From c1e30ece91b76ac307b6a412cb7b30ac6028f562 Mon Sep 17 00:00:00 2001 From: stnava Date: Sat, 31 Aug 2024 15:28:40 -0400 Subject: [PATCH] DOC: update site dox --- docs/articles/ANTsR.html | 64 +- .../ANTsR_files/figure-html/jacobian-1.png | Bin 502149 -> 501321 bytes .../ANTsR_files/figure-html/syn-1.png | Bin 275415 -> 258758 bytes docs/articles/RestingBOLD.html | 2 +- docs/articles/deformationSimulation.html | 2 +- docs/articles/iMath.html | 6 +- .../articles/multivarTemplateCoordinates.html | 2 +- docs/articles/simlr_interpretation.html | 2411 +++++++++++++++-- .../figure-html/dataintegration-1.png | Bin 367335 -> 382876 bytes .../figure-html/featureselection-1.png | Bin 275487 -> 279630 bytes .../figure-html/imp-1.png | Bin 43650 -> 43945 bytes .../figure-html/permutation-1.png | Bin 81624 -> 88996 bytes .../figure-html/permutation2-1.png | Bin 84404 -> 78699 bytes .../figure-html/stepviz-1.png | Bin 26915 -> 28039 bytes .../figure-html/stepviz-2.png | Bin 26904 -> 27722 bytes .../figure-html/stepviz-3.png | Bin 27881 -> 27947 bytes docs/pkgdown.yml | 2 +- docs/reference/antsApplyTransforms.html | 10 +- docs/reference/antspymm_simlr.html | 14 +- docs/reference/antsrGetPointerName.html | 4 +- docs/reference/as.antsMatrix.html | 6 +- docs/reference/brackets.html | 36 +- docs/reference/buildTemplate.html | 2 +- .../fitBsplineObjectToScatteredData.html | 1 - docs/reference/imagesToMatrix.html | 2 +- docs/reference/index.html | 10 +- docs/reference/kmeansSegmentation.html | 8 +- docs/reference/labelStats.html | 8 +- docs/reference/n3BiasFieldCorrection2.html | 12 +- docs/reference/n4BiasFieldCorrection.html | 12 +- docs/reference/plotPrettyGraph.html | 2 +- docs/reference/read_simlr_data_frames.html | 10 +- docs/reference/simlr.html | 2 +- docs/reference/sparseRegression.html | 4 - docs/reference/write_simlr_data_frames.html | 4 +- docs/sitemap.xml | 3 + vignettes/simlr_interpretation.Rmd | 23 +- 37 files changed, 2270 insertions(+), 392 deletions(-) diff --git a/docs/articles/ANTsR.html b/docs/articles/ANTsR.html index 770255c6..a2d8d400 100644 --- a/docs/articles/ANTsR.html +++ b/docs/articles/ANTsR.html @@ -88,7 +88,7 @@

Transformations and statistical representations

Brian B. Avants

-

2024-08-13

+

2024-08-31

@@ -190,8 +190,6 @@

Data organization and access in A ## Direction : 1 0 0 1 ## Filename : /Users/stnava/Library/R/arm64/4.3/library/ANTsRCore/extdata/r16slice.jpg

Take a quick look at the image.

-
## Warning in fun(libname, pkgname): couldn't connect to display
-## "/private/tmp/com.apple.launchd.eGFfXWyHAN/org.xquartz:0"

@@ -247,7 +245,7 @@

Basic ANTsR functionality
+
 mnifilename<-getANTsRData("r27")
 img<-antsImageRead(mnifilename, pixeltype="unsigned char")
 img
@@ -259,23 +257,23 @@

Basic ANTsR functionality## Origin : 0 0 ## Direction : 1 0 0 1 ## Filename : /Users/stnava/Library/R/arm64/4.3/library/ANTsRCore/extdata/r27slice.jpg

-
+
 
## [1] 1 1
-
+
 
##      [,1] [,2]
 ## [1,]    1    0
 ## [2,]    0    1
-
+
 
## [1] 0 0
-
+
 print(img[120,122]) # same type of thing in 3 or 4D
##      [,1]
 ## [1,]  182
-
+
 print(max(img))
## [1] 255

Index an image with a label

@@ -283,36 +281,36 @@

Basic ANTsR functionality
+
 gaussimg<-array( data=rnorm(125), dim=c(5,5,5) )
 arrayimg<-array( data=(1:125), dim=c(5,5,5) )
 img<-as.antsImage( arrayimg )
 print( max(img) )
## [1] 125
-
+
 print( mean(img[ img > 50  ]))
## [1] 88
-
+
 # if using SUBSET using an antsImage, you must be explicit
 sub = as.array(img >= 50) > 0
 print( mean( gaussimg[ sub  ]) )
-
## [1] -0.1059751
+
## [1] 0.01461143

Convert a 4D image to a matrix

Four dimensional images are generated and used in the same way. One can easily transform from 4D image to matrix and back.

-
+
 gaussimg<-makeImage(c(5,5,5,10), voxval = rnorm(125*10)  )
 print(dim(gaussimg))
## [1]  5  5  5 10
-
+
 avg3d<-ANTsR::getAverageOfTimeSeries( gaussimg )
 mask <- avg3d < 0.25
 gmat<-timeseries2matrix( gaussimg, mask )
 print(dim(gmat))
-
## [1]  10 107
+
## [1]  10 103

If one has a mask, then one can use makeImage to generate a new image from a scalar or vector.

-
+
 newimg<-makeImage( mask, mean(avg3d) )    # from scalar
 newimg<-makeImage( mask, colMeans(gmat) ) # from vector

Convert a list of images to a matrix

@@ -321,7 +319,7 @@

Basic ANTsR functionality
+
 nimages<-100
 ilist<-list()
 for ( i in 1:nimages )
@@ -335,11 +333,11 @@ 

Basic ANTsR functionality=mean(ilist[[1]]), cleanup=TRUE ) mat<-imageListToMatrix( ilist, mask ) print(dim(mat))

-
## [1] 100 350
+
## [1] 100 151

Once we have a matrix representation of our population, we might run a quick voxel-wise regression within the mask. Then we look at some summary statistics.

-
+
 mat<-imageListToMatrix( ilist, mask )
 age<-rnorm( nrow(mat) ) # simulated age
 gender<-rep( c("F","M"), nrow(mat)/2 ) # simulated gender
@@ -350,19 +348,19 @@ 

Basic ANTsR functionalityprint(names(mdli))

## [1] "fstat"      "pval.model" "beta"       "beta.std"   "beta.t"    
 ## [6] "beta.pval"
-
+
 print(rownames(mdli$beta.t))
## [1] "age"     "genderM"
-
+
 print(paste("age",min(p.adjust(mdli$beta.pval[1,]))))
-
## [1] "age 0.0527761648158703"
-
+
## [1] "age 0.0306051971665773"
+
 print(paste("gen",min(p.adjust(mdli$beta.pval[2,]))))
## [1] "gen 1"

Write out a statistical map

We might also write out the images so that we can save them for later or look at them with other software.

-
+
 agebetas<-makeImage( mask , mdli$beta.t[1,] )
 returnval<-antsImageWrite( agebetas, tempfile(fileext ='.nii.gz') )
@@ -377,7 +375,7 @@

More ANTsR functionality(B. B. Avants et al. 2011). Note that we also bias correct the image to help it match our model (Tustison et al. 2010).

-
+
 fi<-antsImageRead( getANTsRData("r16") ,2)
 fi<-n3BiasFieldCorrection(fi,2)
 seg<-kmeansSegmentation( fi, 3 )
@@ -390,7 +388,7 @@ 

More ANTsR functionality(Tustison and Avants 2013),

-
+
 mi<-antsImageRead( getANTsRData("r64") ,2)
 mytx<-antsRegistration(fixed=fi , moving=mi ,
     typeofTransform = c('SyN'))
@@ -404,7 +402,7 @@ 

More ANTsR functionality
+
 jac<-createJacobianDeterminantImage(fi,mytx$fwdtransforms[[1]],1)
 invisible(plot(jac))

@@ -421,7 +419,7 @@

More ANTsR functionality
+
 mnit<-getANTsRData("r16")
 mnit<-antsImageRead( mnit )
 mnit <- resampleImage( mnit , rep(4, mnit@dimension) ) # downsample
@@ -453,7 +451,7 @@ 

More ANTsR functionalityExample label sets and data

ANTsR also provides AAL label (Tzourio-Mazoyer et al. 2002) names via:

-
+
 data(aal,package='ANTsR')
 labs<-1:90

with cortical labs defined by labs. The DKT atlas labels @@ -488,7 +486,7 @@

BOLD data processing with ANTsR

Motion correction

To motion correct your data, one might run:

-
+
 # get an average image
 averageImage <- getAverageOfTimeSeries( boldImage )
 motionCorrectionResults <- antsMotionCalculation( boldImage,
@@ -516,7 +514,7 @@ 

Dimensionality reduction. This is the point of “eigenanatomy” which is a variation of sparse PCA that uses (optionally) biologically-motivated smoothness, locality or sparsity constraints.

-
+
 # assume you ran the population example above
 eanat<-sparseDecom( mat, mask, 0.2, 5, cthresh=2, its=2 )
 eanatimages = matrixToImages( eanat$eig, mask )
@@ -526,7 +524,7 @@ 

Dimensionality reductionThe parameters for the example above are set for fast processing. You can see our paper for some theory on these methods (Kandel et al. 2014). A more realistic study setup would be

-
+
 eanat<-sparseDecom( inmatrix=mat, inmask=famask, nvecs=50,
   sparseness=0.005, cthresh=500, its=5, mycoption=0 )
 jeanat<-joinEigenanatomy( mat , famask, eanat$eig,
diff --git a/docs/articles/ANTsR_files/figure-html/jacobian-1.png b/docs/articles/ANTsR_files/figure-html/jacobian-1.png
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Jeffrey T. Duda, Brian B. Avants

-

2024-08-13

+

2024-08-31

diff --git a/docs/articles/deformationSimulation.html b/docs/articles/deformationSimulation.html index 12dcdd28..62320e2c 100644 --- a/docs/articles/deformationSimulation.html +++ b/docs/articles/deformationSimulation.html @@ -87,7 +87,7 @@

Simulate a deformation field with ANTsR

Brian B. Avants, Jeffrey T. Duda

-

2024-08-13

+

2024-08-31

diff --git a/docs/articles/iMath.html b/docs/articles/iMath.html index 65268b6e..792586a5 100644 --- a/docs/articles/iMath.html +++ b/docs/articles/iMath.html @@ -88,7 +88,7 @@

iMath (mathematical operations inside

Brian B. Avants, Arman Eshaghi, Jeffrey T. Duda

-

2024-08-13

+

2024-08-31

@@ -124,9 +124,7 @@

Basic operations#dilating by a radius of 3 voxels GDdilated <- iMath(fi,"GD", 3) #to see what dilation has done -invisible(plot(GDdilated)) -#> Warning in fun(libname, pkgname): couldn't connect to display -#> "/private/tmp/com.apple.launchd.eGFfXWyHAN/org.xquartz:0"

+invisible(plot(GDdilated))

 #to see the difference a dilation can make
diff --git a/docs/articles/multivarTemplateCoordinates.html b/docs/articles/multivarTemplateCoordinates.html
index afa116bd..11e339bd 100644
--- a/docs/articles/multivarTemplateCoordinates.html
+++ b/docs/articles/multivarTemplateCoordinates.html
@@ -88,7 +88,7 @@ 

multivariate template coordinates example for

Brian B. Avants

-

2024-08-13

+

2024-08-31

diff --git a/docs/articles/simlr_interpretation.html b/docs/articles/simlr_interpretation.html index daf669c1..de3564b8 100644 --- a/docs/articles/simlr_interpretation.html +++ b/docs/articles/simlr_interpretation.html @@ -185,24 +185,47 @@

Step 2: Apply SiMLR
 # Applying SiMLR
-constr='Grassmannx1x1'
-constr='Stiefelx1x1'
-constr='orthox0.1x0.1'
-prepro=c("centerAndScale","np")
-result <- simlr(matlist,constraint=constr,scale=prepro, verbose=TRUE)
-#> [1] "ortho" "0.1"   "0.1"  
-#> [1] "     <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0>    "
-#> [1] "initialDataTerm: -0.897019799238767  <o> mixer: svd  <o> E:  cca"
-#> [1] "Iteration: 1 bestEv: -0.253280672320863 bestIt: 1 CE: -0.253280672320863"
-#> [1] "Iteration: 2 bestEv: -0.404583596933736 bestIt: 2 CE: -0.404583596933736"
-#> [1] "Iteration: 3 bestEv: -0.810491744310403 bestIt: 3 CE: -0.810491744310403"
-#> [1] "Iteration: 4 bestEv: -0.8193484051941 bestIt: 4 CE: -0.8193484051941"
-#> [1] "Iteration: 5 bestEv: -0.8193484051941 bestIt: 4 CE: -0.766879419521874"
-#> [1] "Iteration: 6 bestEv: -0.8193484051941 bestIt: 4 CE: -0.769814132925513"
-#> [1] "Iteration: 7 bestEv: -0.8193484051941 bestIt: 4 CE: -0.671251201612116"
-#> [1] "Iteration: 8 bestEv: -0.8193484051941 bestIt: 4 CE: -0.697501085762956"
-#> [1] "Iteration: 9 bestEv: -0.8193484051941 bestIt: 4 CE: -0.62642418606143"
-#> [1] "Iteration: 10 bestEv: -0.8193484051941 bestIt: 4 CE: -0.795599051601249"
+prepro=c( "centerAndScale","np")
+constr='Stiefelx100x1'
+constr='orthox100x0.1'
+constr='Grassmannx100x1'
+result <- simlr(matlist,constraint=constr,scale=prepro, 
+#  mixAlg='pca', energyType='cca', # recommended
+  mixAlg='ica', energyType='regression', # recommended
+  iterations=100, verbose=TRUE)
+#> [1] "Grassmann" "100"       "1"        
+#> [1] "     <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0>    "
+#> [1] "initialDataTerm: 7.22587649229506  <o> mixer: ica  <o> E:  regression"
+#> [1] "Iteration: 1 bestEv: 11.5414382771651 bestIt: 1 CE: 11.5414382771651 featOrth: 0.03353844511027"
+#> [1] "Iteration: 2 bestEv: 4.08621196186966 bestIt: 2 CE: 4.08621196186966 featOrth: 0.023082933646806"
+#> [1] "Iteration: 3 bestEv: 0.480130012297061 bestIt: 3 CE: 0.480130012297061 featOrth: 0.0041972214013653"
+#> [1] "Iteration: 4 bestEv: 0.284969369557556 bestIt: 4 CE: 0.284969369557556 featOrth: 0.00256466180362829"
+#> [1] "Iteration: 5 bestEv: 0.197477350741243 bestIt: 5 CE: 0.197477350741243 featOrth: 0.00172925074205155"
+#> [1] "Iteration: 6 bestEv: 0.152956643086643 bestIt: 6 CE: 0.152956643086643 featOrth: 0.00126817648498364"
+#> [1] "Iteration: 7 bestEv: 0.129276536254973 bestIt: 7 CE: 0.129276536254973 featOrth: 0.00103292443664437"
+#> [1] "Iteration: 8 bestEv: 0.116853471821099 bestIt: 8 CE: 0.116853471821099 featOrth: 0.000923304573690797"
+#> [1] "Iteration: 9 bestEv: 0.104517125505523 bestIt: 9 CE: 0.104517125505523 featOrth: 0.000773848839689275"
+#> [1] "Iteration: 10 bestEv: 0.0926675474909758 bestIt: 10 CE: 0.0926675474909758 featOrth: 0.000701816846124169"
+#> [1] "Iteration: 11 bestEv: 0.0814648228210452 bestIt: 11 CE: 0.0814648228210452 featOrth: 0.000611598205807818"
+#> [1] "Iteration: 12 bestEv: 0.0756700143727747 bestIt: 12 CE: 0.0756700143727747 featOrth: 0.00055185742627314"
+#> [1] "Iteration: 13 bestEv: 0.072876354937637 bestIt: 13 CE: 0.072876354937637 featOrth: 0.00052267696092879"
+#> [1] "Iteration: 14 bestEv: 0.0709727600961478 bestIt: 14 CE: 0.0709727600961478 featOrth: 0.000481417806626036"
+#> [1] "Iteration: 15 bestEv: 0.0694565882517105 bestIt: 15 CE: 0.0694565882517105 featOrth: 0.00048091828621898"
+#> [1] "Iteration: 16 bestEv: 0.0654571368522562 bestIt: 16 CE: 0.0654571368522562 featOrth: 0.000451553447053557"
+#> [1] "Iteration: 17 bestEv: 0.0625885268655792 bestIt: 17 CE: 0.0625885268655792 featOrth: 0.000417105648538948"
+#> [1] "Iteration: 18 bestEv: 0.059929473613125 bestIt: 18 CE: 0.059929473613125 featOrth: 0.000415673380992614"
+#> [1] "Iteration: 19 bestEv: 0.0599209470024873 bestIt: 19 CE: 0.0599209470024873 featOrth: 0.000407583959705913"
+#> [1] "Iteration: 20 bestEv: 0.0591286626225656 bestIt: 20 CE: 0.0591286626225655 featOrth: 0.00039837572753728"
+#> [1] "Iteration: 21 bestEv: 0.0561511702321401 bestIt: 21 CE: 0.0561511702321401 featOrth: 0.000376216839815028"
+#> [1] "Iteration: 22 bestEv: 0.0459795129399537 bestIt: 22 CE: 0.0459795129399537 featOrth: 0.000283216047118631"
+#> [1] "Iteration: 23 bestEv: 0.0407341568489698 bestIt: 23 CE: 0.0407341568489698 featOrth: 0.000234967953684687"
+#> [1] "Iteration: 24 bestEv: 0.0377968155675031 bestIt: 24 CE: 0.0377968155675031 featOrth: 0.000194042046162887"
+#> [1] "Iteration: 25 bestEv: 0.0377968155675031 bestIt: 24 CE: 0.0377968155675031 featOrth: 0.000194042046162887"
+#> [1] "Iteration: 26 bestEv: 0.0377968155675031 bestIt: 24 CE: 0.0377968155675031 featOrth: 0.000194042046162887"
+#> [1] "Iteration: 27 bestEv: 0.0377968155675031 bestIt: 24 CE: 0.0377968155675031 featOrth: 0.000194042046162887"
+#> [1] "Iteration: 28 bestEv: 0.0377968155675031 bestIt: 24 CE: 0.0377968155675031 featOrth: 0.000194042046162887"
+#> [1] "Iteration: 29 bestEv: 0.0377968155675031 bestIt: 24 CE: 0.0377968155675031 featOrth: 0.000194042046162887"
+#> [1] "Iteration: 30 bestEv: 0.0377968155675031 bestIt: 24 CE: 0.0377968155675031 featOrth: 0.000194042046162887"
 
 # Projecting data into the reduced space
 p1 <- mat1 %*% (result$v[[1]])
@@ -235,11 +258,11 @@ 

Step 3: Visualization and Compariso # Print the results cat("Correlation between p1 and p2:", cor_p1_p2, "\n") -#> Correlation between p1 and p2: -0.9786008 0.4360317 +#> Correlation between p1 and p2: -0.6072009 0.5295442 cat("Correlation between p1 and p3:", cor_p1_p3, "\n") -#> Correlation between p1 and p3: -0.9909754 0.5789666 +#> Correlation between p1 and p3: -0.78536 0.8769688 cat("Correlation between p2 and p3:", cor_p2_p3, "\n") -#> Correlation between p2 and p3: -0.5314355 0.9941934 +#> Correlation between p2 and p3: -0.6106315 0.9156068 cat("Correlation between SVD1 and SVD2:", cor_svd1_svd2, "\n") #> Correlation between SVD1 and SVD2: -0.834545 0.5642089

@@ -299,11 +322,11 @@

Step 4: Permutation Test # Print permuted results cat("Permuted Correlation between p1p and p2p:", cor_p1p_p2p, "\n") -#> Permuted Correlation between p1p and p2p: -0.283758 0.0637503 +#> Permuted Correlation between p1p and p2p: -0.1859454 0.2437832 cat("Permuted Correlation between p1p and p3p:", cor_p1p_p3p, "\n") -#> Permuted Correlation between p1p and p3p: -0.1339851 0.1661104 +#> Permuted Correlation between p1p and p3p: -0.2218706 0.2266735 cat("Permuted Correlation between p2p and p3p:", cor_p2p_p3p, "\n") -#> Permuted Correlation between p2p and p3p: -0.3204276 0.335416

+#> Permuted Correlation between p2p and p3p: -0.06200634 0.06821151

The permutation test will show if the observed correlations are stronger than those expected by chance.

This introductory example demonstrates how SiMLR can uncover the @@ -363,21 +386,21 @@

Integra #> lm(formula = age.1 ~ m1PC1 + m2PC1 + m3PC1, data = temp2[[1]]) #> #> Residuals: -#> Min 1Q Median 3Q Max -#> -1.87692 -0.44257 0.08478 0.46614 1.74734 +#> Min 1Q Median 3Q Max +#> -2.3844 -0.5785 -0.1194 0.6110 2.1895 #> #> Coefficients: -#> Estimate Std. Error t value Pr(>|t|) -#> (Intercept) 0.06104 0.07252 0.842 0.402 -#> m1PC1 -0.14758 0.21113 -0.699 0.486 -#> m2PC1 -1.07477 0.13620 -7.891 4.83e-12 *** -#> m3PC1 -1.69287 0.33952 -4.986 2.73e-06 *** +#> Estimate Std. Error t value Pr(>|t|) +#> (Intercept) 0.06104 0.09057 0.674 0.50198 +#> m1PC1 86.20382 16.50727 5.222 1.02e-06 *** +#> m2PC1 319.34576 118.89762 2.686 0.00852 ** +#> m3PC1 -148.60653 44.93363 -3.307 0.00133 ** #> --- #> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 #> -#> Residual standard error: 0.7252 on 96 degrees of freedom -#> Multiple R-squared: 0.5191, Adjusted R-squared: 0.5041 -#> F-statistic: 34.54 on 3 and 96 DF, p-value: 3.137e-15 +#> Residual standard error: 0.9057 on 96 degrees of freedom +#> Multiple R-squared: 0.2501, Adjusted R-squared: 0.2266 +#> F-statistic: 10.67 on 3 and 96 DF, p-value: 4.069e-06 summary( lm( age.2 ~ m1PC1 + m2PC1 + m3PC1, data=temp2[[1]] )) #> #> Call: @@ -385,20 +408,20 @@

Integra #> #> Residuals: #> Min 1Q Median 3Q Max -#> -1.98779 -0.46277 -0.01922 0.52706 1.76221 +#> -1.00155 -0.26391 0.06496 0.26590 1.14346 #> #> Coefficients: -#> Estimate Std. Error t value Pr(>|t|) -#> (Intercept) -0.06212 0.07047 -0.881 0.38028 -#> m1PC1 0.53952 0.20515 2.630 0.00995 ** -#> m2PC1 -0.20935 0.13235 -1.582 0.11698 -#> m3PC1 0.04453 0.32991 0.135 0.89291 +#> Estimate Std. Error t value Pr(>|t|) +#> (Intercept) -0.06212 0.04237 -1.466 0.145891 +#> m1PC1 125.84626 7.72234 16.296 < 2e-16 *** +#> m2PC1 197.18134 55.62207 3.545 0.000609 *** +#> m3PC1 -252.25580 21.02062 -12.000 < 2e-16 *** #> --- #> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 #> -#> Residual standard error: 0.7047 on 96 degrees of freedom -#> Multiple R-squared: 0.4669, Adjusted R-squared: 0.4502 -#> F-statistic: 28.03 on 3 and 96 DF, p-value: 4.2e-13 +#> Residual standard error: 0.4237 on 96 degrees of freedom +#> Multiple R-squared: 0.8073, Adjusted R-squared: 0.8013 +#> F-statistic: 134.1 on 3 and 96 DF, p-value: < 2.2e-16 summary( lm( age.3 ~ m1PC1 + m2PC1 + m3PC1, data=temp2[[1]] )) #> #> Call: @@ -406,20 +429,20 @@

Integra #> #> Residuals: #> Min 1Q Median 3Q Max -#> -1.14340 -0.31062 -0.00963 0.27818 1.03336 +#> -0.29992 -0.08532 0.00015 0.08359 0.32811 #> #> Coefficients: -#> Estimate Std. Error t value Pr(>|t|) -#> (Intercept) 0.03258 0.04689 0.695 0.4888 -#> m1PC1 0.23151 0.13650 1.696 0.0931 . -#> m2PC1 1.06898 0.08806 12.140 < 2e-16 *** -#> m3PC1 1.33673 0.21951 6.090 2.33e-08 *** +#> Estimate Std. Error t value Pr(>|t|) +#> (Intercept) 0.03258 0.01354 2.407 0.018 * +#> m1PC1 81.51622 2.46756 33.035 <2e-16 *** +#> m2PC1 1.48844 17.77317 0.084 0.933 +#> m3PC1 350.62507 6.71681 52.201 <2e-16 *** #> --- #> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 #> -#> Residual standard error: 0.4689 on 96 degrees of freedom -#> Multiple R-squared: 0.7866, Adjusted R-squared: 0.78 -#> F-statistic: 118 on 3 and 96 DF, p-value: < 2.2e-16 +#> Residual standard error: 0.1354 on 96 degrees of freedom +#> Multiple R-squared: 0.9822, Adjusted R-squared: 0.9817 +#> F-statistic: 1767 on 3 and 96 DF, p-value: < 2.2e-16 summary( lm( age.4 ~ m1PC1 + m2PC1 + m3PC1, data=temp2[[1]] )) #> #> Call: @@ -427,41 +450,41 @@

Integra #> #> Residuals: #> Min 1Q Median 3Q Max -#> -1.28560 -0.30096 0.06679 0.33574 0.88247 +#> -1.42381 -0.37077 0.04138 0.42440 1.33062 #> #> Coefficients: -#> Estimate Std. Error t value Pr(>|t|) -#> (Intercept) 0.02380 0.04615 0.516 0.607 -#> m1PC1 2.42044 0.13434 18.017 <2e-16 *** -#> m2PC1 1.04513 0.08667 12.059 <2e-16 *** -#> m3PC1 3.92198 0.21604 18.154 <2e-16 *** +#> Estimate Std. Error t value Pr(>|t|) +#> (Intercept) 0.0238 0.0594 0.401 0.690 +#> m1PC1 14.8592 10.8272 1.372 0.173 +#> m2PC1 991.2540 77.9858 12.711 < 2e-16 *** +#> m3PC1 -147.9854 29.4723 -5.021 2.37e-06 *** #> --- #> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 #> -#> Residual standard error: 0.4615 on 96 degrees of freedom -#> Multiple R-squared: 0.7894, Adjusted R-squared: 0.7828 -#> F-statistic: 119.9 on 3 and 96 DF, p-value: < 2.2e-16 +#> Residual standard error: 0.594 on 96 degrees of freedom +#> Multiple R-squared: 0.651, Adjusted R-squared: 0.6401 +#> F-statistic: 59.7 on 3 and 96 DF, p-value: < 2.2e-16 summary( lm( age.5 ~ m1PC1 + m2PC1 + m3PC1, data=temp2[[1]] )) #> #> Call: #> lm(formula = age.5 ~ m1PC1 + m2PC1 + m3PC1, data = temp2[[1]]) #> #> Residuals: -#> Min 1Q Median 3Q Max -#> -1.8581 -0.5587 -0.1209 0.5738 2.1824 +#> Min 1Q Median 3Q Max +#> -1.74091 -0.42386 0.05677 0.51003 1.63835 #> #> Coefficients: -#> Estimate Std. Error t value Pr(>|t|) -#> (Intercept) -0.08199 0.08144 -1.007 0.316557 -#> m1PC1 0.89302 0.23708 3.767 0.000285 *** -#> m2PC1 -0.36262 0.15294 -2.371 0.019741 * -#> m3PC1 0.48221 0.38125 1.265 0.209006 +#> Estimate Std. Error t value Pr(>|t|) +#> (Intercept) -0.08199 0.07259 -1.130 0.261456 +#> m1PC1 -28.32032 13.22977 -2.141 0.034836 * +#> m2PC1 -795.15011 95.29062 -8.344 5.28e-13 *** +#> m3PC1 126.43925 36.01210 3.511 0.000682 *** #> --- #> Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 #> -#> Residual standard error: 0.8144 on 96 degrees of freedom -#> Multiple R-squared: 0.2809, Adjusted R-squared: 0.2584 -#> F-statistic: 12.5 on 3 and 96 DF, p-value: 5.716e-07

+#> Residual standard error: 0.7259 on 96 degrees of freedom +#> Multiple R-squared: 0.4288, Adjusted R-squared: 0.4109 +#> F-statistic: 24.02 on 3 and 96 DF, p-value: 1.111e-11

Sparse Feature Selection @@ -515,7 +538,7 @@

Cross-Modal Prediction or Imputati } impresult=data.frame( og=popdf[,imputedcols[1]], imp=popdfi[,imputedcols[1]]) ggscatter( impresult, 'og', 'imp' ) + ggtitle(paste("Imputed vs original data",imputedcols[1])) -#> Warning: Removed 4 rows containing missing values or values outside the scale range +#> Warning: Removed 3 rows containing missing values or values outside the scale range #> (`geom_point()`).

