown that all probability distributions of this kind are fully determined by the probability distributions for the random variables satisfying the corresponding Lagrangian equations. Some formulas related tocanonically conjugate operators are given. The similarity of these formulas to those related to Hamiltonian random variables is demonstrated. The “quantum approach” to the treatment of Hamiltonian random variables is discussed, and the origin (...)
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  5.  10
    Estimation for Parameters of Life of the Marshall-Olkin Generalized-Exponential Distribution Using Progressive Type-II Censored Data.Ahmed Elshahhat, Abdisalam Hassan Muse, Omer Mohamed Egeh & Berihan R. Elemary - 2022 - Complexity 2022:1-36.
    A new three-parameter extension of the generalized-exponential distribution, which has various hazard rates that can be increasing, decreasing, bathtub, or inverted tub, known as the Marshall-Olkin generalized-exponential distribution has been considered. So, this article addresses the problem of estimating the unknown parameters and survival characteristics of the three-parameter MOGE lifetime distribution when the sample is obtained from progressive type-II censoring via maximum likelihood and Bayesian approaches. Making use of the s-normality of classical estimators, two types of approximate confidence intervals are (...)
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  6.  19
    State-to-State Cosmology: A New View on the Cosmological Arrow of Time and the Past Hypothesis.J. M. Deutsch & Anthony Aguirre - 2022 - Foundations of Physics 52 (4):1-21.
    Cosmological boundary conditions for particles and fields are often discussed as a Cauchy problem, in which configurations and conjugate momenta are specified on an “initial” time slice. But this is not the only way to specify boundary conditions, and indeed in action-principle formulations we often specify configurations at two times and consider trajectories joining them. Here, we consider a classical system of particles interacting with short range two body interactions, with boundary conditions on the particles’ positions for an initial (...)
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  7. What is a Compendium? Parataxis, Hypotaxis, and the Question of the Book.Maxwell Stephen Kennel - 2013 - Continent 3 (1):44-49.
    Writing, the exigency of writing: no longer the writing that has always (through a necessity in no way avoidable) been in the service of the speech or thought that is called idealist (that is to say, moralizing), but rather the writing that through its own slowly liberated force (the aleatory force of absence) seems to devote itself solely to itself as something that remains without identity, and little by little brings forth possibilities that are entirely other: an anonymous, distracted, deferred, (...)
     
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  8.  13
    An Intricate Quantum Statistical Effect and the Foundation of Quantum Mechanics.Fritz W. Bopp - 2021 - Foundations of Physics 51 (1):1-21.
    An intricate quantum statistical effect guides us to a deterministic, non-causal quantum universe with a given fixed initial and final state density matrix. A concept is developed on how and where something like macroscopic physics can emerge. However, the concept does not allow philosophically crucial free will decisions. The quantum world and its conjugate evolve independently, and one can replace fixed final states on each side just with a common matching one. This change allows for external manipulations done in (...)
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  9.  89
    From Time Inversion to Nonlinear QED.Wei Min Jin - 2000 - Foundations of Physics 30 (11):1943-1973.
    In Minkowski flat space-time, it is perceived that time inversion is unitary rather than antiunitary, with energy being a time vector changing sign under time inversion. The Dirac equation, in the case of electromagnetic interaction, is not invariant under unitary time inversion, giving rise to a “Klein paradox.” To render unitary time inversion invariance, a nonlinear wave equation is constructed, in which the “Klein paradox” disappears. In the case of Coulomb interaction, the revised nonlinear equation can be linearized to give (...)
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  10.  58
    Cartan–Weyl Dirac and Laplacian Operators, Brownian Motions: The Quantum Potential and Scalar Curvature, Maxwell’s and Dirac-Hestenes Equations, and Supersymmetric Systems. [REVIEW]Diego L. Rapoport - 2005 - Foundations of Physics 35 (8):1383-1431.
