R : Copyright 2005, The R Foundation for Statistical Computing Version 2.1.1 (2005-06-20), ISBN 3-900051-07-0 R is free software and comes with ABSOLUTELY NO WARRANTY. You are welcome to redistribute it under certain conditions. Type 'license()' or 'licence()' for distribution details. R is a collaborative project with many contributors. Type 'contributors()' for more information and 'citation()' on how to cite R or R packages in publications. Type 'demo()' for some demos, 'help()' for on-line help, or 'help.start()' for a HTML browser interface to help. Type 'q()' to quit R. > ### *
> ### > attach(NULL, name = "CheckExEnv") > assign(".CheckExEnv", as.environment(2), pos = length(search())) # base > ## add some hooks to label plot pages for base and grid graphics > setHook("plot.new", ".newplot.hook") > setHook("persp", ".newplot.hook") > setHook("grid.newpage", ".gridplot.hook") > > assign("cleanEx", + function(env = .GlobalEnv) { + rm(list = ls(envir = env, all.names = TRUE), envir = env) + RNGkind("default", "default") + set.seed(1) + options(warn = 1) + delayedAssign("T", stop("T used instead of TRUE"), + assign.env = .CheckExEnv) + delayedAssign("F", stop("F used instead of FALSE"), + assign.env = .CheckExEnv) + sch <- search() + newitems <- sch[! sch %in% .oldSearch] + for(item in rev(newitems)) + eval(substitute(detach(item), list(item=item))) + missitems <- .oldSearch[! .oldSearch %in% sch] + if(length(missitems)) + warning("items ", paste(missitems, collapse=", "), + " have been removed from the search path") + }, + env = .CheckExEnv) > assign("..nameEx", "__{must remake R-ex/*.R}__", env = .CheckExEnv) # for now > assign("ptime", proc.time(), env = .CheckExEnv) > grDevices::postscript("assist-Examples.ps") > assign("par.postscript", graphics::par(no.readonly = TRUE), env = .CheckExEnv) > options(contrasts = c(unordered = "contr.treatment", ordered = "contr.poly")) > options(warn = 1) > library('assist') Loading required package: nlme > > assign(".oldSearch", search(), env = .CheckExEnv) > assign(".oldNS", loadedNamespaces(), env = .CheckExEnv) > cleanEx(); ..nameEx <- "Polynomial" > > ### * Polynomial > > flush(stderr()); flush(stdout()) > > ### Name: Polynomial > ### Title: Calculate Reproducing Kernels for Polynomial Splines on [0, 1] > ### Aliases: linear cubic quintic septic > ### Keywords: file > > ### ** Examples > > x<-seq(0, 1, len=10) > cubic(x) [,1] [,2] [,3] [,4] [,5] [1,] 0.0083333333 0.0038116649 -0.0001130417 -0.0029835391 -0.0044949957 [2,] 0.0038116649 0.0025415333 0.0008776609 -0.0007989128 -0.0020309404 [3,] -0.0001130417 0.0008776609 0.0013984149 0.0010681807 0.0002679978 [4,] -0.0029835391 -0.0007989128 0.0010681807 0.0021604938 0.0020969872 [5,] -0.0044949957 -0.0020309404 0.0002679978 0.0020969872 0.0029987807 [6,] -0.0044949957 -0.0025135904 -0.0005448865 0.0012587004 0.0025923386 [7,] -0.0029835391 -0.0020944470 -0.0010656404 0.0001028807 0.0012587004 [8,] -0.0001130417 -0.0007735101 -0.0011418483 -0.0010656404 -0.0005448865 [9,] 0.0038116649 0.0012968043 -0.0007735101 -0.0020944470 -0.0025135904 [10,] 0.0083333333 0.0038116649 -0.0001130417 -0.0029835391 -0.0044949957 [,6] [,7] [,8] [,9] [,10] [1,] -0.0044949957 -0.0029835391 -0.0001130417 0.0038116649 0.0083333333 [2,] -0.0025135904 -0.0020944470 -0.0007735101 0.0012968043 0.0038116649 [3,] -0.0005448865 -0.0010656404 -0.0011418483 -0.0007735101 -0.0001130417 [4,] 0.0012587004 0.0001028807 -0.0010656404 -0.0020944470 -0.0029835391 [5,] 0.0025923386 0.0012587004 -0.0005448865 -0.0025135904 -0.0044949957 [6,] 0.0029987807 0.0020969872 0.0002679978 -0.0020309404 -0.0044949957 [7,] 0.0020969872 0.0021604938 0.0010681807 -0.0007989128 -0.0029835391 [8,] 0.0002679978 0.0010681807 0.0013984149 0.0008776609 -0.0001130417 [9,] -0.0020309404 -0.0007989128 0.0008776609 0.0025415333 0.0038116649 [10,] -0.0044949957 -0.0029835391 -0.0001130417 0.0038116649 0.0083333333 > > > > cleanEx(); ..nameEx <- "Polynomial2" > > ### * Polynomial2 > > flush(stderr()); flush(stdout()) > > ### Name: Polynomial2 > ### Title: Calculate Reproducing Kernels for Polynomial Splines on [0, T] > ### Aliases: linear2 cubic2 quintic2 septic2 > ### Keywords: file > > ### ** Examples > > x<- seq(0, 5, len=10) > linear2(x) [,1] [,2] [,3] [,4] [,5] [,6] [,7] [1,] 0 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 0.0000000 [2,] 0 0.5555556 0.5555556 0.5555556 0.5555556 0.5555556 0.5555556 [3,] 0 0.5555556 1.1111111 1.1111111 1.1111111 1.1111111 1.1111111 [4,] 0 0.5555556 1.1111111 1.6666667 1.6666667 1.6666667 1.6666667 [5,] 0 0.5555556 1.1111111 1.6666667 2.2222222 2.2222222 2.2222222 [6,] 0 0.5555556 1.1111111 1.6666667 2.2222222 2.7777778 2.7777778 [7,] 0 0.5555556 1.1111111 1.6666667 2.2222222 2.7777778 3.3333333 [8,] 0 0.5555556 1.1111111 1.6666667 2.2222222 2.7777778 3.3333333 [9,] 0 0.5555556 1.1111111 1.6666667 2.2222222 2.7777778 3.3333333 [10,] 0 0.5555556 1.1111111 1.6666667 2.2222222 2.7777778 3.3333333 [,8] [,9] [,10] [1,] 0.0000000 0.0000000 0.0000000 [2,] 0.5555556 0.5555556 0.5555556 [3,] 1.1111111 1.1111111 1.1111111 [4,] 1.6666667 1.6666667 1.6666667 [5,] 2.2222222 2.2222222 2.2222222 [6,] 2.7777778 2.7777778 2.7777778 [7,] 3.3333333 3.3333333 3.3333333 [8,] 3.8888889 3.8888889 3.8888889 [9,] 3.8888889 4.4444444 4.4444444 [10,] 3.8888889 4.4444444 5.0000000 > > > > cleanEx(); ..nameEx <- "Shrinkage" > > ### * Shrinkage > > flush(stderr()); flush(stdout()) > > ### Name: Shrinkage > ### Title: Calculate reproducing kernels for Stein shrinkage estimate > ### Aliases: shrink0 shrink1 > ### Keywords: file > > ### ** Examples > > x<-rep(1:10,2) > shrink1(x) [,1] [,2] [,3] [,4] [,5] [,6] [,7] [,8] [,9] [,10] [,11] [,12] [,13] [1,] 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 [2,] -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 [3,] -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 [4,] -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [5,] -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [6,] -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [7,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [8,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 [9,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 [10,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 [11,] 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 [12,] -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 [13,] -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 [14,] -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [15,] -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [16,] -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [17,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [18,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 [19,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 [20,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 [,14] [,15] [,16] [,17] [,18] [,19] [,20] [1,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [2,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [3,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [4,] 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [5,] -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 [6,] -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 [7,] -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 [8,] -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 [9,] -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 [10,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 [11,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [12,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [13,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [14,] 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 [15,] -0.1 0.9 -0.1 -0.1 -0.1 -0.1 -0.1 [16,] -0.1 -0.1 0.9 -0.1 -0.1 -0.1 -0.1 [17,] -0.1 -0.1 -0.1 0.9 -0.1 -0.1 -0.1 [18,] -0.1 -0.1 -0.1 -0.1 0.9 -0.1 -0.1 [19,] -0.1 -0.1 -0.1 -0.1 -0.1 0.9 -0.1 [20,] -0.1 -0.1 -0.1 -0.1 -0.1 -0.1 0.9 > > > > cleanEx(); ..nameEx <- "Thin" > > ### * Thin > > flush(stderr()); flush(stdout()) > > ### Name: Thin > ### Title: Calculate Reproducing Kernels for Thin Plate Splines > ### Aliases: tp.pseudo tp > ### Keywords: file > > ### ** Examples > > data(acid) > ## Not run: tp.pseudo(list(acid$x1, acid$x2)) > ## Not run: tp.pseud0(list(acid$x1, acid$x2), order=3) > > > > cleanEx(); ..nameEx <- "anova.ssr" > > ### * anova.ssr > > flush(stderr()); flush(stdout()) > > ### Name: anova.ssr > ### Title: Testing a Non-parametric Function Fitted via Smoothing Splines > ### Aliases: anova.ssr > ### Keywords: file > > ### ** Examples > > data(acid) > > # fit a partial thin-plate spline > temp <- ssr(ph~t1+x1+x2, rk=tp(t1), data=acid, spar="m") > anova(temp, 500) Testing H_0: f in the NULL space test.value simu.size simu.p-value approximate.p-value LMP 0.0009014831 500 0.364 GML 1.000000 500 0.364 0.5 > > > > cleanEx(); ..nameEx <- "hat.ssr" > > ### * hat.ssr > > flush(stderr()); flush(stdout()) > > ### Name: hat.ssr > ### Title: Extract the Hat Matrix from a ssr Object > ### Aliases: hat.ssr > ### Keywords: file > > ### ** Examples > > ## Not run: library(MASS) > ## Not run: fit1<- ssr(accel~times, data=mcycle, scale=T, rk=cubic(times)) > ## Not run: h <- hat.ssr(fit1) > > > > cleanEx(); ..nameEx <- "intervals.nnr" > > ### * intervals.nnr > > flush(stderr()); flush(stdout()) > > ### Name: intervals.nnr > ### Title: Calculate Predictions and Approximate Posterior Standard > ### Deviations for Spline Estimates From a nnr Object > ### Aliases: intervals.nnr > ### Keywords: file > > ### ** Examples > > > ## fit a generalized varying coefficient models > data(Arosa) > Arosa$csmonth <- (Arosa$month-0.5)/12 > Arosa$csyear <- (Arosa$year-1)/45 > ozone.fit <- nnr(thick~f1(csyear)+exp(f2(csyear))*f3(csmonth), + func=list(f1(x)~list(~I(x-.5),cubic(x)), f2(x)~list(~I(x-.5)-1,cubic(x)), + f3(x)~list(~sin(2*pi*x)+cos(2*pi*x)-1,lspline(x,type="sine0"))), + data=Arosa[Arosa$year%%2==1,], spar="m", start=list(f1=mean(thick),f2=0,f3=sin(csmonth)), + control=list(backfit=1)) > > x <- seq(0,1,len=50) > u <- seq(0,1,len=50) > > ## calculate Bayesian confidence limits for all components of all functions > p.ozone.fit <- intervals(ozone.fit, newdata=list(csyear=x,csmonth=u), + terms=list(f1=matrix(c(1,1,1,1,1,0,0,0,1),nrow=3,byrow=TRUE), + f2=matrix(c(1,1,1,0,0,1),nrow=3,byrow=TRUE), + f3=matrix(c(1,1,1,1,1,0,0,0,1),nrow=3,byrow=TRUE))) > ## Not run: plot(p.ozone.fit, x.val=x) > > > > cleanEx(); ..nameEx <- "intervals.slm" > > ### * intervals.slm > > flush(stderr()); flush(stdout()) > > ### Name: intervals.slm > ### Title: Calculate Predictions and Posterior Standard Deviations of > ### Spline Estimates From a slm Object > ### Aliases: intervals.slm > ### Keywords: file > > ### ** Examples > > data(dog) > # fit a SLM model with random effects for dogs > dog.fit<-slm(y~group*time, rk=list(cubic(time), shrink1(group), + rk.prod(kron(time-0.5),shrink1(group)),rk.prod(cubic(time), + shrink1(group))), random=list(dog=~1), data=dog) > > intervals(dog.fit) $fit [1] 4.041494 4.239088 4.480701 4.737606 4.947587 5.002575 4.906504 4.041494 [9] 4.239088 4.480701 4.737606 4.947587 5.002575 4.906504 4.041494 4.239088 [17] 4.480701 4.737606 4.947587 5.002575 4.906504 4.041494 4.239088 4.480701 [25] 4.737606 4.947587 5.002575 4.906504 4.041494 4.239088 4.480701 4.737606 [33] 4.947587 5.002575 4.906504 4.041494 4.239088 4.480701 4.737606 4.947587 [41] 5.002575 4.906504 4.041494 4.239088 4.480701 4.737606 4.947587 5.002575 [49] 4.906504 4.041494 4.239088 4.480701 4.737606 4.947587 5.002575 4.906504 [57] 4.041494 4.239088 4.480701 4.737606 4.947587 5.002575 4.906504 3.561590 [65] 3.572029 3.585578 3.590958 3.593899 3.537336 3.428611 3.561590 3.572029 [73] 3.585578 3.590958 3.593899 3.537336 3.428611 3.561590 3.572029 3.585578 [81] 3.590958 3.593899 3.537336 3.428611 3.561590 3.572029 3.585578 3.590958 [89] 3.593899 3.537336 3.428611 3.561590 3.572029 3.585578 3.590958 3.593899 [97] 3.537336 3.428611 3.561590 3.572029 3.585578 3.590958 3.593899 3.537336 [105] 3.428611 3.561590 3.572029 3.585578 3.590958 3.593899 3.537336 3.428611 [113] 3.561590 3.572029 3.585578 3.590958 3.593899 3.537336 3.428611 3.561590 [121] 3.572029 3.585578 3.590958 3.593899 3.537336 3.428611 3.561590 3.572029 [129] 3.585578 3.590958 3.593899 3.537336 3.428611 3.586451 3.858339 4.136457 [137] 4.345688 4.438910 4.391387 4.255268 3.586451 3.858339 4.136457 4.345688 [145] 4.438910 4.391387 4.255268 3.586451 3.858339 4.136457 4.345688 4.438910 [153] 4.391387 4.255268 3.586451 3.858339 4.136457 4.345688 4.438910 4.391387 [161] 4.255268 3.586451 3.858339 4.136457 4.345688 4.438910 4.391387 4.255268 [169] 3.586451 3.858339 4.136457 4.345688 4.438910 4.391387 4.255268 3.586451 [177] 3.858339 4.136457 4.345688 4.438910 4.391387 4.255268 3.586451 3.858339 [185] 4.136457 4.345688 4.438910 4.391387 4.255268 3.660413 3.798421 3.936072 [193] 4.030147 4.077343 4.067115 4.008267 3.660413 3.798421 3.936072 4.030147 [201] 4.077343 4.067115 4.008267 3.660413 3.798421 3.936072 4.030147 4.077343 [209] 4.067115 4.008267 3.660413 3.798421 3.936072 4.030147 4.077343 4.067115 [217] 4.008267 3.660413 3.798421 3.936072 4.030147 4.077343 4.067115 4.008267 [225] 3.660413 3.798421 3.936072 4.030147 4.077343 4.067115 4.008267 3.660413 [233] 3.798421 3.936072 4.030147 4.077343 4.067115 4.008267 3.660413 3.798421 [241] 3.936072 4.030147 4.077343 4.067115 4.008267 3.660413 3.798421 3.936072 [249] 4.030147 4.077343 4.067115 4.008267 $pstd [1] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [8] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [15] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [22] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [29] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [36] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [43] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [50] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [57] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [64] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [71] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [78] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [85] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [92] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [99] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [106] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [113] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [120] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [127] 0.1908420 0.1753406 0.1747830 0.1747956 0.1747830 0.1753406 0.1908420 [134] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [141] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [148] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [155] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [162] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [169] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [176] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [183] 0.2124055 0.1952395 0.1943887 0.1944931 0.1943887 0.1952395 0.2124055 [190] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [197] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [204] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [211] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [218] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [225] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [232] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [239] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 [246] 0.2007391 0.1844570 0.1837743 0.1838311 0.1837743 0.1844570 0.2007391 attr(,"class") [1] "bCI" "list" > > > > cleanEx(); ..nameEx <- "intervals.snm" > > ### * intervals.snm > > flush(stderr()); flush(stdout()) > > ### Name: intervals.snm > ### Title: Calculate Predictions and Approximate Posterior Standard > ### Deviations for Spline Estimate From a snm Object > ### Aliases: intervals.snm > ### Keywords: file > > ### ** Examples > > data(horm.cort) > > ## extract normal dubjects > cort.nor<- horm.cort[horm.cort$type=="normal",] > > ## fit a self-modelling model with random effects > cort.fit<- snm(conc~b1+exp(b2)*f(time-alogit(b3)), + func=f(u)~list(periodic(u)), fixed=list(b1~1), + random=pdDiag(b1+b2+b3~1), data=cort.nor, + groups= ~ID,start=mean(cort.nor$conc)) > > ## note the variable name of newdata > intervals(cort.fit, newdata=data.frame(u=seq(0,1,len=50))) $fit [,1] [1,] 0.207061695 [2,] 0.028026658 [3,] -0.170531971 [4,] -0.369171576 [5,] -0.542820075 [6,] -0.676640482 [7,] -0.773991088 [8,] -0.837041035 [9,] -0.897082648 [10,] -0.964368496 [11,] -1.028965969 [12,] -1.089581770 [13,] -1.153771238 [14,] -1.225724389 [15,] -1.260552654 [16,] -1.212408726 [17,] -1.063832667 [18,] -0.837423382 [19,] -0.552096592 [20,] -0.227045803 [21,] 0.108898554 [22,] 0.423743188 [23,] 0.667235250 [24,] 0.813476351 [25,] 0.872740993 [26,] 0.872047346 [27,] 0.854444154 [28,] 0.871134651 [29,] 0.921015942 [30,] 0.954512902 [31,] 0.933488352 [32,] 0.866181310 [33,] 0.786911566 [34,] 0.699930544 [35,] 0.605986696 [36,] 0.504757224 [37,] 0.410654120 [38,] 0.318926649 [39,] 0.223560936 [40,] 0.135774965 [41,] 0.049864830 [42,] -0.004176902 [43,] -0.004767320 [44,] 0.067534080 [45,] 0.185806658 [46,] 0.312674495 [47,] 0.411333582 [48,] 0.432035930 [49,] 0.352179136 [50,] 0.207061695 $pstd [1] 0.1898231 0.1986009 0.2071605 0.2137207 0.2181562 0.2219807 0.2254935 [8] 0.2279199 0.2288478 0.2289208 0.2283059 0.2266265 0.2245570 0.2244440 [15] 0.2281740 0.2354413 0.2449238 0.2547876 0.2624931 0.2652326 0.2618808 [22] 0.2534083 0.2420234 0.2299161 0.2193446 0.2124311 0.2097984 0.2091294 [29] 0.2087525 0.2085387 0.2091204 0.2092891 0.2081514 0.2058919 0.2034740 [36] 0.2000615 0.1951090 0.1892270 0.1842387 0.1800890 0.1765631 0.1741553 [43] 0.1741384 0.1751001 0.1752477 0.1743976 0.1748136 0.1775859 0.1827234 [50] 0.1898231 attr(,"class") [1] "bCI" "list" > > > > cleanEx(); ..nameEx <- "intervals.snr" > > ### * intervals.snr > > flush(stderr()); flush(stdout()) > > ### Name: intervals.snr > ### Title: Calculate Predictions and Approximate Posterior Standard > ### Deviations for Spline Estimates From a snr Object > ### Aliases: intervals.snr > ### Keywords: file > > ### ** Examples > > > data(CO2) > options(contrasts=rep("contr.treatment", 2)) > > ## get start values > co2.fit1 <- nlme(uptake~exp(a1)*(1-exp(-exp(a2)*(conc-a3))), + fixed=list(a1+a2~Type*Treatment,a3~1), + random=a1~1, groups=~Plant, + start=c(log(30),0,0,0,log(0.01),0,0,0,50), + data=CO2) > > M <- model.matrix(~Type*Treatment, data=CO2)[,-1] > > ## fit a SNR model > co2.fit2 <- snr(uptake~exp(a1)*f(exp(a2)*(conc-a3)), + func=f(u)~list(~I(1-exp(-u))-1,lspline(u, type="exp")), + params=list(a1~M-1, a3~1, a2~Type*Treatment), + start=list(params=co2.fit1$coe$fixed[c(2:4,9,5:8)]), data=CO2) > > p.co2.fit2<- intervals(co2.fit2, newdata=data.frame(u=seq(0,10,len=50))) > > > > > options(contrasts = c(unordered = "contr.treatment",ordered = "contr.poly")) > cleanEx(); ..nameEx <- "kron" > > ### * kron > > flush(stderr()); flush(stdout()) > > ### Name: kron > ### Title: Calculate reproducing kernels for one-dimensional space > ### Aliases: kron > ### Keywords: file > > ### ** Examples > > x<-runif(10) > kron(x) [,1] [,2] [,3] [,4] [,5] [,6] [1,] 0.07049485 0.09880212 0.15209753 0.24113704 0.05354830 0.23853024 [2,] 0.09880212 0.13847620 0.21317243 0.33796582 0.07505067 0.33431227 [3,] 0.15209753 0.21317243 0.32816098 0.52026989 0.11553417 0.51464555 [4,] 0.24113704 0.33796582 0.52026989 0.82484139 0.18316910 0.81592451 [5,] 0.05354830 0.07505067 0.11553417 0.18316910 0.04067560 0.18118897 [6,] 0.23853024 0.33431227 0.51464555 0.81592451 0.18118897 0.80710403 [7,] 0.25081947 0.35153624 0.54116040 0.85796144 0.19052393 0.84868652 [8,] 0.17544754 0.24589865 0.37854024 0.60014170 0.13327097 0.59365392 [9,] 0.16703523 0.23410837 0.36039010 0.57136628 0.12688094 0.56518957 [10,] 0.01640479 0.02299215 0.03539447 0.05611477 0.01246117 0.05550815 [,7] [,8] [,9] [,10] [1,] 0.25081947 0.17544754 0.16703523 0.016404790 [2,] 0.35153624 0.24589865 0.23410837 0.022992148 [3,] 0.54116040 0.37854024 0.36039010 0.035394473 [4,] 0.85796144 0.60014170 0.57136628 0.056114772 [5,] 0.19052393 0.13327097 0.12688094 0.012461174 [6,] 0.84868652 0.59365392 0.56518957 0.055508148 [7,] 0.89241136 0.62423933 0.59430848 0.058367962 [8,] 0.62423933 0.43665372 0.41571717 0.040828231 [9,] 0.59430848 0.41571717 0.39578448 0.038870610 [10,] 0.05836796 0.04082823 0.03887061 0.003817543 > > > > cleanEx(); ..nameEx <- "lspline" > > ### * lspline > > flush(stderr()); flush(stdout()) > > ### Name: lspline > ### Title: Calculate Reproducing Kernels for Some L-splines > ### Aliases: lspline > ### Keywords: file > > ### ** Examples > > x<- seq(0,1, len=20) > lspline(x, type="exp", r=1.5) [,1] [,2] [,3] [,4] [,5] [1,] 0.0000e+00 0.000000e+00 0.0000000000 0.0000000000 0.0000000000 [2,] 0.0000e+00 4.582353e-05 0.0001106299 0.0001705168 0.0002258576 [3,] 0.0000e+00 1.106299e-04 0.0003459531 0.0005858740 0.0008075821 [4,] 0.0000e+00 1.705168e-04 0.0005858740 0.0011027922 0.0016029318 [5,] 0.0000e+00 2.258576e-04 0.0008075821 0.0016029318 0.0024709966 [6,] -6.5791e-17 2.769973e-04 0.0010124601 0.0020651051 0.0032956268 [7,] 0.0000e+00 3.242550e-04 0.0012017855 0.0024921941 0.0040576582 [8,] 0.0000e+00 3.679253e-04 0.0013767389 0.0028868622 0.0047618426 [9,] 6.5791e-17 4.082805e-04 0.0015384113 0.0032515705 0.0054125714 [10,] 6.5791e-17 4.455722e-04 0.0016878110 0.0035885932 0.0060139024 [11,] 0.0000e+00 4.800331e-04 0.0018258695 0.0039000321 0.0065695855 [12,] 0.0000e+00 5.118781e-04 0.0019534478 0.0041878291 0.0070830859 [13,] 0.0000e+00 5.413056e-04 0.0020713414 0.0044537791 0.0075576058 [14,] 0.0000e+00 5.684992e-04 0.0021802856 0.0046995405 0.0079961042 [15,] 0.0000e+00 5.936286e-04 0.0022809597 0.0049266457 0.0084013155 [16,] 0.0000e+00 6.168503e-04 0.0023739914 0.0051365111 0.0087757666 [17,] 0.0000e+00 6.383093e-04 0.0024599610 0.0053304453 0.0091217927 [18,] 0.0000e+00 6.581392e-04 0.0025394045 0.0055096576 0.0094415514 [19,] 6.5791e-17 6.764639e-04 0.0026128173 0.0056752657 0.0097370367 [20,] 0.0000e+00 6.933974e-04 0.0026806573 0.0058283023 0.0100100913 [,6] [,7] [,8] [,9] [,10] [1,] 0.0000000000 0.000000000 0.0000000000 0.0000000000 0.0000000000 [2,] 0.0002769973 0.000324255 0.0003679253 0.0004082805 0.0004455722 [3,] 0.0010124601 0.001201785 0.0013767389 0.0015384113 0.0016878110 [4,] 0.0020651051 0.002492194 0.0028868622 0.0032515705 0.0035885932 [5,] 0.0032956268 0.004057658 0.0047618426 0.0054125714 0.0060139024 [6,] 0.0045658293 0.005762070 0.0068675028 0.0078890204 0.0088329931 [7,] 0.0057620702 0.007470189 0.0090711038 0.0105504907 0.0119175752 [8,] 0.0068675028 0.009071104 0.0112405177 0.0132677097 0.0151410145 [9,] 0.0078890204 0.010550491 0.0132677097 0.0159117519 0.0183775425 [10,] 0.0088329931 0.011917575 0.0151410145 0.0183775425 0.0215014724 [11,] 0.0097053075 0.013180882 0.0168721142 0.0206561514 0.0244107216 [12,] 0.0105114032 0.014348290 0.0184718035 0.0227617878 0.0270991255 [13,] 0.0112563071 0.015427078 0.0199500581 0.0247075823 0.0295834488 [14,] 0.0119446642 0.016423974 0.0213160963 0.0265056688 0.0318791835 [15,] 0.0125807671 0.017345194 0.0225784366 0.0281672599 0.0340006457 [16,] 0.0131685826 0.018196483 0.0237449508 0.0297027173 0.0359610647 [17,] 0.0137117761 0.018983149 0.0248229132 0.0311216158 0.0377726654 [18,] 0.0142137351 0.019710098 0.0258190459 0.0324328037 0.0394467449 [19,] 0.0146775896 0.020381864 0.0267395608 0.0336444575 0.0409937426 [20,] 0.0151062322 0.021002634 0.0275901980 0.0347641329 0.0424233055 [,11] [,12] [,13] [,14] [,15] [1,] 0.0000000000 0.0000000000 0.0000000000 0.0000000000 0.0000000000 [2,] 0.0004800331 0.0005118781 0.0005413056 0.0005684992 0.0005936286 [3,] 0.0018258695 0.0019534478 0.0020713414 0.0021802856 0.0022809597 [4,] 0.0039000321 0.0041878291 0.0044537791 0.0046995405 0.0049266457 [5,] 0.0065695855 0.0070830859 0.0075576058 0.0079961042 0.0084013155 [6,] 0.0097053075 0.0105114032 0.0112563071 0.0119446642 0.0125807671 [7,] 0.0131808824 0.0143482901 0.0154270782 0.0164239739 0.0173451938 [8,] 0.0168721142 0.0184718035 0.0199500581 0.0213160963 0.0225784366 [9,] 0.0206561514 0.0227617878 0.0247075823 0.0265056688 0.0281672599 [10,] 0.0244107216 0.0270991255 0.0295834488 0.0318791835 0.0340006457 [11,] 0.0280133682 0.0313649942 0.0344621934 0.0373242797 0.0399691010 [12,] 0.0313649942 0.0354401260 0.0392283701 0.0427290431 0.0459639750 [13,] 0.0344621934 0.0392283701 0.0437658308 0.0479813077 0.0518767816 [14,] 0.0373242797 0.0427290431 0.0479813077 0.0529679566 0.0575985232 [15,] 0.0399691010 0.0459639750 0.0518767816 0.0575985232 0.0630190105 [16,] 0.0424131501 0.0489533385 0.0554765446 0.0618775769 0.0680504822 [17,] 0.0446716678 0.0517157752 0.0588030443 0.0658318014 0.0727000077 [18,] 0.0467587383 0.0542685113 0.0618770247 0.0694858551 0.0769965809 [19,] 0.0486873762 0.0566274655 0.0647176548 0.0728625242 0.0809669951 [20,] 0.0504696084 0.0588073481 0.0673426485 0.0759828656 0.0846360094 [,16] [,17] [,18] [,19] [,20] [1,] 0.0000000000 0.0000000000 0.0000000000 6.579099e-17 0.0000000000 [2,] 0.0006168503 0.0006383093 0.0006581392 6.764639e-04 0.0006933974 [3,] 0.0023739914 0.0024599610 0.0025394045 2.612817e-03 0.0026806573 [4,] 0.0051365111 0.0053304453 0.0055096576 5.675266e-03 0.0058283023 [5,] 0.0087757666 0.0091217927 0.0094415514 9.737037e-03 0.0100100913 [6,] 0.0131685826 0.0137117761 0.0142137351 1.467759e-02 0.0151062322 [7,] 0.0181964826 0.0189831489 0.0197100981 2.038186e-02 0.0210026345 [8,] 0.0237449508 0.0248229132 0.0258190459 2.673956e-02 0.0275901980 [9,] 0.0297027173 0.0311216158 0.0324328037 3.364446e-02 0.0347641329 [10,] 0.0359610647 0.0377726654 0.0394467449 4.099374e-02 0.0424233055 [11,] 0.0424131501 0.0446716678 0.0467587383 4.868738e-02 0.0504696084 [12,] 0.0489533385 0.0517157752 0.0542685113 5.662747e-02 0.0588073481 [13,] 0.0554765446 0.0588030443 0.0618770247 6.471765e-02 0.0673426485 [14,] 0.0618775769 0.0658318014 0.0694858551 7.286252e-02 0.0759828656 [15,] 0.0680504822 0.0727000077 0.0769965809 8.096700e-02 0.0846360094 [16,] 0.0738878848 0.0793046231 0.0843101689 8.893574e-02 0.0932101708 [17,] 0.0793046231 0.0855409639 0.0913263566 9.667257e-02 0.1016129480 [18,] 0.0843101689 0.0913263566 0.0979430266 1.040799e-01 0.1097508705 [19,] 0.0889357366 0.0966725717 0.1040798771 1.110580e-01 0.1175288162 [20,] 0.0932101708 0.1016129480 0.1097508705 1.175288e-01 0.1248494181 > > > > cleanEx(); ..nameEx <- "nnr" > > ### * nnr > > flush(stderr()); flush(stdout()) > > ### Name: nnr > ### Title: Nonlinear Non-parametric Regression > ### Aliases: nnr > ### Keywords: file > > ### ** Examples > > x<- 1:100/100 > y<- exp(sin(2*pi*x))+0.3*rnorm(x) > fit<- nnr(y~exp(f(x)), func=list(f(u)~list(~u, cubic(u))), start=list(0)) > > ## fit a generalized varying coefficient models > data(Arosa) > Arosa$csmonth <- (Arosa$month-0.5)/12 > Arosa$csyear <- (Arosa$year-1)/45 > ozone.vc.fit <- nnr(thick~f1(csyear)+exp(f2(csyear))*f3(csmonth), + func=list(f1(x)~list(~I(x-.5),cubic(x)), f2(x)~list(~I(x-.5)-1,cubic(x)), + f3(x)~list(~sin(2*pi*x)+cos(2*pi*x)-1,lspline(x,type="sine0"))), + data=Arosa[Arosa$year%%2==1,], spar="m", start=list(f1=mean(thick),f2=0,f3=sin(csmonth)), + control=list(backfit=1)) > > > > cleanEx(); ..nameEx <- "nnr.control" > > ### * nnr.control > > flush(stderr()); flush(stdout()) > > ### Name: nnr.control > ### Title: Set Control Parameters for nnr > ### Aliases: nnr.control > ### Keywords: file > > ### ** Examples > > ## use Newton-Raphson > nnr.control(method="NR") $job [1] -1 $tol [1] 0 $max.iter [1] 50 $init [1] 0 $limnla [1] -10 0 $varht NULL $theta NULL $prec [1] 1e-06 $maxit [1] 30 $method [1] "NR" $increment [1] 1e-04 $backfit [1] 5 $converg [1] "coef" $toler [1] 0.001 > > > > cleanEx(); ..nameEx <- "periodic" > > ### * periodic > > flush(stderr()); flush(stdout()) > > ### Name: periodic > ### Title: Calculate Reproducing Kernels for Periodic Polynomial Splines > ### with Period 1 > ### Aliases: periodic > ### Keywords: file > > ### ** Examples > > x<- seq(0, 1, len=100) > periodic(x, order=3) [,1] [,2] [,3] [,4] [,5] [,6] [1,] 98.008845 97.811595 97.220642 96.238363 94.868712 93.117203 [2,] 97.811595 98.008845 97.811595 97.220642 96.238363 94.868712 [3,] 97.220642 97.811595 98.008845 97.811595 97.220642 96.238363 [4,] 96.238363 97.220642 97.811595 98.008845 97.811595 97.220642 [5,] 94.868712 96.238363 97.220642 97.811595 98.008845 97.811595 [6,] 93.117203 94.868712 96.238363 97.220642 97.811595 98.008845 [7,] 90.990885 93.117203 94.868712 96.238363 97.220642 97.811595 [8,] 88.498317 90.990885 93.117203 94.868712 96.238363 97.220642 [9,] 85.649532 88.498317 90.990885 93.117203 94.868712 96.238363 [10,] 82.455996 85.649532 88.498317 90.990885 93.117203 94.868712 [11,] 78.930564 82.455996 85.649532 88.498317 90.990885 93.117203 [12,] 75.087427 78.930564 82.455996 85.649532 88.498317 90.990885 [13,] 70.942053 75.087427 78.930564 82.455996 85.649532 88.498317 [14,] 66.511129 70.942053 75.087427 78.930564 82.455996 85.649532 [15,] 61.812488 66.511129 70.942053 75.087427 78.930564 82.455996 [16,] 56.865044 61.812488 66.511129 70.942053 75.087427 78.930564 [17,] 