@@ -537,23 +560,22 @@

Testing Significance of Joi constraint=constr,scale=prepro, initialUMatrix=initu, nperms=np, FUN=rvcoef, verbose=TRUE ) -#> [1] "ortho" "0.1" "0.1" -#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.892100113764282 <o> mixer: svd <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.650248428644519 bestIt: 1 CE: -0.650248428644519" -#> [1] "Iteration: 2 bestEv: -0.650248428644519 bestIt: 1 CE: -0.481399800802654" -#> [1] "Iteration: 3 bestEv: -0.650248428644519 bestIt: 1 CE: -0.476248138143961" -#> [1] "Iteration: 4 bestEv: -0.650248428644519 bestIt: 1 CE: -0.471366874761084" -#> [1] "Iteration: 5 bestEv: -0.677821086302228 bestIt: 5 CE: -0.677821086302228" -#> [1] "Iteration: 6 bestEv: -0.838207156514181 bestIt: 6 CE: -0.838207156514181" -#> [1] "Iteration: 7 bestEv: -0.838207156514181 bestIt: 6 CE: -0.784694758842972" -#> [1] "Iteration: 8 bestEv: -0.838207156514181 bestIt: 6 CE: -0.820198645734556" -#> [1] "Iteration: 9 bestEv: -0.838207156514181 bestIt: 6 CE: -0.462077600293351" -#> [1] "Iteration: 10 bestEv: -0.871360670328648 bestIt: 10 CE: -0.871360670328648" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.0559578404981 <o> mixer: svd <o> E: cca" +#> [1] "Iteration: 1 bestEv: 3.1430611916353 bestIt: 1 CE: 3.1430611916353 featOrth: 0.0370056323113553" +#> [1] "Iteration: 2 bestEv: 2.14327510013009 bestIt: 2 CE: 2.14327510013009 featOrth: 0.026570879147914" +#> [1] "Iteration: 3 bestEv: 0.984722572028974 bestIt: 3 CE: 0.984722572028974 featOrth: 0.0155705913550374" +#> [1] "Iteration: 4 bestEv: 0.984722572028974 bestIt: 3 CE: 0.984722572028974 featOrth: 0.0155705913550374" +#> [1] "Iteration: 5 bestEv: 0.984722572028974 bestIt: 3 CE: 0.984722572028974 featOrth: 0.0155705913550374" +#> [1] "Iteration: 6 bestEv: 0.984722572028974 bestIt: 3 CE: 0.984722572028974 featOrth: 0.0155705913550374" +#> [1] "Iteration: 7 bestEv: 0.984722572028974 bestIt: 3 CE: 0.984722572028974 featOrth: 0.0155705913550374" +#> [1] "Iteration: 8 bestEv: 0.984722572028974 bestIt: 3 CE: 0.984722572028974 featOrth: 0.0155705913550374" +#> [1] "Iteration: 9 bestEv: 0.984722572028974 bestIt: 3 CE: 0.984722572028974 featOrth: 0.0155705913550374" print( tail( myperm$significance, 2 ) ) -#> n perm m1_m2 m1_m3 m2_m3 -#> 42 3 ttest 3.88559e-50 4.317305e-47 1.329116e-52 -#> 43 3 pvalue 0.00000e+00 0.000000e+00 0.000000e+00 +#> n perm m1_m2 m1_m3 m2_m3 +#> 42 3 ttest 1.879502e-64 2.627235e-46 3.749372e-51 +#> 43 3 pvalue 0.000000e+00 0.000000e+00 0.000000e+00 gglist = list() simlrmaps=colnames(myperm$significance)[-c(1:2)] for ( xxx in simlrmaps ) { @@ -623,22 +645,22 @@

Evaluating Machine Lear } csearch = as.list( c("none", paster( c("Grassmannx","Stiefelx","orthox"), - c("10x10","1x1","0.1x0.1")))) + c("10x10","100x1","100x1","1x1")))) # the 10x10 are weights on the optimization term of the energy simparms = simlr.parameters( nsimlr_options = list( 2 ), prescaling_options = list( c( "robust", "centerAndScale", "np") ), - objectiver_options = list("cca"), - mixer_options=list("pca"), + objectiver_options = list("regression",'cca'), + mixer_options=list("ica",'pca'), sparval_options=list( c(0.5,0.5,0.5) ), expBeta_options = list( c(0.99) ), positivities_options = list( c("positive","positive","positive")), optimus_options=list( 'lineSearch'), constraint_options=csearch, - search_type="full", - num_samples=5 + search_type="full" +# num_samples=5 )

The regularizeSimlr function is used to apply regularization to the input matrices matlist. Regularization can help @@ -666,7 +688,83 @@

Evaluating Machine Lear nperms=12, verbose=4 ) -#> Will search: 10 parameter sets[1] "robust" "centerAndScale" "np" +#> Will search: 52 parameter sets[1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" +#> [1] "none" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "none" NA NA +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 0.583398050406628 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.0102514748239556 bestIt: 1 CE: 0.0102514748239556 featOrth: 0.0667607032389575" +#> [1] "Iteration: 2 bestEv: 0.00989712526672033 bestIt: 2 CE: 0.00989712526672033 featOrth: 0.0435349207277574" +#> [1] "Iteration: 3 bestEv: 0.00966098455492624 bestIt: 3 CE: 0.00966098455492624 featOrth: 0.0718737062245701" +#> [1] "Iteration: 4 bestEv: 0.00958824657043665 bestIt: 4 CE: 0.00958824657043665 featOrth: 0.052723050768759" +#> [1] "Iteration: 5 bestEv: 0.00918575994224746 bestIt: 5 CE: 0.00918575994224746 featOrth: 0.042789323775297" +#> [1] "Iteration: 6 bestEv: 0.00918575994224746 bestIt: 5 CE: 0.00923010160600085 featOrth: 0.0467986074148375" +#> [1] "Iteration: 7 bestEv: 0.00918575994224746 bestIt: 5 CE: 0.00962177119058793 featOrth: 0.0654002868710363" +#> [1] "Iteration: 8 bestEv: 0.00918575994224746 bestIt: 5 CE: 0.00961416484088604 featOrth: 0.0547616523050728" +#> [1] "Iteration: 9 bestEv: 0.00918575994224746 bestIt: 5 CE: 0.00986903136781524 featOrth: 0.0582348145849807" +#> [1] "Iteration: 10 bestEv: 0.00918575994224746 bestIt: 5 CE: 0.00977027960685396 featOrth: 0.0761300076775306" +#> [1] "Iteration: 11 bestEv: 0.00918575994224746 bestIt: 5 CE: 0.00943510985352491 featOrth: 0.0371337987142039" +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "none" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "none" NA NA +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.923787715699613 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.681910847503995 bestIt: 1 CE: -0.681910847503995 featOrth: 0.0884326002748028" +#> [1] "Iteration: 2 bestEv: -0.681910847503995 bestIt: 1 CE: -0.642975108671044 featOrth: 0.0849230469772611" +#> [1] "Iteration: 3 bestEv: -0.681910847503995 bestIt: 1 CE: -0.641232997618985 featOrth: 0.0572436161483313" +#> [1] "Iteration: 4 bestEv: -0.704804227730167 bestIt: 4 CE: -0.704804227730167 featOrth: 0.0768691691136011" +#> [1] "Iteration: 5 bestEv: -0.966834973813831 bestIt: 5 CE: -0.966834973813832 featOrth: 0.0533582937508945" +#> [1] "Iteration: 6 bestEv: -0.966834973813831 bestIt: 5 CE: -0.548469580266177 featOrth: 0.0363039174201783" +#> [1] "Iteration: 7 bestEv: -0.966834973813831 bestIt: 5 CE: -0.548469580266177 featOrth: 0.0363039174201783" +#> [1] "Iteration: 8 bestEv: -0.966834973813831 bestIt: 5 CE: -0.644043197453795 featOrth: 0.0362010872946781" +#> [1] "Iteration: 9 bestEv: -0.966834973813831 bestIt: 5 CE: -0.964282775538944 featOrth: 0.0483778476700115" +#> [1] "Iteration: 10 bestEv: -0.966834973813831 bestIt: 5 CE: -0.962306387785014 featOrth: 0.0478954688623747" +#> [1] "Iteration: 11 bestEv: -0.966834973813831 bestIt: 5 CE: -0.960763294413568 featOrth: 0.0478480503008161" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "none" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "none" NA NA +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 0.583398050406628 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.00845572196960357 bestIt: 1 CE: 0.00845572196960357 featOrth: 0.0667607032389575" +#> [1] "Iteration: 2 bestEv: 0.00845572196960357 bestIt: 1 CE: 0.0087967121934184 featOrth: 0.0679366966164035" +#> [1] "Iteration: 3 bestEv: 0.00845572196960357 bestIt: 1 CE: 0.00853746869047362 featOrth: 0.0636581549341637" +#> [1] "Iteration: 4 bestEv: 0.00845572196960357 bestIt: 1 CE: 0.00852504590036578 featOrth: 0.0638233536479087" +#> [1] "Iteration: 5 bestEv: 0.00845572196960357 bestIt: 1 CE: 0.00852854568370184 featOrth: 0.063178107177924" +#> [1] "Iteration: 6 bestEv: 0.00845572196960357 bestIt: 1 CE: 0.00853172142561275 featOrth: 0.0625920644728356" +#> [1] "Iteration: 7 bestEv: 0.00845572196960357 bestIt: 1 CE: 0.00853467380599137 featOrth: 0.0620782331198348" +#> [1] "improvement" +#> nsimlr objectiver mixer ebber optimus constraint final_energy prescaling1 +#> 1 2 regression pca 0.99 lineSearch none 20.13228 robust +#> prescaling2 prescaling3 sparval1 sparval2 sparval3 positivity1 positivity2 +#> 1 centerAndScale np 0.5 0.5 0.5 positive positive +#> positivity3 perm m1_m2 m1_m3 m2_m3 +#> 1 positive 0 0.5044138 0.2953116 0.3052025 +#> PC1 PC2 +#> m3.1 0.013392020 0.00000000 +#> m3.2 0.000000000 0.00000000 +#> m3.3 0.012007522 0.00000000 +#> m3.4 0.000000000 0.00000000 +#> m3.5 0.018620200 0.01795394 +#> m3.6 0.005912624 0.03007971 +#> [1] "robust" "centerAndScale" "np" #> [1] "cca" #> [1] "pca" #> [1] "none" @@ -677,22 +775,163 @@

Evaluating Machine Lear #> [1] "none" NA NA #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " #> [1] "initialDataTerm: -0.923787715699613 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.358282079739464 bestIt: 1 CE: -0.358282079739464" -#> [1] "Iteration: 2 bestEv: -0.46883381649157 bestIt: 2 CE: -0.46883381649157" -#> [1] "Iteration: 3 bestEv: -0.796791010129841 bestIt: 3 CE: -0.796791010129841" -#> [1] "Iteration: 4 bestEv: -0.799360419634454 bestIt: 4 CE: -0.799360419634454" -#> [1] "Iteration: 5 bestEv: -0.82885037093229 bestIt: 5 CE: -0.82885037093229" -#> [1] "Iteration: 6 bestEv: -0.82885037093229 bestIt: 5 CE: -0.822009500853158" -#> [1] "Iteration: 7 bestEv: -0.82885037093229 bestIt: 5 CE: -0.822009500853158" -#> [1] "Iteration: 8 bestEv: -0.82885037093229 bestIt: 5 CE: -0.787504380595427" -#> [1] "Iteration: 9 bestEv: -0.831370815904379 bestIt: 9 CE: -0.831370815904379" -#> [1] "Iteration: 10 bestEv: -0.840370229846114 bestIt: 10 CE: -0.840370229846114" -#> [1] "Iteration: 11 bestEv: -0.840370229846114 bestIt: 10 CE: -0.769701075265139" -#> [1] "Iteration: 12 bestEv: -0.840370229846114 bestIt: 10 CE: -0.734862687330073" -#> [1] "Iteration: 13 bestEv: -0.840370229846114 bestIt: 10 CE: -0.734862687330073" -#> [1] "Iteration: 14 bestEv: -0.840370229846114 bestIt: 10 CE: -0.717707788312638" -#> [1] "Iteration: 15 bestEv: -0.840370229846114 bestIt: 10 CE: -0.695611170634912" -#> [1] "Iteration: 16 bestEv: -0.840370229846114 bestIt: 10 CE: -0.675723522545338" +#> [1] "Iteration: 1 bestEv: -0.407702930999903 bestIt: 1 CE: -0.407702930999903 featOrth: 0.0884326002748028" +#> [1] "Iteration: 2 bestEv: -0.407702930999903 bestIt: 1 CE: -0.252099439429198 featOrth: 0.0535853719038503" +#> [1] "Iteration: 3 bestEv: -0.812885497564707 bestIt: 3 CE: -0.812885497564707 featOrth: 0.155964422723384" +#> [1] "Iteration: 4 bestEv: -0.812885497564707 bestIt: 3 CE: -0.768949800017579 featOrth: 0.117130177544626" +#> [1] "Iteration: 5 bestEv: -0.812885497564707 bestIt: 3 CE: -0.657833055667614 featOrth: 0.0842557212710104" +#> [1] "Iteration: 6 bestEv: -0.851843622532129 bestIt: 6 CE: -0.851843622532129 featOrth: 0.0940287417440302" +#> [1] "Iteration: 7 bestEv: -0.855577718449521 bestIt: 7 CE: -0.855577718449521 featOrth: 0.0814910708775088" +#> [1] "Iteration: 8 bestEv: -0.880792309150649 bestIt: 8 CE: -0.880792309150649 featOrth: 0.090974338067911" +#> [1] "Iteration: 9 bestEv: -0.919682600591653 bestIt: 9 CE: -0.919682600591653 featOrth: 0.10567725332165" +#> [1] "Iteration: 10 bestEv: -0.920266020457128 bestIt: 10 CE: -0.920266020457128 featOrth: 0.105206668577923" +#> [1] "Iteration: 11 bestEv: -0.920266020457128 bestIt: 10 CE: -0.918240798526631 featOrth: 0.102945084040736" +#> [1] "Iteration: 12 bestEv: -0.920266020457128 bestIt: 10 CE: -0.918240798526631 featOrth: 0.102945084040736" +#> [1] "Iteration: 13 bestEv: -0.920266020457128 bestIt: 10 CE: -0.58723881151041 featOrth: 0.0748887553867442" +#> [1] "Iteration: 14 bestEv: -0.920266020457128 bestIt: 10 CE: -0.569374309636528 featOrth: 0.0736792324616851" +#> [1] "Iteration: 15 bestEv: -0.920266020457128 bestIt: 10 CE: -0.569374309636528 featOrth: 0.0736792324616851" +#> [1] "Iteration: 16 bestEv: -0.920266020457128 bestIt: 10 CE: -0.528771649839351 featOrth: 0.072033952241728" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" +#> [1] "Grassmannx10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 1.25100508279622 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.237184452661408 bestIt: 1 CE: 0.237184452661408 featOrth: 2.30359310036867e-05" +#> [1] "Iteration: 2 bestEv: 0.177628284796421 bestIt: 2 CE: 0.177628284796421 featOrth: 0.00218175400736428" +#> [1] "Iteration: 3 bestEv: 0.100439385053478 bestIt: 3 CE: 0.100439385053478 featOrth: 0.000762033747937794" +#> [1] "Iteration: 4 bestEv: 0.0853108690922176 bestIt: 4 CE: 0.0853108690922176 featOrth: 0.000283194089042364" +#> [1] "Iteration: 5 bestEv: 0.0709658345429911 bestIt: 5 CE: 0.0709658345429911 featOrth: 0.000404602275343169" +#> [1] "Iteration: 6 bestEv: 0.0622861142266952 bestIt: 6 CE: 0.0622861142266952 featOrth: 0.000353553008594557" +#> [1] "Iteration: 7 bestEv: 0.0550855727200578 bestIt: 7 CE: 0.0550855727200578 featOrth: 0.000217127370110649" +#> [1] "Iteration: 8 bestEv: 0.0483257724033888 bestIt: 8 CE: 0.0483257724033888 featOrth: 0.000239149304386075" +#> [1] "Iteration: 9 bestEv: 0.0426194418951527 bestIt: 9 CE: 0.0426194418951527 featOrth: 0.000277440875568835" +#> [1] "Iteration: 10 bestEv: 0.0377358215286436 bestIt: 10 CE: 0.0377358215286436 featOrth: 0.000212920625383232" +#> [1] "Iteration: 11 bestEv: 0.035330431626499 bestIt: 11 CE: 0.035330431626499 featOrth: 0.0002874361943797" +#> [1] "Iteration: 12 bestEv: 0.0336470415319477 bestIt: 12 CE: 0.0336470415319477 featOrth: 0.000191646304692365" +#> [1] "Iteration: 13 bestEv: 0.0327935098576746 bestIt: 13 CE: 0.0327935098576746 featOrth: 0.000200900701631965" +#> [1] "Iteration: 14 bestEv: 0.0321829413731842 bestIt: 14 CE: 0.0321829413731842 featOrth: 0.000212390705307405" +#> [1] "Iteration: 15 bestEv: 0.0292251756694916 bestIt: 15 CE: 0.0292251756694916 featOrth: 0.000222993486945821" +#> [1] "Iteration: 16 bestEv: 0.0285975579544225 bestIt: 16 CE: 0.0285975579544225 featOrth: 0.000203167663771171" +#> [1] "Iteration: 17 bestEv: 0.0281924111867021 bestIt: 17 CE: 0.0281924111867021 featOrth: 0.000194917441949429" +#> [1] "Iteration: 18 bestEv: 0.0267947780756691 bestIt: 18 CE: 0.0267947780756691 featOrth: 0.000240976070323354" +#> [1] "Iteration: 19 bestEv: 0.0266071857687879 bestIt: 19 CE: 0.0266071857687879 featOrth: 0.00024122692887667" +#> [1] "Iteration: 20 bestEv: 0.0247056793801687 bestIt: 20 CE: 0.0247056793801687 featOrth: 0.000322214923109493" +#> [1] "Iteration: 21 bestEv: 0.0247056793801687 bestIt: 20 CE: 0.0247056793801687 featOrth: 0.000322214923109493" +#> [1] "Iteration: 22 bestEv: 0.0247056793801687 bestIt: 20 CE: 0.0247056793801687 featOrth: 0.000322214923109493" +#> [1] "Iteration: 23 bestEv: 0.0247056793801687 bestIt: 20 CE: 0.0247056793801687 featOrth: 0.000322214923109493" +#> [1] "Iteration: 24 bestEv: 0.0247056793801687 bestIt: 20 CE: 0.0247056793801687 featOrth: 0.000322214923109493" +#> [1] "Iteration: 25 bestEv: 0.0247056793801687 bestIt: 20 CE: 0.0247056793801687 featOrth: 0.000322214923109493" +#> [1] "Iteration: 26 bestEv: 0.0246116845318109 bestIt: 26 CE: 0.0246116845318109 featOrth: 0.000321275119595209" +#> [1] "Iteration: 27 bestEv: 0.0246116845318109 bestIt: 26 CE: 0.0246116845318109 featOrth: 0.000321275119595209" +#> [1] "Iteration: 28 bestEv: 0.0246116845318109 bestIt: 26 CE: 0.0246116845318109 featOrth: 0.000321275119595209" +#> [1] "Iteration: 29 bestEv: 0.0215108142925757 bestIt: 29 CE: 0.0215108142925757 featOrth: 0.000646254578460421" +#> [1] "Iteration: 30 bestEv: 0.0215108142925757 bestIt: 29 CE: 0.0215108142925757 featOrth: 0.000646254578460421" +#> [1] "Iteration: 31 bestEv: 0.0215108142925757 bestIt: 29 CE: 0.0215108142925757 featOrth: 0.000646254578460421" +#> [1] "Iteration: 32 bestEv: 0.0215108142925757 bestIt: 29 CE: 0.0215108142925757 featOrth: 0.000646254578460421" +#> [1] "Iteration: 33 bestEv: 0.0215108142925757 bestIt: 29 CE: 0.0215108142925757 featOrth: 0.000646254578460421" +#> [1] "Iteration: 34 bestEv: 0.0215108142925757 bestIt: 29 CE: 0.0215108142925757 featOrth: 0.000646254578460421" +#> [1] "Iteration: 35 bestEv: 0.0215108142925757 bestIt: 29 CE: 0.0215108142925757 featOrth: 0.000646254578460421" +#> [1] "improvement" +#> nsimlr objectiver mixer ebber optimus constraint final_energy +#> 1 2 regression ica 0.99 lineSearch Grassmannx10x10 21.56241 +#> prescaling1 prescaling2 prescaling3 sparval1 sparval2 sparval3 positivity1 +#> 1 robust centerAndScale np 0.5 0.5 0.5 positive +#> positivity2 positivity3 perm m1_m2 m1_m3 m2_m3 +#> 1 positive positive 0 0.6938846 0.3555743 0.437541 +#> PC1 PC2 +#> m3.1 1.160190e-02 0.0000000000 +#> m3.2 6.997144e-05 0.0001090568 +#> m3.3 3.740359e-02 0.0000000000 +#> m3.4 0.000000e+00 0.0000000000 +#> m3.5 1.090682e-02 0.0116909065 +#> m3.6 0.000000e+00 0.0326001973 +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "Grassmannx10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.256180683310025 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.403162131399664 bestIt: 1 CE: -0.403162131399664 featOrth: 0.00336145297998003" +#> [1] "Iteration: 2 bestEv: -0.604027710338999 bestIt: 2 CE: -0.604027710338999 featOrth: 0.00281525016511634" +#> [1] "Iteration: 3 bestEv: -0.604027710338999 bestIt: 2 CE: -0.567336852179014 featOrth: 0.00186404525686447" +#> [1] "Iteration: 4 bestEv: -0.604027710338999 bestIt: 2 CE: -0.602967479366712 featOrth: 0.0024843137684324" +#> [1] "Iteration: 5 bestEv: -0.622356154298575 bestIt: 5 CE: -0.622356154298575 featOrth: 0.00283387923175915" +#> [1] "Iteration: 6 bestEv: -0.626120748641519 bestIt: 6 CE: -0.626120748641519 featOrth: 0.00257608466697399" +#> [1] "Iteration: 7 bestEv: -0.626120748641519 bestIt: 6 CE: -0.623603080545204 featOrth: 0.00334564824887162" +#> [1] "Iteration: 8 bestEv: -0.626120748641519 bestIt: 6 CE: -0.623603080545204 featOrth: 0.00334564824887162" +#> [1] "Iteration: 9 bestEv: -0.626120748641519 bestIt: 6 CE: -0.623603080545204 featOrth: 0.00334564824887162" +#> [1] "Iteration: 10 bestEv: -0.626120748641519 bestIt: 6 CE: -0.623603080545204 featOrth: 0.00334564824887162" +#> [1] "Iteration: 11 bestEv: -0.626120748641519 bestIt: 6 CE: -0.623603080545204 featOrth: 0.00334564824887162" +#> [1] "Iteration: 12 bestEv: -0.792774150318934 bestIt: 12 CE: -0.792774150318934 featOrth: 0.00277913687830129" +#> [1] "Iteration: 13 bestEv: -0.792774150318934 bestIt: 12 CE: -0.792344673849731 featOrth: 0.00217839385226207" +#> [1] "Iteration: 14 bestEv: -0.798597657559087 bestIt: 14 CE: -0.798597657559087 featOrth: 0.00174830155460466" +#> [1] "Iteration: 15 bestEv: -0.798597657559087 bestIt: 14 CE: -0.792277076833766 featOrth: 0.00165724840230397" +#> [1] "Iteration: 16 bestEv: -0.798597657559087 bestIt: 14 CE: -0.79798867961827 featOrth: 0.00129035596671857" +#> [1] "Iteration: 17 bestEv: -0.798597657559087 bestIt: 14 CE: -0.795193390255349 featOrth: 0.00129825533705678" +#> [1] "Iteration: 18 bestEv: -0.798597657559087 bestIt: 14 CE: -0.793023320926906 featOrth: 0.00130076172188352" +#> [1] "Iteration: 19 bestEv: -0.798597657559087 bestIt: 14 CE: -0.789443930397348 featOrth: 0.00131283753743851" +#> [1] "Iteration: 20 bestEv: -0.798597657559087 bestIt: 14 CE: -0.789443930397348 featOrth: 0.00131283753743851" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "Grassmannx10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 1.25100508279622 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.237010555483456 bestIt: 1 CE: 0.237010555483456 featOrth: 2.30359310036867e-05" +#> [1] "Iteration: 2 bestEv: 0.166384964737938 bestIt: 2 CE: 0.166384964737938 featOrth: 0.000942970414049846" +#> [1] "Iteration: 3 bestEv: 0.0926427844767851 bestIt: 3 CE: 0.0926427844767851 featOrth: 0.000311224624021638" +#> [1] "Iteration: 4 bestEv: 0.0779647405896616 bestIt: 4 CE: 0.0779647405896616 featOrth: 0.000454673551623459" +#> [1] "Iteration: 5 bestEv: 0.0643846458111018 bestIt: 5 CE: 0.0643846458111018 featOrth: 0.000453293811604207" +#> [1] "Iteration: 6 bestEv: 0.0607853007000804 bestIt: 6 CE: 0.0607853007000804 featOrth: 0.000381275553675063" +#> [1] "Iteration: 7 bestEv: 0.0516136421826456 bestIt: 7 CE: 0.0516136421826456 featOrth: 0.000551672078236491" +#> [1] "Iteration: 8 bestEv: 0.0450218008463065 bestIt: 8 CE: 0.0450218008463065 featOrth: 0.000209747321969012" +#> [1] "Iteration: 9 bestEv: 0.041810577582262 bestIt: 9 CE: 0.041810577582262 featOrth: 0.000223595127895771" +#> [1] "Iteration: 10 bestEv: 0.0358627946311294 bestIt: 10 CE: 0.0358627946311294 featOrth: 0.000385854864404967" +#> [1] "Iteration: 11 bestEv: 0.0335799438335706 bestIt: 11 CE: 0.0335799438335706 featOrth: 0.000233088538733437" +#> [1] "Iteration: 12 bestEv: 0.0308327090876032 bestIt: 12 CE: 0.0308327090876032 featOrth: 0.000301133687945096" +#> [1] "Iteration: 13 bestEv: 0.0303314889733687 bestIt: 13 CE: 0.0303314889733687 featOrth: 0.00021549812074918" +#> [1] "Iteration: 14 bestEv: 0.0300711512577661 bestIt: 14 CE: 0.0300711512577661 featOrth: 0.000213700161025347" +#> [1] "Iteration: 15 bestEv: 0.0286346305946391 bestIt: 15 CE: 0.0286346305946391 featOrth: 0.000277448333261432" +#> [1] "Iteration: 16 bestEv: 0.0286346305946391 bestIt: 15 CE: 0.0286346305946391 featOrth: 0.000277448333261432" +#> [1] "Iteration: 17 bestEv: 0.0286346305946391 bestIt: 15 CE: 0.0286346305946391 featOrth: 0.000277448333261432" +#> [1] "Iteration: 18 bestEv: 0.0226963844233598 bestIt: 18 CE: 0.0226963844233598 featOrth: 0.000553508042699336" +#> [1] "Iteration: 19 bestEv: 0.0226963844233598 bestIt: 18 CE: 0.0228530820770538 featOrth: 0.000553476530243937" +#> [1] "Iteration: 20 bestEv: 0.0222323140367165 bestIt: 20 CE: 0.0222323140367165 featOrth: 0.000552964437145945" +#> [1] "Iteration: 21 bestEv: 0.0222323140367165 bestIt: 20 CE: 0.0226088814323472 featOrth: 0.0005531185336545" +#> [1] "Iteration: 22 bestEv: 0.0222323140367165 bestIt: 20 CE: 0.022458496913351 featOrth: 0.000552783585994021" +#> [1] "Iteration: 23 bestEv: 0.0222323140367165 bestIt: 20 CE: 0.0223539378245985 featOrth: 0.000552847521311157" +#> [1] "Iteration: 24 bestEv: 0.0222323140367165 bestIt: 20 CE: 0.0231066998635607 featOrth: 0.000552948750220638" +#> [1] "Iteration: 25 bestEv: 0.0222323140367165 bestIt: 20 CE: 0.0230657473968752 featOrth: 0.000552830684429562" +#> [1] "Iteration: 26 bestEv: 0.0211697784710775 bestIt: 26 CE: 0.0211697784710775 featOrth: 0.00055255268715628" +#> [1] "Iteration: 27 bestEv: 0.0211697784710775 bestIt: 26 CE: 0.0218630338597877 featOrth: 0.000552933564529659" +#> [1] "Iteration: 28 bestEv: 0.0211697784710775 bestIt: 26 CE: 0.0221711797290334 featOrth: 0.000552515416904157" +#> [1] "Iteration: 29 bestEv: 0.0211697784710775 bestIt: 26 CE: 0.0221342696847951 featOrth: 0.000552740605709478" +#> [1] "Iteration: 30 bestEv: 0.0211193477022873 bestIt: 30 CE: 0.0211193477022874 featOrth: 0.000552476595174642" +#> [1] "Iteration: 31 bestEv: 0.0211193477022873 bestIt: 30 CE: 0.0211193477022874 featOrth: 0.000552476595174642" +#> [1] "Iteration: 32 bestEv: 0.0211193477022873 bestIt: 30 CE: 0.0211193477022874 featOrth: 0.000552476595174642" +#> [1] "Iteration: 33 bestEv: 0.0211058790588581 bestIt: 33 CE: 0.0211058790588581 featOrth: 0.000552584941424626" +#> [1] "Iteration: 34 bestEv: 0.0211058790588581 bestIt: 33 CE: 0.0211058790588581 featOrth: 0.000552584941424626" +#> [1] "Iteration: 35 bestEv: 0.0211058790588581 bestIt: 33 CE: 0.0211058790588581 featOrth: 0.000552584941424626" +#> [1] "Iteration: 36 bestEv: 0.0211058790588581 bestIt: 33 CE: 0.0211226695578629 featOrth: 0.000552593599629494" +#> [1] "Iteration: 37 bestEv: 0.0211058790588581 bestIt: 33 CE: 0.0211475849783709 featOrth: 0.000552665970777635" +#> [1] "Iteration: 38 bestEv: 0.0211058790588581 bestIt: 33 CE: 0.0211619119775582 featOrth: 0.000552798860556121" +#> [1] "Iteration: 39 bestEv: 0.0211058790588581 bestIt: 33 CE: 0.0211619119775582 featOrth: 0.000552798860556121" #> [1] "robust" "centerAndScale" "np" #> [1] "cca" #> [1] "pca" @@ -704,17 +943,407 @@

