Results for '*Statistics'

993 found
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  1. Demographic statistics in defensive decisions.Renée Jorgensen Bolinger - 2019 - Synthese 198 (5):4833-4850.
    A popular informal argument suggests that statistics about the preponderance of criminal involvement among particular demographic groups partially justify others in making defensive mistakes against members of the group. One could worry that evidence-relative accounts of moral rights vindicate this argument. After constructing the strongest form of this objection, I offer several replies: most demographic statistics face an unmet challenge from reference class problems, even those that meet it fail to ground non-negligible conditional probabilities, even if they did, they introduce (...)
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  2. Statistics as Figleaves.Felix Bräuer - 2023 - Topoi 42 (2):433-443.
    Recently, Jennifer Saul (“Racial Figleaves, the Shifting Boundaries of the Permissible, and the Rise of Donald Trump”, 2017; “Racist and Sexist Figleaves”, 2021) has explored the use of what she calls “figleaves” in the discourse on race and gender. Following Saul, a figleaf is an utterance that, for some portion of the audience, blocks the conclusion that some other utterance, R, or the person who uttered R is racist or sexist. Such racial and gender figleaves are pernicious, says Saul, because, (...)
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  3.  63
    Exploratory statistics and empiricism.Stanley A. Mulaik - 1985 - Philosophy of Science 52 (3):410-430.
    Exploratory statistics represents the transformation of a realist theory of statistics held by early nineteenth-century astronomers into an empiricist theory of statistics held by biometricians at the turn of the twentieth century. This paper discusses four key ideas in empiricist thought that influenced the form exploratory statistics took: (1) Baconianism, (2) associationism, (3) the search for cognitive calculi, and (4) phenomenalism. Some limitations of and alternatives to exploratory statistics as a hypothesis-generating methodology are discussed.
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  4.  33
    Spin-Statistics Transmutation in Quantum Field Theory.P. A. Marchetti - 2010 - Foundations of Physics 40 (7):746-764.
    Spin-statistics transmutation is the phenomenon occurring when a “dressing” transformation introduced for physical reasons (e.g. gauge invariance) modifies the “bare” spin and statistics of particles or fields. Historically, it first appeared in Quantum Mechanics and in semiclassical approximation to Quantum Field Theory. After a brief historical introduction, we sketch how to describe such phenomenon in Quantum Field Theory beyond the semiclassical approximation, using a path-integral formulation of euclidean correlation functions, exemplifying with anyons, dyons and skyrmions.
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  5.  76
    Quantum statistics, identical particles and correlations.Dennis Dieks - 1990 - Synthese 82 (1):127 - 155.
    It is argued that the symmetry and anti-symmetry of the wave functions of systems consisting of identical particles have nothing to do with the observational indistinguishability of these particles. Rather, a much stronger conceptual indistinguishability is at the bottom of the symmetry requirements. This can be used to argue further, in analogy to old arguments of De Broglie and Schrödinger, that the reality described by quantum mechanics has a wave-like rather than particle-like structure. The question of whether quantum statistics alone (...)
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  6.  41
    Statistics and Probability Have Always Been Value-Laden: An Historical Ontology of Quantitative Research Methods.Michael J. Zyphur & Dean C. Pierides - 2020 - Journal of Business Ethics 167 (1):1-18.
    Quantitative researchers often discuss research ethics as if specific ethical problems can be reduced to abstract normative logics (e.g., virtue ethics, utilitarianism, deontology). Such approaches overlook how values are embedded in every aspect of quantitative methods, including ‘observations,’ ‘facts,’ and notions of ‘objectivity.’ We describe how quantitative research practices, concepts, discourses, and their objects/subjects of study have always been value-laden, from the invention of statistics and probability in the 1600s to their subsequent adoption as a logic made to appear as (...)
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  7.  33
    Spin-Statistics Connection for Relativistic Quantum Mechanics.A. F. Bennett - 2015 - Foundations of Physics 45 (4):370-381.
    The spin-statistics connection has been proved for nonrelativistic quantum mechanics . The proof is extended here to the relativistic regime using the parametrized Dirac equation. A causality condition is not required.
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  8. Probability, Statistics and Truth.Richard von Mises & Hilda Geiringer - 1959 - Philosophy of Science 26 (4):387-388.
     
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  9. Statistics, Symmetry, and the Conventionality of Indistinguishability in Quantum Mechanics.Darrin W. Belousek - 2000 - Foundations of Physics 30 (1):1-34.