    We present the Dirac and Laplacian operators on Clifford bundles over space–time, associated to metric compatible linear connections of Cartan–Weyl, with trace-torsion, Q. In the case of nondegenerate metrics, we obtain a theory of generalized Brownian motions whose drift is the metric conjugate of Q. We give the constitutive equations for Q. We find that it contains Maxwell’s equations, characterized by two potentials, an harmonic one which has a zero field (Bohm-Aharonov potential) and a coexact term that generalizes the (...)
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  11.  46
    Nicotine conjugate vaccine: is there a right to a smoking future?A. Hasman - 2004 - Journal of Medical Ethics 30 (4):344-345.
    Tobacco consumption is believed to be one of the world’s greatest preventable health problems. According to the World Health Organisation, 1.1 billion people worldwide are addicted to nicotine with tobacco causing an estimated four million premature deaths every year. The development of a nicotine conjugate vaccine suggests that immunisation may hold promise as a future therapeutic and preventive strategy for tobacco smoking and nicotine addiction. Allowing parents to immunise their children against smoking could be an infringement of children’s right (...)
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  12.  37
    Density Matrix Realism.Eddy Keming Chen - 2024
    Realism about quantum theory naturally leads to realism about the quantum state of the universe. It leaves open whether it is a pure state represented by a wave function, or an impure one represented by a density matrix. I characterize and elaborate on Density Matrix Realism, the thesis that the universal quantum state is objective but can be impure. To clarify the thesis, I compare it with Wave Function Realism, explain the conditions under which they are empirically equivalent, consider two (...)
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  13.  78
    The Density Matrix in the de Broglie--Bohm Approach.O. J. E. Maroney - 2005 - Foundations of Physics 35 (3):493-510.
    If the density matrix is treated as an objective description of individual systems, it may become possible to attribute the same objective significance to statistical mechanical properties, such as entropy or temperature, as to properties such as mass or energy. It is shown that the de Broglie--Bohm interpretation of quantum theory can be consistently applied to density matrices as a description of individual systems. The resultant trajectories are examined for the case of the delayed choice interferometer, for which Bell [Int. (...)
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  14.  29
    Conjugal Union, What Marriage Is and Why It Matters.Patrick Lee & Robert P. George - 2014 - Cambridge University Press.
    This book defends the conjugal view of marriage. Patrick Lee and Robert P. George argue that marriage is a distinctive type of community: the union of a man and a woman who have committed to sharing their lives on every level of their beings (bodily, emotionally, and spiritually) in the kind of union that would be fulfilled by conceiving and rearing children together. The comprehensive nature of this union, and its intrinsic orientation to procreation as its natural fulfillment, distinguishes marriage (...)
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  15.  12
    Density of the Medvedev lattice of Π0 1 classes.Douglas Cenzer & Peter G. Hinman - 2003 - Archive for Mathematical Logic 42 (6):583-600.
    The partial ordering of Medvedev reducibility restricted to the family of Π0 1 classes is shown to be dense. For two disjoint computably enumerable sets, the class of separating sets is an important example of a Π0 1 class, which we call a ``c.e. separating class''. We show that there are no non-trivial meets for c.e. separating classes, but that the density theorem holds in the sublattice generated by the c.e. separating classes.
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  16.  12
    Conjugating the Modern/ Religious, Conceptualizing Female Religious Agency.Sarah Bracke - 2008 - Theory, Culture and Society 25 (6):51-67.
    This article is concerned with thinking transformations of the secular, and does so in relation to two theoretical terrains, while empirically grounded in ethnographies of Christian and Islamic pious women in the Netherlands. A first theoretical terrain under consideration is that of how the relation between modernity and religion is elaborated, notably in secularization theories, and how these established frameworks are challenged by a different kind of articulation between modernity and religion that I observed in narratives and practices of young (...)
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  17.  13
    Strong density of definable types and closed ordered differential fields.Quentin Brouette, Pablo Cubides Kovacsics & Françoise Point - 2019 - Journal of Symbolic Logic 84 (3):1099-1117.