Evaluating Machine Lear #> [1] "Grassmann" "10" "10" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " #> [1] "initialDataTerm: -0.256180683310025 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.572332138279817 bestIt: 1 CE: -0.572332138279817" -#> [1] "Iteration: 2 bestEv: -0.742869999695666 bestIt: 2 CE: -0.742869999695666" -#> [1] "Iteration: 3 bestEv: -0.742869999695666 bestIt: 2 CE: -0.738929198216032" -#> [1] "Iteration: 4 bestEv: -0.742869999695666 bestIt: 2 CE: -0.738929198216032" -#> [1] "Iteration: 5 bestEv: -0.742869999695666 bestIt: 2 CE: -0.738929198216032" -#> [1] "Iteration: 6 bestEv: -0.742869999695666 bestIt: 2 CE: -0.738929198216032" -#> [1] "Iteration: 7 bestEv: -0.742869999695666 bestIt: 2 CE: -0.738929198216032" -#> [1] "Iteration: 8 bestEv: -0.742869999695666 bestIt: 2 CE: -0.738929198216032" +#> [1] "Iteration: 1 bestEv: -0.604061236845367 bestIt: 1 CE: -0.604061236845367 featOrth: 0.00336145297998003" +#> [1] "Iteration: 2 bestEv: -0.748792135449735 bestIt: 2 CE: -0.748792135449735 featOrth: 0.00660958135986834" +#> [1] "Iteration: 3 bestEv: -0.748792135449735 bestIt: 2 CE: -0.748792135449735 featOrth: 0.00660958135986834" +#> [1] "Iteration: 4 bestEv: -0.748792135449735 bestIt: 2 CE: -0.748792135449735 featOrth: 0.00660958135986834" +#> [1] "Iteration: 5 bestEv: -0.748792135449735 bestIt: 2 CE: -0.748792135449735 featOrth: 0.00660958135986834" +#> [1] "Iteration: 6 bestEv: -0.748792135449735 bestIt: 2 CE: -0.748792135449735 featOrth: 0.00660958135986834" +#> [1] "Iteration: 7 bestEv: -0.748792135449735 bestIt: 2 CE: -0.748792135449735 featOrth: 0.00660958135986834" +#> [1] "Iteration: 8 bestEv: -0.748792135449735 bestIt: 2 CE: -0.748627662869218 featOrth: 0.00619530459258346" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.244409517106167 bestIt: 1 CE: 0.244409517106167 featOrth: 3.8954787373597e-05" +#> [1] "Iteration: 2 bestEv: 0.185400474439253 bestIt: 2 CE: 0.185400474439253 featOrth: 3.04328497675926e-05" +#> [1] "Iteration: 3 bestEv: 0.164372672362123 bestIt: 3 CE: 0.164372672362123 featOrth: 6.78359361016419e-05" +#> [1] "Iteration: 4 bestEv: 0.134332348630817 bestIt: 4 CE: 0.134332348630817 featOrth: 6.43568205177411e-05" +#> [1] "Iteration: 5 bestEv: 0.114779415206953 bestIt: 5 CE: 0.114779415206953 featOrth: 0.000124645248456748" +#> [1] "Iteration: 6 bestEv: 0.108258002237338 bestIt: 6 CE: 0.108258002237338 featOrth: 0.000103865401834176" +#> [1] "Iteration: 7 bestEv: 0.0978399923722457 bestIt: 7 CE: 0.0978399923722456 featOrth: 0.000154487788010309" +#> [1] "Iteration: 8 bestEv: 0.092730902707562 bestIt: 8 CE: 0.092730902707562 featOrth: 0.000126873336971603" +#> [1] "Iteration: 9 bestEv: 0.0897700915298995 bestIt: 9 CE: 0.0897700915298995 featOrth: 0.000124692440079977" +#> [1] "Iteration: 10 bestEv: 0.084997649304576 bestIt: 10 CE: 0.084997649304576 featOrth: 0.000137633934919202" +#> [1] "Iteration: 11 bestEv: 0.0829848041463062 bestIt: 11 CE: 0.0829848041463062 featOrth: 0.000133143296155386" +#> [1] "Iteration: 12 bestEv: 0.0808115285878685 bestIt: 12 CE: 0.0808115285878685 featOrth: 0.00013319140225241" +#> [1] "Iteration: 13 bestEv: 0.0808115285878685 bestIt: 12 CE: 0.0808115285878685 featOrth: 0.00013319140225241" +#> [1] "Iteration: 14 bestEv: 0.0744092749858592 bestIt: 14 CE: 0.0744092749858592 featOrth: 0.000164786664004297" +#> [1] "Iteration: 15 bestEv: 0.0725596095524975 bestIt: 15 CE: 0.0725596095524975 featOrth: 0.000164335889902654" +#> [1] "Iteration: 16 bestEv: 0.0725596095524975 bestIt: 15 CE: 0.0725596095524975 featOrth: 0.000164335889902654" +#> [1] "Iteration: 17 bestEv: 0.0711886659918525 bestIt: 17 CE: 0.0711886659918525 featOrth: 0.000163501583282696" +#> [1] "Iteration: 18 bestEv: 0.0711886659918525 bestIt: 17 CE: 0.0711886659918525 featOrth: 0.000163501583282696" +#> [1] "Iteration: 19 bestEv: 0.0711886659918525 bestIt: 17 CE: 0.0711886659918525 featOrth: 0.000163501583282696" +#> [1] "Iteration: 20 bestEv: 0.0711886659918525 bestIt: 17 CE: 0.0711886659918525 featOrth: 0.000163501583282696" +#> [1] "Iteration: 21 bestEv: 0.0711886659918525 bestIt: 17 CE: 0.0711886659918525 featOrth: 0.000163501583282696" +#> [1] "Iteration: 22 bestEv: 0.0678639051839652 bestIt: 22 CE: 0.0678639051839652 featOrth: 0.000200296904854955" +#> [1] "Iteration: 23 bestEv: 0.0664737687225152 bestIt: 23 CE: 0.0664737687225152 featOrth: 0.000203044408011055" +#> [1] "Iteration: 24 bestEv: 0.0620374758340213 bestIt: 24 CE: 0.0620374758340213 featOrth: 0.000169281139405133" +#> [1] "Iteration: 25 bestEv: 0.0495654469795617 bestIt: 25 CE: 0.0495654469795617 featOrth: 0.000138058840457648" +#> [1] "Iteration: 26 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 27 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 28 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 29 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 30 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 31 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 32 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> i 10 ...[1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.36301214448911 bestIt: 1 CE: -0.36301214448911 featOrth: 0.00231377941384869" +#> [1] "Iteration: 2 bestEv: -0.415432556531959 bestIt: 2 CE: -0.415432556531959 featOrth: 0.00230899667264223" +#> [1] "Iteration: 3 bestEv: -0.415432556531959 bestIt: 2 CE: -0.264067269263327 featOrth: 0.00280081372605266" +#> [1] "Iteration: 4 bestEv: -0.415432556531959 bestIt: 2 CE: -0.264067269263327 featOrth: 0.00280081372605266" +#> [1] "Iteration: 5 bestEv: -0.415432556531959 bestIt: 2 CE: -0.34945996365565 featOrth: 0.00307062412236973" +#> [1] "Iteration: 6 bestEv: -0.43752387102329 bestIt: 6 CE: -0.43752387102329 featOrth: 0.000295539603771836" +#> [1] "Iteration: 7 bestEv: -0.457062913508682 bestIt: 7 CE: -0.457062913508682 featOrth: 0.000113602380730726" +#> [1] "Iteration: 8 bestEv: -0.492444492110606 bestIt: 8 CE: -0.492444492110606 featOrth: 0.000236463785642253" +#> [1] "Iteration: 9 bestEv: -0.492444492110606 bestIt: 8 CE: -0.492444492110606 featOrth: 0.000236463785642253" +#> [1] "Iteration: 10 bestEv: -0.6344300000994 bestIt: 10 CE: -0.6344300000994 featOrth: 0.000104540664014931" +#> [1] "Iteration: 11 bestEv: -0.644830076546678 bestIt: 11 CE: -0.644830076546678 featOrth: 0.000100565085776167" +#> [1] "Iteration: 12 bestEv: -0.651511490919837 bestIt: 12 CE: -0.651511490919837 featOrth: 0.000101149303441264" +#> [1] "Iteration: 13 bestEv: -0.662181575459815 bestIt: 13 CE: -0.662181575459815 featOrth: 0.000103432775603137" +#> [1] "Iteration: 14 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677544132919806 featOrth: 9.9744001214592e-05" +#> [1] "Iteration: 15 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677544132919806 featOrth: 9.9744001214592e-05" +#> [1] "Iteration: 16 bestEv: -0.677544132919806 bestIt: 14 CE: -0.675972313912375 featOrth: 0.000129478581434189" +#> [1] "Iteration: 17 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "Iteration: 18 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "Iteration: 19 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "Iteration: 20 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.24486466567567 bestIt: 1 CE: 0.24486466567567 featOrth: 3.8954787373597e-05" +#> [1] "Iteration: 2 bestEv: 0.182717850147193 bestIt: 2 CE: 0.182717850147193 featOrth: 4.29472005025016e-05" +#> [1] "Iteration: 3 bestEv: 0.145744097063138 bestIt: 3 CE: 0.145744097063138 featOrth: 8.61214354141716e-05" +#> [1] "Iteration: 4 bestEv: 0.125948617711368 bestIt: 4 CE: 0.125948617711368 featOrth: 6.35946272612566e-05" +#> [1] "Iteration: 5 bestEv: 0.114368634881569 bestIt: 5 CE: 0.114368634881569 featOrth: 0.000112390980124534" +#> [1] "Iteration: 6 bestEv: 0.102672820738922 bestIt: 6 CE: 0.102672820738922 featOrth: 0.000110315666788085" +#> [1] "Iteration: 7 bestEv: 0.0900658100519336 bestIt: 7 CE: 0.0900658100519336 featOrth: 9.99359359262913e-05" +#> [1] "Iteration: 8 bestEv: 0.0884597637883539 bestIt: 8 CE: 0.0884597637883539 featOrth: 7.91656850472276e-05" +#> [1] "Iteration: 9 bestEv: 0.0871743231943659 bestIt: 9 CE: 0.0871743231943659 featOrth: 7.97504791397386e-05" +#> [1] "Iteration: 10 bestEv: 0.085014187157855 bestIt: 10 CE: 0.085014187157855 featOrth: 8.06313869876768e-05" +#> [1] "Iteration: 11 bestEv: 0.085014187157855 bestIt: 10 CE: 0.085014187157855 featOrth: 8.06313869876768e-05" +#> [1] "Iteration: 12 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 13 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 14 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 15 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 16 bestEv: 0.0760199212099962 bestIt: 16 CE: 0.0760199212099962 featOrth: 7.98797203429841e-05" +#> [1] "Iteration: 17 bestEv: 0.0636120999453672 bestIt: 17 CE: 0.0636120999453672 featOrth: 6.26224593169516e-05" +#> [1] "Iteration: 18 bestEv: 0.0625789745008906 bestIt: 18 CE: 0.0625789745008906 featOrth: 6.21149699618366e-05" +#> [1] "Iteration: 19 bestEv: 0.0548439543091855 bestIt: 19 CE: 0.0548439543091855 featOrth: 0.000104101756958156" +#> [1] "Iteration: 20 bestEv: 0.0539077681348919 bestIt: 20 CE: 0.0539077681348919 featOrth: 0.000104623573486458" +#> [1] "Iteration: 21 bestEv: 0.0539077681348919 bestIt: 20 CE: 0.0539077681348919 featOrth: 0.000104623573486458" +#> [1] "Iteration: 22 bestEv: 0.0539077681348919 bestIt: 20 CE: 0.0539077681348919 featOrth: 0.000104623573486458" +#> [1] "Iteration: 23 bestEv: 0.0523685652101187 bestIt: 23 CE: 0.0523685652101187 featOrth: 0.000119092206627375" +#> [1] "Iteration: 24 bestEv: 0.0506636365350285 bestIt: 24 CE: 0.0506636365350285 featOrth: 0.000104169307117967" +#> [1] "Iteration: 25 bestEv: 0.0499786330102264 bestIt: 25 CE: 0.0499786330102264 featOrth: 0.000104516236719468" +#> [1] "Iteration: 26 bestEv: 0.049390348655813 bestIt: 26 CE: 0.049390348655813 featOrth: 0.000107127658482111" +#> [1] "Iteration: 27 bestEv: 0.0491962850379925 bestIt: 27 CE: 0.0491962850379925 featOrth: 0.000106099464279292" +#> [1] "Iteration: 28 bestEv: 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1.83551942101204e-05" +#> [1] "Iteration: 63 bestEv: 0.0123977683840545 bestIt: 63 CE: 0.0123977683840545 featOrth: 1.86184420825257e-05" +#> [1] "Iteration: 64 bestEv: 0.0123518868605569 bestIt: 64 CE: 0.0123518868605569 featOrth: 1.8306586572854e-05" +#> [1] "Iteration: 65 bestEv: 0.0123038488480845 bestIt: 65 CE: 0.0123038488480845 featOrth: 1.80031470791419e-05" +#> [1] "Iteration: 66 bestEv: 0.0122114682526529 bestIt: 66 CE: 0.0122114682526529 featOrth: 1.74958709630447e-05" +#> [1] "Iteration: 67 bestEv: 0.012177449611871 bestIt: 67 CE: 0.012177449611871 featOrth: 1.73549378333063e-05" +#> [1] "Iteration: 68 bestEv: 0.0121222828163378 bestIt: 68 CE: 0.0121222828163378 featOrth: 1.70953388774691e-05" +#> [1] "Iteration: 69 bestEv: 0.0120457905725344 bestIt: 69 CE: 0.0120457905725344 featOrth: 1.65724293212836e-05" +#> [1] "Iteration: 70 bestEv: 0.0120457905725344 bestIt: 69 CE: 0.012046102347245 featOrth: 1.62703703001159e-05" +#> [1] "Iteration: 71 bestEv: 0.0120139866942594 bestIt: 71 CE: 0.0120139866942594 featOrth: 1.62220375151908e-05" +#> [1] "Iteration: 72 bestEv: 0.011991527063442 bestIt: 72 CE: 0.011991527063442 featOrth: 1.60331968272925e-05" +#> [1] "Iteration: 73 bestEv: 0.0119750103607104 bestIt: 73 CE: 0.0119750103607104 featOrth: 1.59096892635289e-05" +#> [1] "Iteration: 74 bestEv: 0.0119625801282645 bestIt: 74 CE: 0.0119625801282645 featOrth: 1.58048474539021e-05" +#> [1] "Iteration: 75 bestEv: 0.0119625801282645 bestIt: 74 CE: 0.0119657530640919 featOrth: 1.57631003042604e-05" +#> [1] "Iteration: 76 bestEv: 0.0119625801282645 bestIt: 74 CE: 0.0119657530640919 featOrth: 1.57631003042604e-05" +#> [1] "Iteration: 77 bestEv: 0.0119399580289998 bestIt: 77 CE: 0.0119399580289998 featOrth: 1.55713724841557e-05" +#> [1] "Iteration: 78 bestEv: 0.0119399580289998 bestIt: 77 CE: 0.0119434990629917 featOrth: 1.55651148652041e-05" +#> [1] "Iteration: 79 bestEv: 0.0119201387767789 bestIt: 79 CE: 0.0119201387767789 featOrth: 1.54395337229384e-05" +#> [1] "Iteration: 80 bestEv: 0.0119145154402753 bestIt: 80 CE: 0.0119145154402753 featOrth: 1.54971650202435e-05" +#> [1] "Iteration: 81 bestEv: 0.0119145154402753 bestIt: 80 CE: 0.0119226909963201 featOrth: 1.55132961181815e-05" +#> [1] "Iteration: 82 bestEv: 0.0119145154402753 bestIt: 80 CE: 0.0119157376174851 featOrth: 1.55024027743453e-05" +#> [1] "Iteration: 83 bestEv: 0.0119125931150639 bestIt: 83 CE: 0.0119125931150639 featOrth: 1.55097618183952e-05" +#> [1] "Iteration: 84 bestEv: 0.01188921955483 bestIt: 84 CE: 0.01188921955483 featOrth: 1.53920765151486e-05" +#> [1] "Iteration: 85 bestEv: 0.0118833763127743 bestIt: 85 CE: 0.0118833763127743 featOrth: 1.5373126750282e-05" +#> [1] "Iteration: 86 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118799862457062 featOrth: 1.53498240765117e-05" +#> [1] "Iteration: 87 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118844368880504 featOrth: 1.53276262794725e-05" +#> [1] "Iteration: 88 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 89 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 90 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 91 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 92 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "pca" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 2 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 3 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 4 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 5 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 6 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 7 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.244409517106167 bestIt: 1 CE: 0.244409517106167 featOrth: 3.8954787373597e-05" +#> [1] "Iteration: 2 bestEv: 0.185400474439253 bestIt: 2 CE: 0.185400474439253 featOrth: 3.04328497675926e-05" +#> [1] "Iteration: 3 bestEv: 0.164372672362123 bestIt: 3 CE: 0.164372672362123 featOrth: 6.78359361016419e-05" +#> [1] "Iteration: 4 bestEv: 0.134332348630817 bestIt: 4 CE: 0.134332348630817 featOrth: 6.43568205177411e-05" +#> [1] "Iteration: 5 bestEv: 0.114779415206953 bestIt: 5 CE: 0.114779415206953 featOrth: 0.000124645248456748" +#> [1] "Iteration: 6 bestEv: 0.108258002237338 bestIt: 6 CE: 0.108258002237338 featOrth: 0.000103865401834176" +#> [1] "Iteration: 7 bestEv: 0.0978399923722457 bestIt: 7 CE: 0.0978399923722456 featOrth: 0.000154487788010309" +#> [1] "Iteration: 8 bestEv: 0.092730902707562 bestIt: 8 CE: 0.092730902707562 featOrth: 0.000126873336971603" +#> [1] "Iteration: 9 bestEv: 0.0897700915298995 bestIt: 9 CE: 0.0897700915298995 featOrth: 0.000124692440079977" +#> [1] "Iteration: 10 bestEv: 0.084997649304576 bestIt: 10 CE: 0.084997649304576 featOrth: 0.000137633934919202" +#> [1] "Iteration: 11 bestEv: 0.0829848041463062 bestIt: 11 CE: 0.0829848041463062 featOrth: 0.000133143296155386" +#> [1] "Iteration: 12 bestEv: 0.0808115285878685 bestIt: 12 CE: 0.0808115285878685 featOrth: 0.00013319140225241" +#> [1] "Iteration: 13 bestEv: 0.0808115285878685 bestIt: 12 CE: 0.0808115285878685 featOrth: 0.00013319140225241" +#> [1] "Iteration: 14 bestEv: 0.0744092749858592 bestIt: 14 CE: 0.0744092749858592 featOrth: 0.000164786664004297" +#> [1] "Iteration: 15 bestEv: 0.0725596095524975 bestIt: 15 CE: 0.0725596095524975 featOrth: 0.000164335889902654" +#> [1] "Iteration: 16 bestEv: 0.0725596095524975 bestIt: 15 CE: 0.0725596095524975 featOrth: 0.000164335889902654" +#> [1] "Iteration: 17 bestEv: 0.0711886659918525 bestIt: 17 CE: 0.0711886659918525 featOrth: 0.000163501583282696" +#> [1] "Iteration: 18 bestEv: 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0.00013565961800081" +#> [1] "Iteration: 27 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 28 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 29 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 30 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 31 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" +#> [1] "Iteration: 32 bestEv: 0.0494338093074407 bestIt: 26 CE: 0.0494338093074407 featOrth: 0.00013565961800081" #> [1] "robust" "centerAndScale" "np" #> [1] "cca" +#> [1] "ica" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.36301214448911 bestIt: 1 CE: -0.36301214448911 featOrth: 0.00231377941384869" +#> [1] "Iteration: 2 bestEv: -0.415432556531959 bestIt: 2 CE: -0.415432556531959 featOrth: 0.00230899667264223" +#> [1] "Iteration: 3 bestEv: -0.415432556531959 bestIt: 2 CE: -0.264067269263327 featOrth: 0.00280081372605266" +#> [1] "Iteration: 4 bestEv: -0.415432556531959 bestIt: 2 CE: -0.264067269263327 featOrth: 0.00280081372605266" +#> [1] "Iteration: 5 bestEv: -0.415432556531959 bestIt: 2 CE: -0.34945996365565 featOrth: 0.00307062412236973" +#> [1] "Iteration: 6 bestEv: -0.43752387102329 bestIt: 6 CE: -0.43752387102329 featOrth: 0.000295539603771836" +#> [1] "Iteration: 7 bestEv: -0.457062913508682 bestIt: 7 CE: -0.457062913508682 featOrth: 0.000113602380730726" +#> [1] "Iteration: 8 bestEv: -0.492444492110606 bestIt: 8 CE: -0.492444492110606 featOrth: 0.000236463785642253" +#> [1] "Iteration: 9 bestEv: -0.492444492110606 bestIt: 8 CE: -0.492444492110606 featOrth: 0.000236463785642253" +#> [1] "Iteration: 10 bestEv: -0.6344300000994 bestIt: 10 CE: -0.6344300000994 featOrth: 0.000104540664014931" +#> [1] "Iteration: 11 bestEv: -0.644830076546678 bestIt: 11 CE: -0.644830076546678 featOrth: 0.000100565085776167" +#> [1] "Iteration: 12 bestEv: -0.651511490919837 bestIt: 12 CE: -0.651511490919837 featOrth: 0.000101149303441264" +#> [1] "Iteration: 13 bestEv: -0.662181575459815 bestIt: 13 CE: -0.662181575459815 featOrth: 0.000103432775603137" +#> [1] "Iteration: 14 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677544132919806 featOrth: 9.9744001214592e-05" +#> [1] "Iteration: 15 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677544132919806 featOrth: 9.9744001214592e-05" +#> [1] "Iteration: 16 bestEv: -0.677544132919806 bestIt: 14 CE: -0.675972313912375 featOrth: 0.000129478581434189" +#> [1] "Iteration: 17 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "Iteration: 18 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "Iteration: 19 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "Iteration: 20 bestEv: -0.677544132919806 bestIt: 14 CE: -0.677514706579402 featOrth: 0.000116003319069228" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" #> [1] "pca" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.24486466567567 bestIt: 1 CE: 0.24486466567567 featOrth: 3.8954787373597e-05" +#> [1] "Iteration: 2 bestEv: 0.182717850147193 bestIt: 2 CE: 0.182717850147193 featOrth: 4.29472005025016e-05" +#> [1] "Iteration: 3 bestEv: 0.145744097063138 bestIt: 3 CE: 0.145744097063138 featOrth: 8.61214354141716e-05" +#> [1] "Iteration: 4 bestEv: 0.125948617711368 bestIt: 4 CE: 0.125948617711368 featOrth: 6.35946272612566e-05" +#> [1] "Iteration: 5 bestEv: 0.114368634881569 bestIt: 5 CE: 0.114368634881569 featOrth: 0.000112390980124534" +#> [1] "Iteration: 6 bestEv: 0.102672820738922 bestIt: 6 CE: 0.102672820738922 featOrth: 0.000110315666788085" +#> [1] "Iteration: 7 bestEv: 0.0900658100519336 bestIt: 7 CE: 0.0900658100519336 featOrth: 9.99359359262913e-05" +#> [1] "Iteration: 8 bestEv: 0.0884597637883539 bestIt: 8 CE: 0.0884597637883539 featOrth: 7.91656850472276e-05" +#> [1] "Iteration: 9 bestEv: 0.0871743231943659 bestIt: 9 CE: 0.0871743231943659 featOrth: 7.97504791397386e-05" +#> [1] "Iteration: 10 bestEv: 0.085014187157855 bestIt: 10 CE: 0.085014187157855 featOrth: 8.06313869876768e-05" +#> [1] "Iteration: 11 bestEv: 0.085014187157855 bestIt: 10 CE: 0.085014187157855 featOrth: 8.06313869876768e-05" +#> [1] "Iteration: 12 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 13 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 14 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 15 bestEv: 0.083126610822226 bestIt: 12 CE: 0.083126610822226 featOrth: 8.03542734926027e-05" +#> [1] "Iteration: 16 bestEv: 0.0760199212099962 bestIt: 16 CE: 0.0760199212099962 featOrth: 7.98797203429841e-05" +#> [1] "Iteration: 17 bestEv: 0.0636120999453672 bestIt: 17 CE: 0.0636120999453672 featOrth: 6.26224593169516e-05" +#> [1] "Iteration: 18 bestEv: 0.0625789745008906 bestIt: 18 CE: 0.0625789745008906 featOrth: 6.21149699618366e-05" +#> [1] "Iteration: 19 bestEv: 0.0548439543091855 bestIt: 19 CE: 0.0548439543091855 featOrth: 0.000104101756958156" +#> [1] "Iteration: 20 bestEv: 0.0539077681348919 bestIt: 20 CE: 0.0539077681348919 featOrth: 0.000104623573486458" +#> [1] "Iteration: 21 bestEv: 0.0539077681348919 bestIt: 20 CE: 0.0539077681348919 featOrth: 0.000104623573486458" +#> [1] "Iteration: 22 bestEv: 0.0539077681348919 bestIt: 20 CE: 0.0539077681348919 featOrth: 0.000104623573486458" +#> [1] "Iteration: 23 bestEv: 0.0523685652101187 bestIt: 23 CE: 0.0523685652101187 featOrth: 0.000119092206627375" +#> [1] "Iteration: 24 bestEv: 0.0506636365350285 bestIt: 24 CE: 0.0506636365350285 featOrth: 0.000104169307117967" +#> [1] "Iteration: 25 bestEv: 0.0499786330102264 bestIt: 25 CE: 0.0499786330102264 featOrth: 0.000104516236719468" +#> [1] "Iteration: 26 bestEv: 0.049390348655813 bestIt: 26 CE: 0.049390348655813 featOrth: 0.000107127658482111" +#> [1] "Iteration: 27 bestEv: 0.0491962850379925 bestIt: 27 CE: 0.0491962850379925 featOrth: 0.000106099464279292" +#> [1] "Iteration: 28 bestEv: 0.0365209645288859 bestIt: 28 CE: 0.0365209645288859 featOrth: 9.26010072554305e-05" +#> [1] "Iteration: 29 bestEv: 0.0365209645288859 bestIt: 28 CE: 0.0372110308330445 featOrth: 7.49208583560487e-05" +#> [1] "Iteration: 30 bestEv: 0.025844921033304 bestIt: 30 CE: 0.025844921033304 featOrth: 6.93213289015161e-05" +#> [1] "Iteration: 31 bestEv: 0.0257541341257113 bestIt: 31 CE: 0.0257541341257113 featOrth: 6.94691352400177e-05" +#> [1] "Iteration: 32 bestEv: 0.0256915982305088 bestIt: 32 CE: 0.0256915982305088 featOrth: 6.94405765681499e-05" +#> [1] "Iteration: 33 bestEv: 0.0256915982305088 bestIt: 32 CE: 0.0257153544105855 featOrth: 6.89356001554465e-05" +#> [1] "Iteration: 34 bestEv: 0.0256871685139165 bestIt: 34 CE: 0.0256871685139165 featOrth: 6.88997063400277e-05" +#> [1] "Iteration: 35 bestEv: 0.0256871685139165 bestIt: 34 CE: 0.0256880319739488 featOrth: 6.88500607948414e-05" +#> [1] "Iteration: 36 bestEv: 0.0256819778523346 bestIt: 36 CE: 0.0256819778523346 featOrth: 6.88299554808542e-05" +#> [1] "Iteration: 37 bestEv: 0.0256751691449959 bestIt: 37 CE: 0.0256751691449959 featOrth: 6.88132882349444e-05" +#> [1] "Iteration: 38 bestEv: 0.0256699945808138 bestIt: 38 CE: 0.0256699945808138 featOrth: 6.88130691423606e-05" +#> [1] "Iteration: 39 bestEv: 0.0256660107125178 bestIt: 39 CE: 0.0256660107125178 featOrth: 6.88311704984994e-05" +#> [1] "Iteration: 40 bestEv: 0.0256660107125178 bestIt: 39 CE: 0.0256661950745787 featOrth: 6.8878780331478e-05" +#> [1] "Iteration: 41 bestEv: 0.0256660107125178 bestIt: 39 CE: 0.0256668269240548 featOrth: 6.89349439283567e-05" +#> [1] "Iteration: 42 bestEv: 0.0256660107125178 bestIt: 39 CE: 0.025670811380993 featOrth: 6.89967213939373e-05" +#> [1] "Iteration: 43 bestEv: 0.024193222401332 bestIt: 43 CE: 0.024193222401332 featOrth: 7.92677526933941e-05" +#> [1] "Iteration: 44 bestEv: 0.024193222401332 bestIt: 43 CE: 0.024193222401332 featOrth: 7.92677526933941e-05" +#> [1] "Iteration: 45 bestEv: 0.024193222401332 bestIt: 43 CE: 0.024193222401332 featOrth: 7.92677526933941e-05" +#> [1] "Iteration: 46 bestEv: 0.024193222401332 bestIt: 43 CE: 0.024193222401332 featOrth: 7.92677526933941e-05" +#> [1] "Iteration: 47 bestEv: 0.0199776702142631 bestIt: 47 CE: 0.0199776702142631 featOrth: 3.35472834465409e-05" +#> [1] "Iteration: 48 bestEv: 0.0199776702142631 bestIt: 47 CE: 0.0199776702142631 featOrth: 3.35472834465409e-05" +#> [1] "Iteration: 49 bestEv: 0.0184784960355138 bestIt: 49 CE: 0.0184784960355138 featOrth: 2.68597043910107e-05" +#> [1] "Iteration: 50 bestEv: 0.0175685977633998 bestIt: 50 CE: 0.0175685977633998 featOrth: 2.91992648054329e-05" +#> [1] "Iteration: 51 bestEv: 0.0159676333939732 bestIt: 51 CE: 0.0159676333939732 featOrth: 2.8927040661509e-05" +#> [1] "Iteration: 52 bestEv: 0.015457027781871 bestIt: 52 CE: 0.015457027781871 featOrth: 2.81243134975398e-05" +#> [1] "Iteration: 53 bestEv: 0.0148509870891125 bestIt: 53 CE: 0.0148509870891125 featOrth: 2.74365175848296e-05" +#> [1] "Iteration: 54 bestEv: 0.0148509870891125 bestIt: 53 CE: 0.0149939130012451 featOrth: 2.82137995217236e-05" +#> [1] "Iteration: 55 bestEv: 0.0137719591377578 bestIt: 55 CE: 0.0137719591377578 featOrth: 2.90510862238909e-05" +#> [1] "Iteration: 56 bestEv: 0.0137719591377578 bestIt: 55 CE: 0.014765567025075 featOrth: 3.07548580706123e-05" +#> [1] "Iteration: 57 bestEv: 0.0133178124118065 bestIt: 57 CE: 0.0133178124118065 featOrth: 3.20048515741801e-05" +#> [1] "Iteration: 58 bestEv: 0.0133178124118065 bestIt: 57 CE: 0.0135175323117845 featOrth: 1.91838024234639e-05" +#> [1] "Iteration: 59 bestEv: 0.0124026441007662 bestIt: 59 CE: 0.0124026441007662 featOrth: 2.55646584088978e-05" +#> [1] "Iteration: 60 bestEv: 0.0124026441007662 bestIt: 59 CE: 0.0131796421513681 featOrth: 1.75828975582729e-05" +#> [1] "Iteration: 61 bestEv: 0.0124026441007662 bestIt: 59 CE: 0.0126857066851048 featOrth: 1.7727248022955e-05" +#> [1] "Iteration: 62 bestEv: 0.0124026441007662 bestIt: 59 CE: 0.0124616191683095 featOrth: 1.83551942101204e-05" +#> [1] "Iteration: 63 bestEv: 0.0123977683840545 bestIt: 63 CE: 0.0123977683840545 featOrth: 1.86184420825257e-05" +#> [1] "Iteration: 64 bestEv: 0.0123518868605569 bestIt: 64 CE: 0.0123518868605569 featOrth: 1.8306586572854e-05" +#> [1] "Iteration: 65 bestEv: 0.0123038488480845 bestIt: 65 CE: 0.0123038488480845 featOrth: 1.80031470791419e-05" +#> [1] "Iteration: 66 bestEv: 0.0122114682526529 bestIt: 66 CE: 0.0122114682526529 featOrth: 1.74958709630447e-05" +#> [1] "Iteration: 67 bestEv: 0.012177449611871 bestIt: 67 CE: 0.012177449611871 featOrth: 1.73549378333063e-05" +#> [1] "Iteration: 68 bestEv: 0.0121222828163378 bestIt: 68 CE: 0.0121222828163378 featOrth: 1.70953388774691e-05" +#> [1] "Iteration: 69 bestEv: 0.0120457905725344 bestIt: 69 CE: 0.0120457905725344 featOrth: 1.65724293212836e-05" +#> [1] "Iteration: 70 bestEv: 0.0120457905725344 bestIt: 69 CE: 0.012046102347245 featOrth: 1.62703703001159e-05" +#> [1] "Iteration: 71 bestEv: 0.0120139866942594 bestIt: 71 CE: 0.0120139866942594 featOrth: 1.62220375151908e-05" +#> [1] "Iteration: 72 bestEv: 0.011991527063442 bestIt: 72 CE: 0.011991527063442 featOrth: 1.60331968272925e-05" +#> [1] "Iteration: 73 bestEv: 0.0119750103607104 bestIt: 73 CE: 0.0119750103607104 featOrth: 1.59096892635289e-05" +#> [1] "Iteration: 74 bestEv: 0.0119625801282645 bestIt: 74 CE: 0.0119625801282645 featOrth: 1.58048474539021e-05" +#> [1] "Iteration: 75 bestEv: 0.0119625801282645 bestIt: 74 CE: 0.0119657530640919 featOrth: 1.57631003042604e-05" +#> [1] "Iteration: 76 bestEv: 0.0119625801282645 bestIt: 74 CE: 0.0119657530640919 featOrth: 1.57631003042604e-05" +#> [1] "Iteration: 77 bestEv: 0.0119399580289998 bestIt: 77 CE: 0.0119399580289998 featOrth: 1.55713724841557e-05" +#> [1] "Iteration: 78 bestEv: 0.0119399580289998 bestIt: 77 CE: 0.0119434990629917 featOrth: 1.55651148652041e-05" +#> [1] "Iteration: 79 bestEv: 0.0119201387767789 bestIt: 79 CE: 0.0119201387767789 featOrth: 1.54395337229384e-05" +#> [1] "Iteration: 80 bestEv: 0.0119145154402753 bestIt: 80 CE: 0.0119145154402753 featOrth: 1.54971650202435e-05" +#> [1] "Iteration: 81 bestEv: 0.0119145154402753 bestIt: 80 CE: 0.0119226909963201 featOrth: 1.55132961181815e-05" +#> [1] "Iteration: 82 bestEv: 0.0119145154402753 bestIt: 80 CE: 0.0119157376174851 featOrth: 1.55024027743453e-05" +#> [1] "Iteration: 83 bestEv: 0.0119125931150639 bestIt: 83 CE: 0.0119125931150639 featOrth: 1.55097618183952e-05" +#> [1] "Iteration: 84 bestEv: 0.01188921955483 bestIt: 84 CE: 0.01188921955483 featOrth: 1.53920765151486e-05" +#> [1] "Iteration: 85 bestEv: 0.0118833763127743 bestIt: 85 CE: 0.0118833763127743 featOrth: 1.5373126750282e-05" +#> [1] "Iteration: 86 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118799862457062 featOrth: 1.53498240765117e-05" +#> [1] "Iteration: 87 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118844368880504 featOrth: 1.53276262794725e-05" +#> [1] "Iteration: 88 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 89 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 90 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 91 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "Iteration: 92 bestEv: 0.0118799862457062 bestIt: 86 CE: 0.0118858314888712 featOrth: 1.5310175667824e-05" +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "pca" +#> [1] "Grassmannx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 2 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 3 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 4 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 5 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 6 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "Iteration: 7 bestEv: -0.498426139658693 bestIt: 1 CE: -0.498426139658693 featOrth: 0.00231377941384869" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" #> [1] "Grassmannx1x1" #> [1] 0.5 0.5 0.5 #> [1] 0.99 @@ -722,45 +1351,162 @@

