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Z$댚׹hB|y:C(n}aWߞ`T@KBY~hݭ\<.Q@k>+}_n@gW tw_nЧ2?\E2>ZSww_nO~oOi./Чթ%cyt[.h5) xֶ,4C99SM.vd_jnZl)t xt6x[fhtB-ii*m#-iVqеtNE; Mv Or2еtNގ;6c3 ҍ2~&L$/Ε]u'/|Fn V%~%~|VK Ohn"ƏkǷz_tz.m>s٬]6<"?!ohW3iVqoIs6"ޗw⯱_zi+Ƹnk_IԆxV_ .5KW['4ek-ڙ/]ph3Y:lV ?o%[9tkWN( M-3Q6Dc@Xa\}Bt) $;D 9 : ;Hv@,?(7~_^/b^fl[D``AR=z-RY4mQ=˟bωtAZLqkwq (+ʆX~-)aH,9FRVjb6"ؓK ( :Lvi;ҝl=h'66⺴XJbfl2a8FUgҵ;&S1΀qB;̳ǎoc0JL2ۏ} ւGE=Ium<'`yɆaυQ_I/ 9bPKJ%96s  webstar.txtPK4_%i، oe  sreadme.txtPKqdmlmRev/inst/doc/0000755000176000001440000000000012307614652013274 5ustar ripleyusersmlmRev/inst/doc/StarData.Rnw0000644000176000001440000003030412307614652015467 0ustar ripleyusers\documentclass[letterpaper]{article} \usepackage{fullpage}% save trees \usepackage{url} \title{Creating an R data set from STAR} \author{Douglas Bates\\Department of Statistics\\University of Wisconsin -- Madison} \date{April 5, 2005} \newcommand{\RR}{\textsf{R}} \newcommand{\code}[1]{\texttt{\small #1}} %%\VignetteIndexEntry{Creating an R data set from STAR} %%\VignetteDepends{lme4} \begin{document} \SweaveOpts{engine=R,eps=FALSE,pdf=TRUE,width=5,height=3} \SweaveOpts{strip.white=true,keep.source=TRUE} \SweaveOpts{prefix=TRUE,prefix.string=STAR,include=FALSE} \maketitle \begin{abstract} A substantial portion of the data from Tennessee's Student Teacher Achievement Ratio (STAR) project, a large-scale, four-year study of reduced class size, has been made available to the public at \url{http://www.heros-inc.org/data.htm}. We describe the creation of an \RR (\url{http:www.r-project.org}) data set from these data. \end{abstract} <>= options(show.signif.stars = FALSE,width=68) library(mlmRev) library(lme4) @ \section{Introduction} \label{sec:intro} The data from the STAR project are available in several different forms from the web site \url{http://www.heros-inc.org/data.htm}. The most convenient form for creation of an \RR data set is the tab-delimited text file. Download the archive file \url{http://www.heros-inc.org/text-star.zip} containing two files: \texttt{readme.txt}, a description of the data, and \texttt{webstar.txt}, the data themselves. \section{Reading the data} \label{sec:reading} From the data description file we can see that there are 53 columns in the data set and most of these columns are coded values. Such columns should be represented as factors in \RR but many of these columns will need to be combined before we can work with them. We will convert the first 5 columns to factors and leave the remaining 48 columns as integers. <>= str(orig <- read.delim(unz(system.file("original/text-star.zip", package = "mlmRev"), "webstar.txt"), colCl = rep(c("factor", "integer"), c(5, 48)))) @ In the call to \code{read.delim} we read directly from the zip archive and avoided expanding the much larger text file. The call to \code{system.file} determines the name of a file that is part of a package. In practice it is often more convenient to use the \code{file.choose} function which brings up a file chooser panel. We also check the form of the original data by calling \code{str} on the object <>= str(orig) @ \subsection{Missing value codes} \label{sec:missval} All the columns except the first column have missing values present. Typically the missing value code is \code{"9"} but \code{"99"}, \code{"999"} and \code{"9999"} are also used. We convert these to \RR's missing value code \code{NA} column by column. <>= mv <- rep("9", 53) mv[c(4,17,26,34,45)] <- "99" mv[c(19,20,27,28,35,36,39,40,46:53)] <- "999" mv[5] <- "9999" mv[1] <- "999999" for (i in seq(a = orig)) orig[[i]][orig[[i]] == mv[i]] <- NA summary(orig[1:5]) @ Notice that level \code{"9"} is still present for the \code{SSEX} variable even after all the observations at that level have been replaced by the missing value code. To remove these unused levels from this and all the other columns, we loop over the columns selecting all the values but using the optional argument \code{drop = TRUE}. <>= for (i in seq(a = orig)) orig[[i]] <- orig[[i]][drop = TRUE] summary(orig[1:5]) @ For convenience we convert the names of the columns to lower case. <>= names(orig) <- tolower(names(orig)) @ \section{Setting factor levels} \label{sec:factorLevels} In \RR the levels of a factor can be given meaningful labels instead of numeric codes and in most cases this eliminates the need for a separate codebook. For example storing the labels of \code{sex} as \code{"M"} and \code{"F"} makes the coding self-explanatory. When used in a model a factor is automatically converted to a set of ``contrasts'' (there is a technical definition of the term ``contrast'' in linear models that is not always fulfilled by these derived variables) and the corresponding coefficients are given meaningful names. When there is a natural ordering of the levels of a factor it can be created as an ordered factor that will preserve this ordering. The labels can be set after the factor is created or as part of the creation of the factor. Below we will create a ``long form'' of the data where each row corresponds to a combination of student and grade. In doing this we will need to concatenate related columns of the original data frame. For example, the columns \code{cltypek}, \code{cltype1}, \code{cltype2} and \code{cltype3} will be concatenated to form a single column \code{cltype}. If the coding is consistent across the grades then it is easiest to concatenate the integer codes and set the labels on the ``long'' version of the variable. However there are two groups of variables, \code{hdeg} and \code{clad}, that are not coded consistently. In each case the codes used for kindergarten teachers are different from those used for teachers of grades 1 to 3 classes. The codes for kindergarten teachers are a superset of those for the other teachers but the numbering is not consistent; a bachelor's degree is coded as 2 for kindergarten but 1 for the others. Thus we cannot combine the numeric values - we must create the labels for each column and then concatenate the labels and convert to a factor. <>= orig$hdegk <- ordered(orig$hdegk, levels = 1:6, labels = c("ASSOC","BS/BA","MS/MA/MEd","MA+","Ed.S","Ed.D/Ph.D")) orig$hdeg1 <- ordered(orig$hdeg1, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$hdeg2 <- ordered(orig$hdeg2, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$hdeg3 <- ordered(orig$hdeg3, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$cladk <- factor(orig$cladk, levels = c(1:3,5:8), labels = c("1","2","3","APPR","PROB","NOT","PEND")) orig$clad1 <- factor(orig$clad1, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) orig$clad2 <- factor(orig$clad2, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) orig$clad3 <- factor(orig$clad3, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) @ \section{Creating separate data frames} \label{sec:separate} These data are represented in a ``wide'' format where each row corresponds to a student. Some of the columns, such as \code{ssex}, are indeed a property of the student; some, such as \code{hdegk} are properties of teachers; some, such as \code{schtypek} are properties of schools or classes in schools; and some are unique to a student/grade combination. We will create separate frames for each of these types. The first 5 columns are student-level data <>= student <- orig[1:5] names(student) <- c("id", "sx", "eth", "birthq", "birthy") levels(student$sx) <- c("M", "F") levels(student$eth) <- c("W", "B", "A", "H", "I", "O") student$birthy <- ordered(student$birthy) student$birthq <- ordered(paste(student$birthy,student$birthq,sep=":")) summary(student) @ The other columns refer to a combination of the student and grade. We first create an expanded or ``long'' version of the table with a row for each student/grade combination. To create the long version of the table we repeat the student ids four times and add a column for the grade level. Related groups of columns, such as \code{cltypek}, \code{cltype1}, \code{cltype2} and \code{cltype3}, are concatenated then converted to a factor. However, there are two groups, \code{hdeg} and \code{clad}, for which this approach will not work because these groups are not encoded consistently. <>= long <- data.frame(id = rep(orig$newid, 4), gr = ordered(rep(c("K", 1:3), each = nrow(orig)), levels = c("K", 1:3)), star = factor(unlist(orig[6:9])), cltype = factor(unlist(orig[10:13])), schtype = factor(unlist(orig[c(14,22,30,38)])), hdeg = ordered(unlist(lapply(orig[c(15,24,32,43)],as.character)), levels = c("ASSOC","BS/BA","MS/MA/MEd","MA+","Ed.S","Ed.D/Ph.D")), clad = factor(unlist(lapply(orig[c(16,25,33,44)],as.character)), levels = c("NOT","APPR","PROB","PEND","1","2","3")), exp = unlist(orig[c(17,26,34,45)]), trace = factor(unlist(orig[c(18,23,31,42)]), levels=1:6, labels=c("W", "B", "A", "H", "I", "O")), read = unlist(orig[c(19,27,35,39)]), math = unlist(orig[c(20,28,36,40)]), ses = factor(unlist(orig[c(21,29,37,41)]),labels=c("F","N")), sch = factor(unlist(orig[50:53]))) @ We can now eliminate the combinations that are completely missing. Checking <>= summary(long) @ indicates that fewest missing values are in the \code{sch}, \code{cltype}, and \code{schtype} columns. They are also consistent <>= with(long, all.equal(is.na(schtype), is.na(sch))) with(long, all.equal(is.na(cltype), is.na(sch))) @ hence we use these to subset the data frame <>= long <- long[!is.na(long$sch),] @ It turns out that we could have used the \code{star} column as this simply indicates if the student was in the study that year. <>= summary(long[1:5]) @ Because it now contains no information we will drop it. <>= long$star <- NULL @ For convenience we set the row names of this data frame to be a combination of the student id and the grade. <>= rownames(long) <- paste(long$id, long$gr, sep = '/') @ We can extract the school-level data from this table. <>= school <- unique(long[, c("sch", "schtype")]) length(levels(school$sch)) == nrow(school) row.names(school) <- school$sch school <- school[order(as.integer(as.character(school$sch))),] long$schtype <- NULL levels(school$schtype) <- c("inner","suburb","rural","urban") levels(long$cltype) <- c("small", "reg", "reg+A") @ We can create a merged data set with <>= star <- merge(merge(long, school, by = "sch"), student, by = "id") star$time <- as.integer(star$gr) - 1 @ \section{Assigning teacher ids} \label{sec:teacher} There are no teacher id numbers available but we can obtain a reasonably accurate surrogate by determining the unique combinations of all the variables associated with the teacher. <>= teacher <- unique(star[, c("cltype", "trace", "exp", "clad", "gr", "hdeg", "sch")]) teacher <- teacher[with(teacher, order(sch, gr, cltype, exp, hdeg, clad, trace)), ] @ To generate the correspondence between the observations and the teacher we create labels that incorporate the levels of each of the variables that defined the unique combinations. <>= row.names(teacher) <- tch <- teacher$tch <- seq(nrow(teacher)) names(tch) <- do.call("paste", c(teacher[,1:7], list(sep=":"))) star$tch <- tch[do.call("paste", c(star[c("cltype", "trace", "exp", "clad", "gr", "hdeg", "sch")], list(sep = ":")))] @ We can check if this is successful by generating tables of class sizes. <>= table(table(star$tch)) table(table(subset(star, cltype == "small")$tch)) table(table(subset(star, cltype == "reg")$tch)) table(table(subset(star, cltype == "reg+A")$tch)) @ We see that there are three classes with sizes greater than 30 and that one of these is labelled as a ``small'' class. It is likely that each of these represents two or more classes but we do not have enough information to distinguish them. \section{Initial model fits} \label{sec:initial} Some initial model fits are <>= library(lme4) (mm1 <- lmer(math ~ gr + sx + eth + cltype + (1|id) + (1|sch), star)) (rm1 <- lmer(read ~ gr + sx + eth + cltype + (1|id) + (1|sch), star)) @ \section{Session Info} <>= toLatex(sessionInfo()) @ \end{document} mlmRev/inst/doc/MlmSoftRev.R0000644000176000001440000002423712307614652015465 0ustar ripleyusers### R code from vignette source 'MlmSoftRev.Rnw' ################################################### ### code chunk number 1: preliminaries ################################################### options(width=80, show.signif.stars = FALSE, lattice.theme = function() canonical.theme("pdf", color = FALSE)) library(mlmRev) library(lme4) library(lattice) set.seed(1234321) ################################################### ### code chunk number 2: Examprep ################################################### lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam) ################################################### ### code chunk number 3: ExamData ################################################### str(Exam) summary(Exam) ################################################### ### code chunk number 4: ExamFit ################################################### (Em1 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) ################################################### ### code chunk number 5: Examtime ################################################### system.time(lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) ################################################### ### code chunk number 6: ExamRelevel ################################################### Exam$sex <- relevel(Exam$sex, "M") Exam$schgend <- relevel(Exam$schgend, "girls") (Em2 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) ################################################### ### code chunk number 7: ExamIds ################################################### Exam <- within(Exam, ids <- factor(school:student)) str(Exam) ################################################### ### code chunk number 8: dupExamIds ################################################### as.character(Exam$ids[which(duplicated(Exam$ids))]) ################################################### ### code chunk number 9: OnlyBoy ################################################### subset(Exam, ids == '43:86') xtabs(~ sex + school, Exam, subset = school %in% c(43, 50, 52), drop = TRUE) ################################################### ### code chunk number 10: ExamXtabs ################################################### xtabs(~ sex + school, Exam, subset = type == "Mxd", drop = TRUE) ################################################### ### code chunk number 11: ExamMosaicshow (eval = FALSE) ################################################### ## ExamMxd <- within(subset(Exam, type == "Mxd"), school <- factor(school)) ## mosaicplot(~ school + sex, ExamMxd) ################################################### ### code chunk number 12: ExamMosaic ################################################### ExamMxd <- within(subset(Exam, type == "Mxd"), school <- factor(school)) mosaicplot(~ school + sex, ExamMxd) ################################################### ### code chunk number 13: Examplot1 ################################################### print(xyplot(normexam ~ standLRT | sex * type, Exam, type = c("g", "p", "smooth"), layout = c(2,2), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", aspect = 1.2)) ################################################### ### code chunk number 14: Examplot1show (eval = FALSE) ################################################### ## xyplot(normexam ~ standLRT | sex * type, Exam, type = c("g", "p", "smooth")) ################################################### ### code chunk number 15: Examplot2 ################################################### print(xyplot(normexam ~ standLRT, Exam, groups = sex:type, type = c("g", "smooth"), xlim = c(-3,3), ylim = c(-2,2), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", auto.key = list(space = 'right', points = FALSE, lines = TRUE), aspect = 1)) ################################################### ### code chunk number 16: Examplot2show (eval = FALSE) ################################################### ## xyplot(normexam ~ standLRT, Exam, groups = sex:type, type = c("g", "smooth")) ################################################### ### code chunk number 17: Examplot3 ################################################### print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl")) ################################################### ### code