    The following strong form of density of definable types is introduced for theoriesTadmitting a fibered dimension functiond: given a modelMofTand a definable setX⊆Mn, there is a definable typepinX, definable over a code forXand of the samed-dimension asX. Both o-minimal theories and the theory of closed ordered differential fields are shown to have this property. As an application, we derive a new proof of elimination of imaginaries for CODF.
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  18.  39
    Asymptotic density and computably enumerable sets.Rodney G. Downey, Carl G. Jockusch & Paul E. Schupp - 2013 - Journal of Mathematical Logic 13 (2):1350005.
    We study connections between classical asymptotic density, computability and computable enumerability. In an earlier paper, the second two authors proved that there is a computably enumerable set A of density 1 with no computable subset of density 1. In the current paper, we extend this result in three different ways: The degrees of such sets A are precisely the nonlow c.e. degrees. There is a c.e. set A of density 1 with no computable subset of nonzero density. There is a (...)
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  19.  23
    Conjugal Faithfulness.P. Æ Hutchings - 1977 - Royal Institute of Philosophy Lectures 11:61-85.
    ‘Faithfulness’ is defined in The Oxford English Dictionary of 1901 in a way that leaves out what one might take as a central paradigm. The OED entry reads, in partFaithfulness … the quality of being faithful.A. Fidelity, loyalty …B. Strict adherence to one's pledged word; honesty, sincerity. …The feudal system, the army, and the rest of such things are provided for in ‘loyalty to a superior …’, and so are friends – after superiors. In, commercial interests are satisfactorily covered: ‘strict (...)
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  20.  17
    Conjugal Faithfulness.P. Æ Hutchings - 1977 - Royal Institute of Philosophy Lectures 11:61-85.
    ‘Faithfulness’ is defined in The Oxford English Dictionary of 1901 in a way that leaves out what one might take as a central paradigm. The OED entry reads, in partFaithfulness … the quality of being faithful.A. Fidelity, loyalty …B. Strict adherence to one's pledged word; honesty, sincerity. …The feudal system, the army, and the rest of such things are provided for in ‘loyalty to a superior …’, and so are friends – after superiors. In, commercial interests are satisfactorily covered: ‘strict (...)
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  21.  21
    Asymptotic density and the Ershov hierarchy.Rod Downey, Carl Jockusch, Timothy H. McNicholl & Paul Schupp - 2015 - Mathematical Logic Quarterly 61 (3):189-195.
    We classify the asymptotic densities of the sets according to their level in the Ershov hierarchy. In particular, it is shown that for, a real is the density of an n‐c.e. set if and only if it is a difference of left‐ reals. Further, we show that the densities of the ω‐c.e. sets coincide with the densities of the sets, and there are ω‐c.e. sets whose density is not the density of an n‐c.e. set for any.
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  22.  13
    Le conjugal et le familial.Jean-Maurice Blassel - 2005 - Dialogue: Families & Couples 169 (3):75-83.
    Dans cet article, l’auteur propose une synthèse des différents types d’articulations entre le couple et la famille. Ces distinctions le conduisent à interroger le choix du dispositif thérapeutique.
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  23.  14
    Information Density and Syntactic Repetition.David Temperley & Daniel Gildea - 2015 - Cognitive Science 39 (8):1802-1823.
    In noun phrase coordinate constructions, there is a strong tendency for the syntactic structure of the second conjunct to match that of the first; the second conjunct in such constructions is therefore low in syntactic information. The theory of uniform information density predicts that low-information syntactic constructions will be counterbalanced by high information in other aspects of that part of the sentence, and high-information constructions will be counterbalanced by other low-information components. Three predictions follow: lexical probabilities will be lower in (...)
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  24.  26
    Conjugate pair of representations in chaos and quantum mechanics.Kazuhisa Tomita - 1987 - Foundations of Physics 17 (7):699-711.
