Testes de hipóteses (Portuguese Wikipedia)

Analysis of information sources in references of the Wikipedia article "Testes de hipóteses" in Portuguese language version.

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alea.pt

  • Martins, Maria Eugénia da Graça. «Karl Pearson». ALEA. p. 1. Consultado em 30 de maio de 2017 

ams.org

  • Holm, S. (1979). «A simple sequentially rejective multiple test procedure». Scandinavian Journal of Statistics. 6 (2): 65–70. JSTOR 4615733. MR 538597 

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  • Meehl, Paul E. (1967). «Theory-Testing in Psychology and Physics: A Methodological Paradox» (PDF). Philosophy of Science. 34 (2): 103–115. doi:10.1086/288135. Consultado em 14 de junho de 2017. Arquivado do original (PDF) em 3 de dezembro de 2013  Thirty years later, Meehl acknowledged statistical significance theory to be mathematically sound while continuing to question the default choice of null hypothesis, blaming instead the "social scientists' poor understanding of the logical relation between theory and fact" in "The Problem Is Epistemology, Not Statistics: Replace Significance Tests by Confidence Intervals and Quantify Accuracy of Risky Numerical Predictions" (Chapter 14 in Harlow (1997)).

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icmje.org

  • «ICMJE: Obligation to Publish Negative Studies». Consultado em 3 de setembro de 2012. Arquivado do original em 16 de julho de 2012. Editors should seriously consider for publication any carefully done study of an important question, relevant to their readers, whether the results for the primary or any additional outcome are statistically significant. Failure to submit or publish findings because of lack of statistical significance is an important cause of publication bias. 

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  • Journal of Articles in Support of the Null Hypothesis website: JASNH homepage. Volume 1 number 1 was published in 2002, and all articles are on psychology-related subjects.

jstor.org

  • Halpin, P F; Stam, HJ (2006). «Inductive Inference or Inductive Behavior: Fisher and Neyman: Pearson Approaches to Statistical Testing in Psychological Research (1940–1960)». The American Journal of Psychology. 119 (4): 625–653. JSTOR 20445367. PMID 17286092. doi:10.2307/20445367 
  • Zabell, S (1989). «R. A. Fisher on the History of Inverse Probability». Statistical Science. 4 (3): 247–256. JSTOR 2245634. doi:10.1214/ss/1177012488 
  • Stigler, Stephen M. (1996). «The History of Statistics in 1933». Statistical Science. 11 (3): 244–252. JSTOR 2246117. doi:10.1214/ss/1032280216 
  • Holm, S. (1979). «A simple sequentially rejective multiple test procedure». Scandinavian Journal of Statistics. 6 (2): 65–70. JSTOR 4615733. MR 538597 

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  • Vialli, Lorí. «Teste de Hipóteses» (PDF). Pontifícia Universidade Católica do Rio Grande do Sul (PUC – RS). p. 12. Consultado em 18 de maio de 2017 

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  • Rozeboom, William W (1960). «The fallacy of the null-hypothesis significance test» (PDF). Psychological Bulletin. 57 (5): 416–428. doi:10.1037/h0042040  "...the proper application of statistics to scientific inference is irrevocably committed to extensive consideration of inverse [AKA Bayesian] probabilities..."It was acknowledged, with regret, that a priori probability distributions were available "only as a subjective feel, differing from one person to the next" "in the more immediate future, at least".

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  • Dávila, Víctor Hugo Lachos. «Teste de Hipóteses» (PDF). Universidade Estadual de Campinas (UNICAMP). p. 3. Consultado em 13 de abril de 2017 
  • Dávila, Víctor Hugo Lachos. «Teste de Hipóteses» (PDF). Instituto de Matemática e Estatística da Universidade de São Paulo (IME / USP). Consultado em 18 de maio de 2017 

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  • Pena, Sérgio Danilo (2006). «Bayes: O 'cara'!» (PDF). Instituto de Biociências da USP. Consultado em 30 de maio de 2017 

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  • Loveland, Jennifer L. (2011). Mathematical Justification of Introductory Hypothesis Tests and Development of Reference Materials (M.Sc. (Mathematics)). Utah State University. Consultado em 30 de abril de 2013  Abstract: "The focus was on the Neyman–Pearson approach to hypothesis testing. A brief historical development of the Neyman–Pearson approach is followed by mathematical proofs of each of the hypothesis tests covered in the reference material." The proofs do not reference the concepts introduced by Neyman and Pearson, instead they show that traditional test statistics have the probability distributions ascribed to them, so that significance calculations assuming those distributions are correct. The thesis information is also posted at mathnstats.com as of April 2013.

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  • Fisher, R N (1958). «The Nature of Probability» (PDF). Centennial Review. 2: 261–274 "We are quite in danger of sending highly trained and highly intelligent young men out into the world with tables of erroneous numbers under their arms, and with a dense fog in the place where their brains ought to be. In this century, of course, they will be working on guided missiles and advising the medical profession on the control of disease, and there is no limit to the extent to which they could impede every sort of national effort."