chunk number 18: Examplot3show ################################################### xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), subset = sex == "F" & type == "Sngl") ################################################### ### code chunk number 19: Examplot4show (eval = FALSE) ################################################### ## xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), ## subset = sex == "F" & type == "Sngl" & school != 48, ## index.cond = function(x, y) coef(lm(y ~ x))[1]) ################################################### ### code chunk number 20: Examplot4 ################################################### print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[1])) ################################################### ### code chunk number 21: Examplot4a ################################################### print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[2])) ################################################### ### code chunk number 22: ExamLmListFS ################################################### show(ExamFS <- lmList(normexam ~ standLRT | school, Exam, subset = sex == "F" & type == "Sngl" & school != 48)) ################################################### ### code chunk number 23: Examplot4cshow ################################################### plot(confint(ExamFS, pool = TRUE), order = 1) ################################################### ### code chunk number 24: Examplot4c ################################################### print(plot(confint(ExamFS, pool = TRUE), order = 1)) ################################################### ### code chunk number 25: Examplot5 ################################################### print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "M" & type == "Sngl", layout = c(5,2), index.cond = function(x, y) coef(lm(y ~ x))[1])) ################################################### ### code chunk number 26: ExamLmListMS ################################################### show(ExamMS <- lmList(normexam ~ standLRT | school, Exam, subset = sex == "M" & type == "Sngl")) ################################################### ### code chunk number 27: Examplot5b ################################################### print(plot(confint(ExamMS, pool = TRUE), order = 1)) ################################################### ### code chunk number 28: Examplot6 ################################################### print(xyplot(normexam ~ standLRT | school, Exam, groups = sex, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = !school %in% c(43, 47) & type == "Mxd", index.cond = function(x, y) coef(lm(y ~ x))[1], auto.key = list(space = 'top', lines = TRUE, columns = 2), layout = c(7,5), aspect = 1.2)) ################################################### ### code chunk number 29: ExamLmListM ################################################### show(ExamM <- lmList(normexam ~ standLRT + sex| school, Exam, subset = type == "Mxd" & !school %in% c(43,47,54))) ################################################### ### code chunk number 30: Examplot6b ################################################### print(plot(confint(ExamM, pool = TRUE), order = 1)) ################################################### ### code chunk number 31: Em3 ################################################### (Em3 <- lmer(normexam ~ standLRT + sex + type + (1|school), Exam)) ################################################### ### code chunk number 32: Em4 ################################################### (Em4 <- lmer(normexam ~ standLRT + sex + type + (standLRT|school), Exam)) ################################################### ### code chunk number 33: EmAnova ################################################### anova(Em3, Em4) ################################################### ### code chunk number 34: Em5 ################################################### (Em5 <- lmer(normexam ~ standLRT + sex + type + (standLRT + sex|school), Exam)) ################################################### ### code chunk number 35: Oxboys ################################################### str(Oxboys) system.time(mX1 <- lmer(height ~ age + I(age^2) + I(age^3) + I(age^4) + (age + I(age^2)|Subject), Oxboys)) summary(mX1) system.time(mX2 <- lmer(height ~ poly(age,4) + (age + I(age^2)|Subject), Oxboys)) summary(mX2) ################################################### ### code chunk number 36: ScotsSec ################################################### str(ScotsSec) system.time(mS1 <- lmer(attain ~ sex + (1|primary) + (1|second), ScotsSec)) summary(mS1) ################################################### ### code chunk number 37: sessionInfo ################################################### toLatex(sessionInfo()) mlmRev/inst/doc/MlmSoftRev.Rnw0000644000176000001440000006620512307614652016033 0ustar ripleyusers\documentclass[12pt]{article} \usepackage{Sweave} \usepackage{myVignette} \usepackage[authoryear,round]{natbib} \bibliographystyle{plainnat} \DefineVerbatimEnvironment{Sinput}{Verbatim} {formatcom={\vspace{-1.5ex}},fontshape=sl, fontfamily=courier,fontseries=b, fontsize=\scriptsize} \DefineVerbatimEnvironment{Soutput}{Verbatim} {formatcom={\vspace{-2.5ex}},fontfamily=courier,fontseries=b,% fontsize=\scriptsize} %%\VignetteIndexEntry{Examples from Multilevel Software Reviews} %%\VignetteDepends{lme4} %%\VignetteDepends{lattice} \begin{document} \SweaveOpts{engine=R,eps=FALSE,pdf=TRUE,width=5,height=3,strip.white=true,keep.source=TRUE} \SweaveOpts{prefix=TRUE,prefix.string=SoftRev,include=TRUE}% ^^^^^^^^^^^^^^^^ \setkeys{Gin}{width=\textwidth} \title{Examples from Multilevel Software Comparative Reviews} \author{Douglas Bates\\R Development Core Team\\\email{Douglas.Bates@R-project.org}} \date{February 2005, {\small with updates up to \today}} \maketitle \begin{abstract} The Center for Multilevel Modelling at the Institute of Education, London maintains a web site of ``Software reviews of multilevel modeling packages''. The data sets discussed in the reviews are available at this web site. We have incorporated these data sets in the \code{mlmRev} package for \RR{} and, in this vignette, provide the results of fitting several models to these data sets. \end{abstract} <>= options(width=80, show.signif.stars = FALSE, lattice.theme = function() canonical.theme("pdf", color = FALSE)) library(mlmRev) library(lme4) library(lattice) set.seed(1234321) @ \section{Introduction} \label{sec:Intro} \RR{} is an Open Source implementation of John Chambers' \Slang{} language for data analysis and graphics. \RR{} was initially developed by Ross Ihaka and Robert Gentleman of the University of Auckland and now is developed and maintained by an international group of statistical computing experts. In addition to being Open Source software, which means that anyone can examine the source code to see exactly how the computations are being carried out, \RR{} is freely available from a network of archive sites on the Internet. There are precompiled versions for installation on the Windows operating system, Mac OS X and several distributions of the Linux operating system. Because the source code is available those interested in doing so can compile their own version if they wish. \RR{} provides an environment for interactive computing with data and for graphical display of data. Users and developers can extend the capabilities of \RR{} by writing their own functions in the language and by creating packages of functions and data sets. Many such packages are available on the archive network called CRAN (Comprehensive R Archive Network) for which the parent site is \url{http://cran.r-project.org}. One such package called \code{lme4} (along with a companion package called \code{Matrix}) provides functions to fit and display linear mixed models and generalized linear mixed models, which are the statisticians' names for the models called multilevel models or hierarchical linear models in other disciplines. The \code{lattice} package provides functions to generate several high level graphics plots that help with the visualization of the types of data to which such models are fit. Finally, the \code{mlmRev} package provides the data sets used in the ``Software Reviews of Multilevel Modeling Packages'' from the Multilevel Modeling Group at the Institute of Education in the UK. This package also contains several other data sets from the multilevel modeling literature. The software reviews mentioned above were intended to provide comparison of the speed and accuracy of many different packages for fitting multilevel models. As such, there is a standard set of models that fit to each of the data sets in each of the packages that were capable of doing the fit. We will fit these models for comparative purposes but we will also do some graphical exploration of the data and, in some cases, discuss alternative models. We follow the general outline of the previous reviews, beginning with simpler structures and moving to the more complex structures. Because the previous reviews were performed on older and considerably slower computers than the ones on which this vignette will be compiled, the timings produced by the \code{system.time} function and shown in the text should not be compared with previous timings given on the web site. They are an indication of the times required to fit such models to these data sets on recent computers with processors running at around 2 GHz or faster. \section{Two-level normal models} \label{sec:TwoLevelNormal} In the multilevel modeling literature a two-level model is one with two levels of random variation; the per-observation noise term and random effects which are grouped according to the levels of a factor. We call this factor a \textit{grouping factor}. If the response is measured on a continuous scale (more or less) our initial models are based on a normal distribution for the per-observation noise and for the random effects. Thus such a model is called a ``two-level normal model'' even though it has only one grouping factor for the random effects. \subsection{The Exam data} \label{sec:Examdata} <>= lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam) @ The data set called \code{Exam} provides the normalized exam scores attained by 4,059 students from 65 schools in inner London. Some of the covariates available with this exam score are the school the student attended, the sex of the student, the school gender (boys, girls, or mixed) and the student's result on the Standardised London Reading test. The \RR{} functions \code{str} and \code{summary} can be used to examine the structure of a data set (or, in general, any \RR{} object) and to provide a summary of an object. <>= str(Exam) summary(Exam) @ \subsection{Model fits and timings} \label{sec:ExamFits} The first model to fit to the Exam data incorporates fixed-effects terms for the pretest score, the student's sex and the school gender. The only random-effects term is an additive shift associated with the school. <>= (Em1 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) @ The \code{system.time} function can be used to time the execution of an \RR{} expression. It returns a vector of five numbers giving the user time (time spend executing applications code), the system time (time spent executing system functions called by the applications code), the elapsed time, and the user and system time for any child processes. The first number is what is commonly viewed as the time required to do the model fit. (The elapsed time is unsuitable because it can be affected by other processes running on the computer.) These times are in seconds. On modern computers this fit takes only a fraction of a second. <>= system.time(lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) @ \subsection{Interpreting the fit} \label{sec:ExamInterpret} As can be seen from the output, the default method of fitting a linear mixed model is restricted maximum likelihood (REML). The estimates of the variance components correspond to those reported by other packages as given on the Multilevel Modelling Group's web site. Note that the estimates of the variance components are given on the scale of the variance and on the scale of the standard deviation. That is, the values in the column headed \code{Std.Dev.} are simply the square roots of the corresponding entry in the \code{Variance} column. They are \textbf{not} standard errors of the estimate of the variance. The estimates of the fixed-effects are different from those quoted on the web site because the terms for \code{sex} and \code{schgend} use a different parameterization than in the reviews. Here the reference level of \code{sex} is female (\code{F}) and the coefficient labelled \code{sexM} represents the difference for males compared to females. Similarly the reference level of \code{schgend} is \code{mixed} and the two coefficients represent the change from mixed to boys only and the change from mixed to girls only. The value of the coefficient labelled \code{Intercept} is affected by both these changes as is the value of the REML criterion. To reproduce the results obtained from other packages, we must change the reference level for each of these factors. <>= Exam$sex <- relevel(Exam$sex, "M") Exam$schgend <- relevel(Exam$schgend, "girls") (Em2 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) @ The coefficients now correspond to those in the tables on the web site. It happens that the REML criterion at the optimum in this fit is the same as in the previous fit, but you cannot depend on this occuring. In general the value of the REML criterion at the optimum depends on the parameterization used for the fixed effects. \subsection{Further exploration} \label{sec:ExamExplore} \subsubsection{Checking consistency of the data} \label{sec:consistency} It is important to check the consistency of data before trying to fit sophisticated models. One should plot the data in many different ways to see if it looks reasonableand also check relationships between variables. For example, each observation in these data is associated with a particular student. The variable \code{student} is not a unique identifier of the student as it only has 650 unique values. It is intended to be a unique identifier within a school but it is not. To show this we create a factor that is the interaction of school and student then drop unused levels. <>= Exam <- within(Exam, ids <- factor(school:student)) str(Exam) @ Notice that there are 4059 observations but only 4055 unique levels of student within school. We can check the ones that are duplicated <>= as.character(Exam$ids[which(duplicated(Exam$ids))]) @ One of these cases <>= subset(Exam, ids == '43:86') xtabs(~ sex + school, Exam, subset = school %in% c(43, 50, 52), drop = TRUE) @ is particularly interesting. Notice that one of the students numbered 86 in school 43 is the only male student out of 61 students from this school who took the exam. It is quite likely that this student's score was attributed to the wrong school and that the school is in fact a girls-only school, not a mixed-sex school. The causes of the other three cases of duplicate student numbers within a school are not as clear. It would be necessary to go back to the original data records to check these. The cross-tabulation of the students by sex and school for the mixed-sex schools <>= xtabs(~ sex + school, Exam, subset = type == "Mxd", drop = TRUE) @ shows another anomaly. School 47 is similar to school 43 in that, although it is classified as a mixed-sex school, 81 male students and only one female student took the exam. It is likely that the school was misrecorded for this one female student and the school is a male-only school. Another school is worth noting. There were only eight students from school 54 who took the exam so any within-school estimates from this school will be unreliable. A mosaic plot (Figure~\ref{fig:ExamMosaic}) produced with <>= ExamMxd <- within(subset(Exam, type == "Mxd"), school <- factor(school)) mosaicplot(~ school + sex, ExamMxd) @ helps to detect mixed-sex schools with unusually large or unusually small ratios of females to males taking the exam. \begin{figure}[tbp] \centering <>= ExamMxd <- within(subset(Exam, type == "Mxd"), school <- factor(school)) mosaicplot(~ school + sex, ExamMxd) @ \caption{A mosaic plot of the sex distribution by school. The areas of the rectangles are proportional to the number of students of that sex from that school who took the exam. Schools with an unusally large or unusually small ratio or females to males are highlighted.