    Being based on the observation that a conjugate pair of representations, or dual logic, is a necessity under the presence of chaos, a new interpretation of quantum theory is proposed as describingproto-chaos. This chaos has to be a result of basic nonlinearity in the dynamic structure, of which, however, the nonchaotic phase seems to lie ourside the reach of experimental technique, thus the term proto-chaos. Nevertheless, assuming no extra degrees of freedom, the interpretation clarifies a number of riddles posed (...)
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  25.  19
    Uniform Density in Lindenbaum Algebras.V. Yu Shavrukov & Albert Visser - 2014 - Notre Dame Journal of Formal Logic 55 (4):569-582.
    In this paper we prove that the preordering $\lesssim $ of provable implication over any recursively enumerable theory $T$ containing a modicum of arithmetic is uniformly dense. This means that we can find a recursive extensional density function $F$ for $\lesssim $. A recursive function $F$ is a density function if it computes, for $A$ and $B$ with $A\lnsim B$, an element $C$ such that $A\lnsim C\lnsim B$. The function is extensional if it preserves $T$-provable equivalence. Secondly, we prove a (...)
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  26. The conjugal and the political in Locke.A. John Simmons - 2001 - Locke Studies 1:173-189.
     
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  27.  6
    Conjugal Love and Procreation: Dietrich von Hildebrand's Superabundant Integration.Kevin Schemenauer - 2011 - Lexington Books.
    While some argue that this German Catholic philosopher and theologian neglected the role of procreation in marriage, this book shows that von Hildebrand's writings on reverence and superabundant finality contribute to a contemporary understanding of the significance of procreation within marriage. Schemenauer analyzes von Hildebrand's integration of conjugal love and procreation, showing him to be an insightful and parallel voice to the that of John Paul II.
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  28.  17
    Density of the Medvedev lattice of Π01 classes.Douglas Cenzer & Peter G. Hinman - 2003 - Archive for Mathematical Logic 42 (6):583-600.
    Abstract.The partial ordering of Medvedev reducibility restricted to the family of Π01 classes is shown to be dense. For two disjoint computably enumerable sets, the class of separating sets is an important example of a Π01 class, which we call a ``c.e. separating class''. We show that there are no non-trivial meets for c.e. separating classes, but that the density theorem holds in the sublattice generated by the c.e. separating classes.
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  29.  20
    Natural Density and the Quantifier “Most”.Selçuk Topal & Ahmet Çevik - 2020 - Journal of Logic, Language and Information 29 (4):511-523.
    This paper proposes a formalization of the class of sentences quantified by most, which is also interpreted as proportion of or majority of depending on the domain of discourse. We consider sentences of the form “Most A are B”, where A and B are plural nouns and the interpretations of A and B are infinite subsets of \. There are two widely used semantics for Most A are B: \ > C \) and \ > \dfrac{C}{2} \), where C denotes (...)
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  30. Density Matrix in Quantum Mechanics and Distinctness of Ensembles Having the Same Compressed Density Matrix.Gui Lu Long, Yi-Fan Zhou, Jia-Qi Jin, Yang Sun & Hai-Woong Lee - 2006 - Foundations of Physics 36 (8):1217-1243.
    We clarify different definitions of the density matrix by proposing the use of different names, the full density matrix for a single-closed quantum system, the compressed density matrix for the averaged single molecule state from an ensemble of molecules, and the reduced density matrix for a part of an entangled quantum system, respectively. We show that ensembles with the same compressed density matrix can be physically distinguished by observing fluctuations of various observables. This is in contrast to a general belief (...)
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  31.  13
    Population Density and Moment-based Approaches to Modeling Domain Calcium-mediated Inactivation of L-type Calcium Channels.Xiao Wang, Kiah Hardcastle, Seth H. Weinberg & Gregory D. Smith - 2015 - Acta Biotheoretica 64 (1):11-32.
