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Y

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Abstract

A reference axis in a two-dimensional rectangular Cartesian coordinate system; by convention, the vertical axis (y-axis) of a bivariate (x, y) scatterplot. This terminology was used by, and may have been introduced by, the British mathematician, (Sir) James Ivory (1765–1842) (Ivory 1809; Miller 2015a).

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Bibliography

  • ADCOCK, R.J. (1877). Note on the method of least squares. The Analyst (Des Moines, IA), 4, 183–184.

    Google Scholar 

  • ADCOCK, R.J. (1878). A problem in least squares. The Analyst (Des Moines, IA), 5, 53–54.

    Google Scholar 

  • BJÖRCK, Å. (1996). Numerical methods for least squares problems. Philadelphia, PA, Society for Industrial and Applied Mathematics.

    Google Scholar 

  • BUTTKUS, B. (1991). Spektralanalyse und Filtertheorie in der angewandten Geophysik. Berlin, Springer-Verlag.

    Book  Google Scholar 

  • BUTTKUS, B. (2000). Spectral analysis and filter theory in applied geophysics [translated by C NEWCOMB]. . Berlin, Springer-Verlag.

    Google Scholar 

  • CAMINA, A.R. and JANACEK, G.J. (1984). Mathematics for seismic data processing and interpretation. London, Graham and Trotman.

    Book  Google Scholar 

  • CARROLL, R.J. and SPIEGELMANN, C.H. (1992). Diagnostics for nonlinearity and heteroscedacity in errors-in-variables regression. Technometrics, 32, 186–196.

    Article  Google Scholar 

  • IVORY, J. (1809). On the attractions of homogeneous ellipsoids. Philosophical Transactions of the Royal Society, London, 99, 345–372.

    Article  Google Scholar 

  • KENDALL, D.G. (1949). Stochastic processes and population growth. Journal of the Royal Statistical Society, ser. B, 11, 230–282.

    Google Scholar 

  • KENDALL, M.G. (1949). The estimation of parameters in linear autoregressive time series. Econometrica: Journal of the Econometric Society, 17 (Supplement: report of the Washington meeting), 44–57.

    Google Scholar 

  • MAHON, K.I. (1996). The new ‘York’ regression: application of an improved statistical method to geochemistry. International Geology Review, 38, 293–303.

    Article  Google Scholar 

  • McCAMMON, R.B. (1973). Nonlinear regression for dependent variables. Journal of the International Association for Mathematical Geology, 5, 365–375.

    Article  Google Scholar 

  • MILLER, J. (ed.) (2015a). Earliest known uses of some of the words of mathematics [online: http://jeff560.tripod.com/mathword.html].

  • RIPLEY, B.D. and THOMPSON, M. (1987). Regression techniques for the detection of analytical bias. The Analyst, 112, 377–383.

    Article  Google Scholar 

  • RIU, J. and RIUS, F.X. (1995). Univariate regression models with errors in both axes. Journal of Chemometrics, 9, 343–362.

    Article  Google Scholar 

  • TJØSTHEIM, D. (1975). Some autoregressive models for short-period seismic noise. Bulletin of the Seismological Society of America, 65, 677–691.

    Google Scholar 

  • WALKER, G. (1931). On periodicity in series of related terms. Philosophical Transactions of the Royal Society, London, ser. A, 131, 518–532.

    Google Scholar 

  • WEBSTER, R. (1997). Regression and functional relations. European Journal of Soil Science, 48, 557–566.

    Article  Google Scholar 

  • YORK, D. (1966). Least squares fitting of a straight line. Canadian Journal of Physics, 44, 1079–1086.

    Article  Google Scholar 

  • YORK, D. (1967). The best isochron. Earth and Planetary Science Letters, 2, 479–482.

    Article  Google Scholar 

  • YORK, D. (1969). Least squares fitting of a straight line with correlated errors. Earth and Planetary Science Letters, 5, 320–324.

    Article  Google Scholar 

  • YULE, G.U. (1927). On a method of investigating periodicities in disturbed series, with special reference to Wolfer's sunspot numbers. Philosophical Transactions of the Royal Society. Philosophical Transactions of the Royal Society, London, ser. A, 226, 267–298.

    Google Scholar 

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Howarth, R.J. (2017). Y. In: Dictionary of Mathematical Geosciences . Springer, Cham. https://doi.org/10.1007/978-3-319-57315-1_25

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