ࡱ>   t u v w x y z { | } ~  '` ^bjbj .4|\vvv8Ίvrp"MOOOOOO$DhsWWWs   WM WM  &}f 0xr8vCIdM0ΊJJJ !lss dΊWWWW$  Statistical Analysis with R Ann Arbor Chapter, American Statistical Association Instructor: Brady T. West (bwest@umich.edu) September 21, 2009 Table of Contents 1. Introduction: What is R? 3 2. How to Obtain R 4 The R Project Web Page 4 Adding Packages to R 4 Starting R / Loading Contributed Packages 6 3. Help Tools 8 4. Importing / Exporting Data Sets 10 Objects in R 10 Importing Data 12 read.table() 13 Other Useful Importing Functions 14 Exporting Data 17 5. Data Manipulation / Data Management 18 Using R as a Calculator 18 Vectors 19 Matrices 21 Data Frames 23 6. Graphical Techniques 28 7. Descriptive Statistical Analyses 41 Obtaining Univariate Statistics 41 Bivariate Associations 44 8. Multivariate Statistical Analyses / Modeling 50 Multiple Regression / Linear Models 50 Using the lm() Function 51 Other Useful Modeling Functions 60 9. Creating Functions / Programming 63 Example: Bootstrapping 68 10. Useful References 70 1. Introduction: What is R? The software package known as R is an interactive computing language and environment for statistical analysis, computing, and graphics. R is an open source software package: the source code behind the software is free for all to look at / modify / play around with, and R in fact grows by leaps and bounds as people from all fields develop new functions for use within Rs computing environment. This is part of what makes R extremely useful! Several extremely complex statistical routines not available in other software packages have been programmed in R, and these routines are freely available for use by anyone. R is completely interactive; users type commands and program functions as they go. The software is extremely similar in many ways to the commercial software package S-Plus, and offers many of the same features. R, however, can be downloaded for free, while S-Plus is a commercial package that costs money. S-Plus may be slightly easier to use than R, but after this workshop, you should be familiar enough with R and how it functions to do pretty much anything that you would like to do without a hassle! The software provides users with a wide array of powerful and enlightening graphical techniques, and this is why many researchers love using R; the graphical capabilities are tremendous, and easy to implement. Once you are able to grasp how to work with Rs graphical facilities, you will have a limitless supply of graphical tools at your fingertips that will enhance the appearance of your research presentations in many ways. We strongly encourage you to visit the central web site behind the R project, which I will frequently refer to throughout this workshop:  HYPERLINK "http://www.r-project.org/" http://www.r-project.org/ Here you will find links for downloading R, downloading additional packages for R, and everything else that you would like to know about the software or the people behind it. 2. How to Obtain R The R Project Web Page At the R Project Web Page, you will find a variety of information about the R Project, which you can peruse at your leisure. The most important link will appear at the left hand side of the screen, under the Download heading. Click on the CRAN link (Comprehensive R Archive Network), and after you choose one of the U.S. mirrors ( HYPERLINK "http://cran.stat.ucla.edu/" http://cran.stat.ucla.edu/ is recommended), you will be taken to the page that you will use to download everything R-related. Once you find the CRAN web page, take the following steps to obtain R: Click on the R Binaries link on the left-hand side of the page under the Software heading. Click on the folder that best describes your operating system. When using Windows, click on the base subdirectory. This will allow you to download the base R package. Click on the r-X.X.X-win32.exe link. R is updated quite frequently, and the version number is always changing (at the time of this printing, Version 2.9.2 is available). Save the .exe file somewhere on your computer. Double-click on the .exe file once it has been downloaded. A wizard will appear that will guide you through the setup of the R software on your machine. Once you are finished, you should have an R icon on your desktop that gives you a shortcut to the R system. Double-click on this icon, and you are ready to go! Adding Packages to R At step 3 above, you also have the option of clicking on contrib subdirectory. Doing this will allow you to download additional contributed packages in R. So what exactly are additional contributed packages? As mentioned in the introduction, R is an open source software package, meaning users of R are free to explore the code behind the software and write their own new code. Several statisticians and researchers have written additional packages for R that perform complex analyses that are not very common, and in order to use these packages and the functions within them, you need to first download them. The base R package comes with several additional packages, but odds are that you will discover an uncommon analysis technique in your research that requires you to install an additional package that is not available with the base package. There are many additional contributed packages. Dont hesitate to explore the contributed packages to