    We present a population density and moment-based description of the stochastic dynamics of domain $${\text{Ca}}^{2+}$$ -mediated inactivation of L-type $${\text{Ca}}^{2+}$$ channels. Our approach accounts for the effect of heterogeneity of local $${\text{Ca}}^{2+}$$ signals on whole cell $${\text{Ca}}^{2+}$$ currents; however, in contrast with prior work, e.g., Sherman et al. :985–995, 1990), we do not assume that $${\text{Ca}}^{2+}$$ domain formation and collapse are fast compared to channel gating. We demonstrate the population density and moment-based modeling approaches using a 12-state Markov chain model (...)
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  32.  6
    Le meurtre conjugal comme tentative d’appropriation subjective des expériences traumatiques familiales.Kathleen Beuvelet, David Vavassori & Sonia Harrati - 2020 - Dialogue: Families & Couples 228 (2):141-160.
    Les auteurs de cet article interrogent le meurtre conjugal à la lumière de la psychologie clinique, selon le référentiel psychanalytique. À partir d’un cas clinique, ils montrent en quoi la scène conjugale apparaît comme un autre lieu de répétition de l’expérience traumatique. Plus précisément, ils discutent l’hypothèse selon laquelle la violence et le meurtre conjugal constituent une tentative de réappropriation subjective des expériences traumatiques familiales. Les résultats de leur analyse permettent de confirmer cette hypothèse et d’apporter de nouvelles pistes de (...)
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  33. On the Role of Density Matrices in Bohmian Mechanics.Detlef Dürr, Sheldon Goldstein, Roderich Tumulka & Nino Zanghí - 2005 - Foundations of Physics 35 (3):449-467.
    It is well known that density matrices can be used in quantum mechanics to represent the information available to an observer about either a system with a random wave function (“statistical mixture”) or a system that is entangled with another system (“reduced density matrix”). We point out another role, previously unnoticed in the literature, that a density matrix can play: it can be the “conditional density matrix,” conditional on the configuration of the environment. A precise definition can be given in (...)
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  34.  18
    Density functional theory studies of screw dislocation core structures in bcc metals.Søren Frederiksen & Karsten Jacobsen - 2003 - Philosophical Magazine 83 (3):365-375.
    The core structures of d 111 ¢ screw dislocations in bcc metals are studied using density functional theory in the local-density approximation. For Mo and Fe, direct calculations of the core structures show the cores to be symmetric with respect to 180° rotations around an axis perpendicular to the dislocation line. The magnetic moment in the Fe core is shown to be reduced relative to the bulk value. Calculations of n surfaces and the elastic constants B , C ' and (...)
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  35.  14
    Two Conjugate Primitive Recursive Permutations not Conjugate by a Primitive Recursive Permutation.Mark Finkelstein - 1971 - Mathematical Logic Quarterly 17 (1):1-3.
  36.  26
    Two Conjugate Primitive Recursive Permutations not Conjugate by a Primitive Recursive Permutation.Mark Finkelstein - 1971 - Mathematical Logic Quarterly 17 (1):1-3.
  37.  3
    La pertinence du conseil conjugal et familial auprès des couples et des familles.Marlyse Plagnard - 2020 - Dialogue: Families & Couples 227 (1):39-56.
    Le conseil conjugal et familial propose un premier travail avec les personnes, les couples ou les familles qui rencontrent des difficultés d’ordre conjugal, parental ou familial. Il favorise, dans un cadre sécurisé, la mise en mots des ressentis et la remise en route de la pensée pour permettre aux personnes d’accéder à une représentation de leur situation et de ce qui les fait souffrir. Le conseiller conjugal et familial, de par la contenance qu’il offre, apporte ainsi une aide pour sortir (...)
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  38.  36
    The density of the nonbranching degrees.Peter A. Fejer - 1983 - Annals of Pure and Applied Logic 24 (2):113-130.
  39.  36
    Groupwise density and related cardinals.Andreas Blass - 1990 - Archive for Mathematical Logic 30 (1):1-11.