51.688712 56.865044 61.812488 66.511129 70.942053 75.087427 [18,] 46.304325 51.688712 56.865044 61.812488 66.511129 70.942053 [19,] 40.733558 46.304325 51.688712 56.865044 61.812488 66.511129 [20,] 34.998832 40.733558 46.304325 51.688712 56.865044 61.812488 [21,] 29.123232 34.998832 40.733558 46.304325 51.688712 56.865044 [22,] 23.130408 29.123232 34.998832 40.733558 46.304325 51.688712 [23,] 17.044480 23.130408 29.123232 34.998832 40.733558 46.304325 [24,] 10.889946 17.044480 23.130408 29.123232 34.998832 40.733558 [25,] 4.691579 10.889946 17.044480 23.130408 29.123232 34.998832 [26,] -1.525672 4.691579 10.889946 17.044480 23.130408 29.123232 [27,] -7.736783 -1.525672 4.691579 10.889946 17.044480 23.130408 [28,] -13.916752 -7.736783 -1.525672 4.691579 10.889946 17.044480 [29,] -20.040704 -13.916752 -7.736783 -1.525672 4.691579 10.889946 [30,] -26.083990 -20.040704 -13.916752 -7.736783 -1.525672 4.691579 [31,] -32.022284 -26.083990 -20.040704 -13.916752 -7.736783 -1.525672 [32,] -37.831685 -32.022284 -26.083990 -20.040704 -13.916752 -7.736783 [33,] -43.488808 -37.831685 -32.022284 -26.083990 -20.040704 -13.916752 [34,] -48.970883 -43.488808 -37.831685 -32.022284 -26.083990 -20.040704 [35,] -54.255844 -48.970883 -43.488808 -37.831685 -32.022284 -26.083990 [36,] -59.322418 -54.255844 -48.970883 -43.488808 -37.831685 -32.022284 [37,] -64.150212 -59.322418 -54.255844 -48.970883 -43.488808 -37.831685 [38,] -68.719793 -64.150212 -59.322418 -54.255844 -48.970883 -43.488808 [39,] -73.012768 -68.719793 -64.150212 -59.322418 -54.255844 -48.970883 [40,] -77.011858 -73.012768 -68.719793 -64.150212 -59.322418 -54.255844 [41,] -80.700964 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34.890297 29.012289 23.017502 16.930068 [84,] 51.589974 46.201905 40.627867 34.890297 29.012289 23.017502 [85,] 56.770387 51.589974 46.201905 40.627867 34.890297 29.012289 [86,] 61.722292 56.770387 51.589974 46.201905 40.627867 34.890297 [87,] 66.425756 61.722292 56.770387 51.589974 46.201905 40.627867 [88,] 70.861849 66.425756 61.722292 56.770387 51.589974 46.201905 [89,] 75.012713 70.861849 66.425756 61.722292 56.770387 51.589974 [90,] 78.861642 75.012713 70.861849 66.425756 61.722292 56.770387 [91,] 82.393142 78.861642 75.012713 70.861849 66.425756 61.722292 [92,] 85.592999 82.393142 78.861642 75.012713 70.861849 66.425756 [93,] 88.448334 85.592999 82.393142 78.861642 75.012713 70.861849 [94,] 90.947652 88.448334 85.592999 82.393142 78.861642 75.012713 [95,] 93.080895 90.947652 88.448334 85.592999 82.393142 78.861642 [96,] 94.839475 93.080895 90.947652 88.448334 85.592999 82.393142 [97,] 96.216314 94.839475 93.080895 90.947652 88.448334 85.592999 [98,] 97.205870 96.216314 94.839475 93.080895 90.947652 88.448334 [99,] 97.804160 97.205870 96.216314 94.839475 93.080895 90.947652 [100,] 98.008845 97.811595 97.220642 96.238363 94.868712 93.117203 [,7] [,8] [,9] [,10] [,11] [,12] [1,] 90.990885 88.498317 85.649532 82.455996 78.930564 75.087427 [2,] 93.117203 90.990885 88.498317 85.649532 82.455996 78.930564 [3,] 94.868712 93.117203 90.990885 88.498317 85.649532 82.455996 [4,] 96.238363 94.868712 93.117203 90.990885 88.498317 85.649532 [5,] 97.220642 96.238363 94.868712 93.117203 90.990885 88.498317 [6,] 97.811595 97.220642 96.238363 94.868712 93.117203 90.990885 [7,] 98.008845 97.811595 97.220642 96.238363 94.868712 93.117203 [8,] 97.811595 98.008845 97.811595 97.220642 96.238363 94.868712 [9,] 97.220642 97.811595 98.008845 97.811595 97.220642 96.238363 [10,] 96.238363 97.220642 97.811595 98.008845 97.811595 97.220642 [11,] 94.868712 96.238363 97.220642 97.811595 98.008845 97.811595 [12,] 93.117203 94.868712 96.238363 97.220642 97.811595 98.008845 [13,] 90.990885 93.117203 94.868712 96.238363 97.220642 97.811595 [14,] 88.498317 90.990885 93.117203 94.868712 96.238363 97.220642 [15,] 85.649532 88.498317 90.990885 93.117203 94.868712 96.238363 [16,] 82.455996 85.649532 88.498317 90.990885 93.117203 94.868712 [17,] 78.930564 82.455996 85.649532 88.498317 90.990885 93.117203 [18,] 75.087427 78.930564 82.455996 85.649532 88.498317 90.990885 [19,] 70.942053 75.087427 78.930564 82.455996 85.649532 88.498317 [20,] 66.511129 70.942053 75.087427 78.930564 82.455996 85.649532 [21,] 61.812488 66.511129 70.942053 75.087427 78.930564 82.455996 [22,] 56.865044 61.812488 66.511129 70.942053 75.087427 78.930564 [23,] 51.688712 56.865044 61.812488 66.511129 70.942053 75.087427 [24,] 46.304325 51.688712 56.865044 61.812488 66.511129 70.942053 [25,] 40.733558 46.304325 51.688712 56.865044 61.812488 66.511129 [26,] 34.998832 40.733558 46.304325 51.688712 56.865044 61.812488 [27,] 29.123232 34.998832 40.733558 46.304325 51.688712 56.865044 [28,] 23.130408 29.123232 34.998832 40.733558 46.304325 51.688712 [29,] 17.044480 23.130408 29.123232 34.998832 40.733558 46.304325 [30,] 10.889946 17.044480 23.130408 29.123232 34.998832 40.733558 [31,] 4.691579 10.889946 17.044480 23.130408 29.123232 34.998832 [32,] -1.525672 4.691579 10.889946 17.044480 23.130408 29.123232 [33,] -7.736783 -1.525672 4.691579 10.889946 17.044480 23.130408 [34,] -13.916752 -7.736783 -1.525672 4.691579 10.889946 17.044480 [35,] -20.040704 -13.916752 -7.736783 -1.525672 4.691579 10.889946 [36,] -26.083990 -20.040704 -13.916752 -7.736783 -1.525672 4.691579 [37,] -32.022284 -26.083990 -20.040704 -13.916752 -7.736783 -1.525672 [38,] -37.831685 -32.022284 -26.083990 -20.040704 -13.916752 -7.736783 [39,] -43.488808 -37.831685 -32.022284 -26.083990 -20.040704 -13.916752 [40,] -48.970883 -43.488808 -37.831685 -32.022284 -26.083990 -20.040704 [41,] -54.255844 -48.970883 -43.488808 -37.831685 -32.022284 -26.083990 [42,] -59.322418 -54.255844 -48.970883 -43.488808 -37.831685 -32.022284 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[100,] 90.990885 88.498317 85.649532 82.455996 78.930564 75.087427 [,13] [,14] [,15] [,16] [,17] [,18] [1,] 70.942053 66.511129 61.812488 56.865044 51.688712 46.304325 [2,] 75.087427 70.942053 66.511129 61.812488 56.865044 51.688712 [3,] 78.930564 75.087427 70.942053 66.511129 61.812488 56.865044 [4,] 82.455996 78.930564 75.087427 70.942053 66.511129 61.812488 [5,] 85.649532 82.455996 78.930564 75.087427 70.942053 66.511129 [6,] 88.498317 85.649532 82.455996 78.930564 75.087427 70.942053 [7,] 90.990885 88.498317 85.649532 82.455996 78.930564 75.087427 [8,] 93.117203 90.990885 88.498317 85.649532 82.455996 78.930564 [9,] 94.868712 93.117203 90.990885 88.498317 85.649532 82.455996 [10,] 96.238363 94.868712 93.117203 90.990885 88.498317 85.649532 [11,] 97.220642 96.238363 94.868712 93.117203 90.990885 88.498317 [12,] 97.811595 97.220642 96.238363 94.868712 93.117203 90.990885 [13,] 98.008845 97.811595 97.220642 96.238363 94.868712 93.117203 [14,] 97.811595 98.008845 97.811595 97.220642 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90.947652 93.080895 94.839475 [2,] 78.861642 82.393142 85.592999 88.448334 90.947652 93.080895 [3,] 75.012713 78.861642 82.393142 85.592999 88.448334 90.947652 [4,] 70.861849 75.012713 78.861642 82.393142 85.592999 88.448334 [5,] 66.425756 70.861849 75.012713 78.861642 82.393142 85.592999 [6,] 61.722292 66.425756 70.861849 75.012713 78.861642 82.393142 [7,] 56.770387 61.722292 66.425756 70.861849 75.012713 78.861642 [8,] 51.589974 56.770387 61.722292 66.425756 70.861849 75.012713 [9,] 46.201905 51.589974 56.770387 61.722292 66.425756 70.861849 [10,] 40.627867 46.201905 51.589974 56.770387 61.722292 66.425756 [11,] 34.890297 40.627867 46.201905 51.589974 56.770387 61.722292 [12,] 29.012289 34.890297 40.627867 46.201905 51.589974 56.770387 [13,] 23.017502 29.012289 34.890297 40.627867 46.201905 51.589974 [14,] 16.930068 23.017502 29.012289 34.890297 40.627867 46.201905 [15,] 10.774487 16.930068 23.017502 29.012289 34.890297 40.627867 [16,] 4.575538 10.774487 16.930068 23.017502 29.012289 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40.733558 34.998832 29.123232 23.130408 17.044480 10.889946 [74,] 46.304325 40.733558 34.998832 29.123232 23.130408 17.044480 [75,] 51.688712 46.304325 40.733558 34.998832 29.123232 23.130408 [76,] 56.865044 51.688712 46.304325 40.733558 34.998832 29.123232 [77,] 61.812488 56.865044 51.688712 46.304325 40.733558 34.998832 [78,] 66.511129 61.812488 56.865044 51.688712 46.304325 40.733558 [79,] 70.942053 66.511129 61.812488 56.865044 51.688712 46.304325 [80,] 75.087427 70.942053 66.511129 61.812488 56.865044 51.688712 [81,] 78.930564 75.087427 70.942053 66.511129 61.812488 56.865044 [82,] 82.455996 78.930564 75.087427 70.942053 66.511129 61.812488 [83,] 85.649532 82.455996 78.930564 75.087427 70.942053 66.511129 [84,] 88.498317 85.649532 82.455996 78.930564 75.087427 70.942053 [85,] 90.990885 88.498317 85.649532 82.455996 78.930564 75.087427 [86,] 93.117203 90.990885 88.498317 85.649532 82.455996 78.930564 [87,] 94.868712 93.117203 90.990885 88.498317 85.649532 82.455996 [88,] 96.238363 94.868712 93.117203 90.990885 88.498317 85.649532 [89,] 97.220642 96.238363 94.868712 93.117203 90.990885 88.498317 [90,] 97.811595 97.220642 96.238363 94.868712 93.117203 90.990885 [91,] 98.008845 97.811595 97.220642 96.238363 94.868712 93.117203 [92,] 97.811595 98.008845 97.811595 97.220642 96.238363 94.868712 [93,] 97.220642 97.811595 98.008845 97.811595 97.220642 96.238363 [94,] 96.238363 97.220642 97.811595 98.008845 97.811595 97.220642 [95,] 94.868712 96.238363 97.220642 97.811595 98.008845 97.811595 [96,] 93.117203 94.868712 96.238363 97.220642 97.811595 98.008845 [97,] 90.990885 93.117203 94.868712 96.238363 97.220642 97.811595 [98,] 88.498317 90.990885 93.117203 94.868712 96.238363 97.220642 [99,] 85.649532 88.498317 90.990885 93.117203 94.868712 96.238363 [100,] 82.393142 85.592999 88.448334 90.947652 93.080895 94.839475 [,97] [,98] [,99] [,100] [1,] 96.216314 97.205870 