David A. Freedman (2009). Statistical Models: Theory and Practice. Cambridge University Press. էջ 26. «A simple regression equation has on the right hand side an intercept and an explanatory variable with a slope coefficient. A multiple regression equation has two or more explanatory variables on the right hand side, each with its own slope coefficient»
Rencher, Alvin C.; Christensen, William F. (2012), «Chapter 10, Multivariate regression – Section 10.1, Introduction», Methods of Multivariate Analysis, Wiley Series in Probability and Statistics, vol. 709 (3rd ed.), John Wiley & Sons, էջ 19, ISBN9781118391679.
Yan, Xin (2009), Linear Regression Analysis: Theory and Computing, World Scientific, էջեր 1–2, ISBN9789812834119, «Regression analysis ... is probably one of the oldest topics in mathematical statistics dating back to about two hundred years ago. The earliest form of the linear regression was the least squares method, which was published by Legendre in 1805, and by Gauss in 1809 ... Legendre and Gauss both applied the method to the problem of determining, from astronomical observations, the orbits of bodies about the sun.»
Narula, Subhash C.; Wellington, John F. (1982). «The Minimum Sum of Absolute Errors Regression: A State of the Art Survey». International Statistical Review. 50 (3): 317–326. doi:10.2307/1402501. JSTOR1402501.
Hawkins, Douglas M. (1973). «On the Investigation of Alternative Regressions by Principal Component Analysis». Journal of the Royal Statistical Society, Series C. 22 (3): 275–286. JSTOR2346776.
Jolliffe, Ian T. (1982). «A Note on the Use of Principal Components in Regression». Journal of the Royal Statistical Society, Series C. 31 (3): 300–303. JSTOR2348005.
Hoerl, Arthur E.; Kennard, Robert W.; Hoerl, Roger W. (1985). «Practical Use of Ridge Regression: A Challenge Met». Journal of the Royal Statistical Society, Series C. 34 (2): 114–120. JSTOR2347363.
Narula, Subhash C.; Wellington, John F. (1982). «The Minimum Sum of Absolute Errors Regression: A State of the Art Survey». International Statistical Review. 50 (3): 317–326. doi:10.2307/1402501. JSTOR1402501.