    We prove several theorems about the cardinal $\mathfrak{g}$ associated with groupwise density. With respect to a natural ordering of families of nond-ecreasing maps fromω toω, all families of size $< \mathfrak{g}$ are below all unbounded families. With respect to a natural ordering of filters onω, all filters generated by $< \mathfrak{g}$ sets are below all non-feeble filters. If $\mathfrak{u}< \mathfrak{g}$ then $\mathfrak{b}< \mathfrak{u}$ and $\mathfrak{g} = \mathfrak{d} = \mathfrak{c}$ . (The definitions of these cardinals are recalled in the introduction.) Finally, (...)
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  40.  18
    Groupwise density and the cofinality of the infinite symmetric group.Simon Thomas - 1998 - Archive for Mathematical Logic 37 (7):483-493.
    We study the relationship between the cofinality $c(Sym(\omega))$ of the infinite symmetric group and the cardinal invariants $\frak{u}$ and $\frak{g}$ . In particular, we prove the following two results. Theorem 0.1 It is consistent with ZFC that there exists a simple $P_{\omega_{1}}$ -point and that $c(Sym(\omega)) = \omega_{2} = 2^{\omega}$ . Theorem 0.2 If there exist both a simple $P_{\omega_{1}}$ -point and a $P_{\omega_{2}}$ -point, then $c(Sym(\omega)) = \omega_{1}$.
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  41.  12
    Choix conjugal, appartenance et consentement.Monique Dupré La Tour - 2010 - Dialogue: Families & Couples 1 (1):33-45.
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  42.  4
    Choix conjugal, appartenance et consentement.Monique Dupré La Tour - 2010 - Dialogue: Families & Couples 1:33-45.
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  43.  24
    The Conjugal Act as a Personal Act: A Study of the Catholic Concept of the Conjugal Act in the Light of Christian Anthropology, by Donald P. Asci.J. Brian Bransfield - 2007 - The National Catholic Bioethics Quarterly 7 (4):835-838.
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  44. The Wentaculus: Density Matrix Realism Meets the Arrow of Time.Eddy Keming Chen - manuscript
    Two of the most difficult problems in the foundations of physics are (1) what gives rise to the arrow of time and (2) what the ontology of quantum mechanics is. They are difficult because the fundamental dynamical laws of physics do not privilege an arrow of time, and the quantum-mechanical wave function describes a high-dimensional reality that is radically different from our ordinary experiences. -/- In this paper, I characterize and elaborate on the ``Wentaculus” theory, a new approach to time’s (...)
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  45.  22
    The density zero ideal and the splitting number.Dilip Raghavan - 2020 - Annals of Pure and Applied Logic 171 (7):102807.
    The main result of this paper is an improvement of the upper bound on the cardinal invariant $cov^*(L_0)$ that was discovered in [11]. Here $L_0$ is the ideal of subsets of the set of natural numbers that have asymptotic density zero. This improved upper bound is also dualized to get a better lower bound on the cardinal $non^*(L_0)$. En route some variations on the splitting number are introduced and several relationships between these variants are proved.
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  46.  24
    Density of the cototal enumeration degrees.Joseph S. Miller & Mariya I. Soskova - 2018 - Annals of Pure and Applied Logic 169 (5):450-462.
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  47.  5
    Gradient conjugate priors and multi-layer neural networks.Pavel Gurevich & Hannes Stuke - 2020 - Artificial Intelligence 278 (C):103184.
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  48.  17
    Conjugal Love in India: RatiSastra and Ratiramana.Edwin Gerow & Kenneth G. Zysk - 2004 - Journal of the American Oriental Society 124 (2):402.
  49.  13
    Conjugation of Japanese Verbs in the Modern Spoken Language: With Lists of Colloquial Verbs, Nominal Verbs, Etc.Bernard Bloch & P. M. Suski - 1942 - Journal of the American Oriental Society 62 (3):202.
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  50.  21
    The conjugation of personality.A. Boyce Gibson - 1938 - Australasian Journal of Philosophy 16 (2):97 – 126.
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