97.804160 98.008845 [2,] 94.839475 96.216314 97.205870 97.811595 [3,] 93.080895 94.839475 96.216314 97.220642 [4,] 90.947652 93.080895 94.839475 96.238363 [5,] 88.448334 90.947652 93.080895 94.868712 [6,] 85.592999 88.448334 90.947652 93.117203 [7,] 82.393142 85.592999 88.448334 90.990885 [8,] 78.861642 82.393142 85.592999 88.498317 [9,] 75.012713 78.861642 82.393142 85.649532 [10,] 70.861849 75.012713 78.861642 82.455996 [11,] 66.425756 70.861849 75.012713 78.930564 [12,] 61.722292 66.425756 70.861849 75.087427 [13,] 56.770387 61.722292 66.425756 70.942053 [14,] 51.589974 56.770387 61.722292 66.511129 [15,] 46.201905 51.589974 56.770387 61.812488 [16,] 40.627867 46.201905 51.589974 56.865044 [17,] 34.890297 40.627867 46.201905 51.688712 [18,] 29.012289 34.890297 40.627867 46.304325 [19,] 23.017502 29.012289 34.890297 40.733558 [20,] 16.930068 23.017502 29.012289 34.998832 [21,] 10.774487 16.930068 23.017502 29.123232 [22,] 4.575538 10.774487 16.930068 23.130408 [23,] -1.641828 4.575538 10.774487 17.044480 [24,] -7.852585 -1.641828 4.575538 10.889946 [25,] -14.031735 -7.852585 -1.641828 4.691579 [26,] -20.154406 -14.031735 -7.852585 -1.525672 [27,] -26.195952 -20.154406 -14.031735 -7.736783 [28,] -32.132056 -26.195952 -20.154406 -13.916752 [29,] -37.938825 -32.132056 -26.195952 -20.040704 [30,] -43.592885 -37.938825 -32.132056 -26.083990 [31,] -49.071478 -43.592885 -37.938825 -32.022284 [32,] -54.352552 -49.071478 -43.592885 -37.831685 [33,] -59.414850 -54.352552 -49.071478 -43.488808 [34,] -64.237996 -59.414850 -54.352552 -48.970883 [35,] -68.802575 -64.237996 -59.414850 -54.255844 [36,] -73.090215 -68.802575 -64.237996 -59.322418 [37,] -77.083658 -73.090215 -68.802575 -64.150212 [38,] -80.766829 -77.083658 -73.090215 -68.719793 [39,] -84.124903 -80.766829 -77.083658 -73.012768 [40,] -87.144364 -84.124903 -80.766829 -77.011858 [41,] -89.813057 -87.144364 -84.124903 -80.700964 [42,] -92.120242 -89.813057 -87.144364 -84.065239 [43,] -94.056630 -92.120242 -89.813057 -87.091141 [44,] -95.614429 -94.056630 -92.120242 -89.766489 [45,] -96.787367 -95.614429 -94.056630 -92.080516 [46,] -97.570723 -96.787367 -95.614429 -94.023907 [47,] -97.961345 -97.570723 -96.787367 -95.588840 [48,] -97.957660 -97.961345 -97.570723 -96.769015 [49,] -97.559683 -97.957660 -97.961345 -97.559683 [50,] -96.769015 -97.559683 -97.957660 -97.957660 [51,] -95.588840 -96.769015 -97.559683 -97.961345 [52,] -94.023907 -95.588840 -96.769015 -97.570723 [53,] -92.080516 -94.023907 -95.588840 -96.787367 [54,] -89.766489 -92.080516 -94.023907 -95.614429 [55,] -87.091141 -89.766489 -92.080516 -94.056630 [56,] -84.065239 -87.091141 -89.766489 -92.120242 [57,] -80.700964 -84.065239 -87.091141 -89.813057 [58,] -77.011858 -80.700964 -84.065239 -87.144364 [59,] -73.012768 -77.011858 -80.700964 -84.124903 [60,] -68.719793 -73.012768 -77.011858 -80.766829 [61,] -64.150212 -68.719793 -73.012768 -77.083658 [62,] -59.322418 -64.150212 -68.719793 -73.090215 [63,] -54.255844 -59.322418 -64.150212 -68.802575 [64,] -48.970883 -54.255844 -59.322418 -64.237996 [65,] -43.488808 -48.970883 -54.255844 -59.414850 [66,] -37.831685 -43.488808 -48.970883 -54.352552 [67,] -32.022284 -37.831685 -43.488808 -49.071478 [68,] -26.083990 -32.022284 -37.831685 -43.592885 [69,] -20.040704 -26.083990 -32.022284 -37.938825 [70,] -13.916752 -20.040704 -26.083990 -32.132056 [71,] -7.736783 -13.916752 -20.040704 -26.195952 [72,] -1.525672 -7.736783 -13.916752 -20.154406 [73,] 4.691579 -1.525672 -7.736783 -14.031735 [74,] 10.889946 4.691579 -1.525672 -7.852585 [75,] 17.044480 10.889946 4.691579 -1.641828 [76,] 23.130408 17.044480 10.889946 4.575538 [77,] 29.123232 23.130408 17.044480 10.774487 [78,] 34.998832 29.123232 23.130408 16.930068 [79,] 40.733558 34.998832 29.123232 23.017502 [80,] 46.304325 40.733558 34.998832 29.012289 [81,] 51.688712 46.304325 40.733558 34.890297 [82,] 56.865044 51.688712 46.304325 40.627867 [83,] 61.812488 56.865044 51.688712 46.201905 [84,] 66.511129 61.812488 56.865044 51.589974 [85,] 70.942053 66.511129 61.812488 56.770387 [86,] 75.087427 70.942053 66.511129 61.722292 [87,] 78.930564 75.087427 70.942053 66.425756 [88,] 82.455996 78.930564 75.087427 70.861849 [89,] 85.649532 82.455996 78.930564 75.012713 [90,] 88.498317 85.649532 82.455996 78.861642 [91,] 90.990885 88.498317 85.649532 82.393142 [92,] 93.117203 90.990885 88.498317 85.592999 [93,] 94.868712 93.117203 90.990885 88.448334 [94,] 96.238363 94.868712 93.117203 90.947652 [95,] 97.220642 96.238363 94.868712 93.080895 [96,] 97.811595 97.220642 96.238363 94.839475 [97,] 98.008845 97.811595 97.220642 96.216314 [98,] 97.811595 98.008845 97.811595 97.205870 [99,] 97.220642 97.811595 98.008845 97.804160 [100,] 96.216314 97.205870 97.804160 98.008845 > > > > cleanEx(); ..nameEx <- "plot.bCI" > > ### * plot.bCI > > flush(stderr()); flush(stdout()) > > ### Name: plot.bCI > ### Title: Bayesian Confidence Interval Plot of a Smoothing Spline Fit > ### Aliases: plot.bCI > ### Keywords: file > > ### ** Examples > > x<- seq(0, 1, len=100) > y<- 2*sin(2*pi*x)+rnorm(x)*0.5 > > fit<- ssr(y~x, cubic(x)) > p.fit<- predict(fit) > ## Not run: plot(p.fit) > ## Not run: plot(p.fit,type.name="fit") > > > > cleanEx(); ..nameEx <- "plot.ssr" > > ### * plot.ssr > > flush(stderr()); flush(stdout()) > > ### Name: plot.ssr > ### Title: Generate Diagnostic Plots for a ssr Object > ### Aliases: plot.ssr > ### Keywords: file > > ### ** Examples > > ## Not run: library(MASS) > ## Not run: fit1<- ssr(accel~times, data=mcycle, scale=TRUE, rk=cubic(times)) > ## Not run: plot(fit1,ask=TRUE) > > > > cleanEx(); ..nameEx <- "predict.slm" > > ### * predict.slm > > flush(stderr()); flush(stdout()) > > ### Name: predict.slm > ### Title: Predict Method for Semiparametric Linear Mixed Effects Model > ### Fits > ### Aliases: predict.slm > ### Keywords: file > > ### ** Examples > > data(dog) > > dog.fit<-slm(y~group*time, rk=list(cubic(time), shrink1(group), + rk.prod(kron(time-0.5),shrink1(group)),rk.prod(cubic(time), + shrink1(group))), random=list(dog=~1), data=dog) > > predict(dog.fit) fixed dog 1 4.041494 3.234153 2 4.239088 3.431746 3 4.480701 3.673359 4 4.737606 3.930265 5 4.947587 4.140245 6 5.002575 4.195234 7 4.906504 4.099162 8 4.041494 3.850589 9 4.239088 4.048182 10 4.480701 4.289795 11 4.737606 4.546701 12 4.947587 4.756681 13 5.002575 4.811670 14 4.906504 4.715598 15 4.041494 4.099786 16 4.239088 4.297380 17 4.480701 4.538993 18 4.737606 4.795898 19 4.947587 5.005879 20 5.002575 5.060867 21 4.906504 4.964796 22 4.041494 4.244058 23 4.239088 4.441652 24 4.480701 4.683265 25 4.737606 4.940170 26 4.947587 5.150151 27 5.002575 5.205139 28 4.906504 5.109068 29 4.041494 4.650644 30 4.239088 4.848237 31 4.480701 5.089851 32 4.737606 5.346756 33 4.947587 5.556736 34 5.002575 5.611725 35 4.906504 5.515653 36 4.041494 3.785010 37 4.239088 3.982604 38 4.480701 4.224217 39 4.737606 4.481122 40 4.947587 4.691103 41 5.002575 4.746091 42 4.906504 4.650020 43 4.041494 3.876820 44 4.239088 4.074414 45 4.480701 4.316027 46 4.737606 4.572932 47 4.947587 4.782913 48 5.002575 4.837901 49 4.906504 4.741829 50 4.041494 4.230943 51 4.239088 4.428536 52 4.480701 4.670149 53 4.737606 4.927055 54 4.947587 5.137035 55 5.002575 5.192024 56 4.906504 5.095952 57 4.041494 4.401446 58 4.239088 4.599040 59 4.480701 4.840653 60 4.737606 5.097558 61 4.947587 5.307539 62 5.002575 5.362527 63 4.906504 5.266456 64 3.561590 3.381905 65 3.572029 3.392344 66 3.585578 3.405893 67 3.590958 3.411274 68 3.593899 3.414214 69 3.537336 3.357651 70 3.428611 3.248927 71 3.561590 3.132708 72 3.572029 3.143147 73 3.585578 3.156695 74 3.590958 3.162076 75 3.593899 3.165017 76 3.537336 3.108454 77 3.428611 2.999729 78 3.561590 3.132708 79 3.572029 3.143147 80 3.585578 3.156695 81 3.590958 3.162076 82 3.593899 3.165017 83 3.537336 3.108454 84 3.428611 2.999729 85 3.561590 3.211402 86 3.572029 3.221841 87 3.585578 3.235389 88 3.590958 3.240770 89 3.593899 3.243711 90 3.537336 3.187148 91 3.428611 3.078423 92 3.561590 3.578640 93 3.572029 3.589079 94 3.585578 3.602628 95 3.590958 3.608008 96 3.593899 3.610949 97 3.537336 3.554386 98 3.428611 3.445662 99 3.561590 3.172055 100 3.572029 3.182494 101 3.585578 3.196042 102 3.590958 3.201423 103 3.593899 3.204364 104 3.537336 3.147801 105 3.428611 3.039076 106 3.561590 3.329443 107 3.572029 3.339882 108 3.585578 3.353430 109 3.590958 3.358811 110 3.593899 3.361752 111 3.537336 3.305188 112 3.428611 3.196464 113 3.561590 4.063920 114 3.572029 4.074358 115 3.585578 4.087907 116 3.590958 4.093288 117 3.593899 4.096229 118 3.537336 4.039665 119 3.428611 3.930941 120 3.561590 4.142613 121 3.572029 4.153052 122 3.585578 4.166601 123 3.590958 4.171982 124 3.593899 4.174923 125 3.537336 4.118359 126 3.428611 4.009635 127 3.561590 4.470505 128 3.572029 4.480944 129 3.585578 4.494493 130 3.590958 4.499873 131 3.593899 4.502814 132 3.537336 4.446251 133 3.428611 4.337527 134 3.586451 3.243805 135 3.858339 3.515692 136 4.136457 3.793811 137 4.345688 4.003041 138 4.438910 4.096264 139 4.391387 4.048740 140 4.255268 3.912622 141 3.586451 3.033954 142 3.858339 3.305842 143 4.136457 3.583960 144 4.345688 3.793191 145 4.438910 3.886413 146 4.391387 3.838889 147 4.255268 3.702771 148 3.586451 2.679831 149 3.858339 2.951719 150 4.136457 3.229837 151 4.345688 3.439068 152 4.438910 3.532290 153 4.391387 3.484767 154 4.255268 3.348648 155 3.586451 3.663506 156 3.858339 3.935393 157 4.136457 4.213512 158 4.345688 4.422742 159 4.438910 4.515965 160 4.391387 4.468441 161 4.255268 4.332323 162 3.586451 4.109438 163 3.858339 4.381326 164 4.136457 4.659444 165 4.345688 4.868675 166 4.438910 4.961897 167 4.391387 4.914373 168 4.255268 4.778255 169 3.586451 3.860241 170 3.858339 4.132128 171 4.136457 4.410247 172 4.345688 4.619477 173 