} \label{fig:ExamMosaic} \end{figure} \subsubsection{Preliminary graphical displays} \label{sec:Graphical} In addition to the pretest score (\code{standLRT}), the predictor variables used in this model are the student's sex and the school gender, which is coded as having three levels. There is some redundancy in these two variables in that all the students in a boys-only school must be male. For graphical exploration we convert from \code{schgend} to \code{type}, an indicator of whether the school is a mixed-sex school or a single-sex school, and plot the response versus the pretest score for each combination of sex and school type. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | sex * type, Exam, type = c("g", "p", "smooth"), layout = c(2,2), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", aspect = 1.2)) @ \caption{Normalized exam score versus pretest (Standardized London Reading Test) score for 4095 students from 65 schools in inner London. The panels on the left show the male students' scores; those on the right show the females' scores. The top row of panels shows the scores of students in single-sex schools and the bottom row shows the scores of students in mixed-sex schools. A scatterplot smoother line for each panel has been added to help visualize the trend.} \label{fig:Examplot1} \end{figure} This plot is created with the \code{xyplot} from the \code{lattice} package as (essentially) <>= xyplot(normexam ~ standLRT | sex * type, Exam, type = c("g", "p", "smooth")) @ The formula would be read as ``plot \code{normexam} by \code{standLRT} given \code{sex} by (school) \code{type}''. A few other arguments were added in the actual call to make the axis annotations more readable. Figure~\ref{fig:Examplot1} shows the even after accounting for a student's sex, pretest score and school type, there is considerable variation in the response. We may attribute some of this variation to differences in schools but the fitted model indicates that most of the variation is unaccounted or ``residual'' variation. In some ways the high level of residual variation obscures the pattern in the data. By removing the data points and overlaying the scatterplot smoothers we can concentrate on the relationships between the covariates. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT, Exam, groups = sex:type, type = c("g", "smooth"), xlim = c(-3,3), ylim = c(-2,2), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", auto.key = list(space = 'right', points = FALSE, lines = TRUE), aspect = 1)) @ \caption{Overlaid scatterplot smoother lines of the normalized test scores versus the pretest (Standardized London Reading Test) score for female (F) and male (M) students in single-sex (Sngl) and mixed-sex (Mxd) schools.} \label{fig:Examplot2} \end{figure} The call to \code{xyplot} is essentially <>= xyplot(normexam ~ standLRT, Exam, groups = sex:type, type = c("g", "smooth")) @ Figure~\ref{fig:Examplot2} is a remarkable plot in that it shows nearly a perfect ``main effects'' relationship of the response with the three covariates and almost no interaction. It is rare to see real data follow a simple theoretical relationship so closely. To elaborate, we can see that for each of the four groups the smoothed relationship between the exam score and the pretest score is close to a straight line and that the lines are close to being parallel. The only substantial deviation is in the smoothed relationship for the males in single-sex schools and this is the group with the fewest observations and hence the least precision in the estimated relationship. The lack of parallelism for this group is most apparent in the region of extremely low pretest scores where there are few observations and a single student who had a low pretest score and a moderate post-test score can substantially influence the curve. Five or six such points can be seen in the upper left panel of Figure~\ref{fig:Examplot1}. We should also notice the ordering of the lines and the spacing between the lines. The smoothed relationships for students in single-sex schools are consistently above those in the mixed-sex schools and, except for the region of low pretest scores described above, the relationship for the females in a given type of school is consistently above that for the males. Furthermore the distance between the female and male lines in the single-sex schools is approximately the same as the corresponding distance in the mixed-sex schools. We would summarize this by saying that there is a positive effect for females versus males and a positive effect for single-sex versus mixed-sex and no indication of interaction between these factors. \subsubsection{The effect of schools} \label{sec:schoolEffects} We can check for patterns within and between schools by plotting the response versus the pretest by school. Because there appear to be differences in this relationship for single-sex versus mixed-sex schools and for females versus males we consider these separately. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl")) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for female students in single-sex schools.} \label{fig:Examplot3} \end{figure} In Figure~\ref{fig:Examplot3} we plot the normalized exam scores versus the pretest score by school for female students in single-sex schools. The plot is produced as <>= xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), subset = sex == "F" & type == "Sngl") @ The \code{"r"} in the \code{type} argument adds a simple linear regression line to each panel. The first thing we notice in Figure~\ref{fig:Examplot3} is that school 48 is an anomaly because only two students in this school took the exam. Because within-school results based on only two students are unreliable, we will exclude this school from further plots (but we do include these data when fitting comprehensive models). Although the regression lines on the panels can help us to look for variation in the schools, the ordering of the panels is, for our purposes, random. We recreate this plot in Figure~\ref{fig:Examplot4} using <>= xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[1]) @ \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[1])) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for female students in single-sex schools. School 48 where only two students took the exam has been eliminated and the panels have been ordered by increasing intercept (predicted normalized score for a pretest score of 0) of the regression line.} \label{fig:Examplot4} \end{figure} so that the panels are ordered (from left to right starting at the bottom row) by increasing intercept for the regression line (i.e.{} by increasing predicted exam score for a student with a pretest score of 0). Alternatively, we could order the panels by increasing slope of the within-school regression lines, as in Figure~\ref{fig:Examplot4a}. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[2])) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for female students in single-sex schools. School 48 has been eliminated and the panels have been ordered by increasing slope of the within-school regression lines.} \label{fig:Examplot4a} \end{figure} Although it is informative to plot the within-school regression lines we need to assess the variability in the estimates of the coefficients before concluding if there is ``significant'' variability between schools. We can obtain the individual regression fits with the \code{lmList} function <>= show(ExamFS <- lmList(normexam ~ standLRT | school, Exam, subset = sex == "F" & type == "Sngl" & school != 48)) @ and compare the confidence intervals on these coefficients. <>= plot(confint(ExamFS, pool = TRUE), order = 1) @ \begin{figure}[tbp] \centering <>= print(plot(confint(ExamFS, pool = TRUE), order = 1)) @ \caption{Confidence intervals on the coefficients of the within-school regression lines for female students in single-sex schools. School 48 has been eliminated and the schools have been ordered by increasing estimated intercept.} \label{fig:Examplot4c} \end{figure} \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "M" & type == "Sngl", layout = c(5,2), index.cond = function(x, y) coef(lm(y ~ x))[1])) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for male students in single-sex schools.} \label{fig:Examplot5} \end{figure} <>= show(ExamMS <- lmList(normexam ~ standLRT | school, Exam, subset = sex == "M" & type == "Sngl")) @ The corresponding plot of the confidence intervals is shown in Figure~\ref{fig:Examplot5b}. \begin{figure}[tbp] \centering <>= print(plot(confint(ExamMS, pool = TRUE), order = 1)) @ \caption{Confidence intervals on the coefficients of the within-school regression lines for female students in single-sex schools. School 48 has been eliminated and the schools have been ordered by increasing estimated intercept.} \label{fig:Examplot5b} \end{figure} For the mixed-sex schools we can consider the effect of the pretest score and sex in the plot (Figure~\ref{fig:Examplot6}) and in the \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, groups = sex, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = !school %in% c(43, 47) & type == "Mxd", index.cond = function(x, y) coef(lm(y ~ x))[1], auto.key = list(space = 'top', lines = TRUE, columns = 2), layout = c(7,5), aspect = 1.2)) @ \caption{Normalized exam scores versus pretest score by school and sex for students in mixed-sex schools.} \label{fig:Examplot6} \end{figure} separate model fits for each school. <>= show(ExamM <- lmList(normexam ~ standLRT + sex| school, Exam, subset = type == "Mxd" & !school %in% c(43,47,54))) @ The confidence intervals for these separately fitted models, \begin{figure}[tbp] \centering <>= print(plot(confint(ExamM, pool = TRUE), order = 1)) @ \caption{Confidence intervals on the coefficients of the within-school regression lines for female students in single-sex schools. School 48 has been eliminated and the schools have been ordered by increasing estimated intercept.} \label{fig:Examplot6b} \end{figure} shown in Figure~\ref{fig:Examplot6b} indicate differences in the intercepts and possibly differences in the slopes with respect to the pretest scores. However, there is not a strong indication of variation by school in the effect of sex. \subsection{Multilevel models for the exam data} \label{sec:ExamModels} We begin with a model that has a random effects for the intercept by school plus additive fixed effects for the pretest score, the student's sex and the school type. <>= (Em3 <- lmer(normexam ~ standLRT + sex + type + (1|school), Exam)) @ Our data exploration indicated that the slope with respect to the pretest score may vary by school. We can fit a model with random effects by school for both the slope and the intercept as <>= (Em4 <- lmer(normexam ~ standLRT + sex + type + (standLRT|school), Exam)) @ and compare this fit to the previous fit with <>= anova(Em3, Em4) @ There is a strong evidence of a significant random effect for the slope by school, whether judged by AIC, BIC or the p-value for the likelihood ratio test. The p-value for the likelihood ratio test is based on a $\chi^2$ distribution with degrees of freedom calculated as the difference in the number of parameters in the two models. Because one of the parameters eliminated from the full model in the submodel is at its boundary the usual asymptotics for the likelihood ratio test do not apply. However, it can be shown that the p-value quoted for the test is conservative in the sense that it is an upper bound on the p-value that would be calculated say from a parametric bootstrap. Having an upper bound of $1.9\times 10^{-10}$ on the p-value can be regarded as ``highly significant'' evidence of the utility of the random effect for the slope by school. We could also add a random effect for the student's sex by school <>= (Em5 <- lmer(normexam ~ standLRT + sex + type + (standLRT + sex|school), Exam)) @ Notice that the estimate of the variance of the \code{sexM} term is essentially zero so there is no need to test the significance of this variance component. We proceed with the analysis of \code{Em4}. \section{Growth curve model for repeated measures data} \label{sec:GrowthCurve} <>= str(Oxboys) system.time(mX1 <- lmer(height ~ age + I(age^2) + I(age^3) + I(age^4) + (age + I(age^2)|Subject), Oxboys)) summary(mX1) system.time(mX2 <- lmer(height ~ poly(age,4) + (age + I(age^2)|Subject), Oxboys)) summary(mX2) @ \section{Cross-classification model} \label{sec:CrossClassified} <>= str(ScotsSec) system.time(mS1 <- lmer(attain ~ sex + (1|primary) + (1|second), ScotsSec)) summary(mS1) @ \section{Session Info} <>= toLatex(sessionInfo()) @ %\bibliography{MlmSoftRev} \end{document} mlmRev/inst/doc/MlmSoftRev.pdf0000644000176000001440000144531212220044544016026 0ustar ripleyusers%PDF-1.5 % 1 0 obj << /Type /ObjStm /Length 3796 /Filter /FlateDecode /N 95 /First 758 >> stream x[s6~==ăt.ĭӸi;ZmT)ђrڙ؄@<}a%bBHt%L[+RfђXX$1A{ d2JP_>rdMJDJ $L c0)1L*C P$ 6F94u(Ds"x !x Y4Żb)4a *t Tʴ0h䘖 h3R$aZHP$LTv [ :# )K$^c$f=0-$%xQ^fSTL,X!4HaT)5P 3Yd1xOYeVs5aE3ktC$lJ@U*46@;ؔGS ҹc"#bP$%3 yP QHi$a tI!:*u. k ApSH#atU 2H2c-W?˦f?Acv~a|7e vhπ#ˬBK$i5Յ]xS_vOMQCMVrz5h7k';-4QY]me5̫'/"CH6M3Aq肧QLBAUGidYZӼ|CP,cL$h@mݬw=?~'`3?(ٻ*uZ*&MYzGY6njpjb\$qi/|{}vv{pؔb݃~}r~|j?>zrzOOo:c[{3QOB2PL,D.^Tm&4; sf1벆Ѐ$V4'}/0LKn%%p p͙ӣ#,$)r=n}ne@0&T)qhlNK-|ŋbZ?/G;hx|1*f<(0AC'݆ڻuͷO,`M20 @J>t4=d9AjZ>kuI2\f(rQkpkT%&TeKޒQ=T7hvǒ|XlNzWH"nLny9\SN9d2*³T&Šff2m|6oA3]^d7d}_WC\\,vG\s/ f`0b^_\^ '}iMcZ6(l(`|XRuUbl0ӛQ Qt *j.g6huQ3A%Gd^t|UӛQ6EA!דlD:&(G%A:ldhRhZ!B4o(DRQDnc裴M&ҴHk+D0*SvɘXml^VҮjk[^kmV~k&\C/2L3kYlmfoVٴ.S(l"B4}׳똈mSm- ƺ U@_rwq@3)V;bs;Yr4Jc7^L=O(RX,)i"88Vm&َ*҂rmda$+ e.Ps#crId6221\o&-G~w?6f\PumcYmvNLMXlm'ۍK-G'jm}E&[k~Gx$ *)d O(@tb<?e7mbD1:)VO*#AC ^0٪FuWEOF` 77 u>r?y\s]_bRH G]U5Xyc\PA9o6KG?وadԱo Yetc{կgb:H3 %wj>(1>cUe% *\k8bv@ta2 F/6LD(2qFK;qS`>|_TEІO(w,Ix];zxRӛ+dDR"$~KwhGڿt/S6R!e4ՎՑ{Tjz~6tFÈu[i{-zf1\'m!03Pڔ\sQU+[6mj0Mc0Da,7H&!1'$S0ϳæhy"hِt+OP>_H_*us( \fmCN}~ |HI5?SzJtF6H-]Vɬ]CkĬE9Gz=ly 6-y,xLaCO!i(YfvjK6;aՃQJT^zeL3 %K[yF*6; uݐtC>}ApvQxB0aqɳ:]!͊-7?9_~x/y/%  _6 (>i,^:M?&Vc)6¡Dx7?ᮿ'лg[2iZAGէۣ3P[?4=Uo_>n !Rܓ6#=swaq/*, fr0 p{ f.jy.8Ydwr0X0ؿ 78/a2&.L,NfMO/ALO!P ]]KXݧ4ڀtG zw?RY۹-۵UVLFͷqnI}JZ$E/|5J>DKimwz[O?";evɖnh\`fؒ$ֽvOo-&t"@=]L0m),YX,Cq eխ˭ܸm$f./kyy{AR/CwgsXÌzj~מ47~uл՞.]n헃&vM`hM˜[ɣU_z}_e^Z7YSԿfl-۽"^(QNlVF }ꮤhIhDMߓs_V~ERm/~‰[^ ӗW[,x%u{O2CWu>nټ Y/1Lk:ݾTn'6N+k=ϫ*d fޕ|ؗgߜG"캨'K/BEtwHǐ@-Bήd;?o'Ys]{O8})>Ёzk~K*LrlTcGendstream endobj 97 0 obj << /Filter /FlateDecode /Length 1990 >> stream xڍXK6WTbEH=nͳ A)k5awU,Sp8ozqٛ-l)4Ej3y}i~{xܵ<3 =d;e~ǥ-\j򯫷 SSՋui|K8<cf'_L x\@"gol0.]aQjU~OEIT{A'!Kb~2%#gHW¨Gqni+Ct/QW dO4+SL?9r9#$QVitIHsfB53L/>xl^˾keae{* kL"u_dQ?i\16QD9!<YQ], >0#fƈU,R-NS&Q`e $ c|ZZqՖ]i2y"0T/`4. /$<(p 4 .49M$ء"G!QWa0A1֍;E\829Xf5<EuIXExw|#JpsDv#aø=`N4/{˦ ER>4r ܎╎|:/g.-| eSWي;}dldg7mGkC_2dE"I1i ̋πi`=#HoU&^wN$H~U)hM[f2~dÜ58HE@4LLk(iʗia `[Og'42 SZV4vt=eR5:+#~.yv w_x뜢i1+Z|S/E[c~1 gZR xڰ%h0?P%]D3:zҭtNmSX ky B35ӮUE悵k'"5I/ŃqArFJoS{yO!М+Vx:./bG[Sh&a&PlFl6JwP&״P!`MԋXЎoR!+Qn2?EGis!K4@jmJȺt8PY/w\ت Rj҇U Q'! dˌ ȃ CS.GlKA'̺[tK/8NYmՏ|f$Sʮ"^j\"ƐPuOp-8vyx!.‚kh+lO*jExuиoGI6YmEEʮRq|fNVc^_'w Rxa>08’]dc.4T5q H, chALd ?H%')3?uRLH Tvji.CB|qwqh R)}iN Xx<< yrLøe6KoJߨXgz_7#ݺSH JwQ jh~CTJ *?h4lǶy಩mo C?Cne+sG O|G-rUUINhKnSRD܇(n [D `li`DcbKk+ 1U#:0`>J.l3t4&]MƩp]'\endstream endobj 98 0 obj << /Type /ObjStm /Length 2639 /Filter /FlateDecode /N 95 /First 841 >> stream xZnG}߯G 7  VZ8+@K#DjIʱTw!"iaqꜪیbdIip̘a[- = XT'_RYBPR T)5~%UȘbe9**gRkz$4b<$xN8#ȎBOgC ꅟx9[B j r!Fk4Ъ C+R*U;Y//S舂##2H#*LYAْ7 4<j@2U"14c D"rғo4B`K2iCa.%AD^SAsPJ:RaE^K؛AwA{dƒk#c=qL8M3T@ɈukSg.1 ? 