Description Usage Arguments Value Examples
Fit a path of ordered lasso models over different values of the regularization parameter.
1 2 3 4 |
x |
A matrix of predictors, where the rows are the samples and the columns are the predictors |
y |
A vector of observations, where length(y) equals nrow(x) |
lamlist |
Optional vector of values of lambda (the regularization parameter) |
minlam |
Optional minimum value for lambda |
maxlam |
Optional maximum value for lambda |
nlam |
Number of values of lambda to be tried. Default nlam = 50 |
flmin |
Fraction of maxlam; minlam= flmin*maxlam. If computation is slow, try increasing flmin to focus on the sparser part of the path |
intercept |
True if there is an intercept in the model. |
standardize |
Standardize the data matrix x. Default is TRUE. |
method |
Two options available, Solve.QP and Generalized Gradient. |
niter |
Number of iterations of ordered lasso, initialized to 500. |
iter.gg |
Number of iterations of genearalized gradient; Default iter.gg = 100 |
strongly.ordered |
An option which allows users to order the coefficients non-decreasing in absolute value. Details can be seen in the orderedLasso Description. |
trace |
Output option; trace=TRUE gives verbose output |
epsilon |
Error tolerance parameter for convergence criterion. Default is 1e-5 |
bp |
p by nlam matrix of estimated positive coefficients(p=#variables) |
bn |
p by nlam matrix of estimated negative coefficients |
beta |
p by nlam matrix of estimated coefficients |
b0 |
a length nlam vector of estimated intercepts |
lamlist |
Vector of values of lambda used |
err |
Vector of errors |
call |
The call to orderedLasso.path |
1 2 3 4 5 6 7 8 9 10 11 |
Loading required package: Matrix
Call
orderedLasso.path(x = x, y = y, intercept = FALSE, method = "Solve.QP",
strongly.ordered = TRUE)
Lambda Error Error.ordered
[1,] 111.0863760 37.85525 37.85525
[2,] 99.7013418 35.47722 35.47722
[3,] 89.4831384 33.60716 33.60716
[4,] 80.3121794 32.14162 32.14162
[5,] 72.0811349 30.99775 30.99775
[6,] 64.6936746 30.10923 30.10923
[7,] 58.0633413 29.42303 29.42303
[8,] 52.1125384 28.89679 28.89679
[9,] 46.7716221 28.49667 28.49667
[10,] 41.9780863 28.19571 28.19571
[11,] 37.6758310 27.97245 27.97245
[12,] 33.8145058 27.80980 27.80980
[13,] 30.3489206 27.69421 27.69421
[14,] 27.2385167 27.61496 27.61496
[15,] 24.4468922 27.56356 27.56356
[16,] 21.9413761 27.51367 27.51367
[17,] 19.6926456 27.46180 27.46180
[18,] 17.6743833 27.42916 27.42916
[19,] 15.8629689 27.41105 27.41105
[20,] 14.2372030 27.40383 27.40383
[21,] 12.7780588 27.40461 27.40461
[22,] 11.4684595 27.41116 27.41116
[23,] 10.2930786 27.42082 27.42082
[24,] 9.2381603 27.42782 27.42782
[25,] 8.2913586 27.43754 27.43754
[26,] 7.4415928 27.44903 27.44903
[27,] 6.6789179 27.46157 27.46157
[28,] 5.9944082 27.47462 27.47462
[29,] 5.3800525 27.48778 27.48778
[30,] 4.8286610 27.50076 27.50076
[31,] 4.3337806 27.51335 27.51335
[32,] 3.8896196 27.52540 27.52540
[33,] 3.4909798 27.53683 27.53683
[34,] 3.1331958 27.54757 27.54757
[35,] 2.8120804 27.55761 27.55761
[36,] 2.5238756 27.56694 27.56694
[37,] 2.2652083 27.57557 27.57557
[38,] 2.0330514 27.58353 27.58353
[39,] 1.8246878 27.59083 27.59083
[40,] 1.6376789 27.59752 27.59752
[41,] 1.4698363 27.60363 27.60363
[42,] 1.3191955 27.60920 27.60920
[43,] 1.1839937 27.61427 27.61427
[44,] 1.0626484 27.61888 27.61888
[45,] 0.9537395 27.62306 27.62306
[46,] 0.8559926 27.62685 27.62685
[47,] 0.7682635 27.63028 27.63028
[48,] 0.6895256 27.63338 27.63338
[49,] 0.6188574 27.63683 27.63619
[50,] 0.5554319 27.64077 27.63872
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