Evaluating Machine Lear #> [1] "lineSearch" #> [1] "Grassmann" "1" "1" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.568063748955966 bestIt: 1 CE: -0.568063748955966" -#> [1] "Iteration: 2 bestEv: -0.6384098624039 bestIt: 2 CE: -0.6384098624039" -#> [1] "Iteration: 3 bestEv: -0.821032892373937 bestIt: 3 CE: -0.821032892373937" -#> [1] "Iteration: 4 bestEv: -0.853348011551356 bestIt: 4 CE: -0.853348011551356" -#> [1] "Iteration: 5 bestEv: -0.853348011551356 bestIt: 4 CE: -0.853348011551356" -#> [1] "Iteration: 6 bestEv: -0.853348011551356 bestIt: 4 CE: -0.8334722954351" -#> [1] "Iteration: 7 bestEv: -0.853348011551356 bestIt: 4 CE: -0.827310232364803" -#> [1] "Iteration: 8 bestEv: -0.853348011551356 bestIt: 4 CE: -0.826230051515903" -#> [1] "Iteration: 9 bestEv: -0.853348011551356 bestIt: 4 CE: -0.784256680859058" -#> [1] "Iteration: 10 bestEv: -0.859872695845605 bestIt: 10 CE: -0.859872695845605" -#> [1] "Iteration: 11 bestEv: -0.859872695845605 bestIt: 10 CE: -0.859872695845605" -#> [1] "Iteration: 12 bestEv: -0.859872695845605 bestIt: 10 CE: -0.859872695845605" -#> [1] "Iteration: 13 bestEv: -0.859872695845605 bestIt: 10 CE: -0.857867514510308" -#> [1] "Iteration: 14 bestEv: -0.859872695845605 bestIt: 10 CE: -0.857867514510308" -#> [1] "Iteration: 15 bestEv: -0.859872695845605 bestIt: 10 CE: -0.857867514510308" -#> [1] "Iteration: 16 bestEv: -0.859872695845605 bestIt: 10 CE: -0.857867514510308" +#> [1] "initialDataTerm: 0.650158753645586 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.236569233766486 bestIt: 1 CE: 0.236569233766486 featOrth: 0.00512043927990967" +#> [1] "Iteration: 2 bestEv: 0.112569804039395 bestIt: 2 CE: 0.112569804039395 featOrth: 0.00819400566924728" +#> [1] "Iteration: 3 bestEv: 0.061713891941157 bestIt: 3 CE: 0.061713891941157 featOrth: 0.00483432045175019" +#> [1] "Iteration: 4 bestEv: 0.0472544706931552 bestIt: 4 CE: 0.0472544706931552 featOrth: 0.00140646076579307" +#> [1] "Iteration: 5 bestEv: 0.0378303138846951 bestIt: 5 CE: 0.0378303138846951 featOrth: 0.00114437969472609" +#> [1] "Iteration: 6 bestEv: 0.0308712446189825 bestIt: 6 CE: 0.0308712446189825 featOrth: 0.00238430431041012" +#> [1] "Iteration: 7 bestEv: 0.0278371987361591 bestIt: 7 CE: 0.0278371987361591 featOrth: 0.000898250194674604" +#> [1] "Iteration: 8 bestEv: 0.0230756810913965 bestIt: 8 CE: 0.0230756810913965 featOrth: 0.00100413542788787" +#> [1] "Iteration: 9 bestEv: 0.0212982633441387 bestIt: 9 CE: 0.0212982633441387 featOrth: 0.000975689110818281" +#> [1] "Iteration: 10 bestEv: 0.019333863075991 bestIt: 10 CE: 0.019333863075991 featOrth: 0.000471901740918" +#> [1] "Iteration: 11 bestEv: 0.0174921534310822 bestIt: 11 CE: 0.0174921534310822 featOrth: 0.000954745077002844" +#> [1] "Iteration: 12 bestEv: 0.0158417176764093 bestIt: 12 CE: 0.0158417176764093 featOrth: 0.000193714588965449" +#> [1] "Iteration: 13 bestEv: 0.0146243383189442 bestIt: 13 CE: 0.0146243383189442 featOrth: 0.000644467614081938" +#> [1] "Iteration: 14 bestEv: 0.0136737450234315 bestIt: 14 CE: 0.0136737450234315 featOrth: 0.000130009336489093" +#> [1] "Iteration: 15 bestEv: 0.0127556025901414 bestIt: 15 CE: 0.0127556025901414 featOrth: 0.000441934087363103" +#> [1] "Iteration: 16 bestEv: 0.0120775761535138 bestIt: 16 CE: 0.0120775761535138 featOrth: 5.67218144416688e-05" +#> [1] "Iteration: 17 bestEv: 0.0114116727552303 bestIt: 17 CE: 0.0114116727552303 featOrth: 0.000179227768590719" +#> [1] "Iteration: 18 bestEv: 0.0109577296277224 bestIt: 18 CE: 0.0109577296277224 featOrth: 4.26169783059304e-05" +#> [1] "Iteration: 19 bestEv: 0.0102607802336552 bestIt: 19 CE: 0.0102607802336552 featOrth: 0.000200275215791469" +#> [1] "Iteration: 20 bestEv: 0.0100047819406394 bestIt: 20 CE: 0.0100047819406394 featOrth: 7.20599562531889e-05" +#> [1] "Iteration: 21 bestEv: 0.00982485480320524 bestIt: 21 CE: 0.00982485480320524 featOrth: 2.92910037114749e-05" +#> [1] "Iteration: 22 bestEv: 0.00964445196788564 bestIt: 22 CE: 0.00964445196788564 featOrth: 5.97434419582065e-05" +#> [1] "Iteration: 23 bestEv: 0.00964445196788564 bestIt: 22 CE: 0.010063140825853 featOrth: 4.93686665614018e-05" +#> [1] "Iteration: 24 bestEv: 0.00964445196788564 bestIt: 22 CE: 0.010063140825853 featOrth: 4.93686665614018e-05" +#> [1] "Iteration: 25 bestEv: 0.00964445196788564 bestIt: 22 CE: 0.010063140825853 featOrth: 4.93686665614018e-05" +#> [1] "Iteration: 26 bestEv: 0.00964445196788564 bestIt: 22 CE: 0.0100467684135958 featOrth: 2.29166701175529e-05" +#> [1] "Iteration: 27 bestEv: 0.00928565607789682 bestIt: 27 CE: 0.00928565607789682 featOrth: 1.72261095105127e-05" +#> [1] "Iteration: 28 bestEv: 0.00916976403747019 bestIt: 28 CE: 0.00916976403747019 featOrth: 2.69960810779848e-05" +#> [1] "Iteration: 29 bestEv: 0.00910414661015344 bestIt: 29 CE: 0.00910414661015344 featOrth: 2.69786499862247e-05" +#> [1] "Iteration: 30 bestEv: 0.00900059437457172 bestIt: 30 CE: 0.00900059437457172 featOrth: 2.18536871755165e-05" +#> [1] "Iteration: 31 bestEv: 0.00892008516364639 bestIt: 31 CE: 0.00892008516364639 featOrth: 1.56632545651466e-05" +#> [1] "Iteration: 32 bestEv: 0.00878190083371231 bestIt: 32 CE: 0.00878190083371231 featOrth: 1.48075294548143e-05" +#> [1] "Iteration: 33 bestEv: 0.00878190083371231 bestIt: 32 CE: 0.0090469779707051 featOrth: 1.59932118112098e-05" +#> [1] "Iteration: 34 bestEv: 0.00878190083371231 bestIt: 32 CE: 0.00902778061917959 featOrth: 1.59387791279553e-05" +#> [1] "Iteration: 35 bestEv: 0.00878190083371231 bestIt: 32 CE: 0.00902046017559822 featOrth: 1.60595211649962e-05" +#> [1] "Iteration: 36 bestEv: 0.00878190083371231 bestIt: 32 CE: 0.0089813093836551 featOrth: 1.53542571923644e-05" +#> [1] "Iteration: 37 bestEv: 0.00878190083371231 bestIt: 32 CE: 0.00898637781073108 featOrth: 1.54660623076691e-05" +#> [1] "Iteration: 38 bestEv: 0.00878190083371231 bestIt: 32 CE: 0.0087875126726722 featOrth: 1.51961754365706e-05" #> [1] "robust" "centerAndScale" "np" #> [1] "cca" -#> [1] "pca" -#> [1] "Grassmannx0.1x0.1" +#> [1] "ica" +#> [1] "Grassmannx1x1" #> [1] 0.5 0.5 0.5 #> [1] 0.99 #> [1] "positive" "positive" "positive" #> [1] "lineSearch" -#> [1] "Grassmann" "0.1" "0.1" +#> [1] "Grassmann" "1" "1" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.917111645375717 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.395328252193667 bestIt: 1 CE: -0.395328252193667" -#> [1] "Iteration: 2 bestEv: -0.876505321910793 bestIt: 2 CE: -0.876505321910793" -#> [1] "Iteration: 3 bestEv: -0.876505321910793 bestIt: 2 CE: -0.715775124305709" -#> [1] "Iteration: 4 bestEv: -0.876505321910793 bestIt: 2 CE: -0.556572105988905" -#> [1] "Iteration: 5 bestEv: -0.876505321910793 bestIt: 2 CE: -0.704977394581536" -#> [1] "Iteration: 6 bestEv: -0.876505321910793 bestIt: 2 CE: -0.701747921610733" -#> [1] "Iteration: 7 bestEv: -0.876505321910793 bestIt: 2 CE: -0.701644867438938" -#> [1] "Iteration: 8 bestEv: -0.876505321910793 bestIt: 2 CE: -0.712268348974026" +#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.484669112121528 bestIt: 1 CE: -0.484669112121528 featOrth: 0.116412143087396" +#> [1] "Iteration: 2 bestEv: -0.484669112121527 bestIt: 1 CE: -0.419128088217896 featOrth: 0.1023494268179" +#> [1] "Iteration: 3 bestEv: -0.875840288748677 bestIt: 3 CE: -0.875840288748677 featOrth: 0.0139109578546765" +#> [1] "Iteration: 4 bestEv: -0.87961607587513 bestIt: 4 CE: -0.87961607587513 featOrth: 0.0152531637863663" +#> [1] "Iteration: 5 bestEv: -0.922794655190393 bestIt: 5 CE: -0.922794655190393 featOrth: 0.0121746042697442" +#> [1] "Iteration: 6 bestEv: -0.929963662013183 bestIt: 6 CE: -0.929963662013183 featOrth: 0.00851301356880547" +#> [1] "Iteration: 7 bestEv: -0.933592981845909 bestIt: 7 CE: -0.933592981845909 featOrth: 0.011672442559449" +#> [1] "Iteration: 8 bestEv: -0.933592981845909 bestIt: 7 CE: -0.928181053368062 featOrth: 0.0108426260974901" +#> [1] "Iteration: 9 bestEv: -0.933592981845909 bestIt: 7 CE: -0.922033763955916 featOrth: 0.0104305144463107" +#> [1] "Iteration: 10 bestEv: -0.933592981845909 bestIt: 7 CE: -0.882087696489809 featOrth: 0.0106019835916773" +#> [1] "Iteration: 11 bestEv: -0.933592981845909 bestIt: 7 CE: -0.872145451258704 featOrth: 0.0103913398339846" +#> [1] "Iteration: 12 bestEv: -0.933592981845909 bestIt: 7 CE: -0.872145451258704 featOrth: 0.0103913398339846" +#> [1] "Iteration: 13 bestEv: -0.933592981845909 bestIt: 7 CE: -0.877737312632469 featOrth: 0.0121101340949887" #> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "Grassmannx1x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "1" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 0.650158753645586 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.233297749695571 bestIt: 1 CE: 0.233297749695571 featOrth: 0.00512043927990967" +#> [1] "Iteration: 2 bestEv: 0.111451066848263 bestIt: 2 CE: 0.111451066848263 featOrth: 0.0156701267504654" +#> [1] "Iteration: 3 bestEv: 0.071182486580532 bestIt: 3 CE: 0.071182486580532 featOrth: 0.00126630874381214" +#> [1] "Iteration: 4 bestEv: 0.0471908774303602 bestIt: 4 CE: 0.0471908774303602 featOrth: 0.00236731951199521" +#> [1] "Iteration: 5 bestEv: 0.0368152098864028 bestIt: 5 CE: 0.0368152098864028 featOrth: 0.00287956844794434" +#> [1] "Iteration: 6 bestEv: 0.0327903561857563 bestIt: 6 CE: 0.0327903561857563 featOrth: 0.000595255091961607" +#> [1] "Iteration: 7 bestEv: 0.02756912211316 bestIt: 7 CE: 0.02756912211316 featOrth: 0.00162708967756669" +#> [1] "Iteration: 8 bestEv: 0.0248221957549467 bestIt: 8 CE: 0.0248221957549467 featOrth: 0.000910919496307325" +#> [1] "Iteration: 9 bestEv: 0.0215278965209146 bestIt: 9 CE: 0.0215278965209146 featOrth: 0.00188567171675998" +#> [1] "Iteration: 10 bestEv: 0.0197002455081917 bestIt: 10 CE: 0.0197002455081917 featOrth: 0.00034399922521466" +#> [1] "Iteration: 11 bestEv: 0.0159830090668117 bestIt: 11 CE: 0.0159830090668117 featOrth: 0.00122564147769768" +#> [1] "Iteration: 12 bestEv: 0.0159830090668117 bestIt: 11 CE: 0.0168256276754948 featOrth: 0.000114609203620223" +#> [1] "Iteration: 13 bestEv: 0.0138499086005959 bestIt: 13 CE: 0.0138499086005959 featOrth: 0.000302936844719299" +#> [1] "Iteration: 14 bestEv: 0.0126025101604506 bestIt: 14 CE: 0.0126025101604506 featOrth: 0.000632135811173528" +#> [1] "Iteration: 15 bestEv: 0.0120412797010871 bestIt: 15 CE: 0.0120412797010871 featOrth: 9.90590448693642e-05" +#> [1] "Iteration: 16 bestEv: 0.0118247244109087 bestIt: 16 CE: 0.0118247244109087 featOrth: 0.000199270066257349" +#> [1] "Iteration: 17 bestEv: 0.0115719347763237 bestIt: 17 CE: 0.0115719347763237 featOrth: 5.73621313390431e-05" +#> [1] "Iteration: 18 bestEv: 0.0114266038640231 bestIt: 18 CE: 0.0114266038640231 featOrth: 0.00013894372887345" +#> [1] "Iteration: 19 bestEv: 0.0108018583299693 bestIt: 19 CE: 0.0108018583299693 featOrth: 0.00024693823272772" +#> [1] "Iteration: 20 bestEv: 0.0104958266117168 bestIt: 20 CE: 0.0104958266117168 featOrth: 0.000219369035833475" +#> [1] "Iteration: 21 bestEv: 0.0103414072869726 bestIt: 21 CE: 0.0103414072869726 featOrth: 0.000166386828119625" +#> [1] "Iteration: 22 bestEv: 0.0103074519807408 bestIt: 22 CE: 0.0103074519807408 featOrth: 0.000173798944960884" +#> [1] "Iteration: 23 bestEv: 0.0102631999526572 bestIt: 23 CE: 0.0102631999526572 featOrth: 0.000175766506645848" +#> [1] "Iteration: 24 bestEv: 0.0102122557645351 bestIt: 24 CE: 0.0102122557645351 featOrth: 0.000173527561549529" +#> [1] "Iteration: 25 bestEv: 0.00999794103935 bestIt: 25 CE: 0.00999794103935 featOrth: 7.31924045979468e-05" +#> [1] "Iteration: 26 bestEv: 0.00977843861001831 bestIt: 26 CE: 0.00977843861001831 featOrth: 0.00011288173571374" +#> [1] "Iteration: 27 bestEv: 0.00960175716802986 bestIt: 27 CE: 0.00960175716802986 featOrth: 0.000129291929029333" +#> [1] "Iteration: 28 bestEv: 0.00945316068446364 bestIt: 28 CE: 0.00945316068446364 featOrth: 6.613579378929e-05" +#> [1] "Iteration: 29 bestEv: 0.00943609637371024 bestIt: 29 CE: 0.00943609637371024 featOrth: 6.97631696480906e-05" +#> [1] "Iteration: 30 bestEv: 0.00929603685176095 bestIt: 30 CE: 0.00929603685176095 featOrth: 0.000110480442094461" +#> [1] "Iteration: 31 bestEv: 0.00917268890027692 bestIt: 31 CE: 0.00917268890027692 featOrth: 4.86460805423769e-05" +#> [1] "Iteration: 32 bestEv: 0.0090900911668836 bestIt: 32 CE: 0.0090900911668836 featOrth: 9.27926871294868e-05" +#> [1] "Iteration: 33 bestEv: 0.00899257820911672 bestIt: 33 CE: 0.00899257820911672 featOrth: 4.79371762943166e-05" +#> [1] "Iteration: 34 bestEv: 0.00892763956921303 bestIt: 34 CE: 0.00892763956921303 featOrth: 4.93432725942198e-05" +#> [1] "Iteration: 35 bestEv: 0.00886295370148408 bestIt: 35 CE: 0.00886295370148408 featOrth: 4.15317236282846e-05" +#> [1] "Iteration: 36 bestEv: 0.00866829814328137 bestIt: 36 CE: 0.00866829814328137 featOrth: 3.36827341143808e-05" +#> [1] "Iteration: 37 bestEv: 0.0086422288300812 bestIt: 37 CE: 0.0086422288300812 featOrth: 4.02990994734148e-05" +#> [1] "Iteration: 38 bestEv: 0.00861634705525822 bestIt: 38 CE: 0.00861634705525822 featOrth: 4.00707724111419e-05" +#> [1] "Iteration: 39 bestEv: 0.00861634705525822 bestIt: 38 CE: 0.00865996349694209 featOrth: 2.9376354855588e-05" +#> [1] "Iteration: 40 bestEv: 0.00861634705525822 bestIt: 38 CE: 0.00866921626058228 featOrth: 3.35810213170963e-05" +#> [1] "Iteration: 41 bestEv: 0.00861634705525822 bestIt: 38 CE: 0.00864953431897996 featOrth: 3.1918942266953e-05" +#> [1] "Iteration: 42 bestEv: 0.00861634705525822 bestIt: 38 CE: 0.00862949071235637 featOrth: 3.1302998880662e-05" +#> [1] "Iteration: 43 bestEv: 0.0086117619745801 bestIt: 43 CE: 0.0086117619745801 featOrth: 3.09670563858821e-05" +#> [1] "Iteration: 44 bestEv: 0.00859264795518559 bestIt: 44 CE: 0.00859264795518559 featOrth: 2.25134306390542e-05" +#> [1] "Iteration: 45 bestEv: 0.00857783741904401 bestIt: 45 CE: 0.00857783741904401 featOrth: 2.22114410608385e-05" +#> [1] "Iteration: 46 bestEv: 0.00857783741904401 bestIt: 45 CE: 0.00857783741904401 featOrth: 2.22114410608385e-05" +#> [1] "Iteration: 47 bestEv: 0.00857783741904401 bestIt: 45 CE: 0.00857783741904401 featOrth: 2.22114410608385e-05" +#> [1] "Iteration: 48 bestEv: 0.00857783741904401 bestIt: 45 CE: 0.00857783741904401 featOrth: 2.22114410608385e-05" +#> [1] "Iteration: 49 bestEv: 0.00857783741904401 bestIt: 45 CE: 0.00857783741904401 featOrth: 2.22114410608385e-05" +#> [1] "Iteration: 50 bestEv: 0.00857783741904401 bestIt: 45 CE: 0.00857783741904401 featOrth: 2.22114410608385e-05" +#> [1] "Iteration: 51 bestEv: 0.0085437177148271 bestIt: 51 CE: 0.0085437177148271 featOrth: 2.3097522685974e-05" +#> [1] "Iteration: 52 bestEv: 0.00852836361816449 bestIt: 52 CE: 0.00852836361816449 featOrth: 1.79239543288373e-05" +#> [1] "Iteration: 53 bestEv: 0.00852836361816449 bestIt: 52 CE: 0.00855543575843603 featOrth: 1.78583181486103e-05" +#> [1] "Iteration: 54 bestEv: 0.00852836361816449 bestIt: 52 CE: 0.00863561976147224 featOrth: 1.79001571924121e-05" +#> [1] "Iteration: 55 bestEv: 0.00852836361816449 bestIt: 52 CE: 0.00904338172767964 featOrth: 1.78715477651634e-05" +#> [1] "Iteration: 56 bestEv: 0.00852836361816449 bestIt: 52 CE: 0.0094536644914835 featOrth: 1.8028211353587e-05" +#> [1] "Iteration: 57 bestEv: 0.00852836361816449 bestIt: 52 CE: 0.00892689398844575 featOrth: 1.80164428204242e-05" +#> [1] "Iteration: 58 bestEv: 0.00852836361816449 bestIt: 52 CE: 0.0091874883636805 featOrth: 4.9582064556597e-05" +#> i 20 ...[1] "robust" "centerAndScale" "np" #> [1] "cca" #> [1] "pca" +#> [1] "Grassmannx1x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Grassmann" "1" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.387314186394538 bestIt: 1 CE: -0.387314186394538 featOrth: 0.116412143087396" +#> [1] "Iteration: 2 bestEv: -0.674870749704496 bestIt: 2 CE: -0.674870749704496 featOrth: 0.00642088397670395" +#> [1] "Iteration: 3 bestEv: -0.674870749704496 bestIt: 2 CE: -0.487137584237176 featOrth: 0.0682626403670032" +#> [1] "Iteration: 4 bestEv: -0.870000491549228 bestIt: 4 CE: -0.870000491549228 featOrth: 0.035867020333976" +#> [1] "Iteration: 5 bestEv: -0.870000491549228 bestIt: 4 CE: -0.870000491549228 featOrth: 0.035867020333976" +#> [1] "Iteration: 6 bestEv: -0.870000491549228 bestIt: 4 CE: -0.870000491549228 featOrth: 0.035867020333976" +#> [1] "Iteration: 7 bestEv: -0.870000491549228 bestIt: 4 CE: -0.665096250118556 featOrth: 0.00614621932204562" +#> [1] "Iteration: 8 bestEv: -0.870000491549228 bestIt: 4 CE: -0.76390214331349 featOrth: 0.00369478829577367" +#> [1] "Iteration: 9 bestEv: -0.870000491549228 bestIt: 4 CE: -0.76390214331349 featOrth: 0.00369478829577367" +#> [1] "Iteration: 10 bestEv: -0.870000491549228 bestIt: 4 CE: -0.724972796721192 featOrth: 0.00830243687373432" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" #> [1] "Stiefelx10x10" #> [1] 0.5 0.5 0.5 #> [1] 0.99 @@ -768,35 +1514,429 @@