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mlmRev/inst/doc/StarData.R0000644000176000001440000001716012307614652015127 0ustar ripleyusers### R code from vignette source 'StarData.Rnw' ################################################### ### code chunk number 1: preliminaries ################################################### options(show.signif.stars = FALSE,width=68) library(mlmRev) library(lme4) ################################################### ### code chunk number 2: datainput ################################################### str(orig <- read.delim(unz(system.file("original/text-star.zip", package = "mlmRev"), "webstar.txt"), colCl = rep(c("factor", "integer"), c(5, 48)))) ################################################### ### code chunk number 3: strorig ################################################### str(orig) ################################################### ### code chunk number 4: missval ################################################### mv <- rep("9", 53) mv[c(4,17,26,34,45)] <- "99" mv[c(19,20,27,28,35,36,39,40,46:53)] <- "999" mv[5] <- "9999" mv[1] <- "999999" for (i in seq(a = orig)) orig[[i]][orig[[i]] == mv[i]] <- NA summary(orig[1:5]) ################################################### ### code chunk number 5: dropunused ################################################### for (i in seq(a = orig)) orig[[i]] <- orig[[i]][drop = TRUE] summary(orig[1:5]) ################################################### ### code chunk number 6: lcase ################################################### names(orig) <- tolower(names(orig)) ################################################### ### code chunk number 7: factorlevels ################################################### orig$hdegk <- ordered(orig$hdegk, levels = 1:6, labels = c("ASSOC","BS/BA","MS/MA/MEd","MA+","Ed.S","Ed.D/Ph.D")) orig$hdeg1 <- ordered(orig$hdeg1, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$hdeg2 <- ordered(orig$hdeg2, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$hdeg3 <- ordered(orig$hdeg3, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$cladk <- factor(orig$cladk, levels = c(1:3,5:8), labels = c("1","2","3","APPR","PROB","NOT","PEND")) orig$clad1 <- factor(orig$clad1, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) orig$clad2 <- factor(orig$clad2, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) orig$clad3 <- factor(orig$clad3, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) ################################################### ### code chunk number 8: student ################################################### student <- orig[1:5] names(student) <- c("id", "sx", "eth", "birthq", "birthy") levels(student$sx) <- c("M", "F") levels(student$eth) <- c("W", "B", "A", "H", "I", "O") student$birthy <- ordered(student$birthy) student$birthq <- ordered(paste(student$birthy,student$birthq,sep=":")) summary(student) ################################################### ### code chunk number 9: long ################################################### long <- data.frame(id = rep(orig$newid, 4), gr = ordered(rep(c("K", 1:3), each = nrow(orig)), levels = c("K", 1:3)), star = factor(unlist(orig[6:9])), cltype = factor(unlist(orig[10:13])), schtype = factor(unlist(orig[c(14,22,30,38)])), hdeg = ordered(unlist(lapply(orig[c(15,24,32,43)],as.character)), levels = c("ASSOC","BS/BA","MS/MA/MEd","MA+","Ed.S","Ed.D/Ph.D")), clad = factor(unlist(lapply(orig[c(16,25,33,44)],as.character)), levels = c("NOT","APPR","PROB","PEND","1","2","3")), exp = unlist(orig[c(17,26,34,45)]), trace = factor(unlist(orig[c(18,23,31,42)]), levels=1:6, labels=c("W", "B", "A", "H", "I", "O")), read = unlist(orig[c(19,27,35,39)]), math = unlist(orig[c(20,28,36,40)]), ses = factor(unlist(orig[c(21,29,37,41)]),labels=c("F","N")), sch = factor(unlist(orig[50:53]))) ################################################### ### code chunk number 10: summarylong ################################################### summary(long) ################################################### ### code chunk number 11: isnacheck ################################################### with(long, all.equal(is.na(schtype), is.na(sch))) with(long, all.equal(is.na(cltype), is.na(sch))) ################################################### ### code chunk number 12: longsubset ################################################### long <- long[!is.na(long$sch),] ################################################### ### code chunk number 13: summlong ################################################### summary(long[1:5]) ################################################### ### code chunk number 14: dropstar ################################################### long$star <- NULL ################################################### ### code chunk number 15: rownames ################################################### rownames(long) <- paste(long$id, long$gr, sep = '/') ################################################### ### code chunk number 16: schooltable ################################################### school <- unique(long[, c("sch", "schtype")]) length(levels(school$sch)) == nrow(school) row.names(school) <- school$sch school <- school[order(as.integer(as.character(school$sch))),] long$schtype <- NULL levels(school$schtype) <- c("inner","suburb","rural","urban") levels(long$cltype) <- c("small", "reg", "reg+A") ################################################### ### code chunk number 17: merging ################################################### star <- merge(merge(long, school, by = "sch"), student, by = "id") star$time <- as.integer(star$gr) - 1 ################################################### ### code chunk number 18: teacher ################################################### teacher <- unique(star[, c("cltype", "trace", "exp", "clad", "gr", "hdeg", "sch")]) teacher <- teacher[with(teacher, order(sch, gr, cltype, exp, hdeg, clad, trace)), ] ################################################### ### code chunk number 19: teacherlabels ################################################### row.names(teacher) <- tch <- teacher$tch <- seq(nrow(teacher)) names(tch) <- do.call("paste", c(teacher[,1:7], list(sep=":"))) star$tch <- tch[do.call("paste", c(star[c("cltype", "trace", "exp", "clad", "gr", "hdeg", "sch")], list(sep = ":")))] ################################################### ### code chunk number 20: classsizes ################################################### table(table(star$tch)) table(table(subset(star, cltype == "small")$tch)) table(table(subset(star, cltype == "reg")$tch)) table(table(subset(star, cltype == "reg+A")$tch)) ################################################### ### code chunk number 21: initialModel ################################################### library(lme4) (mm1 <- lmer(math ~ gr + sx + eth + cltype + (1|id) + (1|sch), star)) (rm1 <- lmer(read ~ gr + sx + eth + cltype + (1|id) + 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ripleyuserslibrary(mlmRev) options(digits=6, useFancyQuotes = FALSE)# signif.stars for once.. fm <- glmer(immun ~ kid2p + mom25p + ord + ethn + momEd + husEd + momWork + rural + pcInd81 + (1|mom) + (1|comm), data = guImmun, family = binomial) print(fm, symbolic.cor = TRUE) fm.h <- update(fm, ~ . - husEd) print(fm.h, corr = FALSE) fm.ho <- update(fm.h, ~ . - ord) ## FIXME: shows 53 outer iterations (+ probably IRLS ones) -- ## but no such info is kept stored print(fm.ho, corr = FALSE) anova(fm, fm.h, fm.ho) (fm.hoe <- update(fm.ho, ~ . - ethn)) (fm.hoem <- update(fm.hoe, ~ . - mom25p)) (AN <- anova(fm, fm.h, fm.ho, fm.hoe, fm.hoem)) AN[, "logLik"] + 1362 # an inversion in the first two models ## FIXME: AN doesn't have a deviance column! ## AN[, "deviance"] - 2711 # deviance scale shows this more clearly stopifnot(AN[,"Df"] == c(9,10,12,15,18), # all.equal(AN[,"logLik"] + 1362, # c(0.6072186497422, 0.6289103306312, 0.8541186984307, # 2.725550814599, 6.299084917162), tol = 1e-6), # all.equal(fixef(fm.hoem)[-1], # c("kid2pY" = 1.2662536, "momEdP"= 0.35116180, # "momEdS"= 0.3487824136, "momWorkY"=0.2672759992340, # "ruralY"=-0.678846606719, "pcInd81"=-0.9612710104134), # tol = 1e-4), TRUE ) cat('Time elapsed: ', proc.time(),'\n') # "stats" mlmRev/tests/lmerTest.R0000644000176000001440000000505112203557535014640 0ustar ripleyusers#### LMER: Put all the small data set tests into one file library(mlmRev) options(digits=6, show.signif.stars = FALSE) ## bdf ---------------- Data --------------------- (fm01 <- lmer(langPOST ~ IQ.ver.cen + avg.IQ.ver.cen + (1|schoolNR), bdf)) (fm02 <- lmer(langPOST ~ IQ.ver.cen + avg.IQ.ver.cen +(IQ.ver.cen|schoolNR), bdf)) ## anova(fm01, fm02) cat('Time elapsed: ', (.pt <- proc.time()),'\n') # "stats" ## egsingle ----------- Data --------------------- (fm1 <- lmer(math ~ year + (1|childid) + (1|schoolid), egsingle)) (fm2 <- lmer(math ~ year + (1|childid) + (year|schoolid), egsingle)) (fm3 <- lmer(math ~ year + (year|childid) + (1|schoolid), egsingle)) (fm4 <- lmer(math ~ year + (year|childid) + (year|schoolid), egsingle)) ## anova(fm1, fm2, fm3, fm4) cat('Time elapsed: ', {.ot <- .pt; (.pt <- proc.time()) - .ot},'\n') # "stats" ## Early -------------- Data --------------------- Early$tos <- Early$age - 0.5 (fm1E <- lmer(cog ~ tos * trt + (tos|id), Early)) ## Exam --------------- Data --------------------- (fm05 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) ## Chem97 ------------- Data --------------------- (fm06 <- lmer(score ~ gcsecnt + (1|school) + (1|lea), Chem97)) cat('Time elapsed: ', {.ot <- .pt; (.pt <- proc.time()) - .ot},'\n') # "stats" ## Hsb82 -------------- Data --------------------- lmer(mAch ~ meanses*cses + sector*cses + (cses|school), Hsb82) ## Oxford ------------- Data --------------------- (fm07 <- lmer(height ~ age + I(age^2) + I(age^3) + I(age^4) + (age + I(age^2)|Subject), data = Oxboys)) (fm08 <- lmer(height ~ poly(age,4) + (age + I(age^2)|Subject), data = Oxboys)) anova(fm07, fm08) stopifnot(all.equal(logLik(fm07, REML=FALSE), logLik(fm08, REML=FALSE), tol=1e-07)) cat('Time elapsed: ', {.ot <- .pt; (.pt <- proc.time()) - .ot},'\n') # "stats" ## ScotsSec ----------- Data --------------------- cntr <- list() (fmS1 <- lmer(attain ~ verbal * sex + (1|primary) + (1|second), ScotsSec, verbose = 1)) #(fmS2 <- lmer(attain ~ verbal * sex + (1|primary) + (1|second), ScotsSec, # control = c(cntr, list(niterEM = 40)))) ## fmS1 and fmS2 should be essentially identical when optimizing with nlminb ## The fits are substantially different when optimizing with optim ## (fmS3 <- lmer(attain ~ verbal + sex + (1|primary) + (1|second), ScotsSec)) (fmS4 <- lmer(attain ~ verbal + sex + (1|primary) + (sex|second), ScotsSec)) ## anova(fmS1, fmS3, fmS4) cat('Time elapsed: ', {.ot <- .pt; (.pt <- proc.time()) - .ot},'\n') # "stats" mlmRev/NAMESPACE0000644000176000001440000000004612203557540012766 0ustar ripleyusers# Export all names exportPattern(".") 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ripleyusersmlmRev/vignettes/myVignette.sty0000644000176000001440000001042112217632716016455 0ustar ripleyusers\RequirePackage{hyperref} \RequirePackage{url} \RequirePackage{amsmath} \RequirePackage{bm} \newcommand{\Slang}{\textsf{S} language} \newcommand{\LXX}{\ensuremath{\bL_\mathit{XX}}} \newcommand{\LXZ}{\ensuremath{\bL_\mathit{XZ}}} \newcommand{\LZZ}{\ensuremath{\bL_\mathit{ZZ}}} \newcommand{\RR}{\textsf{R}} \newcommand{\RXX}{\ensuremath{\bR_\mathit{XX}}} \newcommand{\RZX}{\ensuremath{\bR_\mathit{ZX}}} \newcommand{\RZZ}{\ensuremath{\bR_\mathit{ZZ}}} \newcommand{\TZZ}{\ensuremath{\bT_\mathit{ZZ}}} \newcommand{\bA}{\ensuremath{\bm{A}}} \newcommand{\bB}{\ensuremath{\bm{B}}} \newcommand{\bDelta}{\ensuremath{\bm{\Delta}}} \newcommand{\bD}{\ensuremath{\bm{D}}} \newcommand{\bI}{\ensuremath{\bm{I}}} \newcommand{\bJ}{\ensuremath{\bm{J}}} \newcommand{\bL}{\ensuremath{\bm{L}}} \newcommand{\bM}{\ensuremath{\bm{M}}} \newcommand{\bOmega}{\ensuremath{\bm{\Omega}}} 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\newcommand{\strong}[1]{{\normalfont\fontseries{b}\selectfont #1}} \let\pkg=\strong \RequirePackage{alltt} \newenvironment{example}{\begin{alltt}}{\end{alltt}} \newenvironment{smallexample}{\begin{alltt}\small}{\end{alltt}} \newenvironment{display}{\list{}{}\item\relax}{\endlist} \newenvironment{smallverbatim}{\small\verbatim}{\endverbatim} \RequirePackage{fancyvrb} \DefineVerbatimEnvironment{Sinput}{Verbatim}{fontsize=\small,fontshape=sl} \DefineVerbatimEnvironment{Soutput}{Verbatim}{fontsize=\small} \DefineVerbatimEnvironment{Scode}{Verbatim}{fontsize=\small,fontshape=sl} mlmRev/vignettes/StarData.Rnw0000644000176000001440000003030412217632654015757 0ustar ripleyusers\documentclass[letterpaper]{article} \usepackage{fullpage}% save trees \usepackage{url} \title{Creating an R data set from STAR} \author{Douglas Bates\\Department of Statistics\\University of Wisconsin -- Madison} \date{April 5, 2005} \newcommand{\RR}{\textsf{R}} \newcommand{\code}[1]{\texttt{\small #1}} %%\VignetteIndexEntry{Creating an R data set from STAR} %%\VignetteDepends{lme4} \begin{document} \SweaveOpts{engine=R,eps=FALSE,pdf=TRUE,width=5,height=3} \SweaveOpts{strip.white=true,keep.source=TRUE} \SweaveOpts{prefix=TRUE,prefix.string=STAR,include=FALSE} \maketitle \begin{abstract} A substantial portion of the data from Tennessee's Student Teacher Achievement Ratio (STAR) project, a large-scale, four-year study of reduced class size, has been made available to the public at \url{http://www.heros-inc.org/data.htm}. We describe the creation of an \RR (\url{http:www.r-project.org}) data set from these data. \end{abstract} <>= options(show.signif.stars = FALSE,width=68) library(mlmRev) library(lme4) @ \section{Introduction} \label{sec:intro} The data from the STAR project are available in several different forms from the web site \url{http://www.heros-inc.org/data.htm}. The most convenient form for creation of an \RR data set is the tab-delimited text file. Download the archive file \url{http://www.heros-inc.org/text-star.zip} containing two files: \texttt{readme.txt}, a description of the data, and \texttt{webstar.txt}, the data themselves. \section{Reading the data} \label{sec:reading} From the data description file we can see that there are 53 columns in the data set and most of these columns are coded values. Such columns should be represented as factors in \RR but many of these columns will need to be combined before we can work with them. We will convert the first 5 columns to factors and leave the remaining 48 columns as integers. <>= str(orig <- read.delim(unz(system.file("original/text-star.zip", package = "mlmRev"), "webstar.txt"), colCl = rep(c("factor", "integer"), c(5, 48)))) @ In the call to \code{read.delim} we read directly from the zip archive and avoided expanding the much larger text file. The call to \code{system.file} determines the name of a file that is part of a package. In practice it is often more convenient to use the \code{file.choose} function which brings up a file chooser panel. We also check the form of the original data by calling \code{str} on the object <>= str(orig) @ \subsection{Missing value codes} \label{sec:missval} All the columns except the first column have missing values present. Typically the missing value code is \code{"9"} but \code{"99"}, \code{"999"} and \code{"9999"} are also used. We convert these to \RR's missing value code \code{NA} column by column. <>= mv <- rep("9", 53) mv[c(4,17,26,34,45)] <- "99" mv[c(19,20,27,28,35,36,39,40,46:53)] <- "999" mv[5] <- "9999" mv[1] <- "999999" for (i in seq(a = orig)) orig[[i]][orig[[i]] == mv[i]] <- NA summary(orig[1:5]) @ Notice that level \code{"9"} is still present for the \code{SSEX} variable even after all the observations at that level have been replaced by the missing value code. To remove these unused levels from this and all the other columns, we loop over the columns selecting all the values but using the optional argument \code{drop = TRUE}. <>= for (i in seq(a = orig)) orig[[i]] <- orig[[i]][drop = TRUE] summary(orig[1:5]) @ For convenience we convert the names of the columns to lower case. <>= names(orig) <- tolower(names(orig)) @ \section{Setting factor levels} \label{sec:factorLevels} In \RR the levels of a factor can be given meaningful labels instead of numeric codes and in most cases this eliminates the need for a separate codebook. For example storing the labels of \code{sex} as \code{"M"} and \code{"F"} makes the coding self-explanatory. When used in a model a factor is automatically converted to a