4.438910 4.712700 174 4.391387 4.665176 175 4.255268 4.529058 176 3.586451 4.293057 177 3.858339 4.564945 178 4.136457 4.843063 179 4.345688 5.052294 180 4.438910 5.145517 181 4.391387 5.097993 182 4.255268 4.961874 183 3.586451 3.807778 184 3.858339 4.079665 185 4.136457 4.357784 186 4.345688 4.567014 187 4.438910 4.660237 188 4.391387 4.612713 189 4.255268 4.476595 190 3.660413 2.994429 191 3.798421 3.132437 192 3.936072 3.270088 193 4.030147 3.364163 194 4.077343 3.411359 195 4.067115 3.401131 196 4.008267 3.342283 197 3.660413 3.466592 198 3.798421 3.604600 199 3.936072 3.742252 200 4.030147 3.836327 201 4.077343 3.883523 202 4.067115 3.873295 203 4.008267 3.814446 204 3.660413 3.610865 205 3.798421 3.748872 206 3.936072 3.886524 207 4.030147 3.980599 208 4.077343 4.027795 209 4.067115 4.017567 210 4.008267 3.958719 211 3.660413 3.138701 212 3.798421 3.276709 213 3.936072 3.414361 214 4.030147 3.508435 215 4.077343 3.555632 216 4.067115 3.545403 217 4.008267 3.486555 218 3.660413 3.597749 219 3.798421 3.735757 220 3.936072 3.873409 221 4.030147 3.967483 222 4.077343 4.014680 223 4.067115 4.004451 224 4.008267 3.945603 225 3.660413 4.515845 226 3.798421 4.653853 227 3.936072 4.791505 228 4.030147 4.885580 229 4.077343 4.932776 230 4.067115 4.922547 231 4.008267 4.863699 232 3.660413 3.807599 233 3.798421 3.945607 234 3.936072 4.083259 235 4.030147 4.177334 236 4.077343 4.224530 237 4.067115 4.214302 238 4.008267 4.155454 239 3.660413 3.886293 240 3.798421 4.024301 241 3.936072 4.161953 242 4.030147 4.256028 243 4.077343 4.303224 244 4.067115 4.292996 245 4.008267 4.234147 246 3.660413 3.925640 247 3.798421 4.063648 248 3.936072 4.201300 249 4.030147 4.295375 250 4.077343 4.342571 251 4.067115 4.332343 252 4.008267 4.273494 > > > > cleanEx(); ..nameEx <- "predict.ssr" > > ### * predict.ssr > > flush(stderr()); flush(stdout()) > > ### Name: predict.ssr > ### Title: Calculate Predictions and Posterior Standard Deviations for a > ### ssr Object > ### Aliases: predict.ssr > ### Keywords: file > > ### ** Examples > > data(acid) > > # tp.pseudo calculates the pseudo kernel > acid.fit<- ssr( ph ~ t1 + x1 + x2, rk = list(tp.pseudo(t1), + tp.pseudo(list(x1, x2))), spar = "m", data=acid) > > # extract the main effect of t1 > grid <- seq(min(acid$t1),max(acid$t1),length=100) > p <- predict(acid.fit,data.frame(t1=grid,x1=0,x2=0), + terms=c(0,1,0,0,1,0)) > > # extract the main effect of (x1,x2) > grid <- expand.grid(x1=seq(min(acid$x1),max(acid$x1),length=20), + x2=seq(min(acid$x2),max(acid$x2),length=20)) > p <- predict(acid.fit,data.frame(t1=0,x1=grid$x1,x2=grid$x2), + terms=c(0,0,1,1,0,1),pstd=FALSE) > > > > > cleanEx(); ..nameEx <- "rk.prod" > > ### * rk.prod > > flush(stderr()); flush(stdout()) > > ### Name: rk.prod > ### Title: Calculate product of reproducing kernels > ### Aliases: rk.prod > ### Keywords: file > > ### ** Examples > > x1<- 1:10/10 > x2<- runif(10) > rk.prod(cubic(x1), periodic(x2)) [,1] [,2] [,3] [,4] [,5] [1,] 3.969907e-06 1.191994e-06 2.538752e-07 1.498769e-06 -3.234651e-06 [2,] 1.191994e-06 1.944444e-06 3.097943e-07 -2.376445e-07 -3.265956e-07 [3,] 2.538752e-07 3.097943e-07 2.581019e-06 -1.257277e-06 -1.079211e-06 [4,] 1.498769e-06 -2.376445e-07 -1.257277e-06 3.796296e-06 -1.038058e-06 [5,] -3.234651e-06 -3.265956e-07 -1.079211e-06 -1.038058e-06 4.340278e-06 [6,] 2.254983e-06 1.361048e-06 -2.143349e-07 2.308252e-06 -1.216176e-06 [7,] 1.085569e-06 1.424969e-06 4.789639e-07 4.625331e-07 -1.597700e-07 [8,] 3.182226e-07 3.679878e-07 -1.443054e-06 6.311109e-08 6.935855e-07 [9,] -1.508808e-06 4.180354e-08 -2.341542e-06 7.806019e-07 2.886702e-06 [10,] 1.241577e-06 -3.118683e-07 2.733688e-06 -2.784884e-06 -3.682668e-06 [,6] [,7] [,8] [,9] [,10] [1,] 2.254983e-06 1.085569e-06 3.182226e-07 -1.508808e-06 1.241577e-06 [2,] 1.361048e-06 1.424969e-06 3.679878e-07 4.180354e-08 -3.118683e-07 [3,] -2.143349e-07 4.789639e-07 -1.443054e-06 -2.341542e-06 2.733688e-06 [4,] 2.308252e-06 4.625331e-07 6.311109e-08 7.806019e-07 -2.784884e-06 [5,] -1.216176e-06 -1.597700e-07 6.935855e-07 2.886702e-06 -3.682668e-06 [6,] 3.796296e-06 2.413789e-06 4.340955e-09 4.159229e-07 -2.481845e-06 [7,] 2.413789e-06 2.581019e-06 -3.261408e-07 2.820199e-07 -2.126675e-06 [8,] 4.340955e-09 -3.261408e-07 1.944444e-06 1.591486e-06 -6.090283e-07 [9,] 4.159229e-07 2.820199e-07 1.591486e-06 3.969907e-06 -4.762534e-06 [10,] -2.481845e-06 -2.126675e-06 -6.090283e-07 -4.762534e-06 1.157407e-05 > > > > cleanEx(); ..nameEx <- "sine4p" > > ### * sine4p > > flush(stderr()); flush(stdout()) > > ### Name: sine4p > ### Title: Calculate Reproducing Kernels for Periodic L-Splines with Period > ### 1/2 > ### Aliases: sine4p > ### Keywords: file > > ### ** Examples > > x<- seq(0, 1, len=100) > sine4p(x) [,1] [,2] [,3] [,4] [,5] [1,] 1.209143e-10 1.186062e-10 1.117761e-10 1.007020e-10 8.583173e-11 [2,] 1.186062e-10 1.209143e-10 1.186062e-10 1.117761e-10 1.007020e-10 [3,] 1.117761e-10 1.186062e-10 1.209143e-10 1.186062e-10 1.117761e-10 [4,] 1.007020e-10 1.117761e-10 1.186062e-10 1.209143e-10 1.186062e-10 [5,] 8.583173e-11 1.007020e-10 1.117761e-10 1.186062e-10 1.209143e-10 [6,] 6.776167e-11 8.583173e-11 1.007020e-10 1.117761e-10 1.186062e-10 [7,] 4.720919e-11 6.776167e-11 8.583173e-11 1.007020e-10 1.117761e-10 [8,] 2.498123e-11 4.720919e-11 6.776167e-11 8.583173e-11 1.007020e-10 [9,] 1.939968e-12 2.498123e-11 4.720919e-11 6.776167e-11 8.583173e-11 [10,] -2.103246e-11 1.939968e-12 2.498123e-11 4.720919e-11 6.776167e-11 [11,] -4.306890e-11 -2.103246e-11 1.939968e-12 2.498123e-11 4.720919e-11 [12,] -6.335037e-11 -4.306890e-11 -2.103246e-11 1.939968e-12 2.498123e-11 [13,] -8.113628e-11 -6.335037e-11 -4.306890e-11 -2.103246e-11 1.939968e-12 [14,] -9.579078e-11 -8.113628e-11 -6.335037e-11 -4.306890e-11 -2.103246e-11 [15,] -1.068043e-10 -9.579078e-11 -8.113628e-11 -6.335037e-11 -4.306890e-11 [16,] -1.138098e-10 -1.068043e-10 -9.579078e-11 -8.113628e-11 -6.335037e-11 [17,] -1.165935e-10 -1.138098e-10 -1.068043e-10 -9.579078e-11 -8.113628e-11 [18,] -1.150993e-10 -1.165935e-10 -1.138098e-10 -1.068043e-10 -9.579078e-11 [19,] -1.094278e-10 -1.150993e-10 -1.165935e-10 -1.138098e-10 -1.068043e-10 [20,] -9.982977e-11 -1.094278e-10 -1.150993e-10 -1.165935e-10 -1.138098e-10 [21,] -8.669392e-11 -9.982977e-11 -1.094278e-10 -1.150993e-10 -1.165935e-10 [22,] -7.053082e-11 -8.669392e-11 -9.982977e-11 -1.094278e-10 -1.150993e-10 [23,] -5.195240e-11 -7.053082e-11 -8.669392e-11 -9.982977e-11 -1.094278e-10 [24,] -3.164859e-11 -5.195240e-11 -7.053082e-11 -8.669392e-11 -9.982977e-11 [25,] -1.036167e-11 -3.164859e-11 -5.195240e-11 -7.053082e-11 -8.669392e-11 [26,] 1.114055e-11 -1.036167e-11 -3.164859e-11 -5.195240e-11 -7.053082e-11 [27,] 3.209202e-11 1.114055e-11 -1.036167e-11 -3.164859e-11 -5.195240e-11 [28,] 5.175505e-11 3.209202e-11 1.114055e-11 -1.036167e-11 -3.164859e-11 [29,] 6.944551e-11 5.175505e-11 3.209202e-11 1.114055e-11 -1.036167e-11 [30,] 8.455579e-11 6.944551e-11 5.175505e-11 3.209202e-11 1.114055e-11 [31,] 9.657466e-11 8.455579e-11 6.944551e-11 5.175505e-11 3.209202e-11 [32,] 1.051037e-10 9.657466e-11 8.455579e-11 6.944551e-11 5.175505e-11 [33,] 1.098698e-10 1.051037e-10 9.657466e-11 8.455579e-11 6.944551e-11 [34,] 1.107324e-10 1.098698e-10 1.051037e-10 9.657466e-11 8.455579e-11 [35,] 1.076879e-10 1.107324e-10 1.098698e-10 1.051037e-10 9.657466e-11 [36,] 1.008674e-10 1.076879e-10 1.107324e-10 1.098698e-10 1.051037e-10 [37,] 9.053156e-11 1.008674e-10 1.076879e-10 1.107324e-10 1.098698e-10 [38,] 7.706018e-11 9.053156e-11 1.008674e-10 1.076879e-10 1.107324e-10 [39,] 6.093856e-11 7.706018e-11 9.053156e-11 1.008674e-10 1.076879e-10 [40,] 4.274008e-11 6.093856e-11 7.706018e-11 9.053156e-11 1.008674e-10 [41,] 2.310619e-11 4.274008e-11 6.093856e-11 7.706018e-11 9.053156e-11 [42,] 2.724218e-12 2.310619e-11 4.274008e-11 6.093856e-11 7.706018e-11 [43,] -1.769611e-11 2.724218e-12 2.310619e-11 4.274008e-11 6.093856e-11 [44,] -3.744676e-11 -1.769611e-11 2.724218e-12 2.310619e-11 4.274008e-11 [45,] -5.584532e-11 -3.744676e-11 -1.769611e-11 2.724218e-12 2.310619e-11 [46,] -7.225786e-11 -5.584532e-11 -3.744676e-11 -1.769611e-11 2.724218e-12 [47,] -8.612016e-11 -7.225786e-11 -5.584532e-11 -3.744676e-11 -1.769611e-11 [48,] -9.695654e-11 -8.612016e-11 -7.225786e-11 -5.584532e-11 -3.744676e-11 [49,] -1.043956e-10 -9.695654e-11 -8.612016e-11 -7.225786e-11 -5.584532e-11 [50,] -1.081828e-10 -1.043956e-10 -9.695654e-11 -8.612016e-11 -7.225786e-11 [51,] -1.081883e-10 -1.081828e-10 -1.043956e-10 -9.695654e-11 -8.612016e-11 [52,] -1.044121e-10 -1.081883e-10 -1.081828e-10 -1.043956e-10 -9.695654e-11 [53,] -9.698336e-11 -1.044121e-10 -1.081883e-10 -1.081828e-10 -1.043956e-10 [54,] -8.615642e-11 -9.698336e-11 -1.044121e-10 -1.081883e-10 -1.081828e-10 [55,] -7.230230e-11 -8.615642e-11 -9.698336e-11 -1.044121e-10 -1.081883e-10 [56,] -5.589643e-11 -7.230230e-11 -8.615642e-11 -9.698336e-11 -1.044121e-10 [57,] -3.750278e-11 -5.589643e-11 -7.230230e-11 -8.615642e-11 -9.698336e-11 [58,] -1.775509e-11 -3.750278e-11 -5.589643e-11 -7.230230e-11 -8.615642e-11 [59,] 2.664302e-12 -1.775509e-11 -3.750278e-11 -5.589643e-11 -7.230230e-11 [60,] 2.304743e-11 2.664302e-12 -1.775509e-11 -3.750278e-11 -5.589643e-11 [61,] 4.268452e-11 2.304743e-11 2.664302e-12 -1.775509e-11 -3.750278e-11 [62,] 6.088815e-11 4.268452e-11 2.304743e-11 2.664302e-12 -1.775509e-11 [63,] 7.701670e-11 6.088815e-11 4.268452e-11 2.304743e-11 2.664302e-12 [64,] 9.049657e-11 7.701670e-11 6.088815e-11 4.268452e-11 2.304743e-11 [65,] 1.008422e-10 9.049657e-11 7.701670e-11 6.088815e-11 4.268452e-11 [66,] 1.076734e-10 1.008422e-10 9.049657e-11 7.701670e-11 6.088815e-11 [67,] 1.107292e-10 1.076734e-10 1.008422e-10 9.049657e-11 7.701670e-11 [68,] 1.098780e-10 1.107292e-10 1.076734e-10 1.008422e-10 9.049657e-11 [69,] 