Evaluating Machine Lear #> [1] "lineSearch" #> [1] "Stiefel" "10" "10" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.256180683310025 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.650640207873091 bestIt: 1 CE: -0.650640207873091" -#> [1] "Iteration: 2 bestEv: -0.650640207873091 bestIt: 1 CE: -0.218388179246398" -#> [1] "Iteration: 3 bestEv: -0.696319915034635 bestIt: 3 CE: -0.696319915034635" -#> [1] "Iteration: 4 bestEv: -0.759893913629972 bestIt: 4 CE: -0.759893913629972" -#> [1] "Iteration: 5 bestEv: -0.768262080301378 bestIt: 5 CE: -0.768262080301378" -#> [1] "Iteration: 6 bestEv: -0.768262080301378 bestIt: 5 CE: -0.765977672674105" -#> [1] "Iteration: 7 bestEv: -0.768262080301378 bestIt: 5 CE: -0.765336283833082" -#> [1] "Iteration: 8 bestEv: -0.768262080301378 bestIt: 5 CE: -0.765336283833082" -#> [1] "Iteration: 9 bestEv: -0.768262080301378 bestIt: 5 CE: -0.765336283833082" -#> [1] "Iteration: 10 bestEv: -0.768262080301378 bestIt: 5 CE: -0.765336283833082" -#> [1] "Iteration: 11 bestEv: -0.768262080301378 bestIt: 5 CE: -0.552849247389965" +#> [1] "initialDataTerm: 1.25100508279622 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.237184452645269 bestIt: 1 CE: 0.237184452645269 featOrth: 2.30359272935859e-05" +#> [1] "Iteration: 2 bestEv: 0.177599700677383 bestIt: 2 CE: 0.177599700677383 featOrth: 0.0021810042697324" +#> [1] "Iteration: 3 bestEv: 0.0999614015920791 bestIt: 3 CE: 0.0999614015920791 featOrth: 0.000518081150273759" +#> [1] "Iteration: 4 bestEv: 0.0849516636360191 bestIt: 4 CE: 0.0849516636360191 featOrth: 0.000252183506036478" +#> [1] "Iteration: 5 bestEv: 0.070249291003082 bestIt: 5 CE: 0.070249291003082 featOrth: 0.000331533423115467" +#> [1] "Iteration: 6 bestEv: 0.0615332341061901 bestIt: 6 CE: 0.0615332341061901 featOrth: 0.000325894831012297" +#> [1] "Iteration: 7 bestEv: 0.0544254642804118 bestIt: 7 CE: 0.0544254642804118 featOrth: 0.000187380292101023" +#> [1] "Iteration: 8 bestEv: 0.0477093129745336 bestIt: 8 CE: 0.0477093129745336 featOrth: 0.000244995225826676" +#> [1] "Iteration: 9 bestEv: 0.0420136566709335 bestIt: 9 CE: 0.0420136566709335 featOrth: 0.000314346334619658" +#> [1] "Iteration: 10 bestEv: 0.0393065577033466 bestIt: 10 CE: 0.0393065577033466 featOrth: 0.00024407719736889" +#> [1] "Iteration: 11 bestEv: 0.034948353669605 bestIt: 11 CE: 0.034948353669605 featOrth: 0.000319069930972649" +#> [1] "Iteration: 12 bestEv: 0.0324058289401098 bestIt: 12 CE: 0.0324058289401098 featOrth: 0.000231384104514991" +#> [1] "Iteration: 13 bestEv: 0.0315140407665402 bestIt: 13 CE: 0.0315140407665402 featOrth: 0.000219754876544245" +#> [1] "Iteration: 14 bestEv: 0.0308658941679237 bestIt: 14 CE: 0.0308658941679237 featOrth: 0.0002230773206307" +#> [1] "Iteration: 15 bestEv: 0.0305148687544833 bestIt: 15 CE: 0.0305148687544833 featOrth: 0.000220591516771638" +#> [1] "Iteration: 16 bestEv: 0.0301775906910979 bestIt: 16 CE: 0.0301775906910979 featOrth: 0.000221581310191778" +#> [1] "Iteration: 17 bestEv: 0.0299333373843949 bestIt: 17 CE: 0.0299333373843949 featOrth: 0.000218653199634132" +#> [1] "Iteration: 18 bestEv: 0.0297417813691914 bestIt: 18 CE: 0.0297417813691914 featOrth: 0.000215683478831739" +#> [1] "Iteration: 19 bestEv: 0.0284583581811108 bestIt: 19 CE: 0.0284583581811108 featOrth: 0.000262134082198118" +#> [1] "Iteration: 20 bestEv: 0.0283090715319203 bestIt: 20 CE: 0.0283090715319203 featOrth: 0.000263441810054545" +#> [1] "Iteration: 21 bestEv: 0.0281816241181519 bestIt: 21 CE: 0.0281816241181519 featOrth: 0.000263737008431142" +#> [1] "Iteration: 22 bestEv: 0.0281084007054559 bestIt: 22 CE: 0.0281084007054559 featOrth: 0.000261704317188562" +#> [1] "Iteration: 23 bestEv: 0.0280370451702563 bestIt: 23 CE: 0.0280370451702563 featOrth: 0.000262461410401017" +#> [1] "Iteration: 24 bestEv: 0.02799516500076 bestIt: 24 CE: 0.02799516500076 featOrth: 0.000261848629714436" +#> [1] "Iteration: 25 bestEv: 0.0254802594741286 bestIt: 25 CE: 0.0254802594741286 featOrth: 0.000387260166832771" +#> [1] "Iteration: 26 bestEv: 0.0254464901788025 bestIt: 26 CE: 0.0254464901788025 featOrth: 0.000386866039082069" +#> [1] "Iteration: 27 bestEv: 0.0253905273866932 bestIt: 27 CE: 0.0253905273866932 featOrth: 0.000387622273501941" +#> [1] "Iteration: 28 bestEv: 0.0253905273866932 bestIt: 27 CE: 0.0253905273866932 featOrth: 0.000387622273501941" +#> [1] "Iteration: 29 bestEv: 0.0253603858648398 bestIt: 29 CE: 0.0253603858648398 featOrth: 0.000387480160495074" +#> [1] "Iteration: 30 bestEv: 0.0253247498756749 bestIt: 30 CE: 0.0253247498756749 featOrth: 0.000388021992261607" +#> [1] "Iteration: 31 bestEv: 0.0245547929883146 bestIt: 31 CE: 0.0245547929883146 featOrth: 0.000387412290101146" +#> [1] "Iteration: 32 bestEv: 0.0245547929883146 bestIt: 31 CE: 0.0245547929883146 featOrth: 0.000387412290101146" +#> [1] "Iteration: 33 bestEv: 0.0245353283893763 bestIt: 33 CE: 0.0245353283893763 featOrth: 0.000387293217881928" +#> [1] "Iteration: 34 bestEv: 0.0245005577384855 bestIt: 34 CE: 0.0245005577384855 featOrth: 0.000387759853830104" +#> [1] "Iteration: 35 bestEv: 0.0245005577384855 bestIt: 34 CE: 0.0245005577384855 featOrth: 0.000387759853830104" +#> [1] "Iteration: 36 bestEv: 0.0202640901707436 bestIt: 36 CE: 0.0202640901707436 featOrth: 0.000555056743036319" +#> [1] "Iteration: 37 bestEv: 0.0182499103673104 bestIt: 37 CE: 0.0182499103673104 featOrth: 0.000356251728970078" +#> [1] "Iteration: 38 bestEv: 0.0143932271128292 bestIt: 38 CE: 0.0143932271128292 featOrth: 0.000398033659114448" +#> [1] "Iteration: 39 bestEv: 0.0143932271128292 bestIt: 38 CE: 0.0143932271128292 featOrth: 0.000398033659114448" +#> [1] "Iteration: 40 bestEv: 0.0143932271128292 bestIt: 38 CE: 0.0143932271128292 featOrth: 0.000398033659114448" +#> [1] "Iteration: 41 bestEv: 0.0143932271128292 bestIt: 38 CE: 0.0143932271128292 featOrth: 0.000398033659114448" +#> [1] "Iteration: 42 bestEv: 0.0143932271128292 bestIt: 38 CE: 0.0143932271128292 featOrth: 0.000398033659114448" +#> [1] "Iteration: 43 bestEv: 0.0143932271128292 bestIt: 38 CE: 0.0143932271128292 featOrth: 0.000398033659114448" +#> [1] "Iteration: 44 bestEv: 0.0143932271128292 bestIt: 38 CE: 0.0143932271128292 featOrth: 0.000398033659114448" #> [1] "improvement" #> nsimlr objectiver mixer ebber optimus constraint final_energy -#> 1 2 cca pca 0.99 lineSearch Stiefelx10x10 15.98724 +#> 1 2 regression ica 0.99 lineSearch Stiefelx10x10 21.58253 #> prescaling1 prescaling2 prescaling3 sparval1 sparval2 sparval3 positivity1 #> 1 robust centerAndScale np 0.5 0.5 0.5 positive #> positivity2 positivity3 perm m1_m2 m1_m3 m2_m3 -#> 1 positive positive 0 0.7731677 0.4217462 0.4443339 -#> PC1 PC2 -#> m3.1 0.000000000 0.001482357 -#> m3.2 0.003105033 0.000000000 -#> m3.3 0.000000000 0.010686503 -#> m3.4 0.000000000 0.000000000 -#> m3.5 0.000000000 0.023650730 -#> m3.6 0.016423998 0.013936366 +#> 1 positive positive 0 0.6219873 0.6071353 0.6425949 +#> PC1 PC2 +#> m3.1 0.0262858862 0.0020503009 +#> m3.2 0.0005042239 0.0000000000 +#> m3.3 0.0402618578 0.0000000000 +#> m3.4 0.0016642673 0.0000000000 +#> m3.5 0.0078357849 0.0003073337 +#> m3.6 0.0000000000 0.0207367474 +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "Stiefelx10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.256180683310025 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.589262575076857 bestIt: 1 CE: -0.589262575076857 featOrth: 0.0172419643760453" +#> [1] "Iteration: 2 bestEv: -0.802681897865032 bestIt: 2 CE: -0.802681897865032 featOrth: 0.00547056235091384" +#> [1] "Iteration: 3 bestEv: -0.802681897865032 bestIt: 2 CE: -0.45018130150942 featOrth: 0.00235515342063817" +#> [1] "Iteration: 4 bestEv: -0.802681897865032 bestIt: 2 CE: -0.393866790928124 featOrth: 0.00365306779475794" +#> [1] "Iteration: 5 bestEv: -0.802681897865032 bestIt: 2 CE: -0.177118967334056 featOrth: 0.00418150121024386" +#> [1] "Iteration: 6 bestEv: -0.802681897865032 bestIt: 2 CE: -0.177118967334056 featOrth: 0.00418150121024386" +#> [1] "Iteration: 7 bestEv: -0.802681897865032 bestIt: 2 CE: -0.618032405040395 featOrth: 0.000840863613391948" +#> [1] "Iteration: 8 bestEv: -0.802681897865032 bestIt: 2 CE: -0.624359198046464 featOrth: 0.000735247028386376" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "Stiefelx10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 1.25100508279622 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.237010555484801 bestIt: 1 CE: 0.237010555484801 featOrth: 2.30359272935859e-05" +#> [1] "Iteration: 2 bestEv: 0.172750061941759 bestIt: 2 CE: 0.172750061941759 featOrth: 0.00070192842066783" +#> [1] "Iteration: 3 bestEv: 0.105721656331601 bestIt: 3 CE: 0.105721656331601 featOrth: 0.000871443566070205" +#> [1] "Iteration: 4 bestEv: 0.0851681109040682 bestIt: 4 CE: 0.0851681109040682 featOrth: 0.000244523050871127" +#> [1] "Iteration: 5 bestEv: 0.0725426721916632 bestIt: 5 CE: 0.0725426721916632 featOrth: 0.000568407447180727" +#> [1] "Iteration: 6 bestEv: 0.0698280256718895 bestIt: 6 CE: 0.0698280256718895 featOrth: 0.000367800496903251" +#> [1] "Iteration: 7 bestEv: 0.0603288730019936 bestIt: 7 CE: 0.0603288730019936 featOrth: 0.000545129736778462" +#> [1] "Iteration: 8 bestEv: 0.0577217450104461 bestIt: 8 CE: 0.0577217450104461 featOrth: 0.000544243432961393" +#> [1] "Iteration: 9 bestEv: 0.0548997192135438 bestIt: 9 CE: 0.0548997192135438 featOrth: 0.000473344989696728" +#> [1] "Iteration: 10 bestEv: 0.0544302145796083 bestIt: 10 CE: 0.0544302145796083 featOrth: 0.000479602671629746" +#> [1] "Iteration: 11 bestEv: 0.048917740475118 bestIt: 11 CE: 0.048917740475118 featOrth: 0.000704547287887674" +#> [1] "Iteration: 12 bestEv: 0.0451855720506414 bestIt: 12 CE: 0.0451855720506413 featOrth: 0.000664277288002216" +#> [1] "Iteration: 13 bestEv: 0.0447154307153375 bestIt: 13 CE: 0.0447154307153375 featOrth: 0.000649468412050496" +#> [1] "Iteration: 14 bestEv: 0.0444540413025522 bestIt: 14 CE: 0.0444540413025522 featOrth: 0.000658579394382493" +#> [1] "Iteration: 15 bestEv: 0.044176887093219 bestIt: 15 CE: 0.044176887093219 featOrth: 0.000649506643691256" +#> [1] "Iteration: 16 bestEv: 0.0400423960304044 bestIt: 16 CE: 0.0400423960304044 featOrth: 0.00104048276273229" +#> [1] "Iteration: 17 bestEv: 0.0396402598982318 bestIt: 17 CE: 0.0396402598982318 featOrth: 0.000671497336361665" +#> [1] "Iteration: 18 bestEv: 0.0393978268455926 bestIt: 18 CE: 0.0393978268455926 featOrth: 0.000671943446595151" +#> [1] "Iteration: 19 bestEv: 0.0277002435931791 bestIt: 19 CE: 0.0277002435931791 featOrth: 0.00118547640755665" +#> [1] "Iteration: 20 bestEv: 0.0275479699819947 bestIt: 20 CE: 0.0275479699819947 featOrth: 0.000504914244033793" +#> [1] "Iteration: 21 bestEv: 0.0199475218259628 bestIt: 21 CE: 0.0199475218259628 featOrth: 0.00060089365413513" +#> [1] "Iteration: 22 bestEv: 0.0199475218259628 bestIt: 21 CE: 0.0236993683404917 featOrth: 0.000425507959992126" +#> [1] "Iteration: 23 bestEv: 0.0199475218259628 bestIt: 21 CE: 0.0246002861798785 featOrth: 0.000425806622525975" +#> [1] "Iteration: 24 bestEv: 0.0175243100082191 bestIt: 24 CE: 0.0175243100082191 featOrth: 0.00033967681267098" +#> [1] "Iteration: 25 bestEv: 0.0150764322410969 bestIt: 25 CE: 0.0150764322410969 featOrth: 0.000108225485089776" +#> [1] "Iteration: 26 bestEv: 0.012816328157478 bestIt: 26 CE: 0.012816328157478 featOrth: 5.10255654806141e-05" +#> [1] "Iteration: 27 bestEv: 0.0126440570492239 bestIt: 27 CE: 0.0126440570492239 featOrth: 6.02555131029619e-05" +#> [1] "Iteration: 28 bestEv: 0.0108296538695813 bestIt: 28 CE: 0.0108296538695813 featOrth: 4.0908005110269e-05" +#> [1] "Iteration: 29 bestEv: 0.0102965035931448 bestIt: 29 CE: 0.0102965035931448 featOrth: 3.73358725191403e-05" +#> [1] "Iteration: 30 bestEv: 0.0102965035931448 bestIt: 29 CE: 0.0106740341315138 featOrth: 3.8942045607644e-05" +#> [1] "Iteration: 31 bestEv: 0.0102965035931448 bestIt: 29 CE: 0.0107620103168178 featOrth: 3.86567326621483e-05" +#> [1] "Iteration: 32 bestEv: 0.0102965035931448 bestIt: 29 CE: 0.010756907247634 featOrth: 3.92782991565723e-05" +#> [1] "Iteration: 33 bestEv: 0.0102965035931448 bestIt: 29 CE: 0.010756907247634 featOrth: 3.92782991565723e-05" +#> [1] "Iteration: 34 bestEv: 0.0102965035931448 bestIt: 29 CE: 0.010756907247634 featOrth: 3.92782991565723e-05" +#> [1] "Iteration: 35 bestEv: 0.0102965035931448 bestIt: 29 CE: 0.0107542223321491 featOrth: 3.87525676073583e-05" #> [1] "robust" "centerAndScale" "np" #> [1] "cca" #> [1] "pca" +#> [1] "Stiefelx10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.256180683310025 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.676830154047982 bestIt: 1 CE: -0.676830154047982 featOrth: 0.0172419643760453" +#> [1] "Iteration: 2 bestEv: -0.676830154047982 bestIt: 1 CE: -0.66639542659054 featOrth: 0.0156728395227006" +#> [1] "Iteration: 3 bestEv: -0.676830154047982 bestIt: 1 CE: -0.66639542659054 featOrth: 0.0156728395227006" +#> [1] "Iteration: 4 bestEv: -0.676830154047982 bestIt: 1 CE: -0.623344634483921 featOrth: 0.00694172432567053" +#> [1] "Iteration: 5 bestEv: -0.861049755260674 bestIt: 5 CE: -0.861049755260674 featOrth: 0.0069305825452416" +#> [1] "Iteration: 6 bestEv: -0.898951952157264 bestIt: 6 CE: -0.898951952157264 featOrth: 0.00474658475410599" +#> [1] "Iteration: 7 bestEv: -0.907963675013332 bestIt: 7 CE: -0.907963675013332 featOrth: 0.00334674114785911" +#> [1] "Iteration: 8 bestEv: -0.913123902103393 bestIt: 8 CE: -0.913123902103393 featOrth: 0.00349702308328047" +#> [1] "Iteration: 9 bestEv: -0.915159842902505 bestIt: 9 CE: -0.915159842902505 featOrth: 0.00336215974924143" +#> [1] "Iteration: 10 bestEv: -0.915159842902505 bestIt: 9 CE: -0.915152393403575 featOrth: 0.00323214702659185" +#> [1] "Iteration: 11 bestEv: -0.915159842902505 bestIt: 9 CE: -0.914274821230272 featOrth: 0.00320671240713788" +#> [1] "Iteration: 12 bestEv: -0.915159842902505 bestIt: 9 CE: -0.912934026245232 featOrth: 0.00320700537410178" +#> [1] "Iteration: 13 bestEv: -0.915159842902505 bestIt: 9 CE: -0.91189578515646 featOrth: 0.00312533724802569" +#> [1] "Iteration: 14 bestEv: -0.915159842902505 bestIt: 9 CE: -0.91189578515646 featOrth: 0.00312533724802569" +#> [1] "Iteration: 15 bestEv: -0.915159842902505 bestIt: 9 CE: -0.91189578515646 featOrth: 0.00312533724802569" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" +#> [1] "Stiefelx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.244409518024852 bestIt: 1 CE: 0.244409518024852 featOrth: 3.89547838455626e-05" +#> [1] "Iteration: 2 bestEv: 0.185410613659155 bestIt: 2 CE: 0.185410613659155 featOrth: 3.04788793311056e-05" +#> [1] "Iteration: 3 bestEv: 0.149635009305485 bestIt: 3 CE: 0.149635009305485 featOrth: 8.50034711644909e-05" +#> [1] "Iteration: 4 bestEv: 0.129617920099729 bestIt: 4 CE: 0.129617920099729 featOrth: 9.42363837686497e-05" +#> [1] "Iteration: 5 bestEv: 0.113601398787313 bestIt: 5 CE: 0.113601398787313 featOrth: 0.000110715053865568" +#> [1] "Iteration: 6 bestEv: 0.107582609882827 bestIt: 6 CE: 0.107582609882827 featOrth: 7.42682048346664e-05" +#> [1] "Iteration: 7 bestEv: 0.0975727391223358 bestIt: 7 CE: 0.0975727391223358 featOrth: 0.000149482507878604" +#> [1] "Iteration: 8 bestEv: 0.092900491218454 bestIt: 8 CE: 0.092900491218454 featOrth: 0.000106012582900065" +#> [1] "Iteration: 9 bestEv: 0.089133970058259 bestIt: 9 CE: 0.089133970058259 featOrth: 0.000132971534329456" +#> [1] "Iteration: 10 bestEv: 0.0804887030630765 bestIt: 10 CE: 0.0804887030630765 featOrth: 0.000154414066084388" +#> [1] "Iteration: 11 bestEv: 0.0744011510014059 bestIt: 11 CE: 0.0744011510014059 featOrth: 9.15665451250348e-05" +#> [1] "Iteration: 12 bestEv: 0.0705973287082171 bestIt: 12 CE: 0.0705973287082171 featOrth: 0.000106382804705848" +#> [1] "Iteration: 13 bestEv: 0.0680433855858336 bestIt: 13 CE: 0.0680433855858336 featOrth: 0.000106305429433417" +#> [1] "Iteration: 14 bestEv: 0.0660838473801095 bestIt: 14 CE: 0.0660838473801095 featOrth: 0.000105780233005938" +#> [1] "Iteration: 15 bestEv: 0.0622525495206674 bestIt: 15 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<0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: 0.178173269808786 bestIt: 1 CE: 0.178173269808786 featOrth: 0.0130418824664029" +#> [1] "Iteration: 2 bestEv: -0.423194242117571 bestIt: 2 CE: -0.423194242117571 featOrth: 0.000900159789533884" +#> [1] "Iteration: 3 bestEv: -0.532959971137901 bestIt: 3 CE: -0.532959971137901 featOrth: 0.000474478738428326" +#> [1] "Iteration: 4 bestEv: -0.538651341927223 bestIt: 4 CE: -0.538651341927223 featOrth: 0.000425030518142912" +#> [1] "Iteration: 5 bestEv: -0.585251647128846 bestIt: 5 CE: -0.585251647128846 featOrth: 0.000651694254713825" +#> [1] "Iteration: 6 bestEv: -0.597114592417786 bestIt: 6 CE: -0.597114592417786 featOrth: 0.000257980303133645" +#> [1] "Iteration: 7 bestEv: -0.623233711320179 bestIt: 7 CE: -0.623233711320179 featOrth: 0.000242222593044334" +#> [1] "Iteration: 8 bestEv: -0.623233711320179 bestIt: 7 CE: -0.619278317683527 featOrth: 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0.244864666623697 bestIt: 1 CE: 0.244864666623697 featOrth: 3.89547838455626e-05" +#> [1] "Iteration: 2 bestEv: 0.182726912880005 bestIt: 2 CE: 0.182726912880005 featOrth: 4.29355373666028e-05" +#> [1] "Iteration: 3 bestEv: 0.145569313741478 bestIt: 3 CE: 0.145569313741478 featOrth: 9.44871052761846e-05" +#> [1] "Iteration: 4 bestEv: 0.126368268363636 bestIt: 4 CE: 0.126368268363636 featOrth: 6.6701743677141e-05" +#> [1] "Iteration: 5 bestEv: 0.108768525201795 bestIt: 5 CE: 0.108768525201795 featOrth: 0.00011072354814898" +#> [1] "Iteration: 6 bestEv: 0.099792846033958 bestIt: 6 CE: 0.099792846033958 featOrth: 5.88136843499618e-05" +#> [1] "Iteration: 7 bestEv: 0.0860403413066845 bestIt: 7 CE: 0.0860403413066845 featOrth: 0.000126174051205592" +#> [1] "Iteration: 8 bestEv: 0.0830437502840702 bestIt: 8 CE: 0.0830437502840702 featOrth: 0.00010385277642997" +#> [1] "Iteration: 9 bestEv: 0.0819594163350836 bestIt: 9 CE: 0.0819594163350836 featOrth: 0.000106084776627439" +#> [1] "Iteration: 10 bestEv: 0.0803262072503349 bestIt: 10 CE: 0.0803262072503349 featOrth: 0.000100774201568677" +#> [1] "Iteration: 11 bestEv: 0.0803262072503349 bestIt: 10 CE: 0.0803262072503349 featOrth: 0.000100774201568677" +#> [1] "Iteration: 12 bestEv: 0.0803262072503349 bestIt: 10 CE: 0.0803262072503349 featOrth: 0.000100774201568677" +#> [1] "Iteration: 13 bestEv: 0.0761161453537858 bestIt: 13 CE: 0.0761161453537858 featOrth: 0.000100221598213217" +#> [1] "Iteration: 14 bestEv: 0.074232906203372 bestIt: 14 CE: 0.074232906203372 featOrth: 0.000103690332212682" +#> [1] "Iteration: 15 bestEv: 0.074232906203372 bestIt: 14 CE: 0.074232906203372 featOrth: 0.000103690332212682" +#> [1] "Iteration: 16 bestEv: 0.0679942255302906 bestIt: 16 CE: 0.0679942255302906 featOrth: 0.000103317025325873" +#> [1] "Iteration: 17 bestEv: 0.055562922629912 bestIt: 17 CE: 0.055562922629912 featOrth: 8.59257519184896e-05" +#> [1] "Iteration: 18 bestEv: 0.0540278574272764 bestIt: 18 CE: 0.0540278574272764 featOrth: 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CE: 0.0436306752021084 featOrth: 9.83037460825187e-05" +#> [1] "Iteration: 28 bestEv: 0.0436215354018599 bestIt: 28 CE: 0.0436215354018599 featOrth: 9.83061926544647e-05" +#> [1] "Iteration: 29 bestEv: 0.0435954521265963 bestIt: 29 CE: 0.0435954521265963 featOrth: 9.9461635212597e-05" +#> [1] "Iteration: 30 bestEv: 0.0431223210441809 bestIt: 30 CE: 0.0431223210441809 featOrth: 9.6005526666986e-05" +#> [1] "Iteration: 31 bestEv: 0.0431223210441809 bestIt: 30 CE: 0.0431282937822868 featOrth: 9.61653190022807e-05" +#> [1] "Iteration: 32 bestEv: 0.0431098161280742 bestIt: 32 CE: 0.0431098161280742 featOrth: 9.63327920419066e-05" +#> [1] "Iteration: 33 bestEv: 0.0326794659814507 bestIt: 33 CE: 0.0326794659814507 featOrth: 0.000108127324111515" +#> [1] "Iteration: 34 bestEv: 0.0322125396857474 bestIt: 34 CE: 0.0322125396857474 featOrth: 5.66838435285153e-05" +#> [1] "Iteration: 35 bestEv: 0.0257643671651978 bestIt: 35 CE: 0.0257643671651978 featOrth: 5.24758437395e-05" +#> [1] "Iteration: 36 bestEv: 0.0257643671651978 bestIt: 35 CE: 0.0257643671651978 featOrth: 5.24758437395e-05" +#> [1] "Iteration: 37 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 38 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 39 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 40 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 41 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 42 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 43 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "pca" +#> [1] "Stiefelx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: 0.0784927377092236 bestIt: 1 CE: 0.0784927377092236 featOrth: 0.0130418824664029" +#> [1] "Iteration: 2 bestEv: -0.388741166793332 bestIt: 2 CE: -0.388741166793332 featOrth: 0.00470371775161333" +#> [1] "Iteration: 3 bestEv: -0.5163889909006 bestIt: 3 CE: -0.5163889909006 featOrth: 0.00104728874099313" +#> [1] "Iteration: 4 bestEv: -0.627754835405277 bestIt: 4 CE: -0.627754835405277 featOrth: 0.00110350247125656" +#> [1] "Iteration: 5 bestEv: -0.64039091950709 bestIt: 5 CE: -0.64039091950709 featOrth: 0.00111867915422283" +#> [1] "Iteration: 6 bestEv: -0.64039091950709 bestIt: 5 CE: -0.64039091950709 featOrth: 0.00111867915422283" +#> [1] "Iteration: 7 bestEv: -0.64039091950709 bestIt: 5 CE: -0.64039091950709 featOrth: 0.00111867915422283" +#> [1] "Iteration: 8 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 9 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 10 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 11 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 12 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 13 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 14 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" +#> [1] "Stiefelx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.244409518024852 bestIt: 1 CE: 0.244409518024852 featOrth: 3.89547838455626e-05" +#> [1] "Iteration: 2 bestEv: 0.185410613659155 bestIt: 2 CE: 0.185410613659155 featOrth: 3.04788793311056e-05" +#> [1] "Iteration: 3 bestEv: 0.149635009305485 bestIt: 3 CE: 0.149635009305485 featOrth: 8.50034711644909e-05" +#> [1] "Iteration: 4 bestEv: 0.129617920099729 bestIt: 4 CE: 0.129617920099729 featOrth: 9.42363837686497e-05" +#> [1] "Iteration: 5 bestEv: 0.113601398787313 bestIt: 5 CE: 0.113601398787313 featOrth: 0.000110715053865568" +#> [1] "Iteration: 6 bestEv: 0.107582609882827 bestIt: 6 CE: 0.107582609882827 featOrth: 7.42682048346664e-05" +#> [1] "Iteration: 7 bestEv: 0.0975727391223358 bestIt: 7 CE: 0.0975727391223358 featOrth: 0.000149482507878604" +#> [1] "Iteration: 8 bestEv: 0.092900491218454 bestIt: 8 CE: 0.092900491218454 featOrth: 0.000106012582900065" +#> [1] "Iteration: 9 bestEv: 0.089133970058259 bestIt: 9 CE: 0.089133970058259 featOrth: 0.000132971534329456" +#> [1] "Iteration: 10 bestEv: 0.0804887030630765 bestIt: 10 CE: 0.0804887030630765 featOrth: 0.000154414066084388" +#> [1] "Iteration: 11 bestEv: 0.0744011510014059 bestIt: 11 CE: 0.0744011510014059 featOrth: 9.15665451250348e-05" +#> [1] "Iteration: 12 bestEv: 0.0705973287082171 bestIt: 12 CE: 0.0705973287082171 featOrth: 0.000106382804705848" +#> [1] "Iteration: 13 bestEv: 0.0680433855858336 bestIt: 13 CE: 0.0680433855858336 featOrth: 0.000106305429433417" +#> [1] "Iteration: 14 bestEv: 0.0660838473801095 bestIt: 14 CE: 0.0660838473801095 featOrth: 0.000105780233005938" +#> [1] "Iteration: 15 bestEv: 0.0622525495206674 bestIt: 15 CE: 0.0622525495206674 featOrth: 0.000107143813253038" +#> [1] "Iteration: 16 bestEv: 0.0622525495206674 bestIt: 15 CE: 0.0622525495206674 featOrth: 0.000107143813253038" +#> [1] "Iteration: 17 bestEv: 0.0622525495206674 bestIt: 15 CE: 0.0622525495206674 featOrth: 0.000107143813253038" +#> [1] "Iteration: 18 bestEv: 0.0622525495206674 bestIt: 15 CE: 0.0622525495206674 featOrth: 0.000107143813253038" +#> [1] "Iteration: 19 bestEv: 0.0622525495206674 bestIt: 15 CE: 0.0622525495206674 featOrth: 0.000107143813253038" +#> [1] "Iteration: 20 bestEv: 0.0622525495206674 bestIt: 15 CE: 0.0622525495206674 featOrth: 0.000107143813253038" +#> [1] "Iteration: 21 bestEv: 0.0622525495206674 bestIt: 15 CE: 0.0622525495206674 featOrth: 0.000107143813253038" +#> i 30 ...[1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "Stiefelx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: 0.178173269808786 bestIt: 1 CE: 0.178173269808786 featOrth: 0.0130418824664029" +#> [1] "Iteration: 2 bestEv: -0.423194242117571 bestIt: 2 CE: -0.423194242117571 featOrth: 0.000900159789533884" +#> [1] "Iteration: 3 bestEv: -0.532959971137901 bestIt: 3 CE: -0.532959971137901 featOrth: 0.000474478738428326" +#> [1] "Iteration: 4 bestEv: -0.538651341927223 bestIt: 4 CE: -0.538651341927223 featOrth: 0.000425030518142912" +#> [1] "Iteration: 5 bestEv: -0.585251647128846 bestIt: 5 CE: -0.585251647128846 featOrth: 0.000651694254713825" +#> [1] "Iteration: 6 bestEv: -0.597114592417786 bestIt: 6 CE: -0.597114592417786 featOrth: 0.000257980303133645" +#> [1] "Iteration: 7 bestEv: -0.623233711320179 bestIt: 7 CE: -0.623233711320179 featOrth: 0.000242222593044334" +#> [1] "Iteration: 8 bestEv: -0.623233711320179 bestIt: 7 CE: -0.619278317683527 featOrth: 0.000287340164564807" +#> [1] "Iteration: 9 bestEv: -0.623233711320179 bestIt: 7 CE: -0.619278317683527 featOrth: 0.000287340164564807" +#> [1] "Iteration: 10 bestEv: -0.623233711320179 bestIt: 7 CE: -0.610526759335308 featOrth: 0.000245353493933273" +#> [1] "Iteration: 11 bestEv: -0.623233711320179 bestIt: 7 CE: -0.610526759335308 featOrth: 0.000245353493933273" +#> [1] "Iteration: 12 bestEv: -0.623233711320179 bestIt: 7 CE: -0.610526759335308 featOrth: 0.000245353493933273" +#> [1] "Iteration: 13 bestEv: -0.623233711320179 bestIt: 7 CE: -0.610526759335308 featOrth: 0.000245353493933273" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "Stiefelx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.244864666623697 bestIt: 1 CE: 0.244864666623697 featOrth: 3.89547838455626e-05" +#> [1] "Iteration: 2 bestEv: 0.182726912880005 bestIt: 2 CE: 0.182726912880005 featOrth: 4.29355373666028e-05" +#> [1] "Iteration: 3 bestEv: 0.145569313741478 bestIt: 3 CE: 0.145569313741478 featOrth: 9.44871052761846e-05" +#> [1] "Iteration: 4 bestEv: 0.126368268363636 bestIt: 4 CE: 0.126368268363636 featOrth: 6.6701743677141e-05" +#> [1] "Iteration: 5 bestEv: 0.108768525201795 bestIt: 5 CE: 0.108768525201795 featOrth: 0.00011072354814898" +#> [1] "Iteration: 6 bestEv: 0.099792846033958 bestIt: 6 CE: 0.099792846033958 featOrth: 5.88136843499618e-05" +#> [1] "Iteration: 7 bestEv: 0.0860403413066845 bestIt: 7 CE: 0.0860403413066845 featOrth: 0.000126174051205592" +#> [1] "Iteration: 8 bestEv: 0.0830437502840702 bestIt: 8 CE: 0.0830437502840702 featOrth: 0.00010385277642997" +#> [1] "Iteration: 9 bestEv: 0.0819594163350836 bestIt: 9 CE: 0.0819594163350836 featOrth: 0.000106084776627439" +#> [1] "Iteration: 10 bestEv: 0.0803262072503349 bestIt: 10 CE: 0.0803262072503349 featOrth: 0.000100774201568677" +#> [1] "Iteration: 11 bestEv: 0.0803262072503349 bestIt: 10 CE: 0.0803262072503349 featOrth: 0.000100774201568677" +#> [1] "Iteration: 12 bestEv: 0.0803262072503349 bestIt: 10 CE: 0.0803262072503349 featOrth: 0.000100774201568677" +#> [1] "Iteration: 13 bestEv: 0.0761161453537858 bestIt: 13 CE: 0.0761161453537858 featOrth: 0.000100221598213217" +#> [1] "Iteration: 14 bestEv: 0.074232906203372 bestIt: 14 CE: 0.074232906203372 featOrth: 0.000103690332212682" +#> [1] "Iteration: 15 bestEv: 0.074232906203372 bestIt: 14 CE: 0.074232906203372 featOrth: 0.000103690332212682" +#> [1] "Iteration: 16 bestEv: 0.0679942255302906 bestIt: 16 CE: 0.0679942255302906 featOrth: 0.000103317025325873" +#> [1] "Iteration: 17 bestEv: 0.055562922629912 bestIt: 17 CE: 0.055562922629912 featOrth: 8.59257519184896e-05" +#> [1] "Iteration: 18 bestEv: 0.0540278574272764 bestIt: 18 CE: 0.0540278574272764 featOrth: 9.0136433011892e-05" +#> [1] "Iteration: 19 bestEv: 0.0540278574272764 bestIt: 18 CE: 0.0540278574272764 featOrth: 9.0136433011892e-05" +#> [1] "Iteration: 20 bestEv: 0.053053799053449 bestIt: 20 CE: 0.053053799053449 featOrth: 8.93229743661115e-05" +#> [1] "Iteration: 21 bestEv: 0.0483273205272969 bestIt: 21 CE: 0.0483273205272969 featOrth: 9.7899265234853e-05" +#> [1] "Iteration: 22 bestEv: 0.0483273205272969 bestIt: 21 CE: 0.0483273205272969 featOrth: 9.7899265234853e-05" +#> [1] "Iteration: 23 bestEv: 0.0467067323804058 bestIt: 23 CE: 0.0467067323804058 featOrth: 0.000111970981430283" +#> [1] "Iteration: 24 bestEv: 0.0450276661300847 bestIt: 24 CE: 0.0450276661300847 featOrth: 9.8185823883934e-05" +#> [1] "Iteration: 25 bestEv: 0.0441068152241325 bestIt: 25 CE: 0.0441068152241325 featOrth: 0.000101974141509545" +#> [1] "Iteration: 26 bestEv: 0.043967455246281 bestIt: 26 CE: 0.043967455246281 featOrth: 9.7974192228666e-05" +#> [1] "Iteration: 27 bestEv: 0.0436306752021084 bestIt: 27 CE: 0.0436306752021084 featOrth: 9.83037460825187e-05" +#> [1] "Iteration: 28 bestEv: 0.0436215354018599 bestIt: 28 CE: 0.0436215354018599 featOrth: 9.83061926544647e-05" +#> [1] "Iteration: 29 bestEv: 0.0435954521265963 bestIt: 29 CE: 0.0435954521265963 featOrth: 9.9461635212597e-05" +#> [1] "Iteration: 30 bestEv: 0.0431223210441809 bestIt: 30 CE: 0.0431223210441809 featOrth: 9.6005526666986e-05" +#> [1] "Iteration: 31 bestEv: 0.0431223210441809 bestIt: 30 CE: 0.0431282937822868 featOrth: 9.61653190022807e-05" +#> [1] "Iteration: 32 bestEv: 0.0431098161280742 bestIt: 32 CE: 0.0431098161280742 featOrth: 9.63327920419066e-05" +#> [1] "Iteration: 33 bestEv: 0.0326794659814507 bestIt: 33 CE: 0.0326794659814507 featOrth: 0.000108127324111515" +#> [1] "Iteration: 34 bestEv: 0.0322125396857474 bestIt: 34 CE: 0.0322125396857474 featOrth: 5.66838435285153e-05" +#> [1] "Iteration: 35 bestEv: 0.0257643671651978 bestIt: 35 CE: 0.0257643671651978 featOrth: 5.24758437395e-05" +#> [1] "Iteration: 36 bestEv: 0.0257643671651978 bestIt: 35 CE: 0.0257643671651978 featOrth: 5.24758437395e-05" +#> [1] "Iteration: 37 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 38 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 39 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 40 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 41 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 42 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "Iteration: 43 bestEv: 0.0242625458379577 bestIt: 37 CE: 0.0242625458379577 featOrth: 6.42392859057203e-05" +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "pca" +#> [1] "Stiefelx100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: 0.0784927377092236 bestIt: 1 CE: 0.0784927377092236 featOrth: 0.0130418824664029" +#> [1] "Iteration: 2 bestEv: -0.388741166793332 bestIt: 2 CE: -0.388741166793332 featOrth: 0.00470371775161333" +#> [1] "Iteration: 3 bestEv: -0.5163889909006 bestIt: 3 CE: -0.5163889909006 featOrth: 0.00104728874099313" +#> [1] "Iteration: 4 bestEv: -0.627754835405277 bestIt: 4 CE: -0.627754835405277 featOrth: 0.00110350247125656" +#> [1] "Iteration: 5 bestEv: -0.64039091950709 bestIt: 5 CE: -0.64039091950709 featOrth: 0.00111867915422283" +#> [1] "Iteration: 6 bestEv: -0.64039091950709 bestIt: 5 CE: -0.64039091950709 featOrth: 0.00111867915422283" +#> [1] "Iteration: 7 bestEv: -0.64039091950709 bestIt: 5 CE: -0.64039091950709 featOrth: 0.00111867915422283" +#> [1] "Iteration: 8 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 9 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 10 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 11 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 12 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 13 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "Iteration: 14 bestEv: -0.657513981766222 bestIt: 8 CE: -0.657513981766222 featOrth: 0.000691235453335433" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" #> [1] "Stiefelx1x1" #> [1] 0.5 0.5 0.5 #> [1] 0.99 @@ -804,55 +1944,176 @@