see if someone has developed a package that will allow you to implement a technique that you are interested in! To download contributed packages, follow steps 1 and 2 above, and then click on the contrib link. Then, follow these steps: Select the version of R that you are using (the newest version for Windows at the time of this workshop is Version 2.7.2). Scroll through the list of contributed packages (in .zip format), and click on the package that you would like to download. You can find descriptions of all of these contributed packages and the techniques implemented within them by clicking on the Packages link under the Software heading on the CRAN web page. This page will also have links to help manuals for the packages. Save the .zip file in a directory on your machine that you can remember. When using R, select Install package(s) from local zip files from the Packages menu. Locate the .zip file for the package that you downloaded onto your machine, click on Open, and R will install that package so that it is ready for use. The package will now be ready to use when you start R! Exercise Lets try to download the quantreg package and add the package to R. What exactly will this contributed package allow you to do? Check the website provided, which contains a description of the package. FAQs on the CRAN Web Page Under the Documentation heading on the left-hand side of the CRAN web page, click on the FAQs link. This will allow you to see an FAQ page that will answer many of the most commonly asked questions about R. You will find that this section will provide answers to many of your questions, whether they are simple or difficult. Searching on the CRAN Web Page Under the CRAN heading on the left-hand side of the CRAN web page, you can click on the Search link. Although there is no formal search engine on the CRAN web page, this will take you to a set of links allowing you to search the R archives (manuals, mail, help files, etc.) for anything that you would like. This is often useful if you are faced with a tough analysis question, and you want to see if another R user has addressed the question before. Starting R / Loading Contributed Packages At this point (if you havent already), you should be able to start R! If you asked for a shortcut to R to be created on your desktop, simply double click on the R icon to start R. This will open the RGui (Graphical User Interface). You should see a window inside the RGui containing the R Console. This is where you will specify all of your commands and programs interactively, at the red command prompt. For an example command, well load a contributed package into R for use. Lets download the quantreg package from the CRAN mirror and save it to the desktop, and then install the package as described above. After the package has been installed, simply type library(quantreg) at the command prompt: > library(quantreg) Press enter after you type this command to submit the command to R. If you dont see anything aside from another command prompt, the library was loaded successfully, and you can use all of the functions associated with it! If you see the error message Error in library(quantreg) : There is no package called 'quantreg' you did not extract the quantreg package correctly (see pages 4-5). A contributed package must be downloaded and extracted into the R library folder correctly in order for you to use it. In this case, we see the following error message: Loading required package: SparseM Error: package 'SparseM' could not be loaded In addition: Warning message: there is no package called 'SparseM' in: library(pkg, character.only = TRUE, logical = TRUE, lib.loc = lib.loc) Many packages in R require over contributed packages in order to work. This error message indicates that we need to also download and install the SparseM package from the CRAN website. Lets do that now, and then try to re-load the quantreg package. We no longer see an error message! An even quicker way to install packages is to simply select Install package(s) from the Packages menu. You can pick a CRAN mirror, and then directly install a package and all of its related components. This is probably the quickest way to install a package. You would still need to load the package in order to use its functions. This is how you load contributed packages into R for your personal use. When you submit a command to R, you will either see nothing but another command prompt (good), a result (good), or an error message (bad). You are now ready to use R! 3. Help Tools In most well-written statistical software packages, help is never far away. This holds true for R. Although the help is somewhat technical in nature and requires a good understanding of the R language, it is very easy to access. Once youve gained some experience in working with the R language, 90% of your help questions will be directed at how particular functions in R work, what arguments they take, etc. For help on ANY function in R that is a part of a package that has already been loaded, simply type and submit > help(function.name) in the R console, where function.name is the name of the function that you would like to see a help window for. Try typing help(lm)! If you have typed the correct name of a function which belongs to a package that has already been loaded into R, you will see a help window pop up