Spearman's rank correlation coefficient (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Spearman's rank correlation coefficient" in English language version.

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archive.org

  • Spearman, C. (January 1904). "The Proof and Measurement of Association between Two Things" (PDF). The American Journal of Psychology. 15 (1): 72–101. doi:10.2307/1412159. JSTOR 1412159.
  • Lehman, Ann (2005). Jmp For Basic Univariate And Multivariate Statistics: A Step-by-step Guide. Cary, NC: SAS Press. p. 123. ISBN 978-1-59047-576-8.
  • Myers, Jerome L.; Well, Arnold D. (2003). Research Design and Statistical Analysis (2nd ed.). Lawrence Erlbaum. pp. 508. ISBN 978-0-8058-4037-7.
  • Dodge, Yadolah, ed. (2010). The Concise Encyclopedia of Statistics. New York, NY: Springer-Verlag. p. 502. ISBN 978-0-387-31742-7.
  • Press; Vettering; Teukolsky; Flannery (1992). Numerical Recipes in C: The Art of Scientific Computing (2nd ed.). Cambridge University Press. p. 640. ISBN 9780521437202.
  • Kendall, M. G.; Stuart, A. (1973). "Sections 31.19, 31.21". The Advanced Theory of Statistics, Volume 2: Inference and Relationship. Griffin. ISBN 978-0-85264-215-3.

arxiv.org

doi.org

  • Spearman, C. (January 1904). "The Proof and Measurement of Association between Two Things" (PDF). The American Journal of Psychology. 15 (1): 72–101. doi:10.2307/1412159. JSTOR 1412159.
  • Piantadosi, J.; Howlett, P.; Boland, J. (2007). "Matching the grade correlation coefficient using a copula with maximum disorder". Journal of Industrial and Management Optimization. 3 (2): 305–312. doi:10.3934/jimo.2007.3.305.
  • de Carvalho, M.; Marques, F. (2012). "Jackknife Euclidean likelihood-based inference for Spearman's rho" (PDF). North American Actuarial Journal. 16 (4): 487‒492. doi:10.1080/10920277.2012.10597644. S2CID 55046385.
  • Choi, S. C. (1977). "Tests of Equality of Dependent Correlation Coefficients". Biometrika. 64 (3): 645–647. doi:10.1093/biomet/64.3.645.
  • Fieller, E. C.; Hartley, H. O.; Pearson, E. S. (1957). "Tests for rank correlation coefficients. I". Biometrika. 44 (3–4): 470–481. CiteSeerX 10.1.1.474.9634. doi:10.1093/biomet/44.3-4.470.
  • Page, E. B. (1963). "Ordered hypotheses for multiple treatments: A significance test for linear ranks". Journal of the American Statistical Association. 58 (301): 216–230. doi:10.2307/2282965. JSTOR 2282965.
  • Xiao, W. (2019). "Novel Online Algorithms for Nonparametric Correlations with Application to Analyze Sensor Data". 2019 IEEE International Conference on Big Data (Big Data). pp. 404–412. doi:10.1109/BigData47090.2019.9006483. ISBN 978-1-7281-0858-2. S2CID 211298570.
  • Stephanou, Michael; Varughese, Melvin (July 2021). "Sequential estimation of Spearman rank correlation using Hermite series estimators". Journal of Multivariate Analysis. 186: 104783. arXiv:2012.06287. doi:10.1016/j.jmva.2021.104783. S2CID 235742634.
  • Stephanou, M. and Varughese, M (2023). "Hermiter: R package for sequential nonparametric estimation". Computational Statistics. 39 (3): 1127–1163. arXiv:2111.14091. doi:10.1007/s00180-023-01382-0. S2CID 244715035.{{cite journal}}: CS1 maint: multiple names: authors list (link)

ed.ac.uk

maths.ed.ac.uk

jstor.org

  • Spearman, C. (January 1904). "The Proof and Measurement of Association between Two Things" (PDF). The American Journal of Psychology. 15 (1): 72–101. doi:10.2307/1412159. JSTOR 1412159.
  • Page, E. B. (1963). "Ordered hypotheses for multiple treatments: A significance test for linear ranks". Journal of the American Statistical Association. 58 (301): 216–230. doi:10.2307/2282965. JSTOR 2282965.

mathworks.com

psu.edu

citeseerx.ist.psu.edu

researchgate.net

rgs.org

semanticscholar.org

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