Evaluating Machine Lear #> [1] "lineSearch" #> [1] "Stiefel" "1" "1" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.47653047609036 bestIt: 1 CE: -0.47653047609036" -#> [1] "Iteration: 2 bestEv: -0.694771385142719 bestIt: 2 CE: -0.694771385142719" -#> [1] "Iteration: 3 bestEv: -0.837662061497179 bestIt: 3 CE: -0.83766206149718" -#> [1] "Iteration: 4 bestEv: -0.845114841797893 bestIt: 4 CE: -0.845114841797893" -#> [1] "Iteration: 5 bestEv: -0.87451301199215 bestIt: 5 CE: -0.87451301199215" -#> [1] "Iteration: 6 bestEv: -0.87451301199215 bestIt: 5 CE: -0.874234379955215" -#> [1] "Iteration: 7 bestEv: -0.875228992424385 bestIt: 7 CE: -0.875228992424385" -#> [1] "Iteration: 8 bestEv: -0.884763242068898 bestIt: 8 CE: -0.884763242068898" -#> [1] "Iteration: 9 bestEv: -0.894700997850001 bestIt: 9 CE: -0.894700997850001" -#> [1] "Iteration: 10 bestEv: -0.894700997850001 bestIt: 9 CE: -0.881229074835642" -#> [1] "Iteration: 11 bestEv: -0.89960923703501 bestIt: 11 CE: -0.89960923703501" -#> [1] "Iteration: 12 bestEv: -0.908692262274978 bestIt: 12 CE: -0.908692262274978" -#> [1] "Iteration: 13 bestEv: -0.908692262274978 bestIt: 12 CE: -0.902799735588814" -#> [1] "Iteration: 14 bestEv: -0.908692262274978 bestIt: 12 CE: -0.902799735588814" -#> [1] "Iteration: 15 bestEv: -0.908692262274978 bestIt: 12 CE: -0.87759749925849" -#> [1] "Iteration: 16 bestEv: -0.908692262274978 bestIt: 12 CE: -0.87759749925849" -#> [1] "Iteration: 17 bestEv: -0.908692262274978 bestIt: 12 CE: -0.87759749925849" -#> [1] "Iteration: 18 bestEv: -0.908692262274978 bestIt: 12 CE: -0.87759749925849" +#> [1] "initialDataTerm: 0.650158753645586 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.236569233895379 bestIt: 1 CE: 0.236569233895379 featOrth: 0.00512043911850549" +#> [1] "Iteration: 2 bestEv: 0.112606077529469 bestIt: 2 CE: 0.112606077529469 featOrth: 0.0082816808527204" +#> [1] "Iteration: 3 bestEv: 0.0617065663153942 bestIt: 3 CE: 0.0617065663153942 featOrth: 0.00483270576797053" +#> [1] "Iteration: 4 bestEv: 0.0472628795826866 bestIt: 4 CE: 0.0472628795826866 featOrth: 0.00140429651401662" +#> [1] "Iteration: 5 bestEv: 0.0378332435737168 bestIt: 5 CE: 0.0378332435737168 featOrth: 0.00113772356986332" +#> [1] "Iteration: 6 bestEv: 0.0308520102354881 bestIt: 6 CE: 0.0308520102354881 featOrth: 0.00238826504478486" +#> [1] "Iteration: 7 bestEv: 0.0278038731191662 bestIt: 7 CE: 0.0278038731191662 featOrth: 0.000886928275617233" +#> [1] "Iteration: 8 bestEv: 0.0230590094974394 bestIt: 8 CE: 0.0230590094974394 featOrth: 0.00100103915285884" +#> [1] "Iteration: 9 bestEv: 0.0212358136705291 bestIt: 9 CE: 0.0212358136705291 featOrth: 0.000847817640488128" +#> [1] "Iteration: 10 bestEv: 0.0187360970616038 bestIt: 10 CE: 0.0187360970616038 featOrth: 0.000659460270594862" +#> [1] "Iteration: 11 bestEv: 0.0170045660125367 bestIt: 11 CE: 0.0170045660125367 featOrth: 0.000971712259863401" +#> [1] "Iteration: 12 bestEv: 0.0160315120317362 bestIt: 12 CE: 0.0160315120317362 featOrth: 0.00057812505008492" +#> [1] "Iteration: 13 bestEv: 0.0156997182538691 bestIt: 13 CE: 0.0156997182538691 featOrth: 0.000838727553198581" +#> [1] "Iteration: 14 bestEv: 0.0150670500134963 bestIt: 14 CE: 0.0150670500134963 featOrth: 0.000592116097355846" +#> [1] "Iteration: 15 bestEv: 0.014594767901857 bestIt: 15 CE: 0.014594767901857 featOrth: 0.00072247197174257" +#> [1] "Iteration: 16 bestEv: 0.0137730513585243 bestIt: 16 CE: 0.0137730513585243 featOrth: 0.00056515649790679" +#> [1] "Iteration: 17 bestEv: 0.0126870741435571 bestIt: 17 CE: 0.0126870741435571 featOrth: 0.00123175482946092" +#> [1] "Iteration: 18 bestEv: 0.0118237598155368 bestIt: 18 CE: 0.0118237598155368 featOrth: 0.000132938017310278" +#> [1] "Iteration: 19 bestEv: 0.01115507095145 bestIt: 19 CE: 0.01115507095145 featOrth: 0.000240049725997153" +#> [1] "Iteration: 20 bestEv: 0.010881542799504 bestIt: 20 CE: 0.010881542799504 featOrth: 8.33387312691956e-05" +#> [1] "Iteration: 21 bestEv: 0.010389783611156 bestIt: 21 CE: 0.010389783611156 featOrth: 0.000241416638011043" +#> [1] "Iteration: 22 bestEv: 0.0101441446732025 bestIt: 22 CE: 0.0101441446732025 featOrth: 3.99100279961919e-05" +#> [1] "Iteration: 23 bestEv: 0.00994480470832473 bestIt: 23 CE: 0.00994480470832473 featOrth: 0.000101220089048375" +#> [1] "Iteration: 24 bestEv: 0.009760034409719 bestIt: 24 CE: 0.009760034409719 featOrth: 2.33539550496122e-05" +#> [1] "Iteration: 25 bestEv: 0.00963992796588749 bestIt: 25 CE: 0.00963992796588749 featOrth: 4.23218468943684e-05" +#> [1] "Iteration: 26 bestEv: 0.00953478940981701 bestIt: 26 CE: 0.00953478940981701 featOrth: 1.46842597795038e-05" +#> [1] "Iteration: 27 bestEv: 0.00944371430516993 bestIt: 27 CE: 0.00944371430516993 featOrth: 3.06677155043263e-05" +#> [1] "Iteration: 28 bestEv: 0.00944371430516993 bestIt: 27 CE: 0.00955120372009428 featOrth: 1.44859422279995e-05" +#> [1] "Iteration: 29 bestEv: 0.00919549132205526 bestIt: 29 CE: 0.00919549132205526 featOrth: 1.31634104334638e-05" +#> [1] "Iteration: 30 bestEv: 0.00919549132205526 bestIt: 29 CE: 0.00940677775295125 featOrth: 1.00773324814957e-05" +#> [1] "Iteration: 31 bestEv: 0.00904510200260016 bestIt: 31 CE: 0.00904510200260016 featOrth: 4.9160213740596e-06" +#> [1] "Iteration: 32 bestEv: 0.00904510200260016 bestIt: 31 CE: 0.00930025551872731 featOrth: 7.51552637060555e-06" +#> [1] "Iteration: 33 bestEv: 0.00896966508826725 bestIt: 33 CE: 0.00896966508826725 featOrth: 4.14737422353571e-06" +#> [1] "Iteration: 34 bestEv: 0.00896966508826725 bestIt: 33 CE: 0.0091814521691468 featOrth: 5.67256870098652e-06" +#> [1] "Iteration: 35 bestEv: 0.00896966508826725 bestIt: 33 CE: 0.00916924378197662 featOrth: 8.91866896678233e-06" +#> [1] "Iteration: 36 bestEv: 0.00884435147899012 bestIt: 36 CE: 0.00884435147899012 featOrth: 2.94657666547126e-06" +#> [1] "Iteration: 37 bestEv: 0.00882639147984077 bestIt: 37 CE: 0.00882639147984077 featOrth: 3.68638830234849e-06" +#> [1] "Iteration: 38 bestEv: 0.00877456084769578 bestIt: 38 CE: 0.00877456084769578 featOrth: 4.08948943715028e-06" +#> [1] "Iteration: 39 bestEv: 0.0087721748264898 bestIt: 39 CE: 0.0087721748264898 featOrth: 2.91419804802446e-06" +#> [1] "Iteration: 40 bestEv: 0.00871448601324232 bestIt: 40 CE: 0.00871448601324231 featOrth: 2.89484708066768e-06" +#> [1] "Iteration: 41 bestEv: 0.00871448601324232 bestIt: 40 CE: 0.00871448601324231 featOrth: 2.89484708066768e-06" +#> [1] "Iteration: 42 bestEv: 0.00871448601324232 bestIt: 40 CE: 0.00871448601324231 featOrth: 2.89484708066768e-06" +#> [1] "Iteration: 43 bestEv: 0.00871448601324232 bestIt: 40 CE: 0.00871448601324231 featOrth: 2.89484708066768e-06" +#> [1] "Iteration: 44 bestEv: 0.00871448601324232 bestIt: 40 CE: 0.00871448601324231 featOrth: 2.89484708066768e-06" +#> [1] "Iteration: 45 bestEv: 0.00871448601324232 bestIt: 40 CE: 0.00871448601324231 featOrth: 2.89484708066768e-06" +#> [1] "Iteration: 46 bestEv: 0.00863149307035498 bestIt: 46 CE: 0.00863149307035498 featOrth: 3.74440617879053e-06" +#> [1] "Iteration: 47 bestEv: 0.00863149307035498 bestIt: 46 CE: 0.00863598065158414 featOrth: 3.77723821356628e-06" +#> [1] "Iteration: 48 bestEv: 0.00860232648206244 bestIt: 48 CE: 0.00860232648206244 featOrth: 2.66138796923611e-06" +#> [1] "Iteration: 49 bestEv: 0.00860232648206244 bestIt: 48 CE: 0.00862219794273197 featOrth: 3.06202077120264e-06" +#> [1] "Iteration: 50 bestEv: 0.00858413111448027 bestIt: 50 CE: 0.00858413111448027 featOrth: 2.43189050299662e-06" +#> [1] "Iteration: 51 bestEv: 0.00858413111448027 bestIt: 50 CE: 0.0086099566730178 featOrth: 2.65882372308856e-06" +#> [1] "Iteration: 52 bestEv: 0.00858413111448027 bestIt: 50 CE: 0.0086099566730178 featOrth: 2.65882372308856e-06" +#> [1] "Iteration: 53 bestEv: 0.00856987038143179 bestIt: 53 CE: 0.00856987038143179 featOrth: 2.32450390668158e-06" +#> [1] "Iteration: 54 bestEv: 0.00856987038143179 bestIt: 53 CE: 0.00856987038143179 featOrth: 2.32450390668158e-06" +#> [1] "Iteration: 55 bestEv: 0.00856987038143179 bestIt: 53 CE: 0.00856987038143179 featOrth: 2.32450390668158e-06" +#> [1] "Iteration: 56 bestEv: 0.00856987038143179 bestIt: 53 CE: 0.00856987038143179 featOrth: 2.32450390668158e-06" +#> [1] "Iteration: 57 bestEv: 0.00856987038143179 bestIt: 53 CE: 0.00856987038143179 featOrth: 2.32450390668158e-06" +#> [1] "Iteration: 58 bestEv: 0.00856987038143179 bestIt: 53 CE: 0.00860420395930806 featOrth: 2.46291810489728e-06" +#> [1] "Iteration: 59 bestEv: 0.00856033029009228 bestIt: 59 CE: 0.00856033029009228 featOrth: 2.24772172603627e-06" +#> [1] "Iteration: 60 bestEv: 0.00856033029009228 bestIt: 59 CE: 0.00856033029009228 featOrth: 2.24772172603627e-06" +#> [1] "Iteration: 61 bestEv: 0.00856033029009228 bestIt: 59 CE: 0.00856033029009228 featOrth: 2.24772172603627e-06" +#> [1] "Iteration: 62 bestEv: 0.00856033029009228 bestIt: 59 CE: 0.00856033029009228 featOrth: 2.24772172603627e-06" +#> [1] "Iteration: 63 bestEv: 0.00856033029009228 bestIt: 59 CE: 0.00856033029009228 featOrth: 2.24772172603627e-06" +#> [1] "Iteration: 64 bestEv: 0.00856033029009228 bestIt: 59 CE: 0.00859243327614568 featOrth: 2.31117597118453e-06" +#> [1] "Iteration: 65 bestEv: 0.00856033029009228 bestIt: 59 CE: 0.00859243327614568 featOrth: 2.31117597118453e-06" #> [1] "robust" "centerAndScale" "np" #> [1] "cca" +#> [1] "ica" +#> [1] "Stiefelx1x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "1" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.639499395785757 bestIt: 1 CE: -0.639499395785757 featOrth: 0.0372846638855747" +#> [1] "Iteration: 2 bestEv: -0.639499395785757 bestIt: 1 CE: -0.615468955092181 featOrth: 0.0349563378555909" +#> [1] "Iteration: 3 bestEv: -0.644823165838176 bestIt: 3 CE: -0.644823165838176 featOrth: 0.0297440345082408" +#> [1] "Iteration: 4 bestEv: -0.645945893759142 bestIt: 4 CE: -0.645945893759142 featOrth: 0.0230013772800576" +#> [1] "Iteration: 5 bestEv: -0.645945893759142 bestIt: 4 CE: -0.645074503571979 featOrth: 0.0227467039019114" +#> [1] "Iteration: 6 bestEv: -0.645945893759142 bestIt: 4 CE: -0.644494361594977 featOrth: 0.0228703204309815" +#> [1] "Iteration: 7 bestEv: -0.665644929588053 bestIt: 7 CE: -0.665644929588053 featOrth: 0.0261824049548822" +#> [1] "Iteration: 8 bestEv: -0.665644929588053 bestIt: 7 CE: -0.61534001237917 featOrth: 0.0131429313965438" +#> [1] "Iteration: 9 bestEv: -0.665644929588053 bestIt: 7 CE: -0.617428698532817 featOrth: 0.00914875182561813" +#> [1] "Iteration: 10 bestEv: -0.665644929588053 bestIt: 7 CE: -0.40019903987781 featOrth: 0.0166560299307265" +#> [1] "Iteration: 11 bestEv: -0.665644929588053 bestIt: 7 CE: -0.399266317506881 featOrth: 0.0212318240536157" +#> [1] "Iteration: 12 bestEv: -0.665644929588053 bestIt: 7 CE: -0.623065997760647 featOrth: 0.0228100470424045" +#> [1] "Iteration: 13 bestEv: -0.665644929588053 bestIt: 7 CE: -0.625721284795678 featOrth: 0.0215522874160391" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" #> [1] "pca" -#> [1] "Stiefelx0.1x0.1" +#> [1] "Stiefelx1x1" #> [1] 0.5 0.5 0.5 #> [1] 0.99 #> [1] "positive" "positive" "positive" #> [1] "lineSearch" -#> [1] "Stiefel" "0.1" "0.1" +#> [1] "Stiefel" "1" "1" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.917111645375717 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.355967404820103 bestIt: 1 CE: -0.355967404820103" -#> [1] "Iteration: 2 bestEv: -0.355967404820103 bestIt: 1 CE: -0.302103177973874" -#> [1] "Iteration: 3 bestEv: -0.671490785475746 bestIt: 3 CE: -0.671490785475746" -#> [1] "Iteration: 4 bestEv: -0.858188887620578 bestIt: 4 CE: -0.858188887620578" -#> [1] "Iteration: 5 bestEv: -0.874754096348496 bestIt: 5 CE: -0.874754096348496" -#> [1] "Iteration: 6 bestEv: -0.874754096348496 bestIt: 5 CE: -0.850267139384837" -#> [1] "Iteration: 7 bestEv: -0.874754096348496 bestIt: 5 CE: -0.761710261441642" -#> [1] "Iteration: 8 bestEv: -0.87961111056513 bestIt: 8 CE: -0.87961111056513" -#> [1] "Iteration: 9 bestEv: -0.87961111056513 bestIt: 8 CE: -0.856383172165312" -#> [1] "Iteration: 10 bestEv: -0.905545909098392 bestIt: 10 CE: -0.905545909098392" -#> [1] "Iteration: 11 bestEv: -0.905545909098392 bestIt: 10 CE: -0.886125641764854" -#> [1] "Iteration: 12 bestEv: -0.905545909098392 bestIt: 10 CE: -0.883007804056776" -#> [1] "Iteration: 13 bestEv: -0.905545909098392 bestIt: 10 CE: -0.882883225209442" -#> [1] "Iteration: 14 bestEv: -0.905545909098392 bestIt: 10 CE: -0.903855294741201" -#> [1] "Iteration: 15 bestEv: -0.905545909098392 bestIt: 10 CE: -0.874918255105305" -#> [1] "Iteration: 16 bestEv: -0.905545909098392 bestIt: 10 CE: -0.871591364713644" +#> [1] "initialDataTerm: 0.650158753645586 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.233297749819811 bestIt: 1 CE: 0.233297749819811 featOrth: 0.00512043911850549" +#> [1] "Iteration: 2 bestEv: 0.111470831034556 bestIt: 2 CE: 0.111470831034556 featOrth: 0.0157376630691725" +#> [1] "Iteration: 3 bestEv: 0.0705358473951956 bestIt: 3 CE: 0.0705358473951956 featOrth: 0.00174379997925788" +#> [1] "Iteration: 4 bestEv: 0.0497710783367968 bestIt: 4 CE: 0.0497710783367968 featOrth: 0.00254257285965667" +#> [1] "Iteration: 5 bestEv: 0.0429572396234593 bestIt: 5 CE: 0.0429572396234593 featOrth: 0.00241471379821711" +#> [1] "Iteration: 6 bestEv: 0.033514893438499 bestIt: 6 CE: 0.033514893438499 featOrth: 0.00304229890423851" +#> [1] "Iteration: 7 bestEv: 0.0282911601998426 bestIt: 7 CE: 0.0282911601998426 featOrth: 0.00124486839515221" +#> [1] "Iteration: 8 bestEv: 0.0234105284838245 bestIt: 8 CE: 0.0234105284838245 featOrth: 0.00190610644981154" +#> [1] "Iteration: 9 bestEv: 0.0222081917690332 bestIt: 9 CE: 0.0222081917690332 featOrth: 0.00118895438697766" +#> [1] "Iteration: 10 bestEv: 0.0205083768813281 bestIt: 10 CE: 0.0205083768813281 featOrth: 0.00191309976821708" +#> [1] "Iteration: 11 bestEv: 0.0189021040102388 bestIt: 11 CE: 0.0189021040102388 featOrth: 0.000520031800722396" +#> [1] "Iteration: 12 bestEv: 0.0160772930900778 bestIt: 12 CE: 0.0160772930900778 featOrth: 0.00162999292983221" +#> [1] "Iteration: 13 bestEv: 0.0154854594354566 bestIt: 13 CE: 0.0154854594354566 featOrth: 0.00106171278006232" +#> [1] "Iteration: 14 bestEv: 0.014839992441555 bestIt: 14 CE: 0.014839992441555 featOrth: 0.000389502076995408" +#> [1] "Iteration: 15 bestEv: 0.0132933488410567 bestIt: 15 CE: 0.0132933488410567 featOrth: 0.00118399333967163" +#> [1] "Iteration: 16 bestEv: 0.012251917359122 bestIt: 16 CE: 0.012251917359122 featOrth: 0.000399727107124289" +#> [1] "Iteration: 17 bestEv: 0.0106298511382476 bestIt: 17 CE: 0.0106298511382476 featOrth: 0.000140738758069178" +#> [1] "Iteration: 18 bestEv: 0.0102663749158378 bestIt: 18 CE: 0.0102663749158378 featOrth: 1.85513243196915e-05" +#> [1] "Iteration: 19 bestEv: 0.010189472197943 bestIt: 19 CE: 0.010189472197943 featOrth: 1.74366119112469e-05" +#> [1] "Iteration: 20 bestEv: 0.00997658853035393 bestIt: 20 CE: 0.00997658853035393 featOrth: 4.3823374063171e-05" +#> [1] "Iteration: 21 bestEv: 0.00985855471576763 bestIt: 21 CE: 0.00985855471576763 featOrth: 3.57767327069528e-05" +#> [1] "Iteration: 22 bestEv: 0.00980265682632052 bestIt: 22 CE: 0.00980265682632052 featOrth: 3.88961451204264e-05" +#> [1] "Iteration: 23 bestEv: 0.0096694223600456 bestIt: 23 CE: 0.0096694223600456 featOrth: 3.44265746382942e-05" +#> [1] "Iteration: 24 bestEv: 0.00963059133565779 bestIt: 24 CE: 0.00963059133565779 featOrth: 3.33574485512308e-05" +#> [1] "Iteration: 25 bestEv: 0.00957307032527707 bestIt: 25 CE: 0.00957307032527707 featOrth: 3.08617372602088e-05" +#> [1] "Iteration: 26 bestEv: 0.00955873756383294 bestIt: 26 CE: 0.00955873756383294 featOrth: 3.95382744516745e-05" +#> [1] "Iteration: 27 bestEv: 0.00952764576443303 bestIt: 27 CE: 0.00952764576443303 featOrth: 3.31895750799653e-05" +#> [1] "Iteration: 28 bestEv: 0.00951025311174746 bestIt: 28 CE: 0.00951025311174746 featOrth: 3.36046639233299e-05" +#> [1] "Iteration: 29 bestEv: 0.00951025311174746 bestIt: 28 CE: 0.00958380872011817 featOrth: 3.27915701063751e-05" +#> [1] "Iteration: 30 bestEv: 0.00951025311174746 bestIt: 28 CE: 0.00976615628331076 featOrth: 3.27496095282182e-05" +#> [1] "Iteration: 31 bestEv: 0.00950017639068665 bestIt: 31 CE: 0.00950017639068665 featOrth: 3.26179056234393e-05" +#> [1] "Iteration: 32 bestEv: 0.00950017639068665 bestIt: 31 CE: 0.00958884781315996 featOrth: 3.97974439464857e-05" +#> [1] "Iteration: 33 bestEv: 0.00936352185911501 bestIt: 33 CE: 0.00936352185911501 featOrth: 3.99790303014996e-05" +#> [1] "Iteration: 34 bestEv: 0.00936352185911501 bestIt: 33 CE: 0.00951048878912087 featOrth: 3.95697285268567e-05" +#> [1] "Iteration: 35 bestEv: 0.00936352185911501 bestIt: 33 CE: 0.00951048878912087 featOrth: 3.95697285268567e-05" +#> [1] "Iteration: 36 bestEv: 0.00936352185911501 bestIt: 33 CE: 0.00951048878912087 featOrth: 3.95697285268567e-05" +#> [1] "Iteration: 37 bestEv: 0.00936352185911501 bestIt: 33 CE: 0.00951048878912087 featOrth: 3.95697285268567e-05" +#> [1] "Iteration: 38 bestEv: 0.00936352185911501 bestIt: 33 CE: 0.00951048878912087 featOrth: 3.95697285268567e-05" +#> [1] "Iteration: 39 bestEv: 0.00932090318759156 bestIt: 39 CE: 0.00932090318759156 featOrth: 3.97233948781146e-05" +#> [1] "Iteration: 40 bestEv: 0.00932090318759156 bestIt: 39 CE: 0.00932090318759156 featOrth: 3.97233948781146e-05" +#> [1] "Iteration: 41 bestEv: 0.00932090318759156 bestIt: 39 CE: 0.00932090318759156 featOrth: 3.97233948781146e-05" +#> [1] "Iteration: 42 bestEv: 0.00932090318759156 bestIt: 39 CE: 0.00932090318759156 featOrth: 3.97233948781146e-05" +#> [1] "Iteration: 43 bestEv: 0.00932090318759156 bestIt: 39 CE: 0.00932090318759156 featOrth: 3.97233948781146e-05" +#> [1] "Iteration: 44 bestEv: 0.00932090318759156 bestIt: 39 CE: 0.00932090318759156 featOrth: 3.97233948781146e-05" +#> [1] "Iteration: 45 bestEv: 0.00932090318759156 bestIt: 39 CE: 0.00932090318759156 featOrth: 3.97233948781146e-05" #> [1] "robust" "centerAndScale" "np" #> [1] "cca" #> [1] "pca" +#> [1] "Stiefelx1x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "Stiefel" "1" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.647120427113086 bestIt: 1 CE: -0.647120427113086 featOrth: 0.0372846638855747" +#> [1] "Iteration: 2 bestEv: -0.658711197552408 bestIt: 2 CE: -0.658711197552408 featOrth: 0.0382348242528437" +#> [1] "Iteration: 3 bestEv: -0.883971767977673 bestIt: 3 CE: -0.883971767977673 featOrth: 0.0307552640783588" +#> [1] "Iteration: 4 bestEv: -0.915675010641715 bestIt: 4 CE: -0.915675010641715 featOrth: 0.0366780895165292" +#> [1] "Iteration: 5 bestEv: -0.915675010641715 bestIt: 4 CE: -0.893389339579292 featOrth: 0.00757009757242349" +#> [1] "Iteration: 6 bestEv: -0.915675010641715 bestIt: 4 CE: -0.821217732023415 featOrth: 0.00880026787807739" +#> [1] "Iteration: 7 bestEv: -0.915675010641715 bestIt: 4 CE: -0.698076301031294 featOrth: 0.0108666353940907" +#> [1] "Iteration: 8 bestEv: -0.915675010641715 bestIt: 4 CE: -0.757166351017079 featOrth: 0.0117121846706184" +#> [1] "Iteration: 9 bestEv: -0.915675010641715 bestIt: 4 CE: -0.877980765357414 featOrth: 0.0139731443240239" +#> [1] "Iteration: 10 bestEv: -0.915675010641715 bestIt: 4 CE: -0.881792580952754 featOrth: 0.0222145588596332" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" #> [1] "orthox10x10" #> [1] 0.5 0.5 0.5 #> [1] 0.99 @@ -860,33 +2121,431 @@