that describes the function, its arguments, what the function returns, and also presents some examples of using the function. Often times, there will be contact information for the person/people who wrote the function. If you would like to see a list of all of the functions that come with the base R package, including brief descriptions of each, you can simply type > library(help = base) to generate the list. Hint: Dont forget, R is an open source language! If you want to see exactly how a given function has been written, simply type > fix(function.name) to see the code in a program editor. You can copy it, update it, and do whatever else you would like with it. Just make sure not to save any changes to the code behind a function unless you know that they will work!!! Another easy way of obtaining help via the Internet is to type and submit > help.start() Doing so will open up a web-based help system that is very easy to navigate. A third and obvious way to obtain help is via the Help menu when you are working in the R Console. Here you will find FAQs, help with navigating the console, and most importantly the official R manuals from the authors of R themselves. Again, these are somewhat technical in nature, but very useful once you have been working with R a lot. I would recommend the Introduction to R manual very highly. Finally, dont hesitate to contact CSCAR (734.764.7828) if you need further assistance with performing your analyses in R! 4. Importing / Exporting Data Sets The bank2 Data Set All of the following examples of using R will be demonstrated using a data set that appears in a variety of formats on the flash drive that came with this workbook. The bank2 data set contains a variety of information on each of the 474 employees that work for a large bank. The most important first step in using R for statistical analysis is of course to import a data set! Objects in R Before you can successfully import a data set, you need to know about objects in R. The entire R computing environment is based on objects. What exactly is an object? Objects take numerous forms: Numbers Vectors of numbers Matrices of numbers Results of analyses Data sets Many others! The operator <- is used in R to assign numbers / vectors / matrices / data sets / results of analyses to objects with names of your choice when you are interactively typing commands at the R command prompt. For example, typing > nine <- 9 will create an object called nine. In this case, we have an object that is nothing more than a number (9). You can look at an object by simply typing the name of the object at the command prompt: > nine [1] 9 R, in this case, returns the value of the object (a number). Many objects (such as results of analyses) are much more complex, and there are ways to look at specific aspects of objects. Fields within objects (e.g. variables within data set objects, or parts of result objects, such as the estimated regression coefficients that come from a regression analysis) can be accessed using the object$field command. Suppose we run a regression analysis, and then want to investigate the resulting coefficients. Submitting the command > fit <- lm(mo.fail ~ lc, data) tells R to fit a simple linear regression model to two variables in a data set object named data, using the lm() function for general linear modeling. We are trying to predict the mo.fail variable with the lc variable, and storing the results of the regression analysis in an object called fit. This object contains the results of a regression analysis. So what does it look like? > fit Call: lm(formula = mo.fail ~ lc, data = data) Coefficients: (Intercept) lc 64.139 -9.195 This is not very exciting on the surface. But there is more to this object than meets the eye. For example, suppose we wanted to see the regression coefficients that are a part of this results object: > fit$coef (Intercept) lc 64.139079 -9.195036 Notice how the object$field command was submitted. The coef result is a field located in the fit object. If you want to see a list of all possible fields located within an object (for example, object.name), simply type > names(object.name) If we want to see a summary of the regression results, we can type > summary(fit) Call: lm(formula = mo.fail ~ lc, data = data) Residuals: Min 1Q Median 3Q Max -42.9440 -2.1639 0.6411 3.8361 23.0311 Coefficients: Estimate Std. Error t value Pr(>|t|) (Intercept) 64.1391 1.1357 56.48 <2e-16 *** lc -9.1950 0.2874 -31.99 <2e-16 *** --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 Residual standard error: 8.667 on 303 degrees of freedom Multiple R-Squared: 0.7716, Adjusted R-squared: 0.7708 F-statistic: 1024 on 1 and 303 DF, p-value: < 2.2e-16 Look at all of the output associated with our one little object! Objects containing results actually contain several pieces of information: you just need to know how to access them. We will go over objects in great detail. Hint: Previously submitted commands can be recovered by using the up and down arrows. This is helpful for editing old commands that may have resulted in errors. Hint: To delete old objects in R that you no longer desire to work with, simply type > rm(object.name) Importing Data Now that you have seen objects in R for the first time, you can import external data sets into objects. In the simple regression example above, data