    The question to be addressed is, In what sense and to what extent do quantum statistics for, and the standard formal quantum-mechanical description of, systems of many identical particles entail that identical quantum particles are indistinguishable? This paper argues that whether or not we consider identical quantum particles as indistinguishable is a matter of theory choice underdetermined by logic and experiment.
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  10.  37
    Statistics as Science: Lonergan, McShane, and Popper.Patrick H. Byrne - 2003 - Journal of Macrodynamic Analysis 3:55-75.
    On this occasion of honouring the achievement of Philip McShane, I would like to recall his earliest and, in my judgment, most important work, Randomness, Statistics and Emergence. In particular, I will recall how that work situated Lonergan’s important breakthrough on statistical method in relation to the major currents of thought on the subject, many of which remain influential still today.
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  11.  23
    Statistics anxiety and performance: blessings in disguise.Daniel Macher, Ilona Papousek, Kai Ruggeri & Manuela Paechter - 2015 - Frontiers in Psychology 6:154176.
  12.  45
    Comment: Statistics and metaphysics.Clark Glymour - 2012 - Journal of the American Statistical Association 81:964-966.
  13. Applications of quantum statistics in psychological studies of decision processes.Diedrik Aerts & Sven Aerts - 1995 - Foundations of Science 1 (1):85-97.
    We present a new approach to the old problem of how to incorporate the role of the observer in statistics. We show classical probability theory to be inadequate for this task and take refuge in the epsilon-model, which is the only model known to us caapble of handling situations between quantum and classical statistics. An example is worked out and some problems are discussed as to the new viewpoint that emanates from our approach.
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  14. Inherent Properties and Statistics with Individual Particles in Quantum Mechanics.Matteo Morganti - 2009 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 40 (3):223-231.
    This paper puts forward the hypothesis that the distinctive features of quantum statistics are exclusively determined by the nature of the properties it describes. In particular, all statistically relevant properties of identical quantum particles in many-particle systems are conjectured to be irreducible, ‘inherent’ properties only belonging to the whole system. This allows one to explain quantum statistics without endorsing the ‘Received View’ that particles are non-individuals, or postulating that quantum systems obey peculiar probability distributions, or assuming that there are primitive (...)
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  15. Disparate Statistics.Kevin P. Tobia - 2017 - Yale Law Journal 126 (8):2382-2420.
    Statistical evidence is crucial throughout disparate impact’s three-stage analysis: during (1) the plaintiff’s prima facie demonstration of a policy’s disparate impact; (2) the defendant’s job-related business necessity defense of the discriminatory policy; and (3) the plaintiff’s demonstration of an alternative policy without the same discriminatory impact. The circuit courts are split on a vital question about the “practical significance” of statistics at Stage 1: Are “small” impacts legally insignificant? For example, is an employment policy that causes a one percent disparate (...)
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  16.  74
    Bayesian statistics in medical research: an intuitive alternative to conventional data analysis.Lyle C. Gurrin, Jennifer J. Kurinczuk & Paul R. Burton - 2000 - Journal of Evaluation in Clinical Practice 6 (2):193-204.
  17. Classical versus Bayesian Statistics.Eric Johannesson - 2020 - Philosophy of Science 87 (2):302-318.
    In statistics, there are two main paradigms: classical and Bayesian statistics. The purpose of this article is to investigate the extent to which classicists and Bayesians can agree. My conclusion is that, in certain situations, they cannot. The upshot is that, if we assume that the classicist is not allowed to have a higher degree of belief in a null hypothesis after he has rejected it than before, then he has to either have trivial or incoherent credences to begin with (...)
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  18.  45
    Fundamental Statistics in Psychology and Education.Laura Parish & J. P. Guilford - 1957 - British Journal of Educational Studies 5 (2):191.
  19. Error statistics and Duhem's problem.Gregory R. Wheeler - 2000 - Philosophy of Science 67 (3):410-420.
    No one has a well developed solution to Duhem's problem, the problem of how experimental evidence warrants revision of our theories. Deborah Mayo proposes a solution to Duhem's problem in route to her more ambitious program of providing a philosophical account of inductive inference and experimental knowledge. This paper is a response to Mayo's Error Statistics (ES) program, paying particular attention to her response to Duhem's problem. It turns out that Mayo's purported solution to Duhem's problem is very significant to (...)
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  20. The Foundations of Statistics.Leonard J. Savage - 1954 - Wiley Publications in Statistics.
    Classic analysis of the subject and the development of personal probability; one of the greatest controversies in modern statistcal thought.