set of ``contrasts'' (there is a technical definition of the term ``contrast'' in linear models that is not always fulfilled by these derived variables) and the corresponding coefficients are given meaningful names. When there is a natural ordering of the levels of a factor it can be created as an ordered factor that will preserve this ordering. The labels can be set after the factor is created or as part of the creation of the factor. Below we will create a ``long form'' of the data where each row corresponds to a combination of student and grade. In doing this we will need to concatenate related columns of the original data frame. For example, the columns \code{cltypek}, \code{cltype1}, \code{cltype2} and \code{cltype3} will be concatenated to form a single column \code{cltype}. If the coding is consistent across the grades then it is easiest to concatenate the integer codes and set the labels on the ``long'' version of the variable. However there are two groups of variables, \code{hdeg} and \code{clad}, that are not coded consistently. In each case the codes used for kindergarten teachers are different from those used for teachers of grades 1 to 3 classes. The codes for kindergarten teachers are a superset of those for the other teachers but the numbering is not consistent; a bachelor's degree is coded as 2 for kindergarten but 1 for the others. Thus we cannot combine the numeric values - we must create the labels for each column and then concatenate the labels and convert to a factor. <>= orig$hdegk <- ordered(orig$hdegk, levels = 1:6, labels = c("ASSOC","BS/BA","MS/MA/MEd","MA+","Ed.S","Ed.D/Ph.D")) orig$hdeg1 <- ordered(orig$hdeg1, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$hdeg2 <- ordered(orig$hdeg2, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$hdeg3 <- ordered(orig$hdeg3, levels = 1:4, labels = c("BS/BA","MS/MA/MEd","Ed.S","Ed.D/Ph.D")) orig$cladk <- factor(orig$cladk, levels = c(1:3,5:8), labels = c("1","2","3","APPR","PROB","NOT","PEND")) orig$clad1 <- factor(orig$clad1, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) orig$clad2 <- factor(orig$clad2, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) orig$clad3 <- factor(orig$clad3, levels = 1:6, labels = c("NOT","APPR","PROB","1","2","3")) @ \section{Creating separate data frames} \label{sec:separate} These data are represented in a ``wide'' format where each row corresponds to a student. Some of the columns, such as \code{ssex}, are indeed a property of the student; some, such as \code{hdegk} are properties of teachers; some, such as \code{schtypek} are properties of schools or classes in schools; and some are unique to a student/grade combination. We will create separate frames for each of these types. The first 5 columns are student-level data <>= student <- orig[1:5] names(student) <- c("id", "sx", "eth", "birthq", "birthy") levels(student$sx) <- c("M", "F") levels(student$eth) <- c("W", "B", "A", "H", "I", "O") student$birthy <- ordered(student$birthy) student$birthq <- ordered(paste(student$birthy,student$birthq,sep=":")) summary(student) @ The other columns refer to a combination of the student and grade. We first create an expanded or ``long'' version of the table with a row for each student/grade combination. To create the long version of the table we repeat the student ids four times and add a column for the grade level. Related groups of columns, such as \code{cltypek}, \code{cltype1}, \code{cltype2} and \code{cltype3}, are concatenated then converted to a factor. However, there are two groups, \code{hdeg} and \code{clad}, for which this approach will not work because these groups are not encoded consistently. <>= long <- data.frame(id = rep(orig$newid, 4), gr = ordered(rep(c("K", 1:3), each = nrow(orig)), levels = c("K", 1:3)), star = factor(unlist(orig[6:9])), cltype = factor(unlist(orig[10:13])), schtype = factor(unlist(orig[c(14,22,30,38)])), hdeg = ordered(unlist(lapply(orig[c(15,24,32,43)],as.character)), levels = c("ASSOC","BS/BA","MS/MA/MEd","MA+","Ed.S","Ed.D/Ph.D")), clad = factor(unlist(lapply(orig[c(16,25,33,44)],as.character)), levels = c("NOT","APPR","PROB","PEND","1","2","3")), exp = unlist(orig[c(17,26,34,45)]), trace = factor(unlist(orig[c(18,23,31,42)]), levels=1:6, labels=c("W", "B", "A", "H", "I", "O")), read = unlist(orig[c(19,27,35,39)]), math = unlist(orig[c(20,28,36,40)]), ses = factor(unlist(orig[c(21,29,37,41)]),labels=c("F","N")), sch = factor(unlist(orig[50:53]))) @ We can now eliminate the combinations that are completely missing. Checking <>= summary(long) @ indicates that fewest missing values are in the \code{sch}, \code{cltype}, and \code{schtype} columns. They are also consistent <>= with(long, all.equal(is.na(schtype), is.na(sch))) with(long, all.equal(is.na(cltype), is.na(sch))) @ hence we use these to subset the data frame <>= long <- long[!is.na(long$sch),] @ It turns out that we could have used the \code{star} column as this simply indicates if the student was in the study that year. <>= summary(long[1:5]) @ Because it now contains no information we will drop it. <>= long$star <- NULL @ For convenience we set the row names of this data frame to be a combination of the student id and the grade. <>= rownames(long) <- paste(long$id, long$gr, sep = '/') @ We can extract the school-level data from this table. <>= school <- unique(long[, c("sch", "schtype")]) length(levels(school$sch)) == nrow(school) row.names(school) <- school$sch school <- school[order(as.integer(as.character(school$sch))),] long$schtype <- NULL levels(school$schtype) <- c("inner","suburb","rural","urban") levels(long$cltype) <- c("small", "reg", "reg+A") @ We can create a merged data set with <>= star <- merge(merge(long, school, by = "sch"), student, by = "id") star$time <- as.integer(star$gr) - 1 @ \section{Assigning teacher ids} \label{sec:teacher} There are no teacher id numbers available but we can obtain a reasonably accurate surrogate by determining the unique combinations of all the variables associated with the teacher. <>= teacher <- unique(star[, c("cltype", "trace", "exp", "clad", "gr", "hdeg", "sch")]) teacher <- teacher[with(teacher, order(sch, gr, cltype, exp, hdeg, clad, trace)), ] @ To generate the correspondence between the observations and the teacher we create labels that incorporate the levels of each of the variables that defined the unique combinations. <>= row.names(teacher) <- tch <- teacher$tch <- seq(nrow(teacher)) names(tch) <- do.call("paste", c(teacher[,1:7], list(sep=":"))) star$tch <- tch[do.call("paste", c(star[c("cltype", "trace", "exp", "clad", "gr", "hdeg", "sch")], list(sep = ":")))] @ We can check if this is successful by generating tables of class sizes. <>= table(table(star$tch)) table(table(subset(star, cltype == "small")$tch)) table(table(subset(star, cltype == "reg")$tch)) table(table(subset(star, cltype == "reg+A")$tch)) @ We see that there are three classes with sizes greater than 30 and that one of these is labelled as a ``small'' class. It is likely that each of these represents two or more classes but we do not have enough information to distinguish them. \section{Initial model fits} \label{sec:initial} Some initial model fits are <>= library(lme4) (mm1 <- lmer(math ~ gr + sx + eth + cltype + (1|id) + (1|sch), star)) (rm1 <- lmer(read ~ gr + sx + eth + cltype + (1|id) + (1|sch), star)) @ \section{Session Info} <>= toLatex(sessionInfo()) @ \end{document} mlmRev/vignettes/MlmSoftRev.bib0000644000176000001440000000033412217632615016275 0ustar ripleyusers@Book{box73:_bayes_infer_statis_analy, author = {Box, G.E.P. and Tiao, G.C.}, title = {Bayesian Inference in Statistical Analysis}, publisher = {Addison-Wesley}, year = 1973, address = {Reading, MA} } mlmRev/vignettes/MlmSoftRev.Rnw0000644000176000001440000006620512307556426016325 0ustar ripleyusers\documentclass[12pt]{article} \usepackage{Sweave} \usepackage{myVignette} \usepackage[authoryear,round]{natbib} \bibliographystyle{plainnat} \DefineVerbatimEnvironment{Sinput}{Verbatim} {formatcom={\vspace{-1.5ex}},fontshape=sl, fontfamily=courier,fontseries=b, fontsize=\scriptsize} \DefineVerbatimEnvironment{Soutput}{Verbatim} {formatcom={\vspace{-2.5ex}},fontfamily=courier,fontseries=b,% fontsize=\scriptsize} %%\VignetteIndexEntry{Examples from Multilevel Software Reviews} %%\VignetteDepends{lme4} %%\VignetteDepends{lattice} \begin{document} \SweaveOpts{engine=R,eps=FALSE,pdf=TRUE,width=5,height=3,strip.white=true,keep.source=TRUE} \SweaveOpts{prefix=TRUE,prefix.string=SoftRev,include=TRUE}% ^^^^^^^^^^^^^^^^ \setkeys{Gin}{width=\textwidth} \title{Examples from Multilevel Software Comparative Reviews} \author{Douglas Bates\\R Development Core Team\\\email{Douglas.Bates@R-project.org}} \date{February 2005, {\small with updates up to \today}} \maketitle \begin{abstract} The Center for Multilevel Modelling at the Institute of Education, London maintains a web site of ``Software reviews of multilevel modeling packages''. The data sets discussed in the reviews are available at this web site. We have incorporated these data sets in the \code{mlmRev} package for \RR{} and, in this vignette, provide the results of fitting several models to these data sets. \end{abstract} <>= options(width=80, show.signif.stars = FALSE, lattice.theme = function() canonical.theme("pdf", color = FALSE)) library(mlmRev) library(lme4) library(lattice) set.seed(1234321) @ \section{Introduction} \label{sec:Intro} \RR{} is an Open Source implementation of John Chambers' \Slang{} language for data analysis and graphics. \RR{} was initially developed by Ross Ihaka and Robert Gentleman of the University of Auckland and now is developed and maintained by an international group of statistical computing experts. In addition to being Open Source software, which means that anyone can examine the source code to see exactly how the computations are being carried out, \RR{} is freely available from a network of archive sites on the Internet. There are precompiled versions for installation on the Windows operating system, Mac OS X and several distributions of the Linux operating system. Because the source code is available those interested in doing so can compile their own version if they wish. \RR{} provides an environment for interactive computing with data and for graphical display of data. Users and developers can extend the capabilities of \RR{} by writing their own functions in the language and by creating packages of functions and data sets. Many such packages are available on the archive network called CRAN (Comprehensive R Archive Network) for which the parent site is \url{http://cran.r-project.org}. One such package called \code{lme4} (along with a companion package called \code{Matrix}) provides functions to fit and display linear mixed models and generalized linear mixed models, which are the statisticians' names for the models called multilevel models or hierarchical linear models in other disciplines. The \code{lattice} package provides functions to generate several high level graphics plots that help with the visualization of the types of data to which such models are fit. Finally, the \code{mlmRev} package provides the data sets used in the ``Software Reviews of Multilevel Modeling Packages'' from the Multilevel Modeling Group at the Institute of Education in the UK. This package also contains several other data sets from the multilevel modeling literature. The software reviews mentioned above were intended to provide comparison of the speed and accuracy of many different packages for fitting multilevel models. As such, there is a standard set of models that fit to each of the data sets in each of the packages that were capable of doing the fit. We will fit these models for comparative purposes but we will also do some graphical exploration of the data and, in some cases, discuss alternative models. We follow the general outline of the previous reviews, beginning with simpler structures and moving to the more complex structures. Because the previous reviews were performed on older and considerably slower computers than the ones on which this vignette will be compiled, the timings produced by the \code{system.time} function and shown in the text should not be compared with previous timings given on the web site. They are an indication of the times required to fit such models to these data sets on recent computers with processors running at around 2 GHz or faster. \section{Two-level normal models} \label{sec:TwoLevelNormal} In the multilevel modeling literature a two-level model is one with two levels of random variation; the per-observation noise term and random effects which are grouped according to the levels of a factor. We call this factor a \textit{grouping factor}. If the response is measured on a continuous scale (more or less) our initial models are based on a normal distribution for the per-observation noise and for the random effects. Thus such a model is called a ``two-level normal model'' even though it has only one grouping factor for the random effects. \subsection{The Exam data} \label{sec:Examdata} <>= lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam) @ The data set called \code{Exam} provides the normalized exam scores attained by 4,059 students from 65 schools in inner London. Some of the covariates available with this exam score are the school the student attended, the sex of the student, the school gender (boys, girls, or mixed) and the student's result on the Standardised London Reading test. The \RR{} functions \code{str} and \code{summary} can be used to examine the structure of a data set (or, in general, any \RR{} object) and to provide a summary of an object. <>= str(Exam) summary(Exam) @ \subsection{Model fits and timings} \label{sec:ExamFits} The first model to fit to the Exam data incorporates fixed-effects terms for the pretest score, the student's sex and the school gender. The only random-effects term is an additive shift associated with the school. <>= (Em1 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) @ The \code{system.time} function can be used to time the execution of an \RR{} expression. It returns a vector of five numbers giving the user time (time spend executing applications code), the system time (time spent executing system functions called by the applications code), the elapsed time, and the user and system time for any child processes. The first number is what is commonly viewed as the time required to do the model fit. (The elapsed time is unsuitable because it can be affected by other processes running on the computer.) These times are in seconds. On modern computers this fit takes only a fraction of a second. <>= system.time(lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) @ \subsection{Interpreting the fit} \label{sec:ExamInterpret} As can be seen from the output, the default method of fitting a linear mixed model is restricted maximum likelihood (REML). The estimates of the variance components correspond to those reported by other packages as given on the Multilevel Modelling Group's web site. Note that the estimates of the variance components are given on the scale of the variance and on the scale of the standard deviation. That is, the values in the column headed \code{Std.Dev.