was an object containing a data set. THE GOAL OF IMPORTING DATA: TO CREATE A DATA SET SUITABLE FOR PERFORMING STATISTICAL AND GRAPHICAL ANALYSIS IN R. The easiest way to import data into R from some other software package is to save the data set in a text format (with a delimited or space-separated format most preferred) in the other package and then import the text data into R. On the workshop flash drive is a data set named bank2.dat which was exported from SPSS as a tab-delimited text file (any kind of space separation between variables is fine for importing data into R). Notice that variable names were included in the first row; this is also recommended for importing data sets into R. read.table() The read.table() function is used in R for importing text data into data set objects. This function requires that you have a valid data table in a text format (where rows are observations, and columns are variables) with every cell containing a data point. If there are any blanks, the function will not work properly. Missing values in R should be coded as NA before attempting to import text data. Columns should be separated by white space. To import the bank2.dat data set into R using the read.table() function, start R, and then submit the following command: > bank2 <- read.table("e:\\bank2.dat", h=T) When using the read.table() function, the first argument should be the file name in double-quotes, with double-slashes instead of single slashes defining the directory where the file is located. The second argument tells R that there is a header in the text data file, containing variable names (header = TRUE, for short). This is recommended when reading in data! This assigns variable names to the fields in the data set object that will be created, and makes data analysis easier. Unfortunately, youll immediately see the following error message after submitting the command: Error in scan(file = file, what = what, sep = sep, quote = quote, dec = dec, : line 434 did not have 10 elements Remember, seeing nothing after submitting a command is a good thing. In this case, we had a problemthere were not 10 data points in line 434 of the data file (10 variables require 10 data points). Editing the raw data using notepad, type NA in the third column for ID #434, telling R that this is missing data. Then resubmit the command! Now you wont see an error, and youve created a data set object called bank2. You can take a look at the data (the object) by simply typing the object name at the command prompt! > bank2 If you are working with a large data set, it is sometimes useful to just take a look at the first five or so rows of the data set to see if the import appeared to work. To do this, issue the command > bank2[1:5,] This tells R to display all variables in the first five rows of the bank2 data set object. To look at all of the values for a specific variable in the data set object, issue the command > bank2$SALARY Remember, a data set object is an example of an object that contains several fields (in this case, the fields are variables). To look at the fields, you can use the object$field command. Field names are case-sensitive. The read.table() function will read in either numeric or character data, depending on the format of the variables. As a result, its probably a better idea to store dates in a numeric format before importing them (e.g., month, day, and year variables in numeric format), because they will just be imported as characters otherwise, and will not be that useful. For additional options associated with the read.table() function, simply type > help(read.table) at the command prompt. For example, after reading the help file, you can see that issuing the command > bank2 <- read.table("e:\\bank2.dat",h=T,skip=20) will skip the first 20 observations when reading in the data set. You can also use the na.string option to define a vector of string values that R should consider as missing (more on vectors later). The read.table() function is the easiest and most common way to get a data set into R. The bank2 data set object is now ready for any kind of analysis that you want to throw at it! Other Useful Importing Functions Some analysts prefer working with comma-delimited or comma-separated data files, and it is also easy to read these files into R using the read.csv() function. For example, open the bank2.xls file in Excel, and then save the file on your disk as a comma-separated .csv file. Then, issue this command: > bank2 <- read.csv("e:\\bank2.csv",h=T) This will read the comma-separated data file (with a header containing variable names!) into a data set object called bank2. This function will automatically convert missing data points to NA values for you, which is a nice feature. The read.delim() function works in a similar way for tab-delimited data files, and could have been used to read in the earlier tab-delimited data file exported from SPSS. If you are working with large numeric matrices of data, the scan() function is much more efficient than the read.table() function at importing data. Suppose you have a file named matrix.dat which contains the numbers for a 200 2000 matrix. You can issue the command > data <- matrix(scan(matrix.dat,n=200*2000),200,2000) which scans the data into a 200 2000 matrix object named data in R, and takes about 2 seconds. Using read.table() to