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  21. Neutrosophic Statistics is an extension of Interval Statistics, while Plithogenic Statistics is the most general form of statistics (second version).Florentin Smarandache - 2022 - International Journal of Neutrosophic Science 19 (1):148-165.
    In this paper, we prove that Neutrosophic Statistics is more general than Interval Statistics, since it may deal with all types of indeterminacies (with respect to the data, inferential procedures, probability distributions, graphical representations, etc.), it allows the reduction of indeterminacy, and it uses the neutrosophic probability that is more general than imprecise and classical probabilities and has more detailed corresponding probability density functions. While Interval Statistics only deals with indeterminacy that can be represented by intervals. And we respond to (...)
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  22. Statistics, pragmatics, induction.C. West Churchman - 1948 - Philosophy of Science 15 (3):249-268.
    1. Deductive and Inductive Inference. Within the traditional treatments of scientific method, e.g., in and, it was customary to divide scientific inference into two parts: deductive and inductive. Deductive inference was taken to mean the activity of deducing theorems from postulates and definitions, whereas inductive inference represented the activity of constructing a general statement from a set of particular “facts.” Deductive inference was relegated to the mathematical sciences, and inductive inference to the empirical sciences. As a consequence, the whole of (...)
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  23. Statistics versus words.Randall Collins - 1984 - Sociological Theory 2:329-362.
    Sociology is split into two antagonistic or mutually oblivious wings: quantitative and nonquantitative. Statistics does not occupy a privileged methodological position vis-a-vis qualitative, verbal sociology. Probability is a theory like any other, and each statistical method contains its particular theoretical bias. Such biases should be brought into the open and tested. Statistics may continue to be useful, though, as a substantive theory of change processes in the social world. A reorientation in our views of statistics may bring mathematical and antimathematical (...)
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  24.  2
    Randomness, Statistics and Emergence.Philip McShane - 1970 - University of Notre Dame Press.
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  25. Statistics of mental imagery.Francis Galton - 1880 - Mind 5 (19):301-318.
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  26.  34
    Statistics between inductive logic and empirical science.Jan Sprenger - 2009 - Journal of Applied Logic 7 (2):239--250.
    Inductive logic generalizes the idea of logical entailment and provides standards for the evaluation of non-conclusive arguments. A main application of inductive logic is the generalization of observational data to theoretical models. In the empirical sciences, the mathematical theory of statistics addresses the same problem. This paper argues that there is no separable purely logical aspect of statistical inference in a variety of complex problems. Instead, statistical practice is often motivated by decision-theoretic considerations and resembles empirical science.
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  27.  25
    Statistics‐based research – a pig in a poke?James Penston - 2011 - Journal of Evaluation in Clinical Practice 17 (5):862-867.
  28.  12
    Statistics is Essential for Professional Ethics.Jane L. Hutton - 1995 - Journal of Applied Philosophy 12 (3):253-261.
    All professional ethics are dependent on the epistemology of the profession. The possibility of following a code of ethics, whether the official one or an alternative code, is dependent on being able to obtain knowledge and understand the world. Professional knowledge has to be based on inferences from limited information. Statistics provides the optimal methods for making such inferences, and thus ethical professional conduct requires individual or collective understanding of some statistical thcory and practice. This is demonstrated using the medical (...)
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  29.  28
    Statistics in the Public Sphere.Frank van Dun - unknown
    Statistics in public life .................................................................................................... .....5 Things and numbers............................................................................................. ...................8 Representative samples............................................................................................. ..........8 Averages: meaning and relevance .....................................................................................9 Correlations........................................................................................ ................................10 Applied statistics .................................................................................................... ................13 Relative risks .................................................................................................... ..................14 Relative risk versus absolute risk.....................................................................................16 Problems of classification and confounding factors....................................................17 Epidemiological research............................................................................................ ..........19 Publication bias................................................................................................ ..................20 Statistical significance versus scientific relevance................................................................24 Relative risk again............................................................................................... ...............24 P-values............................................................................................ ...................................25 Confidence intervals .................................................................................................... .....26 Correlation is not causation .............................................................................................26 An infamous episode .................................................................................................... ....27 Terror, utopianism and power .............................................................................................29 Faith and science .................................................................................................... ...........29 Fear and power: the precautionary principle.................................................................30 Utopian salvation........................................................................................... ....................32....
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  30. Statistics as Inductive Inference.Jan-Willem Romeijn - unknown
    An inductive logic is a system of inference that describes the relation between propositions on data, and propositions that extend beyond the data, such as predictions over future data, and general conclusions on all possible data. Statistics, on the other hand, is a mathematical discipline that describes procedures for deriving results about a population from sample data. These results include predictions on future samples, decisions on rejecting or accepting a hypothesis about the population, the determination of probability assignments over such (...)