} are simply the square roots of the corresponding entry in the \code{Variance} column. They are \textbf{not} standard errors of the estimate of the variance. The estimates of the fixed-effects are different from those quoted on the web site because the terms for \code{sex} and \code{schgend} use a different parameterization than in the reviews. Here the reference level of \code{sex} is female (\code{F}) and the coefficient labelled \code{sexM} represents the difference for males compared to females. Similarly the reference level of \code{schgend} is \code{mixed} and the two coefficients represent the change from mixed to boys only and the change from mixed to girls only. The value of the coefficient labelled \code{Intercept} is affected by both these changes as is the value of the REML criterion. To reproduce the results obtained from other packages, we must change the reference level for each of these factors. <>= Exam$sex <- relevel(Exam$sex, "M") Exam$schgend <- relevel(Exam$schgend, "girls") (Em2 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) @ The coefficients now correspond to those in the tables on the web site. It happens that the REML criterion at the optimum in this fit is the same as in the previous fit, but you cannot depend on this occuring. In general the value of the REML criterion at the optimum depends on the parameterization used for the fixed effects. \subsection{Further exploration} \label{sec:ExamExplore} \subsubsection{Checking consistency of the data} \label{sec:consistency} It is important to check the consistency of data before trying to fit sophisticated models. One should plot the data in many different ways to see if it looks reasonableand also check relationships between variables. For example, each observation in these data is associated with a particular student. The variable \code{student} is not a unique identifier of the student as it only has 650 unique values. It is intended to be a unique identifier within a school but it is not. To show this we create a factor that is the interaction of school and student then drop unused levels. <>= Exam <- within(Exam, ids <- factor(school:student)) str(Exam) @ Notice that there are 4059 observations but only 4055 unique levels of student within school. We can check the ones that are duplicated <>= as.character(Exam$ids[which(duplicated(Exam$ids))]) @ One of these cases <>= subset(Exam, ids == '43:86') xtabs(~ sex + school, Exam, subset = school %in% c(43, 50, 52), drop = TRUE) @ is particularly interesting. Notice that one of the students numbered 86 in school 43 is the only male student out of 61 students from this school who took the exam. It is quite likely that this student's score was attributed to the wrong school and that the school is in fact a girls-only school, not a mixed-sex school. The causes of the other three cases of duplicate student numbers within a school are not as clear. It would be necessary to go back to the original data records to check these. The cross-tabulation of the students by sex and school for the mixed-sex schools <>= xtabs(~ sex + school, Exam, subset = type == "Mxd", drop = TRUE) @ shows another anomaly. School 47 is similar to school 43 in that, although it is classified as a mixed-sex school, 81 male students and only one female student took the exam. It is likely that the school was misrecorded for this one female student and the school is a male-only school. Another school is worth noting. There were only eight students from school 54 who took the exam so any within-school estimates from this school will be unreliable. A mosaic plot (Figure~\ref{fig:ExamMosaic}) produced with <>= ExamMxd <- within(subset(Exam, type == "Mxd"), school <- factor(school)) mosaicplot(~ school + sex, ExamMxd) @ helps to detect mixed-sex schools with unusually large or unusually small ratios of females to males taking the exam. \begin{figure}[tbp] \centering <>= ExamMxd <- within(subset(Exam, type == "Mxd"), school <- factor(school)) mosaicplot(~ school + sex, ExamMxd) @ \caption{A mosaic plot of the sex distribution by school. The areas of the rectangles are proportional to the number of students of that sex from that school who took the exam. Schools with an unusally large or unusually small ratio or females to males are highlighted.} \label{fig:ExamMosaic} \end{figure} \subsubsection{Preliminary graphical displays} \label{sec:Graphical} In addition to the pretest score (\code{standLRT}), the predictor variables used in this model are the student's sex and the school gender, which is coded as having three levels. There is some redundancy in these two variables in that all the students in a boys-only school must be male. For graphical exploration we convert from \code{schgend} to \code{type}, an indicator of whether the school is a mixed-sex school or a single-sex school, and plot the response versus the pretest score for each combination of sex and school type. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | sex * type, Exam, type = c("g", "p", "smooth"), layout = c(2,2), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", aspect = 1.2)) @ \caption{Normalized exam score versus pretest (Standardized London Reading Test) score for 4095 students from 65 schools in inner London. The panels on the left show the male students' scores; those on the right show the females' scores. The top row of panels shows the scores of students in single-sex schools and the bottom row shows the scores of students in mixed-sex schools. A scatterplot smoother line for each panel has been added to help visualize the trend.} \label{fig:Examplot1} \end{figure} This plot is created with the \code{xyplot} from the \code{lattice} package as (essentially) <>= xyplot(normexam ~ standLRT | sex * type, Exam, type = c("g", "p", "smooth")) @ The formula would be read as ``plot \code{normexam} by \code{standLRT} given \code{sex} by (school) \code{type}''. A few other arguments were added in the actual call to make the axis annotations more readable. Figure~\ref{fig:Examplot1} shows the even after accounting for a student's sex, pretest score and school type, there is considerable variation in the response. We may attribute some of this variation to differences in schools but the fitted model indicates that most of the variation is unaccounted or ``residual'' variation. In some ways the high level of residual variation obscures the pattern in the data. By removing the data points and overlaying the scatterplot smoothers we can concentrate on the relationships between the covariates. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT, Exam, groups = sex:type, type = c("g", "smooth"), xlim = c(-3,3), ylim = c(-2,2), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", auto.key = list(space = 'right', points = FALSE, lines = TRUE), aspect = 1)) @ \caption{Overlaid scatterplot smoother lines of the normalized test scores versus the pretest (Standardized London Reading Test) score for female (F) and male (M) students in single-sex (Sngl) and mixed-sex (Mxd) schools.} \label{fig:Examplot2} \end{figure} The call to \code{xyplot} is essentially <>= xyplot(normexam ~ standLRT, Exam, groups = sex:type, type = c("g", "smooth")) @ Figure~\ref{fig:Examplot2} is a remarkable plot in that it shows nearly a perfect ``main effects'' relationship of the response with the three covariates and almost no interaction. It is rare to see real data follow a simple theoretical relationship so closely. To elaborate, we can see that for each of the four groups the smoothed relationship between the exam score and the pretest score is close to a straight line and that the lines are close to being parallel. The only substantial deviation is in the smoothed relationship for the males in single-sex schools and this is the group with the fewest observations and hence the least precision in the estimated relationship. The lack of parallelism for this group is most apparent in the region of extremely low pretest scores where there are few observations and a single student who had a low pretest score and a moderate post-test score can substantially influence the curve. Five or six such points can be seen in the upper left panel of Figure~\ref{fig:Examplot1}. We should also notice the ordering of the lines and the spacing between the lines. The smoothed relationships for students in single-sex schools are consistently above those in the mixed-sex schools and, except for the region of low pretest scores described above, the relationship for the females in a given type of school is consistently above that for the males. Furthermore the distance between the female and male lines in the single-sex schools is approximately the same as the corresponding distance in the mixed-sex schools. We would summarize this by saying that there is a positive effect for females versus males and a positive effect for single-sex versus mixed-sex and no indication of interaction between these factors. \subsubsection{The effect of schools} \label{sec:schoolEffects} We can check for patterns within and between schools by plotting the response versus the pretest by school. Because there appear to be differences in this relationship for single-sex versus mixed-sex schools and for females versus males we consider these separately. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl")) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for female students in single-sex schools.} \label{fig:Examplot3} \end{figure} In Figure~\ref{fig:Examplot3} we plot the normalized exam scores versus the pretest score by school for female students in single-sex schools. The plot is produced as <>= xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), subset = sex == "F" & type == "Sngl") @ The \code{"r"} in the \code{type} argument adds a simple linear regression line to each panel. The first thing we notice in Figure~\ref{fig:Examplot3} is that school 48 is an anomaly because only two students in this school took the exam. Because within-school results based on only two students are unreliable, we will exclude this school from further plots (but we do include these data when fitting comprehensive models). Although the regression lines on the panels can help us to look for variation in the schools, the ordering of the panels is, for our purposes, random. We recreate this plot in Figure~\ref{fig:Examplot4} using <>= xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[1]) @ \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[1])) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for female students in single-sex schools. School 48 where only two students took the exam has been eliminated and the panels have been ordered by increasing intercept (predicted normalized score for a pretest score of 0) of the regression line.} \label{fig:Examplot4} \end{figure} so that the panels are ordered (from left to right starting at the bottom row) by increasing intercept for the regression line (i.e.{} by increasing predicted exam score for a student with a pretest score of 0). Alternatively, we could order the panels by increasing slope of the within-school regression lines, as in Figure~\ref{fig:Examplot4a}. \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "F" & type == "Sngl" & school != 48, index.cond = function(x, y) coef(lm(y ~ x))[2])) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for female students in single-sex schools. School 48 has been eliminated and the panels have been ordered by increasing slope of the within-school regression lines.} \label{fig:Examplot4a} \end{figure} Although it is informative to plot the within-school regression lines we need to assess the variability in the estimates of the coefficients before concluding if there is ``significant'' variability between schools. We can obtain the individual regression fits with the \code{lmList} function <>= show(ExamFS <- lmList(normexam ~ standLRT | school, Exam, subset = sex == "F" & type == "Sngl" & school != 48)) @ and compare the confidence intervals on these coefficients. <>= plot(confint(ExamFS, pool = TRUE), order = 1) @ \begin{figure}[tbp] \centering <>= print(plot(confint(ExamFS, pool = TRUE), order = 1)) @ \caption{Confidence intervals on the coefficients of the within-school regression lines for female students in single-sex schools. School 48 has been eliminated and the schools have been ordered by increasing estimated intercept.} \label{fig:Examplot4c} \end{figure} \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = sex == "M" & type == "Sngl", layout = c(5,2), index.cond = function(x, y) coef(lm(y ~ x))[1])) @ \caption{Normalized exam scores versus pretest (Standardized London Reading Test) score by school for male students in single-sex schools.} \label{fig:Examplot5} \end{figure} <>= show(ExamMS <- lmList(normexam ~ standLRT | school, Exam, subset = sex == "M" & type == "Sngl")) @ The corresponding plot of the confidence intervals is shown in Figure~\ref{fig:Examplot5b}. \begin{figure}[tbp] \centering <>= print(plot(confint(ExamMS, pool = TRUE), order = 1)) @ \caption{Confidence intervals on the coefficients of the within-school regression lines for female students in single-sex schools. School 48 has been eliminated and the schools have been ordered by increasing estimated intercept.} \label{fig:Examplot5b} \end{figure} For the mixed-sex schools we can consider the effect of the pretest score and sex in the plot (Figure~\ref{fig:Examplot6}) and in the \begin{figure}[tbp] \centering <>= print(xyplot(normexam ~ standLRT | school, Exam, groups = sex, type = c("g", "p", "r"), xlab = "Standardized London Reading Test score", ylab = "Normalized exam score", subset = !school %in% c(43, 47) & type == "Mxd", index.cond = function(x, y) coef(lm(y ~ x))[1], auto.key = list(space = 'top', lines = TRUE, columns = 2), layout = c(7,5), aspect = 1.2)) @ \caption{Normalized exam scores versus pretest score by school and sex for students in mixed-sex schools.} \label{fig:Examplot6} \end{figure} separate model fits for each school. <>= show(ExamM <- lmList(normexam ~ standLRT + sex| school, Exam, subset = type == "Mxd" & !school %in% c(43,47,54))) @ The confidence intervals for these separately fitted models, \begin{figure}[tbp] \centering <>= print(plot(confint(ExamM, pool = TRUE), order = 1)) @ \caption{Confidence intervals on the coefficients of the within-school regression lines for female students in single-sex schools. School 48 has been eliminated and the schools have been ordered by increasing estimated intercept.} \label{fig:Examplot6b} \end{figure} shown in Figure~\ref{fig:Examplot6b} indicate differences in the intercepts and possibly differences in the slopes with respect to the pretest scores. However, there is not a strong indication of variation by school in the effect of sex. \subsection{Multilevel models for the exam data} \label{sec:ExamModels} We begin with a model that has a random effects for the intercept by school plus additive fixed effects for the pretest score, the student's sex and the school type. <>= (Em3 <- lmer(normexam ~ standLRT + sex + type + (1|school), Exam)) @ Our data exploration indicated that the slope with respect to the pretest score may vary by school. We can fit a model with random effects by school for both the slope and the intercept as <>= (Em4 <- lmer(normexam ~ standLRT + sex + type + (standLRT|school), Exam)) @ and compare this fit to the previous fit with <>= anova(Em3, Em4) @ There is a strong evidence of a significant random effect for the slope by school, whether judged by AIC, BIC or the p-value for the likelihood ratio test. The p-value for the likelihood ratio test is based on a $\chi^2$ distribution with degrees of freedom calculated as the difference in the number of parameters in the two models. Because one of the parameters eliminated from the full model in the submodel is at its boundary the usual asymptotics for the likelihood ratio test do not apply. However, it can be shown that the p-value quoted for the test is conservative in the sense that it is an upper bound on the p-value that would be calculated say from a parametric bootstrap. Having an upper bound of $1.9\times 10^{-10}$ on the p-value can be regarded as ``highly significant'' evidence of the utility of the random effect for the slope by school. We could also add a random effect for the student's sex by school <>= (Em5 <- lmer(normexam ~ standLRT + sex + type + (standLRT + sex|school), Exam)) @ Notice that the estimate of the variance of the \code{sexM} term is essentially zero so there is no need to test the significance of this variance component. We proceed with the analysis of \code{Em4}. \section{Growth curve model for repeated measures data} \label{sec:GrowthCurve} <>= str(Oxboys) system.time(mX1 <- lmer(height ~ age + I(age^2) + I(age^3) + I(age^4) + (age + I(age^2)|Subject), Oxboys)) summary(mX1) system.time(mX2 <- lmer(height ~ poly(age,4) + (age + I(age^2)|Subject), Oxboys)) summary(mX2) @ \section{Cross-classification model} \label{sec:CrossClassified} <>= str(ScotsSec) system.time(mS1 <- lmer(attain ~ sex + (1|primary) + (1|second), ScotsSec)) summary(mS1) @ \section{Session Info} <>= toLatex(sessionInfo()) @ %\bibliography{MlmSoftRev} \end{document} mlmRev/MD50000644000176000001440000000512312307627234012063 0ustar ripleyusers520511891275075282fc5f500c6f07fb *ChangeLog 3a0bdc43b158eba79c027d0e859e308d *DESCRIPTION 78e3a88f875665cfbd477496fbecae0b *NAMESPACE fe68621355af4092b6acd1aa11601a49 *build/vignette.rds 2d2625e8f4ff3c4fe3751e4781fc0267 *data/Chem97.rda 15d2e8360d12b01ca310d6fee4d3634b *data/Contraception.rda f4b727b4de16c70be4b2e9e96758db2b *data/Early.rda f87f0cae90fad7f5ac7cba477a598134 *data/Exam.rda 0b1beb8386b3ab210dcc9db6b7cff4ca *data/Gcsemv.rda 9a08067e4a8e8129dc074cafc1d2ff0f *data/Hsb82.rda f714fcc6873ceba2cdf4b2976bd7b57d *data/Mmmec.rda b6e06e8eeed56ca58ffdf64cc2d3ba7c *data/Oxboys.rda 05115b7d463a387df5d0e463f9bc7944 *data/ScotsSec.rda 44045318326877a5e379e2c778b4fa25 *data/Socatt.rda eb80e6642a21bf1ac4668b4a50081923 *data/bdf.rda 88aa7c5894d744ecc282396948682378 *data/egsingle.rda aadd470d0494f24354515b6f419b1725 *data/guImmun.rda e0f53953b8d79cf5c377db77d30cc460 *data/guPrenat.rda 318e6db921abcbcaa19892f5bf2d5825 *data/s3bbx.rda 863df9544b372951a4a27ef22272c93b *data/s3bby.rda 27ed5a6f1fbe24b47732046315a8cb56 *data/star.rda ee11c5bd87a2ad79b1b2134f18360ae7 *inst/doc/MlmSoftRev.R bad05c22fdf345b002b5a4d6365f0f02 *inst/doc/MlmSoftRev.Rnw c31ca16434ab1c078c33f035948a9306 *inst/doc/MlmSoftRev.pdf 3bd43ec5ad8b7c799d50aa631a23ed8b *inst/doc/StarData.R 56ac13cb9a2977e8858bf3e4d301d029 *inst/doc/StarData.Rnw 77b6745a538d58b03edbae1efbc3e6dc *inst/doc/StarData.pdf 0e23fe9cf9c849e398af107ef5c72773 *inst/original/text-star.zip 9e583f8ff5cc4c1c6bf424e49dd94f49 *man/Chem97.Rd 2ed8f79f629cb3523518068f5707f784 *man/Contraception.Rd 920f037d5a7d56743bd352d7f21d5102 *man/Early.Rd 4a6e95e887d030118a8ff9a2e0bc434f *man/Exam.Rd 5fc7e8df160705e6a66ad8520bd82aab *man/Gcsemv.Rd c5d8d86ea2ae157303642ed85acdd83b *man/Hsb82.Rd ec96b97b03051168a353a93c0173b1c3 *man/Mmmec.Rd 6ab4c11407869faac53ffa74b2d6ce9a *man/Oxboys.Rd cf62a126432baf1063246bdc5ce59533 *man/ScotsSec.Rd 55a03090f679d53a9d066410ee7e03bd *man/Socatt.Rd 0d3811a7bab1c39fb90c2fe374d1a2b7 *man/bdf.Rd 4920de8d64ae12550a5ca603628814ac *man/egsingle.Rd a1f925844da040e206bcb4fe8246ea64 *man/guImmun.Rd af9e29a767582088d14cd278354ce0cc *man/guPrenat.Rd 7b3aeee1de9d4b34365b92cbad9c3b8b *man/s3bbx.Rd 3198a6369b2821310aa9671071fa6be6 *man/s3bby.Rd 4d7d68134e2def1fb2004b0033f2edd9 *man/star.Rd 9594dfe90c990556f9ea36cd983d891e *tests/guImmun.R 7d4dc651d7c884b0385ffa4843e4c8d7 *tests/lmerTest.R 01b5965f5c3e67bf27a8e3b024a3cf1c *tests/versions.R bad05c22fdf345b002b5a4d6365f0f02 *vignettes/MlmSoftRev.Rnw 8c5730e0cecdf2a96f647770924c1ee4 *vignettes/MlmSoftRev.bib 56ac13cb9a2977e8858bf3e4d301d029 *vignettes/StarData.Rnw f41eb3d9fd035d80f016a01baeec764a *vignettes/myVignette.sty mlmRev/build/0000755000176000001440000000000012307614652012651 5ustar ripleyusersmlmRev/build/vignette.rds0000644000176000001440000000042012307614652015204 0ustar ripleyusers}PN0uҨEH]2KU %X-rAl'64;{wB&$ 0x Wx{<"sw{.4LZ.rT 뱱bDARՂTNi2U`Ѝf*F--`.c)_:lX pX|UϾLj?!\s4po$72l4WMg'm?r#“RٯmlmRev/DESCRIPTION0000644000176000001440000000131412307627234013257 0ustar ripleyusersPackage: mlmRev Version: 1.0-6 Date: 2014-03-11 Title: Examples from Multilevel Modelling Software Review Author: Douglas Bates , Martin Maechler and Ben Bolker Contact: LME4 Authors Maintainer: Steve Walker Description: Data and examples from a multilevel modelling software review as well as other well-known data sets from the multilevel modelling literature. Depends: lme4, R (>= 2.10) Suggests: lattice LazyData: yes License: GPL (>= 2) Packaged: 2014-03-11 14:11:54 UTC; stevenwalker NeedsCompilation: no Repository: CRAN Date/Publication: 2014-03-11 16:41:16 mlmRev/ChangeLog0000644000176000001440000000460712203557540013330 0ustar ripleyusers2011-02-15 Douglas Bates * DESCRIPTION: Package now depends on R (>= 2.10). New version and date. * data/Chem97.rda, data/Contraception.rda, data/Early.rda, data/Exam.rda, data/Gcsemv.rda, data/Hsb82.rda, data/Mmmec.rda, data/Oxboys.rda, data/ScotsSec.rda, data/Socatt.rda, data/bdf.rda, data/egsingle.rda, data/guImmun.rda, data/guPrenat.rda, data/s3bbx.rda, data/s3bby.rda, data/star.rda, inst/doc/MlmSoftRev.pdf, inst/doc/StarData.pdf: resave the data for higher compression, re-build the vignettes 2009-08-08 Martin Maechler * [r399] DESCRIPTION, inst/doc/MlmSoftRev.Rnw, man/Contraception.Rd, man/Mmmec.Rd, man/egsingle.Rd, tests/Early.Rout.save, tests/Hsb82.Rout.save, tests/ScotsSec.R, tests/ScotsSec.Rout.save, tests/bdf.Rout.save, tests/egsingle.Rout.save, tests/guImmun.Rout.save, tests/lmerTest.R, tests/lmerTest.Rout.save: update to CRAN`s version 0.99875-1 (from 2008-06 !) 2010-08-04 Douglas Bates * man/Contraception.Rd: References to lmer should be glmer 2009-07-28 Martin Maechler * inst/doc/*.Rnw: end w/sessionInfo; Star*: use our "standard" SweaveOpts 2008-06-19 Martin Maechler * man/Mmmec.Rd: use "offset= ." instead of of offset(.) in formula. 2008-05-21 Martin Maechler * DESCRIPTION (License): use "correct" licence-syntax; (Version): 0.99875-1: matching CRAN version of lme4. * man/bdf.Rd and a few others: use \docType{data} instead of \non_function{} 2006-09-08 Douglas Bates * DESCRIPTION (Depends): Update to current version of lme4 2005-08-26 Douglas Bates * man/Mmmec.Rd: Added example and then conditionalized the example using AGQ. 2005-07-12 Douglas Bates * inst/doc/MlmSoftRev.Rnw: Expanded discussion considerably. 2005-05-19 Douglas Bates * tests/lmerTest.R: Removed defunct tests and updated results of current tests to lme_0.95-8 2005-05-13 Douglas Bates * inst/doc/MlmSoftRev.Rnw (section{Two-level models for binary data}): Added examples of generalized linear mixed model fits using both PQL and the Laplacian approximation. 2005-04-21 Douglas Bates * inst/doc/StarData.pdf: added * DESCRIPTION: Updated dependencies mlmRev/man/0000755000176000001440000000000012307614652012325 5ustar ripleyusersmlmRev/man/s3bby.Rd0000644000176000001440000000166412203557536013647 0ustar ripleyusers\name{s3bby} \title{Responses simulated by Rodriguez and Goldman} \docType{data} \alias{s3bby} \encoding{latin1} \description{ A matrix of the results of 100 simulations of dichotomous multilevel data. The rows correspond to the 2449 births for which the covariates are given in \code{\link{s3bbx}}. The elements of the matrix are all 0, indicating no modern prenatal care, or 1, indicating model prenatal care. These were simulated with "large" variances for both the family and the community random effects. } \usage{data(s3bby)} \format{ An integer matrix with 2449 rows and 100 columns. } \source{ \url{http://data.princeton.edu/multilevel/simul.htm} } \references{ Rodriguez, Germn and Goldman, Noreen (1995) An assessment of estimation procedures for multilevel models with binary responses, \emph{Journal of the Royal Statistical Society, Series A} \bold{158}, 73--89. } \examples{ str(s3bby) } \keyword{datasets} mlmRev/man/Socatt.Rd0000644000176000001440000000345512203557536014062 0ustar ripleyusers\name{Socatt} \alias{Socatt} \docType{data} \title{Social Attitudes Survey} \description{ These data come from the British Social Attitudes (BSA) Survey started in 1983. The eligible persons were all adults aged 18 or over living in private households in Britain. The data consist of completed results of 264 respondents out of 410. } \usage{data(Socatt)} \format{ A data frame with 1056 observations on the following 9 variables. \describe{ \item{district}{District ID - a factor} \item{respond}{Respondent code (within district) - a factor} \item{year}{A factor with levels \code{1983}, \code{1984}, \code{1985}, and \code{1986}} \item{numpos}{An ordered factor giving the number of positive answers to seven questions.} \item{party}{Political party chosen - a factor. Levels are \code{conservative}, \code{labour}, \code{Lib/SDP/Alliance}, \code{others}, and \code{none}.} \item{class}{Self assessed social class - a factor. Levels are \code{middle}, \code{upper working}, and \code{lower working}.} \item{gender}{Respondent's sex. (1=male, 2=female)} \item{age}{Age in years} \item{religion}{Religion - a factor. Levels are \code{Roman Catholic}, \code{Protestant/Church of England}, \code{others}, and \code{none}.} } } \details{ These data are provided at \url{http://multilevel.ioe.ac.uk/softrev/} as an example of multilevel data with a multinomial response. Results from several multilevel software packages are provided at this site. } \source{ \url{http://multilevel.ioe.ac.uk/softrev/socatt.htm} } \references{ McGrath, K. and Waterton, J. (1986). \emph{British Social Attitudes 1983-1986 panel survey.} London, Social and Community Planning Research. } \examples{ str(Socatt) summary(Socatt) } \keyword{datasets} mlmRev/man/egsingle.Rd0000644000176000001440000000335312203557536014417 0ustar ripleyusers\name{egsingle} \alias{egsingle} \docType{data} \title{US Sustaining Effects study} \description{ A subset of the mathematics scores from the U.S. Sustaining Effects Study. The subset consists of information on 1721 students from 60 schools } \usage{data(egsingle)} \format{ A data frame with 7230 observations on the following 12 variables. \describe{ \item{schoolid}{a factor of school identifiers} \item{childid}{a factor of student identifiers} \item{year}{a numeric vector indicating the year of the test} \item{grade}{a numeric vector indicating the student's grade} \item{math}{a numeric vector of test scores on the IRT scale score metric} \item{retained}{a factor with levels \code{0} \code{1} indicating if the student has been retained in a grade.} \item{female}{a factor with levels \code{Female} \code{Male} indicating the student's sex} \item{black}{a factor with levels \code{0} \code{1} indicating if the student is Black} \item{hispanic}{a factor with levels \code{0} \code{1} indicating if the student is Hispanic} \item{size}{a numeric vector indicating the number of students enrolled in the school} \item{lowinc}{a numeric vector giving the percentage of low-income students in the school} \item{mobility}{a numeric vector} } } %\details{} \source{ These data are distributed with the HLM software package (Bryk, Raudenbush and Congdon, 1996). Conversion to the R format is described in Doran and Lockwood (2004). } \references{ Doran, Harold C. and Lockwood, J.R. (2004), \emph{Fitting value-added models in R}, (submitted). } \examples{ str(egsingle) (fm1 <- lmer(math~year*size+female+(1|childid)+(1|schoolid), egsingle)) } \keyword{datasets} mlmRev/man/Exam.Rd0000644000176000001440000000304312203557536013510 0ustar ripleyusers\name{Exam} \alias{Exam} \docType{data} \title{Exam scores from inner London} \description{ Exam scores of 4,059 students from 65 schools in Inner London. } \usage{data(Exam)} \format{ A data frame with 4059 observations on the following 9 variables. \describe{ \item{school}{School ID - a factor.} \item{normexam}{Normalized exam score.} \item{schgend}{School gender - a factor. Levels are \code{mixed}, \code{boys}, and \code{girls}.} \item{schavg}{School average of intake score.} \item{vr}{Student level Verbal Reasoning (VR) score band at intake - a factor. Levels are \code{bottom 25\%}, \code{mid 50\%}, and \code{top 25\%}.} \item{intake}{Band of student's intake score - a factor. Levels are \code{bottom 25\%}, \code{mid 50\%} and \code{top 25\%}./} \item{standLRT}{Standardised LR test score.} \item{sex}{Sex of the student - levels are \code{F} and \code{M}.} \item{type}{School type - levels are \code{Mxd} and \code{Sngl}.} \item{student}{Student id (within school) - a factor} } } %\details{} \source{ \url{http://multilevel.ioe.ac.uk/softrev/exam.html} } \references{ Goldstein, H., Rasbash, J., et al (1993). A multilevel analysis of school examination results. \emph{Oxford Review of Education} 19: 425-433 } \examples{ str(Exam) summary(Exam) (fm1 <- lmer(normexam ~ standLRT + sex + schgend + (1|school), Exam)) (fm2 <- lmer(normexam ~ standLRT*sex + schgend + (1|school), Exam)) (fm3 <- lmer(normexam ~ standLRT*sex + schgend + (1|school), Exam)) } \keyword{datasets} mlmRev/man/Contraception.Rd0000644000176000001440000000255512203557536015435 0ustar ripleyusers\name{Contraception} \alias{Contraception} \docType{data} \title{Contraceptive use in Bangladesh} \description{ These data on the use of contraception by women in urban and rural areas come from the 1988 Bangladesh Fertility Survey. } \usage{data(Contraception)} \format{ A data frame with 1934 observations on the following 6 variables. \describe{ \item{woman}{Identifying code for each woman - a factor} \item{district}{Identifying code for each district - a factor} \item{use}{Contraceptive use at time of survey} \item{livch}{Number of living children at time of survey - an ordered factor. Levels are \code{0}, \code{1}, \code{2}, \code{3+}} \item{age}{Age of woman at time of survey (in years), centred around mean.} \item{urban}{Type of region of residence - a factor. Levels are \code{urban} and \code{rural}} } } %\details{} \source{ \url{http://multilevel.ioe.ac.uk/softrev/bang.html} } \references{ Steele, F., Diamond, I. And Amin, S. (1996). Immunization uptake in rural Bangladesh: a multilevel analysis. \emph{Journal of the Royal Statistical Society, Series A} (159): 289-299. } \examples{ str(Contraception) summary(Contraception) (fm1 <- glmer(use ~ urban+age+livch+(1|district), Contraception, binomial)) (fm2 <- glmer(use ~ urban+age+livch+(urban|district), Contraception, binomial)) } \keyword{datasets} mlmRev/man/guPrenat.Rd0000644000176000001440000000410512203557536014403 0ustar ripleyusers\name{guPrenat} \encoding{latin1} \alias{guPrenat} \docType{data} \title{Prenatal care in Guatemala} \description{ Data on the prenatal care received by mothers in Guatemala. } \usage{data(guPrenat)} \format{ A data frame with 2449 observations on the following 15 variables. \describe{ \item{kid}{a factor identifying the birth} \item{mom}{a factor identifying the mother or family} \item{cluster}{a factor identifying the community} \item{prenat}{a factor indicating if traditional or modern prenatal care was provided for the birth.} \item{childAge}{an ordered factor of the child's age at the time of the survey. } \item{motherAge}{a factor indicating if the mother was older or younger. The cut-off age is 25 years.} \item{birthOrd}{an ordered factor for the birth's order within the family.} \item{indig}{a factor indicating if the mother is Ladino, or indigenous not speaking Spanish, or indigenous speaking Spanish.} \item{momEd}{a factor describing the mother's level of eduation.} \item{husEd}{a factor describing the husband's level of education.} \item{husEmpl}{a factor describing the husband's employment status.} \item{toilet}{a factor indicating if there is a modern toilet in the house.} \item{TV}{a factor indicating if there is a TV in the house and, if so, the frequency with which it is used.} \item{pcInd81}{the percentage of indigenous population in the community at the 1981 census.} \item{ssDist}{distance from the community to the nearest clinic.} } } %\details{} \source{ These data are available at \url{http://data.princeton.edu/multilevel/guPrenat.dat}. Multiple indicator columns in the original data table have been collapsed to factors for this data frame. } \references{ Rodriguez, Germn and Goldman, Noreen (1995), "Improved estimation procedures for multilevel models with binary response: a case-study", \emph{Journal of the Royal Statistical Society, Series A}, \bold{164}, 339-355. } \examples{ data(guPrenat) summary(guPrenat) } \keyword{datasets} mlmRev/man/Mmmec.Rd0000644000176000001440000000244012203557536013654 0ustar ripleyusers\name{Mmmec} \alias{Mmmec} \docType{data} \title{Malignant melanoma deaths in Europe} \description{ Malignant Melanoma Mortality in the European Community associated with the impact of UV radiation exposure. } \usage{data(Mmmec)} \format{ A data frame with 354 observations on the following 6 variables. \describe{ \item{nation}{a factor with levels \code{Belgium}, \code{W.Germany}, \code{Denmark}, \code{France}, \code{UK}, \code{Italy}, \code{Ireland}, \code{Luxembourg}, and \code{Netherlands}} \item{region}{Region ID - a factor.