do the same thing would take about 32 seconds, and much more memory. If you are working with raw data in a fixed-width format, where the variables are not separated by delimiters (like spaces or commas) but rather in pre-specified columns, you can use the read.fwf() function. For example, if you have a text data file containing ages and weights on four boys that looks like 10100 12110 14120 15140 where the first two columns contain the age, and the final three columns contain the weight, you can issue the command > fwf <- read.fwf("e:\\fwf.txt", c(2,3), col.names = c(age,weight)) to read the data into a data set object named fwf. The c(2,3) argument tells R that the first variable is in the first two columns, and the next variable is in the next three columns. The col.names argument indicates a vector of names for the variables that will be in the new data set object. You use the c() function in R to define vectors, as we shall see. When you download R, one of the packages that should come with the base package is the foreign package (see pages 4-6 about packages). The foreign package contains a suite of functions that allows you to automatically read in data sets from SAS, SPSS, STATA, EPIINFO, MINITAB, and S+. To load the foreign package into R, simply issue the command > library(foreign) The following functions are now available for reading in data from these other packages: Package Function Required Argument SAS read.xport() SAS Transport (.xpt) file SPSS read.spss() SPSS .sav file STATA read.dta() STATA .dta file EPIINFO read.epiinfo() EPIINFO .rec file MINITAB read.mtp() MINITAB portable worksheet S+ read.S() S+ binary object You can type help(read.xxxx) for more info on any of these importing functions and how they work. They are extremely easy to use! For example, to import the bank2.dta file on your disk into a data set object named stata, simply issue the command > stata <- read.dta("e:\\bank2.dta") You should definitely investigate the help files to see additional options that you can specify when reading in data sets of these types. Each function was written by a different user, and they all work differently and have different defaults. Many packages in R come with pre-loaded data sets that you can look at for secondary analysis. To get an idea of the data set objects that are currently available in the packages loaded for your R session, you can type > data() at the prompt. The window that appears will identify data sets that you can use, and what packages they belong to. To load a data set saved in an R package, you can type > data(object.name) to load the data set object into Rs memory. For more information on these data sets, you can type > help(object.name) However you decide to import data, once you have a data set object in R, you have the world at your fingertips! All of the powerful functions that R offers which can be applied to data sets are now available to you. Importing data is definitely the hard part. Exporting Data R is not commonly used for large data management and manipulation projects, but occasionally the need will arise to export data sets from R so that other analysts can use them. In R, the write.table() function is used to export rectangular text data, or data sets defined by rows and columns. One of the options available when using the write.table() function is the sep option, which lets you define a delimiter in the exported data set. So, to export the bank2 data set object that we have created to a comma-separated rectangular text file on your floppy disk, you can submit the command > write.table(bank2,"e:\\bank2.txt",sep=",") There are several other options available when using this function, all of which can be viewed by typing > help(write.table) If you need to export large numeric matrices to text files, you can use the write.matrix() function. This function is located in the MASS package, so you need to load that package first before using it. The MASS package contains several useful statistical functions, and is used quite frequently in R. Many users of R in fact begin an R session by loading the MASS package, because of all of the functions that it offers. 5. Data Manipulation / Data Management Once a data set has been imported into a data set object in R, the data set needs to be further prepared for graphical and statistical analysis. Perhaps only a subset of the data set is need for analysis, or new variables need to be created. R provides users with a variety of options for managing objects containing data. Using R as a Calculator To begin, R can be used as a calculator, providing a limitless number of statistical and scientific functions for calculations. At the simplest level, you can simply type a numerical expression at the command prompt: > 2 + 3 [1] 5 R will provide you with the solution. You can also store the results of a calculation in a number object, and then use the object in subsequent calculations: > x <- 2 + 3 > x / 10 [1] 0.5 All of the common functions used for scientific calculations are also available: > exp(x + 3) [1] 2980.958 > sqrt(x + 4) [1] 3 R is also a source of exact probability tables, and eliminates the need to flip to the back of a statistics textbook to calculate probabilities under curves or critical values. For example, you can calculate the 95% critical value of a t distribution