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  "Title": "Practical Significance Ranking of Regressors and Exact t Density",
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  "Date": "2023-11-29",
  "Authors@R": "c(person(\"Hrishikesh\", \"Vinod\", role = c(\"aut\", \"cre\"),\nemail= \"vinod@fordham.edu\"))",
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  "Description": "Consider a possibly nonlinear nonparametric regression\nwith p regressors. We provide evaluations by 13 methods to rank\nregressors by their practical significance or importance using\nvarious methods, including machine learning tools.\nComprehensive methods are as follows. m6=Generalized partial\ncorrelation coefficient or GPCC by Vinod\n(2021)<doi:10.1007/s10614-021-10190-x> and Vinod\n(2022)<https://www.mdpi.com/1911-8074/15/1/32>. m7= a\ngeneralization of psychologists' effect size incorporating\nnonlinearity and many variables. m8= local linear partial\n(dy/dxi) using the 'np' package for kernel regressions. m9=\npartial (dy/dxi) using the 'NNS' package. m10= importance\nmeasure using the 'NNS' boost function. m11= Shapley Value\nmeasure of importance (cooperative game theory). m12 and m13=\ntwo versions of the random forest algorithm. Taraldsen's exact\ndensity for sampling distribution of correlations added.",
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