Evaluating Machine Lear #> [1] "lineSearch" #> [1] "ortho" "10" "10" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.256180683310025 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.507312461403781 bestIt: 1 CE: -0.507312461403781" -#> [1] "Iteration: 2 bestEv: -0.688154502294652 bestIt: 2 CE: -0.688154502294652" -#> [1] "Iteration: 3 bestEv: -0.699671381310042 bestIt: 3 CE: -0.699671381310042" -#> [1] "Iteration: 4 bestEv: -0.699671381310042 bestIt: 3 CE: -0.699671381310042" -#> [1] "Iteration: 5 bestEv: -0.699671381310042 bestIt: 3 CE: -0.699671381310042" -#> [1] "Iteration: 6 bestEv: -0.699671381310042 bestIt: 3 CE: -0.699671381310042" -#> [1] "Iteration: 7 bestEv: -0.699671381310042 bestIt: 3 CE: -0.699671381310042" -#> [1] "Iteration: 8 bestEv: -0.699671381310042 bestIt: 3 CE: -0.699671381310042" -#> [1] "Iteration: 9 bestEv: -0.699671381310042 bestIt: 3 CE: -0.699671381310042" +#> [1] "initialDataTerm: 1.25100508279622 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.514027982934267 bestIt: 1 CE: 0.514027982934267 featOrth: 0.00692849880254373" +#> [1] "Iteration: 2 bestEv: 0.327358597155468 bestIt: 2 CE: 0.327358597155468 featOrth: 0.00248067393830068" +#> [1] "Iteration: 3 bestEv: 0.264915352804844 bestIt: 3 CE: 0.264915352804844 featOrth: 0.0013634782183022" +#> [1] "Iteration: 4 bestEv: 0.216473728553893 bestIt: 4 CE: 0.216473728553893 featOrth: 0.000890674759991841" +#> [1] "Iteration: 5 bestEv: 0.159083632983409 bestIt: 5 CE: 0.159083632983409 featOrth: 0.00097976607081642" +#> [1] "Iteration: 6 bestEv: 0.126304831433459 bestIt: 6 CE: 0.126304831433459 featOrth: 0.000175185575262014" +#> [1] "Iteration: 7 bestEv: 0.114862132223346 bestIt: 7 CE: 0.114862132223346 featOrth: 0.000125164873978373" +#> [1] "Iteration: 8 bestEv: 0.110429855353278 bestIt: 8 CE: 0.110429855353278 featOrth: 0.000129327044572087" +#> [1] "Iteration: 9 bestEv: 0.10739906647692 bestIt: 9 CE: 0.10739906647692 featOrth: 0.000141472777676223" +#> [1] "Iteration: 10 bestEv: 0.10739906647692 bestIt: 9 CE: 0.10739906647692 featOrth: 0.000141472777676223" +#> [1] "Iteration: 11 bestEv: 0.105072829520251 bestIt: 11 CE: 0.105072829520251 featOrth: 0.000139536233327845" +#> [1] "Iteration: 12 bestEv: 0.103774701232792 bestIt: 12 CE: 0.103774701232792 featOrth: 0.000149632296226467" +#> [1] "Iteration: 13 bestEv: 0.103178504029944 bestIt: 13 CE: 0.103178504029944 featOrth: 0.00013938720216067" +#> [1] "Iteration: 14 bestEv: 0.102312799856269 bestIt: 14 CE: 0.102312799856269 featOrth: 0.000152899899868399" +#> [1] "Iteration: 15 bestEv: 0.0941503079444059 bestIt: 15 CE: 0.0941503079444059 featOrth: 1.74250002166697e-05" +#> [1] "Iteration: 16 bestEv: 0.0365007504880447 bestIt: 16 CE: 0.0365007504880447 featOrth: 0.000311274066882648" +#> [1] "Iteration: 17 bestEv: 0.0331101396486694 bestIt: 17 CE: 0.0331101396486694 featOrth: 0.000302966199879289" +#> [1] "Iteration: 18 bestEv: 0.0251054247820067 bestIt: 18 CE: 0.0251054247820067 featOrth: 1.94625018766891e-05" +#> [1] "Iteration: 19 bestEv: 0.0133508646628454 bestIt: 19 CE: 0.0133508646628454 featOrth: 2.21110258123983e-05" +#> [1] "Iteration: 20 bestEv: 0.0131365797736936 bestIt: 20 CE: 0.0131365797736936 featOrth: 2.28409729638059e-05" +#> [1] "Iteration: 21 bestEv: 0.0129566473474053 bestIt: 21 CE: 0.0129566473474053 featOrth: 2.11962197051789e-05" +#> [1] "Iteration: 22 bestEv: 0.0128033438014653 bestIt: 22 CE: 0.0128033438014653 featOrth: 2.18559952519997e-05" +#> [1] "Iteration: 23 bestEv: 0.0117061619283051 bestIt: 23 CE: 0.0117061619283051 featOrth: 7.1464097218465e-05" +#> [1] "Iteration: 24 bestEv: 0.0115705715069178 bestIt: 24 CE: 0.0115705715069178 featOrth: 7.11770036455469e-05" +#> [1] "Iteration: 25 bestEv: 0.0115705715069178 bestIt: 24 CE: 0.0115705715069178 featOrth: 7.11770036455469e-05" +#> [1] "Iteration: 26 bestEv: 0.0115705715069178 bestIt: 24 CE: 0.0115705715069178 featOrth: 7.11770036455469e-05" +#> [1] "Iteration: 27 bestEv: 0.0115705715069178 bestIt: 24 CE: 0.0115705715069178 featOrth: 7.11770036455469e-05" +#> [1] "Iteration: 28 bestEv: 0.0115705715069178 bestIt: 24 CE: 0.0115705715069178 featOrth: 7.11770036455469e-05" +#> [1] "Iteration: 29 bestEv: 0.0115705715069178 bestIt: 24 CE: 0.0115705715069178 featOrth: 7.11770036455469e-05" +#> [1] "Iteration: 30 bestEv: 0.0115705715069178 bestIt: 24 CE: 0.0115705715069178 featOrth: 7.11770036455469e-05" +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "orthox10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.256180683310025 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.465407716401814 bestIt: 1 CE: -0.465407716401814 featOrth: 0.0066425646269503" +#> [1] "Iteration: 2 bestEv: -0.537501857328162 bestIt: 2 CE: -0.537501857328162 featOrth: 0.00028365057119385" +#> [1] "Iteration: 3 bestEv: -0.537501857328162 bestIt: 2 CE: -0.442292145165349 featOrth: 0.000269056457875333" +#> [1] "Iteration: 4 bestEv: -0.537501857328162 bestIt: 2 CE: -0.42429460596064 featOrth: 0.000421971795713696" +#> [1] "Iteration: 5 bestEv: -0.537501857328162 bestIt: 2 CE: -0.392615604874938 featOrth: 0.00040748756366741" +#> [1] "Iteration: 6 bestEv: -0.537501857328162 bestIt: 2 CE: -0.372372231135211 featOrth: 0.000393203887005634" +#> [1] "Iteration: 7 bestEv: -0.537501857328162 bestIt: 2 CE: -0.367753153092248 featOrth: 0.000222603796305205" +#> [1] "Iteration: 8 bestEv: -0.558077100389071 bestIt: 8 CE: -0.558077100389071 featOrth: 0.000462440983670348" +#> [1] "Iteration: 9 bestEv: -0.739154926408476 bestIt: 9 CE: -0.739154926408476 featOrth: 0.000185041617106693" +#> [1] "Iteration: 10 bestEv: -0.759510615583493 bestIt: 10 CE: -0.759510615583493 featOrth: 0.000183660720726942" +#> [1] "Iteration: 11 bestEv: -0.759510615583493 bestIt: 10 CE: -0.759510615583493 featOrth: 0.000183660720726942" +#> [1] "Iteration: 12 bestEv: -0.759510615583493 bestIt: 10 CE: -0.759510615583493 featOrth: 0.000183660720726942" +#> [1] "Iteration: 13 bestEv: -0.759510615583493 bestIt: 10 CE: -0.759510615583493 featOrth: 0.000183660720726942" +#> [1] "Iteration: 14 bestEv: -0.759510615583493 bestIt: 10 CE: -0.759510615583493 featOrth: 0.000183660720726942" +#> [1] "Iteration: 15 bestEv: -0.816354437327203 bestIt: 15 CE: -0.816354437327203 featOrth: 0.000909296852959383" +#> [1] "Iteration: 16 bestEv: -0.81750961997173 bestIt: 16 CE: -0.81750961997173 featOrth: 0.000287704550075755" +#> [1] "Iteration: 17 bestEv: -0.81750961997173 bestIt: 16 CE: -0.81750961997173 featOrth: 0.000287704550075755" +#> [1] "Iteration: 18 bestEv: -0.81750961997173 bestIt: 16 CE: -0.81750961997173 featOrth: 0.000287704550075755" +#> [1] "Iteration: 19 bestEv: -0.81750961997173 bestIt: 16 CE: -0.81750961997173 featOrth: 0.000287704550075755" +#> [1] "Iteration: 20 bestEv: -0.81750961997173 bestIt: 16 CE: -0.81750961997173 featOrth: 0.000287704550075755" +#> [1] "Iteration: 21 bestEv: -0.81750961997173 bestIt: 16 CE: -0.81750961997173 featOrth: 0.000287704550075755" +#> [1] "Iteration: 22 bestEv: -0.81750961997173 bestIt: 16 CE: -0.81750961997173 featOrth: 0.000287704550075755" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "orthox10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 1.25100508279622 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.509019261310871 bestIt: 1 CE: 0.509019261310871 featOrth: 0.00692849880254373" +#> [1] "Iteration: 2 bestEv: 0.330384281744342 bestIt: 2 CE: 0.330384281744342 featOrth: 0.00112109779396875" +#> [1] "Iteration: 3 bestEv: 0.286402365727442 bestIt: 3 CE: 0.286402365727442 featOrth: 0.00203974592411764" +#> [1] "Iteration: 4 bestEv: 0.258721144208048 bestIt: 4 CE: 0.258721144208048 featOrth: 0.0006906717281927" +#> [1] "Iteration: 5 bestEv: 0.198345910181631 bestIt: 5 CE: 0.198345910181631 featOrth: 0.00126701584681045" +#> [1] "Iteration: 6 bestEv: 0.161924960057787 bestIt: 6 CE: 0.161924960057787 featOrth: 7.34922301591711e-06" +#> [1] "Iteration: 7 bestEv: 0.0732600209579528 bestIt: 7 CE: 0.0732600209579528 featOrth: 0.000861585239982377" +#> [1] "Iteration: 8 bestEv: 0.0673021667663417 bestIt: 8 CE: 0.0673021667663417 featOrth: 0.000477925694164482" +#> [1] "Iteration: 9 bestEv: 0.0506605532717843 bestIt: 9 CE: 0.0506605532717843 featOrth: 0.000653269314637859" +#> [1] "Iteration: 10 bestEv: 0.0506605532717843 bestIt: 9 CE: 0.0506605532717843 featOrth: 0.000653269314637859" +#> [1] "Iteration: 11 bestEv: 0.0506605532717843 bestIt: 9 CE: 0.0506605532717843 featOrth: 0.000653269314637859" +#> [1] "Iteration: 12 bestEv: 0.0506605532717843 bestIt: 9 CE: 0.0506605532717843 featOrth: 0.000653269314637859" +#> [1] "Iteration: 13 bestEv: 0.0506605532717843 bestIt: 9 CE: 0.0506605532717843 featOrth: 0.000653269314637859" +#> [1] "Iteration: 14 bestEv: 0.0506605532717843 bestIt: 9 CE: 0.0506605532717843 featOrth: 0.000653269314637859" +#> [1] "Iteration: 15 bestEv: 0.0506605532717843 bestIt: 9 CE: 0.0506605532717843 featOrth: 0.000653269314637859" #> [1] "improvement" #> nsimlr objectiver mixer ebber optimus constraint final_energy prescaling1 -#> 1 2 cca pca 0.99 lineSearch orthox10x10 19.52797 robust +#> 1 2 regression pca 0.99 lineSearch orthox10x10 21.87964 robust #> prescaling2 prescaling3 sparval1 sparval2 sparval3 positivity1 positivity2 #> 1 centerAndScale np 0.5 0.5 0.5 positive positive #> positivity3 perm m1_m2 m1_m3 m2_m3 -#> 1 positive 0 0.7414637 0.6217357 0.6284296 -#> PC1 PC2 -#> m3.1 0.028115931 0.000000000 -#> m3.2 0.007094071 0.000000000 -#> m3.3 0.029487447 0.000000000 -#> m3.4 0.008334188 0.000000000 -#> m3.5 0.009841182 0.006295204 -#> m3.6 0.000000000 0.026495010 +#> 1 positive 0 0.6567739 0.6931875 0.5575234 +#> PC1 PC2 +#> m3.1 0.0202650462 0.0000000000 +#> m3.2 0.0005020628 0.0006891443 +#> m3.3 0.0387266543 0.0000000000 +#> m3.4 0.0009518526 0.0000000000 +#> m3.5 0.0058221297 0.0000000000 +#> m3.6 0.0000000000 0.0078944845 +#> i 40 ...[1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "pca" +#> [1] "orthox10x10" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "10" "10" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.256180683310025 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.477932082629505 bestIt: 1 CE: -0.477932082629505 featOrth: 0.0066425646269503" +#> [1] "Iteration: 2 bestEv: -0.633998187173758 bestIt: 2 CE: -0.633998187173758 featOrth: 0.000361977115124601" +#> [1] "Iteration: 3 bestEv: -0.673768996635339 bestIt: 3 CE: -0.673768996635339 featOrth: 0.000842215036533655" +#> [1] "Iteration: 4 bestEv: -0.673768996635339 bestIt: 3 CE: -0.673768996635339 featOrth: 0.000842215036533655" +#> [1] "Iteration: 5 bestEv: -0.673768996635339 bestIt: 3 CE: -0.673768996635339 featOrth: 0.000842215036533655" +#> [1] "Iteration: 6 bestEv: -0.673768996635339 bestIt: 3 CE: -0.673768996635339 featOrth: 0.000842215036533655" +#> [1] "Iteration: 7 bestEv: -0.673768996635339 bestIt: 3 CE: -0.673768996635339 featOrth: 0.000842215036533655" +#> [1] "Iteration: 8 bestEv: -0.673768996635339 bestIt: 3 CE: -0.673768996635339 featOrth: 0.000842215036533655" +#> [1] "Iteration: 9 bestEv: -0.673768996635339 bestIt: 3 CE: -0.673768996635339 featOrth: 0.000842215036533655" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" +#> [1] "orthox100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 2.95034167724203 bestIt: 1 CE: 2.95034167724203 featOrth: 0.0163946985372949" +#> [1] "Iteration: 2 bestEv: 0.769216615803176 bestIt: 2 CE: 0.769216615803175 featOrth: 0.000268359174936063" +#> [1] "Iteration: 3 bestEv: 0.541699367725949 bestIt: 3 CE: 0.541699367725949 featOrth: 0.000282183538467853" +#> [1] "Iteration: 4 bestEv: 0.405870832369189 bestIt: 4 CE: 0.405870832369189 featOrth: 0.000338672214283897" +#> [1] "Iteration: 5 bestEv: 0.360585584389924 bestIt: 5 CE: 0.360585584389924 featOrth: 0.000444188642358596" +#> [1] "Iteration: 6 bestEv: 0.304885226078119 bestIt: 6 CE: 0.304885226078119 featOrth: 0.000978382647569787" +#> [1] "Iteration: 7 bestEv: 0.148291573362309 bestIt: 7 CE: 0.148291573362309 featOrth: 9.25928170963193e-05" +#> [1] "Iteration: 8 bestEv: 0.148291573362309 bestIt: 7 CE: 0.150129930963155 featOrth: 0.000115409033088143" +#> [1] "Iteration: 9 bestEv: 0.144351670206666 bestIt: 9 CE: 0.144351670206666 featOrth: 0.000179130893076226" +#> [1] "Iteration: 10 bestEv: 0.102968693938261 bestIt: 10 CE: 0.102968693938261 featOrth: 9.11925736459646e-05" +#> [1] "Iteration: 11 bestEv: 0.0986341885985887 bestIt: 11 CE: 0.0986341885985887 featOrth: 0.000114964702539623" +#> [1] "Iteration: 12 bestEv: 0.0781987019146673 bestIt: 12 CE: 0.0781987019146673 featOrth: 6.29111727751405e-05" +#> [1] "Iteration: 13 bestEv: 0.0673500752401035 bestIt: 13 CE: 0.0673500752401035 featOrth: 1.55937575589802e-05" +#> [1] "Iteration: 14 bestEv: 0.0541915127880351 bestIt: 14 CE: 0.0541915127880351 featOrth: 5.93100183710251e-05" +#> [1] "Iteration: 15 bestEv: 0.0541915127880351 bestIt: 14 CE: 0.0541915127880351 featOrth: 5.93100183710251e-05" +#> [1] "Iteration: 16 bestEv: 0.0541915127880351 bestIt: 14 CE: 0.0541915127880351 featOrth: 5.93100183710251e-05" +#> [1] "Iteration: 17 bestEv: 0.0541915127880351 bestIt: 14 CE: 0.0541915127880351 featOrth: 5.93100183710251e-05" +#> [1] "Iteration: 18 bestEv: 0.0541915127880351 bestIt: 14 CE: 0.0620162181950984 featOrth: 0.000106662537269936" +#> [1] "Iteration: 19 bestEv: 0.0541915127880351 bestIt: 14 CE: 0.061459729490666 featOrth: 9.61464364398933e-05" +#> [1] "Iteration: 20 bestEv: 0.0541915127880351 bestIt: 14 CE: 0.0561583241626296 featOrth: 7.16129374209092e-05" +#> [1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "orthox100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.14101645515242 bestIt: 1 CE: -0.14101645515242 featOrth: 0.00640834391062016" +#> [1] "Iteration: 2 bestEv: -0.648722230291816 bestIt: 2 CE: -0.648722230291816 featOrth: 5.7786921439967e-05" +#> [1] "Iteration: 3 bestEv: -0.721457073616115 bestIt: 3 CE: 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+#> [1] "Iteration: 5 bestEv: 0.340810725004325 bestIt: 5 CE: 0.340810725004325 featOrth: 0.000694543373273903" +#> [1] "Iteration: 6 bestEv: 0.144208534476617 bestIt: 6 CE: 0.144208534476617 featOrth: 0.000624946316002499" +#> [1] "Iteration: 7 bestEv: 0.0931408914873477 bestIt: 7 CE: 0.0931408914873477 featOrth: 0.000108074451120859" +#> [1] "Iteration: 8 bestEv: 0.087615657116941 bestIt: 8 CE: 0.087615657116941 featOrth: 0.000129951979897279" +#> [1] "Iteration: 9 bestEv: 0.0750777868983458 bestIt: 9 CE: 0.0750777868983458 featOrth: 7.24878603311522e-05" +#> [1] "Iteration: 10 bestEv: 0.0746480482880224 bestIt: 10 CE: 0.0746480482880224 featOrth: 8.50468369489329e-05" +#> [1] "Iteration: 11 bestEv: 0.0743544863644732 bestIt: 11 CE: 0.0743544863644732 featOrth: 4.78957134524552e-05" +#> [1] "Iteration: 12 bestEv: 0.0743544863644732 bestIt: 11 CE: 0.0766141180417366 featOrth: 5.87092727352304e-05" +#> [1] "Iteration: 13 bestEv: 0.0555687725790828 bestIt: 13 CE: 0.0555687725790828 featOrth: 2.09368128698822e-05" +#> [1] "Iteration: 14 bestEv: 0.0555687725790828 bestIt: 13 CE: 0.0728700504886686 featOrth: 2.84737787851716e-05" +#> [1] "Iteration: 15 bestEv: 0.055253398962663 bestIt: 15 CE: 0.055253398962663 featOrth: 3.83833750727906e-05" +#> [1] "Iteration: 16 bestEv: 0.0525815272961396 bestIt: 16 CE: 0.0525815272961396 featOrth: 3.99888374320143e-05" +#> [1] "Iteration: 17 bestEv: 0.0525815272961396 bestIt: 16 CE: 0.0533784311625752 featOrth: 5.76741166722116e-05" +#> [1] "Iteration: 18 bestEv: 0.0518714120441519 bestIt: 18 CE: 0.0518714120441519 featOrth: 4.14949785438992e-05" +#> [1] "Iteration: 19 bestEv: 0.0357406678370034 bestIt: 19 CE: 0.0357406678370034 featOrth: 4.14423625249359e-05" +#> [1] "Iteration: 20 bestEv: 0.0357406678370034 bestIt: 19 CE: 0.0473387030501485 featOrth: 5.21108947061863e-05" +#> [1] "Iteration: 21 bestEv: 0.0290597174334167 bestIt: 21 CE: 0.0290597174334167 featOrth: 2.15008663478603e-05" +#> [1] "Iteration: 22 bestEv: 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featOrth: 0.000338672214283897" +#> [1] "Iteration: 5 bestEv: 0.360585584389924 bestIt: 5 CE: 0.360585584389924 featOrth: 0.000444188642358596" +#> [1] "Iteration: 6 bestEv: 0.304885226078119 bestIt: 6 CE: 0.304885226078119 featOrth: 0.000978382647569787" +#> [1] "Iteration: 7 bestEv: 0.148291573362309 bestIt: 7 CE: 0.148291573362309 featOrth: 9.25928170963193e-05" +#> [1] "Iteration: 8 bestEv: 0.148291573362309 bestIt: 7 CE: 0.150129930963155 featOrth: 0.000115409033088143" +#> [1] "Iteration: 9 bestEv: 0.144351670206666 bestIt: 9 CE: 0.144351670206666 featOrth: 0.000179130893076226" +#> [1] "Iteration: 10 bestEv: 0.102968693938261 bestIt: 10 CE: 0.102968693938261 featOrth: 9.11925736459646e-05" +#> [1] "Iteration: 11 bestEv: 0.0986341885985887 bestIt: 11 CE: 0.0986341885985887 featOrth: 0.000114964702539623" +#> [1] "Iteration: 12 bestEv: 0.0781987019146673 bestIt: 12 CE: 0.0781987019146673 featOrth: 6.29111727751405e-05" +#> [1] "Iteration: 13 bestEv: 0.0673500752401035 bestIt: 13 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"positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.14101645515242 bestIt: 1 CE: -0.14101645515242 featOrth: 0.00640834391062016" +#> [1] "Iteration: 2 bestEv: -0.648722230291816 bestIt: 2 CE: -0.648722230291816 featOrth: 5.7786921439967e-05" +#> [1] "Iteration: 3 bestEv: -0.721457073616115 bestIt: 3 CE: -0.721457073616115 featOrth: 3.81254486071124e-05" +#> [1] "Iteration: 4 bestEv: -0.731162260727681 bestIt: 4 CE: -0.731162260727681 featOrth: 9.81375380350779e-05" +#> [1] "Iteration: 5 bestEv: -0.732084277709889 bestIt: 5 CE: -0.732084277709889 featOrth: 7.37113137950689e-05" +#> [1] "Iteration: 6 bestEv: -0.732084277709889 bestIt: 5 CE: -0.732084277709889 featOrth: 7.37113137950689e-05" +#> [1] "Iteration: 7 bestEv: -0.771308287813386 bestIt: 7 CE: -0.771308287813386 featOrth: 0.000138335274146522" +#> [1] "Iteration: 8 bestEv: -0.771308287813386 bestIt: 7 CE: -0.770913065436555 featOrth: 0.000167806249688568" +#> [1] "Iteration: 9 bestEv: -0.771308287813386 bestIt: 7 CE: -0.767774109363983 featOrth: 0.000155527800101953" +#> [1] "Iteration: 10 bestEv: -0.771308287813386 bestIt: 7 CE: -0.767774109363983 featOrth: 0.000155527800101953" +#> [1] "Iteration: 11 bestEv: -0.771308287813386 bestIt: 7 CE: -0.767774109363983 featOrth: 0.000155527800101953" +#> [1] "Iteration: 12 bestEv: -0.771308287813386 bestIt: 7 CE: -0.767774109363983 featOrth: 0.000155527800101953" +#> [1] "Iteration: 13 bestEv: -0.771308287813386 bestIt: 7 CE: -0.767774109363983 featOrth: 0.000155527800101953" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "orthox100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 7.25946837430251 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 2.94995647674522 bestIt: 1 CE: 2.94995647674522 featOrth: 0.0163946985372949" +#> [1] "Iteration: 2 bestEv: 0.997925166988487 bestIt: 2 CE: 0.997925166988487 featOrth: 6.24609541325397e-05" +#> [1] "Iteration: 3 bestEv: 0.556934606963116 bestIt: 3 CE: 0.556934606963116 featOrth: 0.000442037015974229" +#> [1] "Iteration: 4 bestEv: 0.392168838060075 bestIt: 4 CE: 0.392168838060075 featOrth: 0.000446956651721334" +#> [1] "Iteration: 5 bestEv: 0.340810725004325 bestIt: 5 CE: 0.340810725004325 featOrth: 0.000694543373273903" +#> [1] "Iteration: 6 bestEv: 0.144208534476617 bestIt: 6 CE: 0.144208534476617 featOrth: 0.000624946316002499" +#> [1] "Iteration: 7 bestEv: 0.0931408914873477 bestIt: 7 CE: 0.0931408914873477 featOrth: 0.000108074451120859" +#> [1] "Iteration: 8 bestEv: 0.087615657116941 bestIt: 8 CE: 0.087615657116941 featOrth: 0.000129951979897279" +#> [1] "Iteration: 9 bestEv: 0.0750777868983458 bestIt: 9 CE: 0.0750777868983458 featOrth: 7.24878603311522e-05" +#> [1] "Iteration: 10 bestEv: 0.0746480482880224 bestIt: 10 CE: 0.0746480482880224 featOrth: 8.50468369489329e-05" +#> [1] "Iteration: 11 bestEv: 0.0743544863644732 bestIt: 11 CE: 0.0743544863644732 featOrth: 4.78957134524552e-05" +#> [1] "Iteration: 12 bestEv: 0.0743544863644732 bestIt: 11 CE: 0.0766141180417366 featOrth: 5.87092727352304e-05" +#> [1] "Iteration: 13 bestEv: 0.0555687725790828 bestIt: 13 CE: 0.0555687725790828 featOrth: 2.09368128698822e-05" +#> [1] "Iteration: 14 bestEv: 0.0555687725790828 bestIt: 13 CE: 0.0728700504886686 featOrth: 2.84737787851716e-05" +#> [1] "Iteration: 15 bestEv: 0.055253398962663 bestIt: 15 CE: 0.055253398962663 featOrth: 3.83833750727906e-05" +#> [1] "Iteration: 16 bestEv: 0.0525815272961396 bestIt: 16 CE: 0.0525815272961396 featOrth: 3.99888374320143e-05" +#> [1] "Iteration: 17 bestEv: 0.0525815272961396 bestIt: 16 CE: 0.0533784311625752 featOrth: 5.76741166722116e-05" +#> [1] "Iteration: 18 bestEv: 0.0518714120441519 bestIt: 18 CE: 0.0518714120441519 featOrth: 4.14949785438992e-05" +#> [1] "Iteration: 19 bestEv: 0.0357406678370034 bestIt: 19 CE: 0.0357406678370034 featOrth: 4.14423625249359e-05" +#> [1] "Iteration: 20 bestEv: 0.0357406678370034 bestIt: 19 CE: 0.0473387030501485 featOrth: 5.21108947061863e-05" +#> [1] "Iteration: 21 bestEv: 0.0290597174334167 bestIt: 21 CE: 0.0290597174334167 featOrth: 2.15008663478603e-05" +#> [1] "Iteration: 22 bestEv: 0.0290597174334167 bestIt: 21 CE: 0.0343106749468609 featOrth: 2.52938735519811e-05" +#> [1] "Iteration: 23 bestEv: 0.0267332707309009 bestIt: 23 CE: 0.0267332707309009 featOrth: 1.8942617819923e-05" +#> [1] "Iteration: 24 bestEv: 0.0267332707309009 bestIt: 23 CE: 0.0301273632116497 featOrth: 2.28385739085729e-05" +#> [1] "Iteration: 25 bestEv: 0.0257985248646174 bestIt: 25 CE: 0.0257985248646174 featOrth: 1.8947121082177e-05" +#> [1] "Iteration: 26 bestEv: 0.0257985248646174 bestIt: 25 CE: 0.0268161223572859 featOrth: 2.09579126700376e-05" +#> [1] "Iteration: 27 bestEv: 0.0257985248646174 bestIt: 25 CE: 0.0262299055292056 featOrth: 1.57054914479576e-05" +#> [1] "Iteration: 28 bestEv: 0.0257985248646174 bestIt: 25 CE: 0.0262299055292056 featOrth: 1.57054914479576e-05" +#> [1] "Iteration: 29 bestEv: 0.0249288530931636 bestIt: 29 CE: 0.0249288530931636 featOrth: 1.74989507105344e-05" +#> [1] "Iteration: 30 bestEv: 0.0249271218647585 bestIt: 30 CE: 0.0249271218647585 featOrth: 1.55167291117256e-05" +#> [1] "Iteration: 31 bestEv: 0.0244788615256479 bestIt: 31 CE: 0.0244788615256479 featOrth: 1.62529012755742e-05" +#> [1] "Iteration: 32 bestEv: 0.0244788615256479 bestIt: 31 CE: 0.0244788615256479 featOrth: 1.62529012755742e-05" +#> [1] "Iteration: 33 bestEv: 0.0244788615256479 bestIt: 31 CE: 0.0244788615256479 featOrth: 1.62529012755742e-05" +#> [1] "Iteration: 34 bestEv: 0.0244788615256479 bestIt: 31 CE: 0.0247652521050868 featOrth: 1.55689293865345e-05" +#> [1] "Iteration: 35 bestEv: 0.0235797876390652 bestIt: 35 CE: 0.0235797876390652 featOrth: 1.59629940836857e-05" +#> [1] "Iteration: 36 bestEv: 0.0235797876390652 bestIt: 35 CE: 0.0263862673811576 featOrth: 1.68983991801221e-05" +#> [1] "Iteration: 37 bestEv: 0.0235797876390652 bestIt: 35 CE: 0.0263862673811576 featOrth: 1.68983991801221e-05" +#> [1] "Iteration: 38 bestEv: 0.0235797876390652 bestIt: 35 CE: 0.0263862673811576 featOrth: 1.68983991801221e-05" +#> [1] "Iteration: 39 bestEv: 0.0235797876390652 bestIt: 35 CE: 0.0263862673811576 featOrth: 1.68983991801221e-05" +#> [1] "Iteration: 40 bestEv: 0.0235797876390652 bestIt: 35 CE: 0.0263862673811576 featOrth: 1.68983991801221e-05" +#> [1] "Iteration: 41 bestEv: 0.0235797876390652 bestIt: 35 CE: 0.0263862673811576 featOrth: 1.68983991801221e-05" #> [1] "robust" "centerAndScale" "np" #> [1] "cca" #> [1] "pca" +#> [1] "orthox100x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "100" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 5.75228260819627 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.168638634836663 bestIt: 1 CE: -0.168638634836663 featOrth: 0.00640834391062016" +#> [1] "Iteration: 2 bestEv: -0.619802503073671 bestIt: 2 CE: -0.619802503073671 featOrth: 7.74882349878907e-05" +#> [1] "Iteration: 3 bestEv: -0.698172171482991 bestIt: 3 CE: -0.698172171482991 featOrth: 0.000533405685884374" +#> [1] "Iteration: 4 bestEv: -0.698172171482991 bestIt: 3 CE: -0.698172171482991 featOrth: 0.000533405685884374" +#> [1] "Iteration: 5 bestEv: -0.698172171482991 bestIt: 3 CE: -0.69695257665203 featOrth: 0.000563799670292911" +#> [1] "Iteration: 6 bestEv: -0.709204010564402 bestIt: 6 CE: -0.709204010564402 featOrth: 5.93693787828618e-05" +#> [1] "Iteration: 7 bestEv: -0.724880543949305 bestIt: 7 CE: -0.724880543949305 featOrth: 0.000137576776203833" +#> [1] "Iteration: 8 bestEv: -0.724880543949305 bestIt: 7 CE: -0.724880543949305 featOrth: 0.000137576776203833" +#> [1] "Iteration: 9 bestEv: -0.828774116584519 bestIt: 9 CE: -0.828774116584519 featOrth: 0.000235872523827676" +#> [1] "Iteration: 10 bestEv: -0.828774116584519 bestIt: 9 CE: -0.828774116584519 featOrth: 0.000235872523827676" +#> [1] "Iteration: 11 bestEv: -0.828774116584519 bestIt: 9 CE: -0.828774116584519 featOrth: 0.000235872523827676" +#> [1] "Iteration: 12 bestEv: -0.828774116584519 bestIt: 9 CE: -0.828774116584519 featOrth: 0.000235872523827676" +#> [1] "Iteration: 13 bestEv: -0.828774116584519 bestIt: 9 CE: -0.828774116584519 featOrth: 0.000235872523827676" +#> [1] "Iteration: 14 bestEv: -0.850082082679088 bestIt: 14 CE: -0.850082082679088 featOrth: 0.00026472865618674" +#> [1] "Iteration: 15 bestEv: -0.852451739621434 bestIt: 15 CE: -0.852451739621434 featOrth: 0.000238324844306358" +#> [1] "Iteration: 16 bestEv: -0.85612269690799 bestIt: 16 CE: -0.85612269690799 featOrth: 0.000167181323443809" +#> [1] "Iteration: 17 bestEv: -0.868751704513849 bestIt: 17 CE: -0.868751704513849 featOrth: 0.000222980490671906" +#> [1] "Iteration: 18 bestEv: -0.868751704513849 bestIt: 17 CE: -0.868751704513849 featOrth: 0.000222980490671906" +#> [1] "Iteration: 19 bestEv: -0.873550462882535 bestIt: 19 CE: -0.873550462882535 featOrth: 0.000222096908186005" +#> [1] "Iteration: 20 bestEv: -0.873550462882535 bestIt: 19 CE: -0.870198675526501 featOrth: 0.000186436315982429" +#> [1] "Iteration: 21 bestEv: -0.873550462882535 bestIt: 19 CE: -0.870198675526501 featOrth: 0.000186436315982429" +#> [1] "Iteration: 22 bestEv: -0.873550462882535 bestIt: 19 CE: -0.870198675526501 featOrth: 0.000186436315982429" +#> [1] "Iteration: 23 bestEv: -0.873550462882535 bestIt: 19 CE: -0.870198675526501 featOrth: 0.000186436315982429" +#> [1] "Iteration: 24 bestEv: -0.873550462882535 bestIt: 19 CE: -0.87252183102159 featOrth: 0.000192769330383968" +#> [1] "Iteration: 25 bestEv: -0.874065134780041 bestIt: 25 CE: -0.874065134780041 featOrth: 0.000201858246153632" +#> [1] "Iteration: 26 bestEv: -0.874065134780041 bestIt: 25 CE: -0.874065134780041 featOrth: 0.000201858246153632" +#> [1] "Iteration: 27 bestEv: -0.874065134780041 bestIt: 25 CE: -0.874065134780041 featOrth: 0.000201858246153632" +#> [1] "Iteration: 28 bestEv: -0.874065134780041 bestIt: 25 CE: -0.874065134780041 featOrth: 0.000201858246153632" +#> [1] "Iteration: 29 bestEv: -0.874065134780041 bestIt: 25 CE: -0.874065134780041 featOrth: 0.000201858246153632" +#> [1] "Iteration: 30 bestEv: -0.874065134780041 bestIt: 25 CE: -0.874065134780041 featOrth: 0.000201858246153632" +#> [1] "Iteration: 31 bestEv: -0.874065134780041 bestIt: 25 CE: -0.874065134780041 featOrth: 0.000201858246153632" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "ica" #> [1] "orthox1x1" #> [1] 0.5 0.5 0.5 #> [1] 0.99 @@ -894,53 +2553,173 @@