with 24 degrees of freedom (in order to build a 95% confidence interval) by using the following command: > qt(0.975,24) [1] 2.063899 Literally, this function tells R to return the value of the t(24) distribution to the left of which lies 97.5% of the data (qt stands for quantile of t). You can also calculate probabilities to the right of a given critical value. For example, suppose you have calculated a test statistic following an F distribution with 1 and 45 degrees of freedom, and you want to know the probability of a value from this distribution being greater than your observed value of 10.167. Simply use the command: > 1 - pf(10.167,1,45) [1] 0.002602553 You could do the same for a test statistic following a chi-square distribution with 8 degrees of freedom: > 1 - pchisq(22.045,8) [1] 0.004833183 Both p-values in this case would suggest a strongly significant result. Vectors R operates on data structures, the simplest of which are scalars, or single numbers, which were used in the examples above. The next type of data object frequently manipulated in R is a vector of numbers or characters. A variable in a data set is an example of a vector of data. Vectors are widely used in R functions. The c() function is used in R to create a vector. So, to create a vector object named ten in R containing the numbers 1 through 10, issue the following command: > ten <- c(1,2,3,4,5,6,7,8,9,10) Note how commas separate all of the numbers in the vector. Whenever you are working with a consecutive sequence of integers like this one, you can use the following shortcut: > ten <- c(1:10) The colon shortcut is useful in many situations when working with sequences of integers. Another useful function for working with sequences is the seq() function. For example, the command > seq(0,1,by=0.1) [1] 0.0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1.0 will create a vector containing the sequence of numbers between 0 and 1, with 0.1 unit increments between each number. You can store the results of the seq() function in a vector object of your choice. The c() function is also useful for looking at confidence intervals. For example, suppose you have an object named beta containing an estimated regression coefficient, and an object named sebeta containing the standard error of the estimated regression coefficient. To see an approximate 95% confidence interval for the estimated regression coefficient, simply type > c(beta-2*sebeta,beta+2*sebeta) and R will display the two numbers forming the confidence interval, which are in fact the two numbers in a vector of size 2. It is worth noting that after importing a data set into R (see Importing Data), all of the variables in the data set are in fact vectors. These vectors are stored in the object data.object$variable.name, where data.object refers to the name of the data set object and variable.name refers to the name of the variable. There are several important functions available when working with vector objects. Some of the more common ones are defined in the table below: Function Purpose sum() Sum all numbers in the vector mean() Find the mean of all numbers in the vector sd() Find the standard deviation length() Find the length of the vector round(v,x) Round all elements in v to x decimal places factor() Convert a num/char vector into a factor vct. sort() Sort a vector in ascending order as.character() Convert a numeric vector into a char. vect. as.integer() Convert a character vector into a num. vect. numeric(x) Create a zero numeric vector of size x character(x) Create a blank character vector of size x The factor() function will be especially useful for ANOVA and regression in R, and prevents the need to make dummy variables. This function defines each unique value in the vector as a level of a factor, and you can determine what the levels of a factor variable (vector) are by using the levels() function. One special function for working with vectors of character data is the paste() function. This function takes as arguments multiple vectors of character data, and pastes the elements together one-by-one, resulting in a single vector. See the example below: > first <- c("Jim","Bill") > last <- c("West","Smith") > full <- paste(first,last,sep=" ") > full [1] "Jim West" "Bill Smith" Another handy tool that R provides users with is the ability to make logical vectors, or what statisticians call dummy variables. If you have a vector named ten that contains the numbers 1 through 10, you can create a dummy variable (or logical vector) indicating numbers that are 5 or smaller by using the following commands: > five <- (ten <= 5) > five <- factor(five) > five [1] TRUE TRUE TRUE TRUE TRUE FALSE FALSE FALSE FALSE FALSE Levels: FALSE TRUE Note how the new dummy variable named five is made into a two-category factor that can be used for statistical analysis. You can also index the elements of a vector. Referring back to the vector object ten, if we want to know what the fifth element is, simply type > ten[5] [1] 5 Matrices Once you have created vector objects, you can bind them together using the functions cbind() and rbind(). The cbind() function will make a matrix with columns defined by the vector objects that you supply as arguments, while the rbind() function will make a matrix with rows defined by the vector objects that you supply as arguments. These