} \item{county}{County ID - a factor.} \item{deaths}{Number of male deaths due to MM during 1971--1980} \item{expected}{Number of expected deaths.} \item{uvb}{Centered measure of the UVB dose reaching the earth's surface in each county.} } } %\details{} \source{ \url{http://multilevel.ioe.ac.uk/softrev/mmmec.html} } \references{ Langford, I.H., Bentham, G. and McDonald, A. 1998: Multilevel modelling of geographically aggregated health data: a case study on malignant melanoma mortality and UV exposure in the European community. \emph{Statistics in Medicine} 17: 41-58. } \examples{ str(Mmmec) summary(Mmmec) (fm1 <- glmer(deaths ~ uvb + (1|region), Mmmec, poisson, offset = log(expected))) } \keyword{datasets} mlmRev/man/Early.Rd0000644000176000001440000000223212203557536013671 0ustar ripleyusers\name{Early} \alias{Early} \docType{data} \title{Early childhood intervention study} \description{ Cognitive scores of infants in a study of early childhood intervention. The 103 infants from low income African American families were divided into a treatment group (58 infants) and a control group (45 infants). Starting at 0.5 years of age the infants in the treatment group were exposed to an enriched environment. Each infant's cognitive score on an age-specific, normalized scale was recorded at ages 1, 1.5, and 2 years. } \usage{data(Early)} \format{ This \code{groupedData} object contains the following columns \describe{ \item{id}{An ordered factor of the id number for each infant.} \item{cog}{A numeric cognitive score.} \item{age}{The age of the infant at the measurement.} \item{trt}{A factor with two levels, \code{"N"} and \code{"Y"}, indicating if the infant is in the early childhood intervention program.} } } %\source{} \references{ Singer, Judith D. and Willett, John B. (2003), \emph{Applied Longitudinal Data Analysis}, Oxford University Press. (Ch. 3) } \examples{ str(Early) } \keyword{datasets} mlmRev/man/star.Rd0000644000176000001440000000541312203557536013572 0ustar ripleyusers\name{star} \alias{star} \docType{data} \title{Student Teacher Achievement Ratio (STAR) project data} \description{ Data from Tennessee's Student Teacher Achievement Ratio (STAR) project which was a large-scale, four-year study of the effect of reduced class size. } \usage{data(star)} \format{ A data frame with 26796 observations on the following 18 variables. \describe{ \item{\code{id}}{a factor - student id number} \item{\code{sch}}{a factor - school id number} \item{\code{gr}}{grade - an ordered factor with levels \code{K} < \code{1} < \code{2} < \code{3}} \item{\code{cltype}}{class type - a factor with levels \code{small}, \code{reg} and \code{reg+A}. The last level indicates a regular class size with a teachers aide.} \item{\code{hdeg}}{highest degree obtained by the teacher - an ordered factor with levels \code{ASSOC} < \code{BS/BA} < \code{MS/MA/MEd} < \code{MA+} < \code{Ed.S} < \code{Ed.D/Ph.D}} \item{\code{clad}}{career ladder position of the teacher - a factor with levels \code{NOT} \code{APPR} \code{PROB} \code{PEND} \code{1} \code{2} \code{3}} \item{\code{exp}}{a numeric vector - the total number of years of experience of the teacher} \item{\code{trace}}{teacher's race - a factor with levels \code{W}, \code{B}, \code{A}, \code{H}, \code{I} and \code{O} representing white, black, Asian, Hispanic, Indian (Native American) and other} \item{\code{read}}{the student's total reading scaled score} \item{\code{math}}{the student's total math scaled score} \item{\code{ses}}{socioeconomic status - a factor with levels \code{F} and \code{N} representing eligible for free lunches or not eligible} \item{\code{schtype}}{school type - a factor with levels \code{inner}, \code{suburb}, \code{rural} and \code{urban}} \item{\code{sx}}{student's sex - a factor with levels \code{M} \code{F}} \item{\code{eth}}{student's ethnicity - a factor with the same levels as \code{trace}} \item{\code{birthq}}{student's birth quarter - an ordered factor with levels \code{1977:1} < \dots < \code{1982:2}} \item{\code{birthy}}{student's birth year - an ordered factor with levels \code{1977:1982}} \item{\code{yrs}}{number of years of schooling for the student - a numeric version of the grade \code{gr} with Kindergarten represented as 0. This variable was generated from \code{gr} and does not allow for a student being retained.} \item{\code{tch}}{a factor - teacher id number} } } \details{ Details of the original data source and the process of conversion to this representation are given in the vignette. } \source{ \url{http://www.heros-inc.org/data.htm} } %\references{} \examples{ str(star) } \keyword{datasets} mlmRev/man/ScotsSec.Rd0000644000176000001440000000252012203557536014343 0ustar ripleyusers\name{ScotsSec} \alias{ScotsSec} \docType{data} \title{Scottish secondary school scores} \description{ Scores attained by 3435 Scottish secondary school students on a standardized test taken at age 16. Both the primary school and the secondary school that the student attended have been recorded. } \usage{data(ScotsSec)} \format{ A data frame with 3435 observations on the following 6 variables. \describe{ \item{verbal}{The verbal reasoning score on a test taken by the students on entry to secondary school.} \item{attain}{The score attained on the standardized test taken at age 16.} \item{primary}{A factor indicating the primary school that the student attended.} \item{sex}{A factor with levels \code{M} and \code{F}} \item{social}{The student's social class on a numeric scale from low to high social class.} \item{second}{A factor indicating the secondary school that the student attended.} } } \details{ These data are an example of cross-classified grouping factors. } \source{ \url{http://multilevel.ioe.ac.uk/softrev/2lev-xc.html} } \references{ Paterson, L. (1991). Socio economic status and educational attainment: a multidimensional and multilevel study. \emph{Evaluation and Research in Education} \bold{5}: 97-121. } \examples{ str(ScotsSec) } \keyword{datasets} mlmRev/man/Oxboys.Rd0000644000176000001440000000204212203557536014077 0ustar ripleyusers\name{Oxboys} \alias{Oxboys} \docType{data} \title{Heights of Boys in Oxford} \description{ The \code{Oxboys} data frame has 234 rows and 4 columns. } \format{ This data frame contains the following columns: \describe{ \item{Subject}{ an ordered factor giving a unique identifier for each boy in the experiment } \item{age}{ a numeric vector giving the standardized age (dimensionless) } \item{height}{ a numeric vector giving the height of the boy (cm) } \item{Occasion}{ an ordered factor - the result of converting \code{age} from a continuous variable to a count so these slightly unbalanced data can be analyzed as balanced. } } } \details{ These data are described in Goldstein (1987) as data on the height of a selection of boys from Oxford, England versus a standardized age. } \source{ Pinheiro, J. C. and Bates, D. M. (2000) \emph{Mixed-Effects Models in S and S-PLUS}, Springer, New York. (Appendix A.19) } \examples{ data(Oxboys) } \keyword{datasets} mlmRev/man/guImmun.Rd0000644000176000001440000000450312203557536014241 0ustar ripleyusers\name{guImmun} \encoding{latin1} \alias{guImmun} \docType{data} \title{Immunization in Guatemala} \description{ Immunizations received by children in Guatemala. } \usage{data(guImmun)} \format{ A data frame with 2159 observations on the following 13 variables. \describe{ \item{kid}{a factor identifying the child} \item{mom}{a factor identifying the family.} \item{comm}{a factor identifying the community.} \item{immun}{a factor indicating if the child received a complete set of immunizations. All children in this data frame received at least one immunization.} \item{kid2p}{a factor indicating if the child was 2 years or older at the time of the survey.} \item{mom25p}{a factor indicating if the mother was 25 years or older.} \item{ord}{an factor indicating the child's birth's order within the family. Levels are \code{01} - first child, \code{23} - second or third child, \code{46} - fourth to sixth child, \code{7p} - seventh or later child.} \item{ethn}{a factor indicating the mother's ethnicity. Levels are \code{L} - Ladino, \code{N} - indigenous not speaking Spanish, and \code{S} - indigenous speaking Spanish.} \item{momEd}{a factor describing the mother's level of eduation. Levels are \code{N} - not finished primary, \code{P} - finished primary, \code{S} - finished secondary} \item{husEd}{a factor describing the husband's level of education. Levels are the same as for \code{momEd} plus \code{U} - unknown.} \item{momWork}{a factor indicating if the mother had ever worked outside the home.} \item{rural}{a factor indicating if the family's location is considered rural or urban.} \item{pcInd81}{the percentage of indigenous population in the community at the 1981 census.} } } %\details{} \source{ These data are available at \url{http://data.princeton.edu/multilevel/guImmun.dat}. Multiple indicator columns in the original data table have been collapsed to factors for this data frame. } \references{ Rodriguez, Germn and Goldman, Noreen (1995), "Improved estimation procedures for multilevel models with binary response: a case-study", \emph{Journal of the Royal Statistical Society, Series A}, \bold{164}, 339-355. } \examples{ data(guImmun) summary(guImmun) } \keyword{datasets} mlmRev/man/s3bbx.Rd0000644000176000001440000000212612203557536013640 0ustar ripleyusers\name{s3bbx} \title{Covariates in the Rodriguez and Goldman simulation} \docType{data} \alias{s3bbx} \encoding{latin1} \usage{data(s3bbx)} \description{ The \code{s3bbx} data frame has 2449 rows and 6 columns of the covariates in the simulation by Rodriguez and Goldman of multilevel dichotomous data. } \format{ This data frame contains the following columns: \describe{ \item{child}{a numeric vector identifying the child} \item{family}{a numeric vector identifying the family} \item{community}{a numeric vector identifying the community} \item{chldcov}{a numeric vector of the child-level covariate} \item{famcov}{a numeric vector of the family-level covariate} \item{commcov}{a numeric vector of the community-level covariate} } } \source{ \url{http://data.princeton.edu/multilevel/simul.htm} } \references{ Rodriguez, Germn and Goldman, Noreen (1995) An assessment of estimation procedures for multilevel models with binary responses, \emph{Journal of the Royal Statistical Society, Series A} \bold{158}, 73--89. } \examples{ str(s3bbx) } \keyword{datasets} mlmRev/man/Hsb82.Rd0000644000176000001440000000227012203557536013505 0ustar ripleyusers\name{Hsb82} \alias{Hsb82} \docType{data} \title{High School and Beyond - 1982} \description{ Data from the 1982 study ``High School and Beyond''. } \usage{data(Hsb82)} \format{ A data frame with 7185 observations on students including the following 8 variables. \describe{ \item{school}{an ordered factor designating the school that the student attends.} \item{minrty}{a factor with levels} \item{sx}{a factor with levels \code{Male} and \code{Female}} \item{ses}{a numeric vector of socio-economic scores} \item{mAch}{a numeric vector of Mathematics achievement scores} \item{meanses}{a numeric vector of mean \code{ses} for the school} \item{sector}{a factor with levels \code{Public} and \code{Catholic}} \item{cses}{a numeric vector of centered \code{ses} values where the centering is with respect to the \code{meanses} for the school.} } } \details{ Each row in this data frame contains the data for one student. } %\source{} \references{ Raudenbush, Stephen and Bryk, Anthony (2002), \emph{Hierarchical Linear Models: Applications and Data Analysis Methods}, Sage (chapter 4). } \examples{ data(Hsb82) summary(Hsb82) } \keyword{datasets} mlmRev/man/Chem97.Rd0000644000176000001440000000276412203557536013663 0ustar ripleyusers\name{Chem97} \alias{Chem97} \docType{data} \title{Scores on A-level Chemistry in 1997} \description{ Scores on the 1997 A-level Chemistry examination in Britain. Students are grouped into schools within local education authories. In addition some demographic and pre-test information is provided. } \usage{data(Chem97)} \format{ A data frame with 31022 observations on the following 8 variables. \describe{ \item{lea}{Local Education Authority - a factor} \item{school}{School identifier - a factor} \item{student}{Student identifier - a factor} \item{score}{Point score on A-level Chemistry in 1997} \item{gender}{Student's gender} \item{age}{Age in month, centred at 222 months or 18.5 years} \item{gcsescore}{Average GCSE score of individual.} \item{gcsecnt}{Average GCSE score of individual, centered at mean.} } } \details{ This data set is relatively large with 31,022 individuals in 2,280 schools. Note that while this is used, illustratively, to fit Normal response models, the distribution of the response is not well described by a Normal distribution.} \source{ \url{http://multilevel.ioe.ac.uk/softrev/chem97.html} } \references{ Yang, M., Fielding, A. and Goldstein, H. (2002). Multilevel ordinal models for examination grades (submitted to \emph{Statistical Modelling}). } \examples{ str(Chem97) summary(Chem97) (fm1 <- lmer(score ~ (1|school) + (1|lea), Chem97)) (fm2 <- lmer(score ~ gcsecnt + (1|school) + (1|lea), Chem97)) } \keyword{datasets} mlmRev/man/Gcsemv.Rd0000644000176000001440000000160312203557536014042 0ustar ripleyusers\name{Gcsemv} \alias{Gcsemv} \docType{data} \title{GCSE exam score} \description{ The GCSE exam scores on a science subject. Two components of the exam were chosen as outcome variables: written paper and course work. There are 1,905 students from 73 schools in England. } \usage{data(Gcsemv)} \format{ A data frame with 1905 observations on the following 5 variables. \describe{ \item{school}{School ID - a factor} \item{student}{Student ID - a factor} \item{gender}{Gender of student} \item{written}{Total score on written paper} \item{course}{Total score on coursework paper} } } %\details{} \source{ \url{http://multilevel.ioe.ac.uk/softrev/gcsemv.html} } \references{ Multivariate response models. (2000). In Rasbash, J., et al, \emph{A user's guide to MLwiN}, Institute of Education, University of London. } \examples{ str(Gcsemv) } \keyword{datasets} mlmRev/man/bdf.Rd0000644000176000001440000000360612203557536013356 0ustar ripleyusers\name{bdf} \title{Language Scores of 8-Graders in The Netherlands} \alias{bdf} \docType{data} \usage{data(bdf)} \description{ The \code{bdf} data frame has 2287 rows and 25 columns of language scores from grade 8 pupils in elementary schools in The Netherlands. } \format{ \describe{ \item{schoolNR}{a factor denoting the school.} \item{pupilNR}{a factor denoting the pupil.} \item{IQ.verb}{a numeric vector of verbal IQ scores} \item{IQ.perf}{a numeric vector of IQ scores.} \item{sex}{Sex of the student.} \item{Minority}{a factor indicating if the student is a member of a minority group.} \item{repeatgr}{an ordered factor indicating if one or more grades have been repeated.} \item{aritPRET}{a numeric vector} \item{classNR}{a numeric vector} \item{aritPOST}{a numeric vector} \item{langPRET}{a numeric vector} \item{langPOST}{a numeric vector} \item{ses}{a numeric vector of socioeconomic status indicators.} \item{denomina}{a factor indicating of the school is a public school, a Protestant private school, a Catholic private school, or a non-denominational private school.} \item{schoolSES}{a numeric vector} \item{satiprin}{a numeric vector} \item{natitest}{a factor with levels \code{0} and \code{1}} \item{meetings}{a numeric vector} \item{currmeet}{a numeric vector} \item{mixedgra}{a factor indicating if the class is a mixed-grade class.} \item{percmino}{a numeric vector} \item{aritdiff}{a numeric vector} \item{homework}{a numeric vector} \item{classsiz}{a numeric vector} \item{groupsiz}{a numeric vector} } } \source{ \url{http://stat.gamma.rug.nl/snijders/multilevel.htm} } \references{ Snijders, Tom and Bosker, Roel (1999) \emph{Multilevel Analysis: An Introduction to Basic and Advanced Multilevel Modeling}, Sage. } \examples{ summary(bdf) } \keyword{datasets} mlmRev/.Rinstignore0000644000176000001440000000002412203557540014047 0ustar ripleyusersdoc/.*\.sty doc/figs