Evaluating Machine Lear #> [1] "lineSearch" #> [1] "ortho" "1" "1" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.640608661063987 bestIt: 1 CE: -0.640608661063987" -#> [1] "Iteration: 2 bestEv: -0.811112716679046 bestIt: 2 CE: -0.811112716679046" -#> [1] "Iteration: 3 bestEv: -0.811112716679046 bestIt: 2 CE: -0.811112716679046" -#> [1] "Iteration: 4 bestEv: -0.811112716679046 bestIt: 2 CE: -0.811112716679046" -#> [1] "Iteration: 5 bestEv: -0.811112716679046 bestIt: 2 CE: -0.811112716679046" -#> [1] "Iteration: 6 bestEv: -0.811112716679046 bestIt: 2 CE: -0.811112716679046" -#> [1] "Iteration: 7 bestEv: -0.811112716679046 bestIt: 2 CE: -0.811112716679046" -#> [1] "Iteration: 8 bestEv: -0.811112716679046 bestIt: 2 CE: -0.811112716679046" -#> i 10 ...[1] "robust" "centerAndScale" "np" +#> [1] "initialDataTerm: 0.650158753645586 <o> mixer: ica <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.467852444044148 bestIt: 1 CE: 0.467852444044148 featOrth: 0.013213851122536" +#> [1] "Iteration: 2 bestEv: 0.336389981114533 bestIt: 2 CE: 0.336389981114533 featOrth: 0.0386552762888785" +#> [1] "Iteration: 3 bestEv: 0.226214945983412 bestIt: 3 CE: 0.226214945983412 featOrth: 1.0884567012559e-06" +#> [1] "Iteration: 4 bestEv: 0.0678519611954239 bestIt: 4 CE: 0.0678519611954239 featOrth: 0.0125218310543094" +#> [1] "Iteration: 5 bestEv: 0.0441423745236251 bestIt: 5 CE: 0.0441423745236251 featOrth: 0.000409702579829544" +#> [1] "Iteration: 6 bestEv: 0.0323785844121358 bestIt: 6 CE: 0.0323785844121358 featOrth: 0.0011550938354451" +#> [1] "Iteration: 7 bestEv: 0.0264457197425088 bestIt: 7 CE: 0.0264457197425088 featOrth: 0.00127547592525522" +#> [1] "Iteration: 8 bestEv: 0.0215490388123224 bestIt: 8 CE: 0.0215490388123224 featOrth: 0.000368738761953007" +#> [1] "Iteration: 9 bestEv: 0.0192357950173879 bestIt: 9 CE: 0.0192357950173879 featOrth: 0.000551048665436415" +#> [1] "Iteration: 10 bestEv: 0.0180345891541333 bestIt: 10 CE: 0.0180345891541333 featOrth: 0.000492290751139232" +#> [1] "Iteration: 11 bestEv: 0.0161956838359995 bestIt: 11 CE: 0.0161956838359995 featOrth: 0.000278712596851147" +#> [1] "Iteration: 12 bestEv: 0.0142393139668988 bestIt: 12 CE: 0.0142393139668988 featOrth: 0.000287806086256548" +#> [1] "Iteration: 13 bestEv: 0.012901187755853 bestIt: 13 CE: 0.012901187755853 featOrth: 0.000126285510706182" +#> [1] "Iteration: 14 bestEv: 0.00971301965447227 bestIt: 14 CE: 0.00971301965447227 featOrth: 0.000168974049216395" +#> [1] "Iteration: 15 bestEv: 0.00928227761025762 bestIt: 15 CE: 0.00928227761025762 featOrth: 9.80188518386488e-05" +#> [1] "Iteration: 16 bestEv: 0.00892552150227574 bestIt: 16 CE: 0.00892552150227574 featOrth: 1.72847815047191e-05" +#> [1] "Iteration: 17 bestEv: 0.00871901971728851 bestIt: 17 CE: 0.00871901971728851 featOrth: 2.80283463488235e-05" +#> [1] "Iteration: 18 bestEv: 0.00871901971728851 bestIt: 17 CE: 0.00885778972858955 featOrth: 4.53870842394719e-05" +#> [1] "Iteration: 19 bestEv: 0.00841179242699247 bestIt: 19 CE: 0.00841179242699246 featOrth: 2.35566654803082e-05" +#> [1] "Iteration: 20 bestEv: 0.00835419207067815 bestIt: 20 CE: 0.00835419207067815 featOrth: 2.71963274130283e-05" +#> [1] "Iteration: 21 bestEv: 0.00826781653523584 bestIt: 21 CE: 0.00826781653523584 featOrth: 1.79853134255707e-05" +#> [1] "Iteration: 22 bestEv: 0.00821872375291515 bestIt: 22 CE: 0.00821872375291515 featOrth: 3.34202330220907e-05" +#> [1] "Iteration: 23 bestEv: 0.00820777412882035 bestIt: 23 CE: 0.00820777412882035 featOrth: 2.75756107425122e-05" +#> [1] "Iteration: 24 bestEv: 0.00818469319842176 bestIt: 24 CE: 0.00818469319842176 featOrth: 1.5423779623334e-05" +#> [1] "Iteration: 25 bestEv: 0.00818029380925995 bestIt: 25 CE: 0.00818029380925995 featOrth: 2.53996584832653e-05" +#> [1] "Iteration: 26 bestEv: 0.00815356249981097 bestIt: 26 CE: 0.00815356249981097 featOrth: 1.53418940593878e-05" +#> [1] "Iteration: 27 bestEv: 0.00814919868389826 bestIt: 27 CE: 0.00814919868389826 featOrth: 2.54021308474313e-05" +#> [1] "Iteration: 28 bestEv: 0.00812951603241134 bestIt: 28 CE: 0.00812951603241133 featOrth: 1.98714625032446e-05" +#> [1] "Iteration: 29 bestEv: 0.00810792585675206 bestIt: 29 CE: 0.00810792585675206 featOrth: 2.48234120507447e-05" +#> [1] "Iteration: 30 bestEv: 0.00810792585675206 bestIt: 29 CE: 0.00811341744551268 featOrth: 2.04532794349318e-05" +#> [1] "Iteration: 31 bestEv: 0.00810620029251445 bestIt: 31 CE: 0.00810620029251445 featOrth: 2.43818080180929e-05" +#> [1] "Iteration: 32 bestEv: 0.00810620029251445 bestIt: 31 CE: 0.00811969931865594 featOrth: 1.66099030274961e-05" +#> [1] "Iteration: 33 bestEv: 0.00810620029251445 bestIt: 31 CE: 0.00813189362884503 featOrth: 1.14737707686837e-05" +#> [1] "Iteration: 34 bestEv: 0.00810620029251445 bestIt: 31 CE: 0.00812174506249976 featOrth: 1.52296320339252e-05" +#> [1] "Iteration: 35 bestEv: 0.00810620029251445 bestIt: 31 CE: 0.00813937377233017 featOrth: 9.45289049264615e-06" +#> [1] "Iteration: 36 bestEv: 0.00810620029251445 bestIt: 31 CE: 0.00814188077883499 featOrth: 9.67565271150072e-06" +#> [1] "Iteration: 37 bestEv: 0.00810620029251445 bestIt: 31 CE: 0.00814188077883499 featOrth: 9.67565271150072e-06" +#> i 50 ...[1] "robust" "centerAndScale" "np" +#> [1] "cca" +#> [1] "ica" +#> [1] "orthox1x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "1" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: ica <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.590323129664448 bestIt: 1 CE: -0.590323129664448 featOrth: 0.0691637811877302" +#> [1] "Iteration: 2 bestEv: -0.691759030822687 bestIt: 2 CE: -0.691759030822688 featOrth: 0.0131574639834821" +#> [1] "Iteration: 3 bestEv: -0.704093946126041 bestIt: 3 CE: -0.704093946126041 featOrth: 0.0121784507404034" +#> [1] "Iteration: 4 bestEv: -0.830202638495802 bestIt: 4 CE: -0.830202638495802 featOrth: 0.013511453392068" +#> [1] "Iteration: 5 bestEv: -0.830202638495802 bestIt: 4 CE: -0.828858072575535 featOrth: 0.012119758140752" +#> [1] "Iteration: 6 bestEv: -0.830202638495802 bestIt: 4 CE: -0.828858072575535 featOrth: 0.012119758140752" +#> [1] "Iteration: 7 bestEv: -0.830202638495802 bestIt: 4 CE: -0.828858072575535 featOrth: 0.012119758140752" +#> [1] "Iteration: 8 bestEv: -0.830202638495802 bestIt: 4 CE: -0.828858072575535 featOrth: 0.012119758140752" +#> [1] "Iteration: 9 bestEv: -0.830202638495802 bestIt: 4 CE: -0.828858072575535 featOrth: 0.012119758140752" +#> [1] "Iteration: 10 bestEv: -0.830202638495802 bestIt: 4 CE: -0.828858072575535 featOrth: 0.012119758140752" +#> [1] "robust" "centerAndScale" "np" +#> [1] "regression" +#> [1] "pca" +#> [1] "orthox1x1" +#> [1] 0.5 0.5 0.5 +#> [1] 0.99 +#> [1] "positive" "positive" "positive" +#> [1] "lineSearch" +#> [1] "ortho" "1" "1" +#> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " +#> [1] "initialDataTerm: 0.650158753645586 <o> mixer: pca <o> E: regression" +#> [1] "Iteration: 1 bestEv: 0.462934744269136 bestIt: 1 CE: 0.462934744269136 featOrth: 0.013213851122536" +#> [1] "Iteration: 2 bestEv: 0.334549775715385 bestIt: 2 CE: 0.334549775715385 featOrth: 0.0358284173172784" +#> [1] "Iteration: 3 bestEv: 0.225281415258604 bestIt: 3 CE: 0.225281415258604 featOrth: 1.02539398611884e-06" +#> [1] "Iteration: 4 bestEv: 0.067991166095238 bestIt: 4 CE: 0.067991166095238 featOrth: 0.0131101960990941" +#> [1] "Iteration: 5 bestEv: 0.0380797933734452 bestIt: 5 CE: 0.0380797933734452 featOrth: 5.38021816328619e-06" +#> [1] "Iteration: 6 bestEv: 0.0236101337700458 bestIt: 6 CE: 0.0236101337700458 featOrth: 0.00109046435358623" +#> [1] "Iteration: 7 bestEv: 0.0197055496517417 bestIt: 7 CE: 0.0197055496517417 featOrth: 0.000142702919188393" +#> [1] "Iteration: 8 bestEv: 0.0193242645663545 bestIt: 8 CE: 0.0193242645663545 featOrth: 0.000276759174726005" +#> [1] "Iteration: 9 bestEv: 0.018419871024493 bestIt: 9 CE: 0.018419871024493 featOrth: 0.000172475345458029" +#> [1] "Iteration: 10 bestEv: 0.016763412540775 bestIt: 10 CE: 0.016763412540775 featOrth: 0.000168956811504118" +#> [1] "Iteration: 11 bestEv: 0.0164702794958271 bestIt: 11 CE: 0.0164702794958271 featOrth: 0.000192172557575361" +#> [1] "Iteration: 12 bestEv: 0.0164702794958271 bestIt: 11 CE: 0.0169024951169734 featOrth: 0.000188603848740847" +#> [1] "Iteration: 13 bestEv: 0.0164702794958271 bestIt: 11 CE: 0.0169024951169734 featOrth: 0.000188603848740847" +#> [1] "Iteration: 14 bestEv: 0.0164702794958271 bestIt: 11 CE: 0.0168030955961183 featOrth: 0.000172098297442111" +#> [1] "Iteration: 15 bestEv: 0.0164702794958271 bestIt: 11 CE: 0.0165793859531814 featOrth: 0.000168463039459764" +#> [1] "Iteration: 16 bestEv: 0.0164702794958271 bestIt: 11 CE: 0.0165793859531814 featOrth: 0.000168463039459764" +#> [1] "Iteration: 17 bestEv: 0.0164702794958271 bestIt: 11 CE: 0.0165666244653662 featOrth: 0.000166183152450804" +#> [1] "robust" "centerAndScale" "np" #> [1] "cca" #> [1] "pca" -#> [1] "orthox0.1x0.1" +#> [1] "orthox1x1" #> [1] 0.5 0.5 0.5 #> [1] 0.99 #> [1] "positive" "positive" "positive" #> [1] "lineSearch" -#> [1] "ortho" "0.1" "0.1" +#> [1] "ortho" "1" "1" #> [1] " <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> BUILD-V <0> " -#> [1] "initialDataTerm: -0.917111645375717 <o> mixer: pca <o> E: cca" -#> [1] "Iteration: 1 bestEv: -0.493782414451495 bestIt: 1 CE: -0.493782414451495" -#> [1] "Iteration: 2 bestEv: -0.885838987144042 bestIt: 2 CE: -0.885838987144042" -#> [1] "Iteration: 3 bestEv: -0.885838987144042 bestIt: 2 CE: -0.881313228930842" -#> [1] "Iteration: 4 bestEv: -0.885838987144042 bestIt: 2 CE: -0.881313228930842" -#> [1] "Iteration: 5 bestEv: -0.885838987144042 bestIt: 2 CE: -0.84565784966314" -#> [1] "Iteration: 6 bestEv: -0.885838987144042 bestIt: 2 CE: -0.834104933282779" -#> [1] "Iteration: 7 bestEv: -0.885838987144042 bestIt: 2 CE: -0.817884633342666" -#> [1] "Iteration: 8 bestEv: -0.885838987144042 bestIt: 2 CE: -0.825852104773952" -#> nsimlr objectiver mixer ebber optimus constraint final_energy prescaling1 -#> 8 2 cca pca 0.99 lineSearch orthox10x10 19.52797 robust -#> prescaling2 prescaling3 sparval1 sparval2 sparval3 positivity1 positivity2 -#> 8 centerAndScale np 0.5 0.5 0.5 positive positive -#> positivity3 perm m1_m2 m1_m3 m2_m3 -#> 8 positive 0 0.7414637 0.6217357 0.6284296 +#> [1] "initialDataTerm: -0.857027012460654 <o> mixer: pca <o> E: cca" +#> [1] "Iteration: 1 bestEv: -0.628055477329717 bestIt: 1 CE: -0.628055477329717 featOrth: 0.0691637811877302" +#> [1] "Iteration: 2 bestEv: -0.68341124162279 bestIt: 2 CE: -0.68341124162279 featOrth: 0.0126998420387586" +#> [1] "Iteration: 3 bestEv: -0.68341124162279 bestIt: 2 CE: -0.683411241622789 featOrth: 0.0126998420387586" +#> [1] "Iteration: 4 bestEv: -0.68341124162279 bestIt: 2 CE: -0.683411241622789 featOrth: 0.0126998420387586" +#> [1] "Iteration: 5 bestEv: -0.68341124162279 bestIt: 2 CE: -0.683411241622789 featOrth: 0.0126998420387586" +#> [1] "Iteration: 6 bestEv: -0.68341124162279 bestIt: 2 CE: -0.683411241622789 featOrth: 0.0126998420387586" +#> [1] "Iteration: 7 bestEv: -0.68341124162279 bestIt: 2 CE: -0.683411241622789 featOrth: 0.0126998420387586" +#> [1] "Iteration: 8 bestEv: -0.68341124162279 bestIt: 2 CE: -0.683411241622789 featOrth: 0.0126998420387586" +#> nsimlr objectiver mixer ebber optimus constraint final_energy +#> 39 2 regression pca 0.99 lineSearch orthox10x10 21.87964 +#> prescaling1 prescaling2 prescaling3 sparval1 sparval2 sparval3 +#> 39 robust centerAndScale np 0.5 0.5 0.5 +#> positivity1 positivity2 positivity3 perm m1_m2 m1_m3 m2_m3 +#> 39 positive positive positive 0 0.6567739 0.6931875 0.5575234 #> el finito simlrXs$paramsearch -#> nsimlr objectiver mixer ebber optimus constraint final_energy -#> 1 2 cca pca 0.99 lineSearch none 15.12304 -#> 2 2 cca pca 0.99 lineSearch Grassmannx10x10 14.68560 -#> 3 2 cca pca 0.99 lineSearch Grassmannx1x1 14.71550 -#> 4 2 cca pca 0.99 lineSearch Grassmannx0.1x0.1 15.11430 -#> 5 2 cca pca 0.99 lineSearch Stiefelx10x10 15.98724 -#> 6 2 cca pca 0.99 lineSearch Stiefelx1x1 15.59972 -#> 7 2 cca pca 0.99 lineSearch Stiefelx0.1x0.1 14.93442 -#> 8 2 cca pca 0.99 lineSearch orthox10x10 19.52797 -#> 9 2 cca pca 0.99 lineSearch orthox1x1 18.50992 -#> 10 2 cca pca 0.99 lineSearch orthox0.1x0.1 14.78189 +#> nsimlr objectiver mixer ebber optimus constraint final_energy +#> 1 2 regression ica 0.99 lineSearch none 20.04116 +#> 2 2 cca ica 0.99 lineSearch none 15.74912 +#> 3 2 regression pca 0.99 lineSearch none 20.13228 +#> 4 2 cca pca 0.99 lineSearch none 14.56300 +#> 5 2 regression ica 0.99 lineSearch Grassmannx10x10 21.56241 +#> 6 2 cca ica 0.99 lineSearch Grassmannx10x10 14.20333 +#> 7 2 regression pca 0.99 lineSearch Grassmannx10x10 18.62826 +#> 8 2 cca pca 0.99 lineSearch Grassmannx10x10 13.29879 +#> 9 2 regression ica 0.99 lineSearch Grassmannx100x1 20.27411 +#> 10 2 cca ica 0.99 lineSearch Grassmannx100x1 16.30913 +#> 11 2 regression pca 0.99 lineSearch Grassmannx100x1 19.84864 +#> 12 2 cca pca 0.99 lineSearch Grassmannx100x1 15.46196 +#> 13 2 regression ica 0.99 lineSearch Grassmannx100x1 20.27411 +#> 14 2 cca ica 0.99 lineSearch Grassmannx100x1 16.30913 +#> 15 2 regression pca 0.99 lineSearch Grassmannx100x1 19.84864 +#> 16 2 cca pca 0.99 lineSearch Grassmannx100x1 15.46196 +#> 17 2 regression ica 0.99 lineSearch Grassmannx1x1 19.21324 +#> 18 2 cca ica 0.99 lineSearch Grassmannx1x1 15.25255 +#> 19 2 regression pca 0.99 lineSearch Grassmannx1x1 18.95521 +#> 20 2 cca pca 0.99 lineSearch Grassmannx1x1 14.80697 +#> 21 2 regression ica 0.99 lineSearch Stiefelx10x10 21.58253 +#> 22 2 cca ica 0.99 lineSearch Stiefelx10x10 13.58371 +#> 23 2 regression pca 0.99 lineSearch Stiefelx10x10 18.01854 +#> 24 2 cca pca 0.99 lineSearch Stiefelx10x10 14.74664 +#> 25 2 regression ica 0.99 lineSearch Stiefelx100x1 19.41960 +#> 26 2 cca ica 0.99 lineSearch Stiefelx100x1 16.41269 +#> 27 2 regression pca 0.99 lineSearch Stiefelx100x1 20.63528 +#> 28 2 cca pca 0.99 lineSearch Stiefelx100x1 13.57193 +#> 29 2 regression ica 0.99 lineSearch Stiefelx100x1 19.41960 +#> 30 2 cca ica 0.99 lineSearch Stiefelx100x1 16.41269 +#> 31 2 regression pca 0.99 lineSearch Stiefelx100x1 20.63528 +#> 32 2 cca pca 0.99 lineSearch Stiefelx100x1 13.57193 +#> 33 2 regression ica 0.99 lineSearch Stiefelx1x1 16.40009 +#> 34 2 cca ica 0.99 lineSearch Stiefelx1x1 15.55203 +#> 35 2 regression pca 0.99 lineSearch Stiefelx1x1 19.58717 +#> 36 2 cca pca 0.99 lineSearch Stiefelx1x1 15.53778 +#> 37 2 regression ica 0.99 lineSearch orthox10x10 19.31468 +#> 38 2 cca ica 0.99 lineSearch orthox10x10 19.48686 +#> 39 2 regression pca 0.99 lineSearch orthox10x10 21.87964 +#> 40 2 cca pca 0.99 lineSearch orthox10x10 20.59885 +#> 41 2 regression ica 0.99 lineSearch orthox100x1 20.95390 +#> 42 2 cca ica 0.99 lineSearch orthox100x1 15.53850 +#> 43 2 regression pca 0.99 lineSearch orthox100x1 19.60430 +#> 44 2 cca pca 0.99 lineSearch orthox100x1 16.79858 +#> 45 2 regression ica 0.99 lineSearch orthox100x1 20.95390 +#> 46 2 cca ica 0.99 lineSearch orthox100x1 15.53850 +#> 47 2 regression pca 0.99 lineSearch orthox100x1 19.60430 +#> 48 2 cca pca 0.99 lineSearch orthox100x1 16.79858 +#> 49 2 regression ica 0.99 lineSearch orthox1x1 16.66613 +#> 50 2 cca ica 0.99 lineSearch orthox1x1 17.64868 +#> 51 2 regression pca 0.99 lineSearch orthox1x1 16.59218 +#> 52 2 cca pca 0.99 lineSearch orthox1x1 16.61590 #> prescaling1 prescaling2 prescaling3 sparval1 sparval2 sparval3 #> 1 robust centerAndScale np 0.5 0.5 0.5 #> 2 robust centerAndScale np 0.5 0.5 0.5 @@ -952,17 +2731,101 @@

Evaluating Machine Lear #> 8 robust centerAndScale np 0.5 0.5 0.5 #> 9 robust centerAndScale np 0.5 0.5 0.5 #> 10 robust centerAndScale np 0.5 0.5 0.5 -#> positivity1 positivity2 positivity3 perm m1_m2 m1_m3 m2_m3 -#> 1 positive positive positive 0 0.3978730 0.4029476 0.4574523 -#> 2 positive positive positive 0 0.5983526 0.5704775 0.4275200 -#> 3 positive positive positive 0 0.4576600 0.4044627 0.4753633 -#> 4 positive positive positive 0 0.4413322 0.4500521 0.4091796 -#> 5 positive positive positive 0 0.7731677 0.4217462 0.4443339 -#> 6 positive positive positive 0 0.4954192 0.4415130 0.4643743 -#> 7 positive positive positive 0 0.4782384 0.4838122 0.4320946 -#> 8 positive positive positive 0 0.7414637 0.6217357 0.6284296 -#> 9 positive positive positive 0 0.6147825 0.3888984 0.4125018 -#> 10 positive positive positive 0 0.4978481 0.3309805 0.2496383

+#> 11 robust centerAndScale np 0.5 0.5 0.5 +#> 12 robust centerAndScale np 0.5 0.5 0.5 +#> 13 robust centerAndScale np 0.5 0.5 0.5 +#> 14 robust centerAndScale np 0.5 0.5 0.5 +#> 15 robust centerAndScale np 0.5 0.5 0.5 +#> 16 robust centerAndScale np 0.5 0.5 0.5 +#> 17 robust centerAndScale np 0.5 0.5 0.5 +#> 18 robust centerAndScale np 0.5 0.5 0.5 +#> 19 robust centerAndScale np 0.5 0.5 0.5 +#> 20 robust centerAndScale np 0.5 0.5 0.5 +#> 21 robust centerAndScale np 0.5 0.5 0.5 +#> 22 robust centerAndScale np 0.5 0.5 0.5 +#> 23 robust centerAndScale np 0.5 0.5 0.5 +#> 24 robust centerAndScale np 0.5 0.5 0.5 +#> 25 robust centerAndScale np 0.5 0.5 0.5 +#> 26 robust centerAndScale np 0.5 0.5 0.5 +#> 27 robust centerAndScale np 0.5 0.5 0.5 +#> 28 robust centerAndScale np 0.5 0.5 0.5 +#> 29 robust centerAndScale np 0.5 0.5 0.5 +#> 30 robust centerAndScale np 0.5 0.5 0.5 +#> 31 robust centerAndScale np 0.5 0.5 0.5 +#> 32 robust centerAndScale np 0.5 0.5 0.5 +#> 33 robust centerAndScale np 0.5 0.5 0.5 +#> 34 robust centerAndScale np 0.5 0.5 0.5 +#> 35 robust centerAndScale np 0.5 0.5 0.5 +#> 36 robust centerAndScale np 0.5 0.5 0.5 +#> 37 robust centerAndScale np 0.5 0.5 0.5 +#> 38 robust centerAndScale np 0.5 0.5 0.5 +#> 39 robust centerAndScale np 0.5 0.5 0.5 +#> 40 robust centerAndScale np 0.5 0.5 0.5 +#> 41 robust centerAndScale np 0.5 0.5 0.5 +#> 42 robust centerAndScale np 0.5 0.5 0.5 +#> 43 robust centerAndScale np 0.5 0.5 0.5 +#> 44 robust centerAndScale np 0.5 0.5 0.5 +#> 45 robust centerAndScale np 0.5 0.5 0.5 +#> 46 robust centerAndScale np 0.5 0.5 0.5 +#> 47 robust centerAndScale np 0.5 0.5 0.5 +#> 48 robust centerAndScale np 0.5 0.5 0.5 +#> 49 robust centerAndScale np 0.5 0.5 0.5 +#> 50 robust centerAndScale np 0.5 0.5 0.5 +#> 51 robust centerAndScale np 0.5 0.5 0.5 +#> 52 robust centerAndScale np 0.5 0.5 0.5 +#> positivity1 positivity2 positivity3 perm m1_m2 m1_m3 m2_m3 +#> 1 positive positive positive 0 0.5193438 0.3119511 0.32150538 +#> 2 positive positive positive 0 0.4933520 0.4642482 0.47783498 +#> 3 positive positive positive 0 0.5044138 0.2953116 0.30520248 +#> 4 positive positive positive 0 0.4967490 0.3854782 0.39717215 +#> 5 positive positive positive 0 0.6938846 0.3555743 0.43754104 +#> 6 positive positive positive 0 0.4832839 0.4543970 0.43024417 +#> 7 positive positive positive 0 0.2806490 0.2115659 0.46072887 +#> 8 positive positive positive 0 0.5983526 0.2817692 0.45230352 +#> 9 positive positive positive 0 0.3257290 0.5084995 0.39397241 +#> 10 positive positive positive 0 0.4592238 0.6887583 0.54211957 +#> 11 positive positive positive 0 0.4401356 0.3878720 0.32870526 +#> 12 positive positive positive 0 0.6652509 0.5737221 0.43181128 +#> 13 positive positive positive 0 0.3257290 0.5084995 0.39397241 +#> 14 positive positive positive 0 0.4592238 0.6887583 0.54211957 +#> 15 positive positive positive 0 0.4401356 0.3878720 0.32870526 +#> 16 positive positive positive 0 0.6652509 0.5737221 0.43181128 +#> 17 positive positive positive 0 0.4182959 0.2630673 0.27593023 +#> 18 positive positive positive 0 0.4400600 0.4192347 0.47939687 +#> 19 positive positive positive 0 0.4284390 0.2797991 0.28730667 +#> 20 positive positive positive 0 0.5072330 0.3971236 0.39494615 +#> 21 positive positive positive 0 0.6219873 0.6071353 0.64259492 +#> 22 positive positive positive 0 0.4591461 0.4386191 0.44878946 +#> 23 positive positive positive 0 0.2572217 0.1170560 0.43287251 +#> 24 positive positive positive 0 0.4622607 0.4812358 0.44982004 +#> 25 positive positive positive 0 0.2981088 0.4603660 0.38168717 +#> 26 positive positive positive 0 0.7387857 0.4531428 0.45871239 +#> 27 positive positive positive 0 0.3605560 0.6582374 0.41269322 +#> 28 positive positive positive 0 0.4209124 0.3366873 0.48837377 +#> 29 positive positive positive 0 0.2981088 0.4603660 0.38168717 +#> 30 positive positive positive 0 0.7387857 0.4531428 0.45871239 +#> 31 positive positive positive 0 0.3605560 0.6582374 0.41269322 +#> 32 positive positive positive 0 0.4209124 0.3366873 0.48837377 +#> 33 positive positive positive 0 0.2355616 0.1113608 0.25074309 +#> 34 positive positive positive 0 0.4467106 0.4368430 0.50110487 +#> 35 positive positive positive 0 0.4113251 0.3015637 0.34805995 +#> 36 positive positive positive 0 0.4752949 0.4448870 0.52104372 +#> 37 positive positive positive 0 0.4928138 0.3116463 0.22098611 +#> 38 positive positive positive 0 0.7795813 0.5640667 0.56157863 +#> 39 positive positive positive 0 0.6567739 0.6931875 0.55752340 +#> 40 positive positive positive 0 0.7842817 0.8446771 0.81882527 +#> 41 positive positive positive 0 0.3294659 0.7176200 0.41250854 +#> 42 positive positive positive 0 0.7756144 0.3085523 0.41735434 +#> 43 positive positive positive 0 0.3547808 0.6492641 0.29208830 +#> 44 positive positive positive 0 0.4925081 0.4390126 0.49335414 +#> 45 positive positive positive 0 0.3294659 0.7176200 0.41250854 +#> 46 positive positive positive 0 0.7756144 0.3085523 0.41735434 +#> 47 positive positive positive 0 0.3547808 0.6492641 0.29208830 +#> 48 positive positive positive 0 0.4925081 0.4390126 0.49335414 +#> 49 positive positive positive 0 0.4955356 0.1919714 0.15419681 +#> 50 positive positive positive 0 0.5537755 0.4467084 0.49017259 +#> 51 positive positive positive 0 0.4636090 0.2714441 0.04486653 +#> 52 positive positive positive 0 0.5537755 0.2789453 0.25469184

Finally, simlrXs$paramsearch retrieves the results of the parameter search. 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@@ -118,6 +120,10 @@

Arguments

Number of components.

+
constraint
+

orthogonality constraint of the form constraintxFloatWeightEnergyxFloatWeightGrad where constraints is ortho, Stiefel or Grassmann or GrassmannInv

+ +
covariates

any covariates to adjust training matrices. if covariates is set to 'mean' then the rowwise mean will be factored out of each matrix. this can be a vector e.g. c('center','scale','rank'). pass the name opt to antspymm_simlr_update_residuals to have the function print the options.

@@ -162,6 +168,10 @@

Arguments

int value to set max iterations

+
path_modeling
+

the result of a call to simlr_path_models(n)

+ +
verbose

boolean

diff --git a/docs/reference/antsrGetPointerName.html b/docs/reference/antsrGetPointerName.html index 5cfd4656..e6b7dee0 100644 --- a/docs/reference/antsrGetPointerName.html +++ b/docs/reference/antsrGetPointerName.html @@ -96,9 +96,9 @@

Examples


 img <- antsImageRead(getANTsRData("r16"))
 antsrGetPointerName(img)
-#> [1] "0x6000010dfd80"
+#> [1] "0x60000221e450"
 antsrGetPointerName(antsImageClone(img))
-#> [1] "0x6000010dc3c0"
+#> [1] "0x60000221f4f0"
 
 

diff --git a/docs/reference/as.antsMatrix.html b/docs/reference/as.antsMatrix.html index 99bdef27..f0b4d66a 100644 --- a/docs/reference/as.antsMatrix.html +++ b/docs/reference/as.antsMatrix.html @@ -104,7 +104,7 @@

Examples

#> [1] "float" #> #> Slot "pointer": -#> <pointer: 0x6000007d1c00> +#> <pointer: 0x6000035078c0> #> mat <- matrix(rnorm(10), nrow = 2) df <- as.data.frame(mat) @@ -114,7 +114,7 @@

Examples

#> [1] "float" #> #> Slot "pointer": -#> <pointer: 0x6000007d3900> +#> <pointer: 0x600003506080> #> as.antsMatrix(as.list(df)) #> An object of class "antsMatrix" @@ -122,7 +122,7 @@

Examples

#> [1] "float" #> #> Slot "pointer": -#> <pointer: 0x6000007d1f00> +#> <pointer: 0x600003507fc0> #>
diff --git a/docs/reference/brackets.html b/docs/reference/brackets.html index 6748911e..2230118d 100644 --- a/docs/reference/brackets.html +++ b/docs/reference/brackets.html @@ -119,58 +119,58 @@

Extract or Replace Parts of antsImage Object

# S4 method for antsImage,missing,numeric,array [(x, i, j, ...) <- value -# S4 method for antsImage,NULL,ANY +# S4 method for antsImage,NULL,ANY,ANY [(x, i, j, ..., drop = TRUE) -# S4 method for antsImage,antsImage,ANY +# S4 method for antsImage,antsImage,ANY,ANY [(x, i, j, ..., drop = TRUE) -# S4 method for ANY,antsImage,ANY +# S4 method for ANY,antsImage,ANY,ANY [(x, i, j, ..., drop = TRUE) -# S4 method for antsImage,logical,ANY +# S4 method for antsImage,logical,ANY,ANY [(x, i, j, ..., drop = TRUE) -# S4 method for antsImage,logical,ANY +# S4 method for antsImage,logical,ANY,ANY [(x, i, j, ..., drop = TRUE) -# S4 method for antsImage,ANY,ANY +# S4 method for antsImage,ANY,ANY,ANY [(x, i, j, ..., drop = TRUE) -# S4 method for antsImage,ANY,ANY +# S4 method for antsImage,ANY,ANY,ANY [(x, i, j, ..., drop = TRUE) -# S4 method for antsImage,NULL,NULL +# S4 method for antsImage,NULL,NULL,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,NULL,NULL +# S4 method for antsImage,NULL,NULL,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,numeric,numeric +# S4 method for antsImage,numeric,numeric,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,numeric,numeric +# S4 method for antsImage,numeric,numeric,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,numeric,NULL +# S4 method for antsImage,numeric,NULL,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,numeric,NULL +# S4 method for antsImage,numeric,NULL,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,NULL,numeric +# S4 method for antsImage,NULL,numeric,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,NULL,numeric +# S4 method for antsImage,NULL,numeric,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,missing,numeric +# S4 method for antsImage,missing,numeric,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,numeric,missing +# S4 method for antsImage,numeric,missing,ANY [(x, i, j, k = NA, l = NA, ..., drop) -# S4 method for antsImage,missing,missing +# S4 method for antsImage,missing,missing,ANY [(x, i, j, k = NA, l = NA, ..., drop)
diff --git a/docs/reference/buildTemplate.html b/docs/reference/buildTemplate.html index d84b1346..1720468d 100644 --- a/docs/reference/buildTemplate.html +++ b/docs/reference/buildTemplate.html @@ -157,7 +157,7 @@

Examples

#> ================================================================================ #> Averaging warped composed transforms #> ================================================================================ -#> Blending template image2.53022264227455 +#> Blending template image2.59687615269011

diff --git a/docs/reference/fitBsplineObjectToScatteredData.html b/docs/reference/fitBsplineObjectToScatteredData.html index b08e305d..3437c5fc 100644 --- a/docs/reference/fitBsplineObjectToScatteredData.html +++ b/docs/reference/fitBsplineObjectToScatteredData.html @@ -222,7 +222,6 @@

Examples

numberOfFittingLevels = 7, meshSize = c(1, 1) ) plot(bsplineImage) -#> Warning: couldn't connect to display "/private/tmp/com.apple.launchd.eGFfXWyHAN/org.xquartz:0"
diff --git a/docs/reference/imagesToMatrix.html b/docs/reference/imagesToMatrix.html index 98aa581e..82de79ee 100644 --- a/docs/reference/imagesToMatrix.html +++ b/docs/reference/imagesToMatrix.html @@ -118,7 +118,7 @@

Examples

mask <- getMask(antsImageRead(imageList[1])) mat <- imagesToMatrix(imageList, mask) print(dim(mat)) -#> [1] 3 51 +#> [1] 3 18017

diff --git a/docs/reference/index.html b/docs/reference/index.html index afa14f25..bfd3522d 100644 --- a/docs/reference/index.html +++ b/docs/reference/index.html @@ -454,6 +454,10 @@

All functions atropos()

FMM Segmentation

+ +

ba_svd()

+ +

No fail SVD function that switches to rsvd if svd fails

basicInPaint()

@@ -488,7 +492,7 @@

All functions

Boxplot of Values in an Image

-

`[<-`(<antsImage>,<NULL>,<ANY>,<ANY>) `[<-`(<antsImage>,<logical>,<ANY>,<ANY>) `[<-`(<antsImage>,<array>,<ANY>,<ANY>) `[<-`(<antsImage>,<matrix>,<ANY>,<ANY>) `[<-`(<antsImage>,<list>,<ANY>,<ANY>) `[<-`(<antsImage>,<antsImage>,<ANY>,<ANY>) `[<-`(<antsImage>,<NULL>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<logical>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<array>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<matrix>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<NULL>,<NULL>,<numeric>) `[<-`(<antsImage>,<numeric>,<numeric>,<numeric>) `[<-`(<antsImage>,<numeric>,<NULL>,<numeric>) `[<-`(<antsImage>,<NULL>,<numeric>,<numeric>) `[<-`(<antsImage>,<numeric>,<missing>,<array>) `[<-`(<antsImage>,<missing>,<numeric>,<array>) `[`(<antsImage>,<NULL>,<ANY>) `[`(<antsImage>,<antsImage>,<ANY>) `[`(<ANY>,<antsImage>,<ANY>) `[`(<antsImage>,<logical>,<ANY>) `[`(<antsImage>,<logical>,<ANY>) `[`(<antsImage>,<ANY>,<ANY>) `[`(<antsImage>,<ANY>,<ANY>) `[`(<antsImage>,<NULL>,<NULL>) `[`(<antsImage>,<NULL>,<NULL>) `[`(<antsImage>,<numeric>,<numeric>) `[`(<antsImage>,<numeric>,<numeric>) `[`(<antsImage>,<numeric>,<NULL>) `[`(<antsImage>,<numeric>,<NULL>) `[`(<antsImage>,<NULL>,<numeric>) `[`(<antsImage>,<NULL>,<numeric>) `[`(<antsImage>,<missing>,<numeric>) `[`(<antsImage>,<numeric>,<missing>) `[`(<antsImage>,<missing>,<missing>)

+

`[<-`(<antsImage>,<NULL>,<ANY>,<ANY>) `[<-`(<antsImage>,<logical>,<ANY>,<ANY>) `[<-`(<antsImage>,<array>,<ANY>,<ANY>) `[<-`(<antsImage>,<matrix>,<ANY>,<ANY>) `[<-`(<antsImage>,<list>,<ANY>,<ANY>) `[<-`(<antsImage>,<antsImage>,<ANY>,<ANY>) `[<-`(<antsImage>,<NULL>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<logical>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<array>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<matrix>,<antsRegion>,<ANY>) `[<-`(<antsImage>,<NULL>,<NULL>,<numeric>) `[<-`(<antsImage>,<numeric>,<numeric>,<numeric>) `[<-`(<antsImage>,<numeric>,<NULL>,<numeric>) `[<-`(<antsImage>,<NULL>,<numeric>,<numeric>) `[<-`(<antsImage>,<numeric>,<missing>,<array>) `[<-`(<antsImage>,<missing>,<numeric>,<array>) `[`(<antsImage>,<NULL>,<ANY>,<ANY>) `[`(<antsImage>,<antsImage>,<ANY>,<ANY>) `[`(<ANY>,<antsImage>,<ANY>,<ANY>) `[`(<antsImage>,<logical>,<ANY>,<ANY>) `[`(<antsImage>,<logical>,<ANY>,<ANY>) `[`(<antsImage>,<ANY>,<ANY>,<ANY>) `[`(<antsImage>,<ANY>,<ANY>,<ANY>) `[`(<antsImage>,<NULL>,<NULL>,<ANY>) `[`(<antsImage>,<NULL>,<NULL>,<ANY>) `[`(<antsImage>,<numeric>,<numeric>,<ANY>) `[`(<antsImage>,<numeric>,<numeric>,<ANY>) `[`(<antsImage>,<numeric>,<NULL>,<ANY>) `[`(<antsImage>,<numeric>,<NULL>,<ANY>) `[`(<antsImage>,<NULL>,<numeric>,<ANY>) `[`(<antsImage>,<NULL>,<numeric>,<ANY>) `[`(<antsImage>,<missing>,<numeric>,<ANY>) `[`(<antsImage>,<numeric>,<missing>,<ANY>) `[`(<antsImage>,<missing>,<missing>,<ANY>)

Extract or Replace Parts of antsImage Object

@@ -1204,7 +1208,7 @@

All functions

read_simlr_data_frames()

-

Read a list of data frames from disk with specific naming convention

+

Read a list of data frames from disk with SiMLR-specific naming convention

reflectImage()

@@ -1529,7 +1533,7 @@

All functions

write_simlr_data_frames()

-

Write a list of data frames to disk with specific naming convention

+

Write a list of data frames to disk with SiMLR-specific naming convention

diff --git a/docs/reference/read_simlr_data_frames.html b/docs/reference/read_simlr_data_frames.html index 2cb4d00a..850d2909 100644 --- a/docs/reference/read_simlr_data_frames.html +++ b/docs/reference/read_simlr_data_frames.html @@ -1,5 +1,5 @@ -Read a list of data frames from disk with specific naming convention — read_simlr_data_frames • ANTsRRead a list of data frames from disk with SiMLR-specific naming convention — read_simlr_data_frames • ANTsRWrite a list of data frames to disk with specific naming convention — write_simlr_data_frames • ANTsRWrite a list of data frames to disk with SiMLR-specific naming convention — write_simlr_data_frames • ANTsR