     
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  31.  37
    Frequentist statistics as a theory of inductive inference.Deborah G. Mayo & David Cox - 2006 - In Deborah G. Mayo & Aris Spanos (eds.), Error and Inference: Recent Exchanges on Experimental Reasoning, Reliability, and the Objectivity and Rationality of Science. Cambridge University Press.
    After some general remarks about the interrelation between philosophical and statistical thinking, the discussion centres largely on significance tests. These are defined as the calculation of p-values rather than as formal procedures for ‘acceptance‘ and ‘rejection‘. A number of types of null hypothesis are described and a principle for evidential interpretation set out governing the implications of p- values in the specific circumstances of each application, as contrasted with a long-run interpretation. A number of more complicated situ- ations are discussed (...)
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  32. Connecting Spin and Statistics in Quantum Mechanics.Arthur Jabs - 2014 - arXiv:0810.2399.
    The spin-statistics connection is derived in a simple manner under the postulates that the original and the exchange wave functions are simply added, and that the azimuthal phase angle, which defines the orientation of the spin part of each single-particle spin-component eigenfunction in the plane normal to the spin-quantization axis, is exchanged along with the other parameters. The spin factor (−1)2s belongs to the exchange wave function when this function is constructed so as to get the spinor ambiguity under control. (...)
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  33.  82
    Statistics and suspension.Wolfgang Freitag & Alexandra Zinke - 2020 - Philosophical Studies 177 (10):2877-2880.
    It has recently been argued that some cases of naked statistical evidence license a high credence, but not an outright belief. If this is correct, there cannot be an unconditional bridge principle from credence to outright belief. We show that at least one prominent putative counterexample to such a bridge principle is based on a mistake, by demonstrating that the statistical evidence falls short not only of licensing rational belief, but also of justifying a high credence.
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  34.  4
    Statistics in Psychology: An Historical Perspective.Michael Cowles - 2000 - Psychology Press.
    This book presents an historical overview of the field--from its development to the present--at an accessible mathematical level. This edition features two new chapters--one on factor analysis and the other on the rise of ANOVA usage in psychological research. Written for psychology, as well as other social science students, this book introduces the major personalities and their roles in the development of the field. It provides insight into the disciplines of statistics and experimental design through the examination of the character (...)
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  35.  6
    Official statistics and Big Data.Piet J. H. Daas, Barteld Braaksma & Peter Struijs - 2014 - Big Data and Society 1 (1).
    The rise of Big Data changes the context in which organisations producing official statistics operate. Big Data provides opportunities, but in order to make optimal use of Big Data, a number of challenges have to be addressed. This stimulates increased collaboration between National Statistical Institutes, Big Data holders, businesses and universities. In time, this may lead to a shift in the role of statistical institutes in the provision of high-quality and impartial statistical information to society. In this paper, the changes (...)
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  36.  3
    Statistics on the Old Believers and sectarianism in the Kursk province in second half of the 19th - early 20th centuries.A. A. Sekirin - 2017 - Liberal Arts in Russia 6 (3):253-263.
    In the article, the policies of local, provincial institutions of state power of the Russian Empire on the collection and analysis of statistical information on the Old Believers and sectarianism are studied on the example of the Kursk provincial statistical committee. The work reviewed the history of provincial statistical committees and the basic legal acts regulating their activities. The activity of the Kursk provincial statistical committee for collection and study of statistical data on the Old Believers and sectarianism in the (...)
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  37.  21
    Does statistics anxiety impact academic dishonesty? Academic challenges in the age of distance learning.Keren Grinautsky, Pnina Steinberger & Yovav Eshet - 2022 - International Journal for Educational Integrity 18 (1).
    This study discusses the mediating role of statistics anxiety and motivation in the relationship comprising academic dishonesty, personality traits, and previous academic achievements in three different learning environments. Self-determination theory provides a broad psychological framework for these phenomena. Data were collected from 649 bachelor-degree students in the Social Sciences in five Israeli academic institutions. Structural equation modelling was employed to investigate the research variables’ relationships. Findings indicate that statistics anxiety mediates the relationship between personality traits and academic dishonesty in the (...)
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  38.  85
    Statistics and selection.Marjorie Grene - 1961 - British Journal for the Philosophy of Science 12 (45):25-42.