1.051232e-10 1.098780e-10 1.107292e-10 1.076734e-10 1.008422e-10 [70,] 9.660481e-11 1.051232e-10 1.098780e-10 1.107292e-10 1.076734e-10 [71,] 8.459560e-11 9.660481e-11 1.051232e-10 1.098780e-10 1.107292e-10 [72,] 6.949366e-11 8.459560e-11 9.660481e-11 1.051232e-10 1.098780e-10 [73,] 5.180989e-11 6.949366e-11 8.459560e-11 9.660481e-11 1.051232e-10 [74,] 3.215166e-11 5.180989e-11 6.949366e-11 8.459560e-11 9.660481e-11 [75,] 1.120290e-11 3.215166e-11 5.180989e-11 6.949366e-11 8.459560e-11 [76,] -1.029883e-11 1.120290e-11 3.215166e-11 5.180989e-11 6.949366e-11 [77,] -3.158749e-11 -1.029883e-11 1.120290e-11 3.215166e-11 5.180989e-11 [78,] -5.189528e-11 -3.158749e-11 -1.029883e-11 1.120290e-11 3.215166e-11 [79,] -7.047977e-11 -5.189528e-11 -3.158749e-11 -1.029883e-11 1.120290e-11 [80,] -8.665085e-11 -7.047977e-11 -5.189528e-11 -3.158749e-11 -1.029883e-11 [81,] -9.979635e-11 -8.665085e-11 -7.047977e-11 -5.189528e-11 -3.158749e-11 [82,] -1.094054e-10 -9.979635e-11 -8.665085e-11 -7.047977e-11 -5.189528e-11 [83,] -1.150888e-10 -1.094054e-10 -9.979635e-11 -8.665085e-11 -7.047977e-11 [84,] -1.165954e-10 -1.150888e-10 -1.094054e-10 -9.979635e-11 -8.665085e-11 [85,] -1.138242e-10 -1.165954e-10 -1.150888e-10 -1.094054e-10 -9.979635e-11 [86,] -1.068307e-10 -1.138242e-10 -1.165954e-10 -1.150888e-10 -1.094054e-10 [87,] -9.582845e-11 -1.068307e-10 -1.138242e-10 -1.165954e-10 -1.150888e-10 [88,] -8.118391e-11 -9.582845e-11 -1.068307e-10 -1.138242e-10 -1.165954e-10 [89,] -6.340627e-11 -8.118391e-11 -9.582845e-11 -1.068307e-10 -1.138242e-10 [90,] -4.313105e-11 -6.340627e-11 -8.118391e-11 -9.582845e-11 -1.068307e-10 [91,] -2.109858e-11 -4.313105e-11 -6.340627e-11 -8.118391e-11 -9.582845e-11 [92,] 1.872363e-12 -2.109858e-11 -4.313105e-11 -6.340627e-11 -8.118391e-11 [93,] 2.491471e-11 1.872363e-12 -2.109858e-11 -4.313105e-11 -6.340627e-11 [94,] 4.714632e-11 2.491471e-11 1.872363e-12 -2.109858e-11 -4.313105e-11 [95,] 6.770490e-11 4.714632e-11 2.491471e-11 1.872363e-12 -2.109858e-11 [96,] 8.578330e-11 6.770490e-11 4.714632e-11 2.491471e-11 1.872363e-12 [97,] 1.006638e-10 8.578330e-11 6.770490e-11 4.714632e-11 2.491471e-11 [98,] 1.117497e-10 1.006638e-10 8.578330e-11 6.770490e-11 4.714632e-11 [99,] 1.185927e-10 1.117497e-10 1.006638e-10 8.578330e-11 6.770490e-11 [100,] 1.209143e-10 1.185927e-10 1.117497e-10 1.006638e-10 8.578330e-11 [,6] [,7] [,8] [,9] [,10] [1,] 6.776167e-11 4.720919e-11 2.498123e-11 1.939968e-12 -2.103246e-11 [2,] 8.583173e-11 6.776167e-11 4.720919e-11 2.498123e-11 1.939968e-12 [3,] 1.007020e-10 8.583173e-11 6.776167e-11 4.720919e-11 2.498123e-11 [4,] 1.117761e-10 1.007020e-10 8.583173e-11 6.776167e-11 4.720919e-11 [5,] 1.186062e-10 1.117761e-10 1.007020e-10 8.583173e-11 6.776167e-11 [6,] 1.209143e-10 1.186062e-10 1.117761e-10 1.007020e-10 8.583173e-11 [7,] 1.186062e-10 1.209143e-10 1.186062e-10 1.117761e-10 1.007020e-10 [8,] 1.117761e-10 1.186062e-10 1.209143e-10 1.186062e-10 1.117761e-10 [9,] 1.007020e-10 1.117761e-10 1.186062e-10 1.209143e-10 1.186062e-10 [10,] 8.583173e-11 1.007020e-10 1.117761e-10 1.186062e-10 1.209143e-10 [11,] 6.776167e-11 8.583173e-11 1.007020e-10 1.117761e-10 1.186062e-10 [12,] 4.720919e-11 6.776167e-11 8.583173e-11 1.007020e-10 1.117761e-10 [13,] 2.498123e-11 4.720919e-11 6.776167e-11 8.583173e-11 1.007020e-10 [14,] 1.939968e-12 2.498123e-11 4.720919e-11 6.776167e-11 8.583173e-11 [15,] -2.103246e-11 1.939968e-12 2.498123e-11 4.720919e-11 6.776167e-11 [16,] -4.306890e-11 -2.103246e-11 1.939968e-12 2.498123e-11 4.720919e-11 [17,] -6.335037e-11 -4.306890e-11 -2.103246e-11 1.939968e-12 2.498123e-11 [18,] -8.113628e-11 -6.335037e-11 -4.306890e-11 -2.103246e-11 1.939968e-12 [19,] -9.579078e-11 -8.113628e-11 -6.335037e-11 -4.306890e-11 -2.103246e-11 [20,] -1.068043e-10 -9.579078e-11 -8.113628e-11 -6.335037e-11 -4.306890e-11 [21,] -1.138098e-10 -1.068043e-10 -9.579078e-11 -8.113628e-11 -6.335037e-11 [22,] -1.165935e-10 -1.138098e-10 -1.068043e-10 -9.579078e-11 -8.113628e-11 [23,] -1.150993e-10 -1.165935e-10 -1.138098e-10 -1.068043e-10 -9.579078e-11 [24,] -1.094278e-10 -1.150993e-10 -1.165935e-10 -1.138098e-10 -1.068043e-10 [25,] -9.982977e-11 -1.094278e-10 -1.150993e-10 -1.165935e-10 -1.138098e-10 [26,] -8.669392e-11 -9.982977e-11 -1.094278e-10 -1.150993e-10 -1.165935e-10 [27,] -7.053082e-11 -8.669392e-11 -9.982977e-11 -1.094278e-10 -1.150993e-10 [28,] -5.195240e-11 -7.053082e-11 -8.669392e-11 -9.982977e-11 -1.094278e-10 [29,] -3.164859e-11 -5.195240e-11 -7.053082e-11 -8.669392e-11 -9.982977e-11 [30,] -1.036167e-11 -3.164859e-11 -5.195240e-11 -7.053082e-11 -8.669392e-11 [31,] 1.114055e-11 -1.036167e-11 -3.164859e-11 -5.195240e-11 -7.053082e-11 [32,] 3.209202e-11 1.114055e-11 -1.036167e-11 -3.164859e-11 -5.195240e-11 [33,] 5.175505e-11 3.209202e-11 1.114055e-11 -1.036167e-11 -3.164859e-11 [34,] 6.944551e-11 5.175505e-11 3.209202e-11 1.114055e-11 -1.036167e-11 [35,] 8.455579e-11 6.944551e-11 5.175505e-11 3.209202e-11 1.114055e-11 [36,] 9.657466e-11 8.455579e-11 6.944551e-11 5.175505e-11 3.209202e-11 [37,] 1.051037e-10 9.657466e-11 8.455579e-11 6.944551e-11 5.175505e-11 [38,] 1.098698e-10 1.051037e-10 9.657466e-11 8.455579e-11 6.944551e-11 [39,] 1.107324e-10 1.098698e-10 1.051037e-10 9.657466e-11 8.455579e-11 [40,] 1.076879e-10 1.107324e-10 1.098698e-10 1.051037e-10 9.657466e-11 [41,] 1.008674e-10 1.076879e-10 1.107324e-10 1.098698e-10 1.051037e-10 [42,] 9.053156e-11 1.008674e-10 1.076879e-10 1.107324e-10 1.098698e-10 [43,] 7.706018e-11 9.053156e-11 1.008674e-10 1.076879e-10 1.107324e-10 [44,] 6.093856e-11 7.706018e-11 9.053156e-11 1.008674e-10 1.076879e-10 [45,] 4.274008e-11 6.093856e-11 7.706018e-11 9.053156e-11 1.008674e-10 [46,] 2.310619e-11 4.274008e-11 6.093856e-11 7.706018e-11 9.053156e-11 [47,] 2.724218e-12 2.310619e-11 4.274008e-11 6.093856e-11 7.706018e-11 [48,] -1.769611e-11 2.724218e-12 2.310619e-11 4.274008e-11 6.093856e-11 [49,] -3.744676e-11 -1.769611e-11 2.724218e-12 2.310619e-11 4.274008e-11 [50,] -5.584532e-11 -3.744676e-11 -1.769611e-11 2.724218e-12 2.310619e-11 [51,] -7.225786e-11 -5.584532e-11 -3.744676e-11 -1.769611e-11 2.724218e-12 [52,] -8.612016e-11 -7.225786e-11 -5.584532e-11 -3.744676e-11 -1.769611e-11 [53,] -9.695654e-11 -8.612016e-11 -7.225786e-11 -5.584532e-11 -3.744676e-11 [54,] -1.043956e-10 -9.695654e-11 -8.612016e-11 -7.225786e-11 -5.584532e-11 [55,] -1.081828e-10 -1.043956e-10 -9.695654e-11 -8.612016e-11 -7.225786e-11 [56,] -1.081883e-10 -1.081828e-10 -1.043956e-10 -9.695654e-11 -8.612016e-11 [57,] -1.044121e-10 -1.081883e-10 -1.081828e-10 -1.043956e-10 -9.695654e-11 [58,] -9.698336e-11 -1.044121e-10 -1.081883e-10 -1.081828e-10 -1.043956e-10 [59,] -8.615642e-11 -9.698336e-11 -1.044121e-10 -1.081883e-10 -1.081828e-10 [60,] -7.230230e-11 -8.615642e-11 -9.698336e-11 -1.044121e-10 -1.081883e-10 [61,] -5.589643e-11 -7.230230e-11 -8.615642e-11 -9.698336e-11 -1.044121e-10 [62,] -3.750278e-11 -5.589643e-11 -7.230230e-11 -8.615642e-11 -9.698336e-11 [63,] -1.775509e-11 -3.750278e-11 -5.589643e-11 -7.230230e-11 -8.615642e-11 [64,] 2.664302e-12 -1.775509e-11 -3.750278e-11 -5.589643e-11 -7.230230e-11 [65,] 2.304743e-11 2.664302e-12 -1.775509e-11 -3.750278e-11 -5.589643e-11 [66,] 4.268452e-11 2.304743e-11 2.664302e-12 -1.775509e-11 -3.750278e-11 [67,] 6.088815e-11 4.268452e-11 2.304743e-11 2.664302e-12 -1.775509e-11 [68,] 7.701670e-11 6.088815e-11 4.268452e-11 2.304743e-11 2.664302e-12 [69,] 9.049657e-11 7.701670e-11 6.088815e-11 4.268452e-11 2.304743e-11 [70,] 1.008422e-10 9.049657e-11 7.701670e-11 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-3.744676e-11 -5.584532e-11 -7.225786e-11 -8.612016e-11 [55,] 2.724218e-12 -1.769611e-11 -3.744676e-11 -5.584532e-11 -7.225786e-11 [56,] 2.310619e-11 2.724218e-12 -1.769611e-11 -3.744676e-11 -5.584532e-11 [57,] 4.274008e-11 2.310619e-11 2.724218e-12 -1.769611e-11 -3.744676e-11 [58,] 6.093856e-11 4.274008e-11 2.310619e-11 2.724218e-12 -1.769611e-11 [59,] 7.706018e-11 6.093856e-11 4.274008e-11 2.310619e-11 2.724218e-12 [60,] 9.053156e-11 7.706018e-11 6.093856e-11 4.274008e-11 2.310619e-11 [61,] 1.008674e-10 9.053156e-11 7.706018e-11 6.093856e-11 4.274008e-11 [62,] 1.076879e-10 1.008674e-10 9.053156e-11 7.706018e-11 6.093856e-11 [63,] 1.107324e-10 1.076879e-10 1.008674e-10 9.053156e-11 7.706018e-11 [64,] 1.098698e-10 1.107324e-10 1.076879e-10 1.008674e-10 9.053156e-11 [65,] 1.051037e-10 1.098698e-10 1.107324e-10 1.076879e-10 1.008674e-10 [66,] 9.657466e-11 1.051037e-10 1.098698e-10 1.107324e-10 1.076879e-10 [67,] 8.455579e-11 9.657466e-11 1.051037e-10 1.098698e-10 1.107324e-10 [68,] 6.944551e-11 8.455579e-11 9.657466e-11 1.051037e-10 1.098698e-10 [69,] 5.175505e-11 6.944551e-11 8.455579e-11 9.657466e-11 1.051037e-10 [70,] 3.209202e-11 5.175505e-11 6.944551e-11 8.455579e-11 9.657466e-11 [71,] 1.114055e-11 3.209202e-11 5.175505e-11 6.944551e-11 8.455579e-11 [72,] -1.036167e-11 1.114055e-11 3.209202e-11 5.175505e-11 6.944551e-11 [73,] -3.164859e-11 -1.036167e-11 1.114055e-11 3.209202e-11 5.175505e-11 [74,] -5.195240e-11 -3.164859e-11 -1.036167e-11 1.114055e-11 3.209202e-11 [75,] -7.053082e-11 -5.195240e-11 -3.164859e-11 -1.036167e-11 1.114055e-11 [76,] -8.669392e-11 -7.053082e-11 -5.195240e-11 -3.164859e-11 -1.036167e-11 [77,] -9.982977e-11 -8.669392e-11 -7.053082e-11 -5.195240e-11 -3.164859e-11 [78,] -1.094278e-10 -9.982977e-11 -8.669392e-11 -7.053082e-11 -5.195240e-11 [79,] -1.150993e-10 -1.094278e-10 -9.982977e-11 -8.669392e-11 -7.053082e-11 [80,] -1.165935e-10 -1.150993e-10 -1.094278e-10 -9.982977e-11 -8.669392e-11 [81,] -1.138098e-10 -1.165935e-10 -1.150993e-10 -1.094278e-10 -9.982977e-11 [82,] -1.068043e-10 -1.138098e-10 -1.165935e-10 -1.150993e-10 -1.094278e-10 [83,] -9.579078e-11 -1.068043e-10 -1.138098e-10 -1.165935e-10 -1.150993e-10 [84,] -8.113628e-11 -9.579078e-11 -1.068043e-10 -1.138098e-10 -1.165935e-10 [85,] -6.335037e-11 -8.113628e-11 -9.579078e-11 -1.068043e-10 -1.138098e-10 [86,] -4.306890e-11 -6.335037e-11 -8.113628e-11 -9.579078e-11 -1.068043e-10 [87,] -2.103246e-11 -4.306890e-11 -6.335037e-11 -8.113628e-11 -9.579078e-11 [88,] 1.939968e-12 -2.103246e-11 -4.306890e-11 -6.335037e-11 -8.113628e-11 [89,] 2.498123e-11 1.939968e-12 -2.103246e-11 -4.306890e-11 -6.335037e-11 [90,] 4.720919e-11 2.498123e-11 1.939968e-12 -2.103246e-11 -4.306890e-11 [91,] 6.776167e-11 4.720919e-11 2.498123e-11 1.939968e-12 -2.103246e-11 [92,] 8.583173e-11 6.776167e-11 4.720919e-11 2.498123e-11 1.939968e-12 [93,] 1.007020e-10 8.583173e-11 6.776167e-11 4.720919e-11 2.498123e-11 [94,] 1.117761e-10 1.007020e-10 8.583173e-11 6.776167e-11 4.720919e-11 [95,] 1.186062e-10 1.117761e-10 1.007020e-10 8.583173e-11 6.776167e-11 [96,] 1.209143e-10 1.186062e-10 1.117761e-10 1.007020e-10 8.583173e-11 [97,] 1.186062e-10 1.209143e-10 1.186062e-10 1.117761e-10 1.007020e-10 [98,] 1.117761e-10 1.186062e-10 1.209143e-10 1.186062e-10 1.117761e-10 [99,] 1.007020e-10 1.117761e-10 1.186062e-10 1.209143e-10 1.186062e-10 [100,] 8.583173e-11 1.007020e-10 1.117761e-10 1.186062e-10 1.209143e-10 > > > > cleanEx(); ..nameEx <- "slm" > > ### * slm > > flush(stderr()); flush(stdout()) > > ### Name: slm > ### Title: Fit a Semi-parametric Linear Mixed Effects Model > ### Aliases: slm > ### Keywords: file > > ### ** Examples > > ## SS ANOVA is used to model "time" and "group" > ## with random intercept for "dog". > data(dog) > > dog.fit<- slm(y~group*time, rk=list(cubic(time), shrink1(group), + rk.prod(kron(time-0.5),shrink1(group)),rk.prod(cubic(time), + shrink1(group))), random=list(dog=~1), data=dog) > > > > cleanEx(); ..nameEx <- "snm" > > ### * snm > > flush(stderr()); flush(stdout()) > > ### Name: snm > ### Title: Fit a Semi-parametric Nonlinear Mixed-effects Model > ### Aliases: snm > ### Keywords: file > > ### ** Examples > > data(CO2) > > options(contrasts=rep("contr.treatment", 2)) > co2.fit1 <- nlme(uptake~exp(a1)*(1-exp(-exp(a2)*(conc-a3))), + fixed=list(a1+a2~Type*Treatment,a3~1), + random=a1~1, groups=~Plant, + start=c(log(30),0,0,0,log(0.01),0,0,0,50), + data=CO2) > > M <- model.matrix(~Type*Treatment, data=CO2)[,-1] > co2.fit2 <- snm(uptake~exp(a1)*f(exp(a2)*(conc-a3)), + func=f(u)~list(~I(1-exp(-u))-1,lspline(u, type="exp")), + fixed=list(a1~M-1,a3~1,a2~Type*Treatment), + random=list(a1~1), group=~Plant, verbose=TRUE, + start=co2.fit1$coe$fixed[c(2:4,9,5:8)], data=CO2) Starting values provided: -0.2908011 -0.07273632 -0.5132062 49.98833 -4.575701 -0.09634817 -0.1704768 0.7055498 Iteration 1 smoothing parameters: 12.60636 d: 41.87852 Estimate of Coef: $fixed a1.MTypeMississippi a1.MTreatmentchilled -0.29162618 -0.07498171 a1.MTypeMississippi:Treatmentchilled a3 -0.52360336 51.16870206 a2.(Intercept) a2.TypeMississippi -4.55338119 -0.10864156 a2.Treatmentchilled a2.TypeMississippi:Treatmentchilled -0.16940438 0.75127164 $random $random$Plant a1.(Intercept) Qn1 -6.754216e-02 Qn2 -6.973298e-05 Qn3 5.722291e-02 Qc1 -6.083144e-02 Qc3 2.368116e-02 Qc2 3.715028e-02 Mn3 -7.065793e-02 Mn2 4.626646e-02 Mn1 2.439148e-02 Mc2 -1.914682e-01 Mc3 7.556970e-02 Mc1 1.158985e-01 Estimate of D: $Plant a1.(Intercept) a1.(Intercept) 0.002305551 Convergence Criterion: 0.1164615 Iteration 2 smoothing parameters: 2.238355 d: 41.73191 Estimate of Coef: $fixed a1.MTypeMississippi a1.MTreatmentchilled -0.28779804 -0.07379439 a1.MTypeMississippi:Treatmentchilled a3 -0.53925843 50.80529220 a2.(Intercept) a2.TypeMississippi -4.56134924 -0.11961684 a2.Treatmentchilled a2.TypeMississippi:Treatmentchilled -0.16236221 0.78707746 $random $random$Plant a1.(Intercept) Qn1 -0.0669358501 Qn2 0.0009355837 Qn3 0.0583835914 Qc1 -0.0611474479 Qc3 0.0237157233 Qc2 0.0374317245 Mn3 -0.0714351631 Mn2 0.0466000558 Mn1 0.0248351073 Mc2 -0.1962886882 Mc3 0.0775463919 Mc1 0.1187422963 Estimate of D: $Plant a1.(Intercept) a1.(Intercept) 0.002581421 Convergence Criterion: 0.09588289 Iteration 3 smoothing parameters: 1.958061 d: 41.6975 Estimate of Coef: $fixed a1.MTypeMississippi a1.MTreatmentchilled -0.28663489 -0.07302666 a1.MTypeMississippi:Treatmentchilled a3 -0.54490733 50.71733540 a2.(Intercept) a2.TypeMississippi -4.56440247 -0.12119065 a2.Treatmentchilled a2.TypeMississippi:Treatmentchilled -0.16144231 0.80583596 $random $random$Plant a1.(Intercept) Qn1 -0.066442134 Qn2 0.001485009 Qn3 0.058941317 Qc1 -0.061184309 Qc3 0.023727526 Qc2 0.037456783 Mn3 -0.071509493 Mn2 0.046635808 Mn1 0.024873685 Mc2 -0.196753450 Mc3 0.077745924 Mc1 0.119007526 Estimate of D: $Plant a1.(Intercept) a1.(Intercept) 0.002612198 Convergence Criterion: 0.002054758 Iteration 4 smoothing parameters: 1.889741 d: 41.69331 Estimate of Coef: $fixed a1.MTypeMississippi a1.MTreatmentchilled -0.28606896 -0.07250217 a1.MTypeMississippi:Treatmentchilled a3 -0.54748136 50.68898650 a2.(Intercept) a2.TypeMississippi -4.56597051 -0.12151310 a2.Treatmentchilled a2.TypeMississippi:Treatmentchilled -0.16147903 0.81487897 $random $random$Plant a1.(Intercept) Qn1 -0.06606614 Qn2 0.00187513 Qn3 0.05933704 Qc1 -0.06119657 Qc3 0.02373064 Qc2 0.03746593 Mn3 -0.07152905 Mn2 0.04664849 Mn1 0.02488056 Mc2 -0.19689197 Mc3 0.07780936 Mc1 0.11908261 Estimate of D: $Plant a1.(Intercept) a1.(Intercept) 0.002620953 Convergence Criterion: 0.0007377184 Iteration 5 smoothing parameters: 1.864814 d: 41.69544 Estimate of Coef: $fixed a1.MTypeMississippi a1.MTreatmentchilled -0.28569048 -0.07211753 a1.MTypeMississippi:Treatmentchilled a3 -0.54879033 50.67575293 a2.(Intercept) a2.TypeMississippi -4.56697109 -0.12161890 a2.Treatmentchilled a2.TypeMississippi:Treatmentchilled -0.16161099 0.81923925 $random $random$Plant a1.(Intercept) Qn1 -0.065763536 Qn2 0.002183550 Qn3 0.059648716 Qc1 -0.061201778 Qc3 0.023731979 Qc2 0.037469799 Mn3 -0.071536423 Mn2 0.046653777 Mn1 0.024882646 Mc2 -0.196945202 Mc3 0.077834700 Mc1 0.119110502 Estimate of D: $Plant a1.(Intercept) a1.(Intercept) 0.002624386 Convergence Criterion: 0.0003588599 > > > > options(contrasts = c(unordered = "contr.treatment",ordered = "contr.poly")) > cleanEx(); ..nameEx <- "snm.control" > > ### * snm.control > > flush(stderr()); flush(stdout()) > > ### Name: snm.control > ### Title: Set Control Parameters for snm > ### Aliases: snm.control > ### Keywords: file > > ### ** Examples > > ## set maximum iteration to be 50 > snm.control(maxit.out=50) $rkpk.control $rkpk.control$job [1] -1 $rkpk.control$tol [1] 0 $rkpk.control$init [1] 0 $rkpk.control$limnla [1] -10 3 $rkpk.control$varht NULL $rkpk.control$theta NULL $rkpk.control$prec [1] 1e-06 $rkpk.control$maxit [1] 30 $nlme.control $nlme.control$returnObject [1] TRUE $nlme.control$maxIter [1] 5 $prec.out [1] 5e-04 $maxit.out [1] 50 $converg [1] "COEF" $incDelta [1] 0.001 > > > > cleanEx(); ..nameEx <- "snr" > > ### * snr > > flush(stderr()); flush(stdout()) > > ### Name: snr > ### Title: Fit A Semi-parametric Nonlinear Regression Model > ### Aliases: snr > ### Keywords: file > > ### ** Examples > > data(CO2) > options(contrasts=rep("contr.treatment", 2)) > co2.fit1 <- nlme(uptake~exp(a1)*(1-exp(-exp(a2)*(conc-a3))), + fixed=list(a1+a2~Type*Treatment,a3~1), + random=a1~1, groups=~Plant, + start=c(log(30),0,0,0,log(0.01),0,0,0,50), + data=CO2) > > M <- model.matrix(~Type*Treatment, data=CO2)[,-1] > > ## fit a SNR model > co2.fit2 <- snr(uptake~exp(a1)*f(exp(a2)*(conc-a3)), + func=f(u)~list(~I(1-exp(-u))-1,lspline(u, type="exp")), + params=list(a1~M-1, a3~1, a2~Type*Treatment), + start=list(params=co2.fit1$coe$fixed[c(2:4,9,5:8)]), data=CO2) > > > > options(contrasts = c(unordered = "contr.treatment",ordered = "contr.poly")) > cleanEx(); ..nameEx <- "snr.control" > > ### * snr.control > > flush(stderr()); flush(stdout()) > > ### Name: snr.control > ### Title: Set Control Parameters for snr > ### Aliases: snr.control > ### Keywords: file > > ### ** Examples > > ## use Newton-Raphson iteration and only a single backfitting > snr.control(method="NR", backfit=1) $rkpk.control $rkpk.control$job [1] -1 $rkpk.control$tol [1] 0 $rkpk.control$init [1] 0 $rkpk.control$limnla [1] -10 0 $rkpk.control$varht NULL $rkpk.control$theta NULL $rkpk.control$prec [1] 1e-06 $rkpk.control$maxit [1] 30 $nls.control $nls.control$returnObject [1] TRUE $nls.control$maxIter [1] 5 $prec.out [1] 1e-04 $maxit.out [1] 30 $converg [1] "COEF" $method [1] "NR" $backfit [1] 1 $incDelta [1] 0.001 > > > > cleanEx(); ..nameEx <- "sphere" > > ### * sphere > > flush(stderr()); flush(stdout()) > > ### Name: sphere > ### Title: Calculate Pseudo Reproducing Kernels for Spherical Splines > ### Aliases: sphere > ### Keywords: file > > ### ** Examples > > x<- seq(0, 2*pi, len=10) > y<- seq(-pi/2, pi/2, len=10) > s.ker<- sphere(cbind(x, y), order=3) > > > > cleanEx(); ..nameEx <- "ssr" > > ### * ssr > > flush(stderr()); flush(stdout()) > > ### Name: ssr > ### Title: Fit a General Smoothing Spline Regression Model > ### Aliases: ssr > ### Keywords: file > > ### ** Examples > > ## Not run: library(MASS) > # fitting a cubic spline > ## Not run: fit1<- ssr(accel~times, data=mcycle, scale=T, rk=cubic(times)) > ## Not run: summary(fit1) > > # using GML to choose the smoothing parameter > ## Not run: fit2<- update(fit1, spar="m") > > data(acid) > ## fit an additive thin plate spline > acid.fit<- ssr( ph ~ t1 + x1 + x2, rk = list(tp(t1), tp(list(x1, x2))), + data = acid, spar = "m", scale = FALSE) > acid.fit Smoothing spline regression fit by GML method Call: ssr(formula = ph ~ t1 + x1 + x2, rk = list(tp(t1), tp(list(x1, x2))), data = acid, scale = FALSE, spar = "m") GML estimate(s) of smoothing parameter(s) : 4.819636e-01 2.870235e-07 Equivalent Degrees of Freedom (DF): 10.72108 Estimate of sigma: 0.2560684 Number of Observations: 112 > > > > ### *