  39.  14
    Statistics of Mental Imagery.Christopher D. Green - unknown
    An outline is given in the following memoir of some of the earlier results of an inquiry which I am still prosecuting, and a comparatively new statistical process will be used in it for the first time in dealings with psychological data. It is that which I described under the title of "Statistics by Intercomparison" in the Philosophical Magazine of Jany., 1875.
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  40.  57
    Two Approaches to Fractional Statistics in the Quantum Hall Effect: Idealizations and the Curious Case of the Anyon.Elay Shech - 2015 - Foundations of Physics 45 (9):1063-1100.
    This paper looks at the nature of idealizations and representational structures appealed to in the context of the fractional quantum Hall effect, specifically, with respect to the emergence of anyons and fractional statistics. Drawing on an analogy with the Aharonov–Bohm effect, it is suggested that the standard approach to the effects— the topological approach to fractional statistics—relies essentially on problematic idealizations that need to be revised in order for the theory to be explanatory. An alternative geometric approach is outlined and (...)
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  41. Trial by Statistics: Is a High Probability of Guilt Enough to Convict?Marcello Di Bello - 2019 - Mind 128 (512):1045-1084.
    Suppose one hundred prisoners are in a yard under the supervision of a guard, and at some point, ninety-nine of them collectively kill the guard. If, after the fact, a prisoner is picked at random and tried, the probability of his guilt is 99%. But despite the high probability, the statistical chances, by themselves, seem insufficient to justify a conviction. The question is why. Two arguments are offered. The first, decision-theoretic argument shows that a conviction solely based on the statistics (...)
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  42.  20
    Statistics in physical science.Walter Clark Hamilton - 1964 - New York,: Ronald Press Co..
  43.  42
    Mathematical statistics and metastatistical analysis.Andrés Rivadulla - 1991 - Erkenntnis 34 (2):211 - 236.
    This paper deals with meta-statistical questions concerning frequentist statistics. In Sections 2 to 4 I analyse the dispute between Fisher and Neyman on the so called logic of statistical inference, a polemic that has been concomitant of the development of mathematical statistics. My conclusion is that, whenever mathematical statistics makes it possible to draw inferences, it only uses deductive reasoning. Therefore I reject Fisher's inductive approach to the statistical estimation theory and adhere to Neyman's deductive one. On the other hand, (...)
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  44.  70
    Statistics as Inductive Inference. Romeijn, J.-W. - unknown
    This chapter1 concerns the relation between statistics and inductive logic. I start by describing induction in formal terms, and I introduce a general notion of probabilistic inductive inference. This provides a setting in which statistical procedures and inductive logics can be cap- tured. Speciacally, I discuss three statistical procedures (hypotheses testing, parameter estimation, and Bayesian statistics) and I show to what extend they can be captured by certain inductive logics. I end with some suggestions on how inductive.
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  45.  4
    Medical Statistics and Hospital Medicine: The Case of the Smallpox Vaccination.Andrea Rusnock - 2007 - Centaurus 49 (4):337-359.
    Between 1799 and 1806, trials of vaccination to determine its safety and efficacy were undertaken in hospitals in London, Paris, Vienna, and Boston. These trials were among the first instances of formal hospital evaluations of a medical procedure and signal a growing acceptance of a relatively new approach to medical practice. These early evaluations of smallpox vaccination also relied on descriptive and quantitative accounts, as well as probabilistic analyses, and thus occupy a significant, yet hitherto unexamined, place in the history (...)
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  46. The Foundations of Statistics.Leonard J. Savage - 1956 - Philosophy of Science 23 (2):166-166.
     
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  47.  9
    Randomness, Statistics and Emergence.Philip Mcshane - 1973 - Philosophy of Science 40 (3):468-469.
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  48. The Foundations of Statistics.Leonard J. Savage - 1954 - Synthese 11 (1):86-89.
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  49.  10
    Swinging Statistics: Population Research and Political Construction in 20th Century Romania.Corina Doboș - 2018 - History of Communism in Europe 9:111-138.
    The present article proposes an examination of the disciplinary evolution of demographic research in Communist Romania, as a case study of the mutually constitutive, multifaceted relationship between science, politics, ideology and memory. My research tries to compensate for the lack of access to the archives of the central institutions for population research during Communism, by combining published sources, with different archival documents, mainly coming from personal funds of two population researchers, from the fund of the Central Commission for Planning, of (...)
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  50.  4
    Statistics, Pragmatics, Induction.C. West Churchman - 1949 - Journal of Symbolic Logic 14 (1):59-59.
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