are very useful functions for making custom-made data set objects and tables. Matrices are the next data structure used in R worth considering. For example, suppose you have three different data set objects, and you want to fit the same regression model to each data set and compare the estimated regression coefficients in a table. If you recall, an object containing the results of a regression analysis will contain a field that represents a vector of estimated coefficients. If you want to bind these three vectors of regression coefficients into a simple table (a matrix), where each column contains the estimated coefficients, simply issue the following command after running the regressions: > table <- cbind(model1$coef,model2$coef,model3$coef) In this example, model1$coef, model2$coef, and model3$coef refer to vector objects that are found in the objects model1, model2, and model3, each of which contain the results of a regression analysis. Mathematical operations on vectors are also frequently performed in R. Suppose we want to square every single element in the vector object ten. One would simply type > tensq <- ten^2 > tensq [1] 1 4 9 16 25 36 49 64 81 100 If you want to add the elements in two vectors together and store the results in a new vector object, simply add the vector objects together: > ten.plus.ten <- ten + ten > ten.plus.ten [1] 2 4 6 8 10 12 14 16 18 20 You can then bind these two new vectors together into a new matrix: > newmatrix <- cbind(tensq,ten.plus.ten) > newmatrix tensq ten.plus.ten [1,] 1 2 [2,] 4 4 [3,] 9 6 [4,] 16 8 [5,] 25 10 [6,] 36 12 [7,] 49 14 [8,] 64 16 [9,] 81 18 [10,] 100 20 Once you have created a matrix, there are several matrix operations available in R. For example, to multiply two matrices together, you would use a variation of the commands > a <- cbind(c(1,2),c(2,3)) (note how you can nest functions!) > m <- a %*% a > m [,1] [,2] [1,] 5 8 [2,] 8 13 Data Frames If you have bound a group of vectors together into a matrix using cbind() or rbind(), you will need to turn the matrix into a data frame (or data set object) suitable for statistical analysis. Data frames are the data structures in R that are input to statistical analysis functions. All of the functions discussed in the Importing Data section create data frames automatically. Once objects are transformed into data frames, you can create new variables in the data frame that are functions of the old variables. When you are working with matrix objects and you desire to perform a statistical analysis, youll need to use the function data.frame(): > data <- data.frame(newmatrix) > data tensq ten.plus.ten 1 1 2 2 4 4 3 9 6 4 16 8 5 25 10 6 36 12 7 49 14 8 64 16 9 81 18 10 100 20 You can check the dimensions of a data set object by using the dim() function. As we see, the data set object that we just created has 10 rows and 2 columns: > dim(data) [1] 10 2 When you have created a data frame object, you can also create additional data frame objects that contain subsets of your original data frame object. To create an additional data frame object that contains a subset of the cases (rows) in your original data frame object, type > subset <- data[-vector of cases to delete,] So, if you wanted to keep the first five cases from the data object that we just created, type > subset1 <- data[-c(6:10),] to remove the last five cases. Similarly, to create an additional data frame object that contains a subset of the variables (columns) in your original data frame object, you would enter the vector after the comma in the above command: > subset2 <- data[,-1] This will remove the first variable from the data set object, and store the resulting data frame object in subset2. So what if you want to remove cases that satisfy some condition in a data set (you only want to work with males, for example)? Returning to the bank2 data set object that we created on page 13, suppose we want to work with a subset of that data set that contains only males. You can enter the following logical command: > males <- bank2[bank2$GENDER == "m",] Note how this command uses a logical vector to tell R which rows of the bank2 data set object to keep in the resulting males data set object. We are keeping all rows in the bank2 data set object where GENDER is equal to m. Instead of the first argument being a vector of row numbers to keep (or throw away), the first argument is a logical vector of cases to keep. This is how you can create new data set objects containing condition-based subsets of other data sets. Once you have created a data frame object, you can create new variables within the data frame (data set) that are functions of existing variables. Remember, each variable within a data frame object is actually a vector of data, and all of the operations that you can perform on vectors apply when you are creating new variables. Referring again to the bank2 data set object that we created on page 11, suppose we want to create a new variable that contains the difference in each employees current salary and beginning salary: > bank2$saldiff <- bank2$SALARY - bank2$SALBEGIN We have created a new vector, or variable, in the bank2 data set object that contains the difference between those two variables for each of the 474 individuals. As you can see, it can become a pain to keep typing variable names using the bank2$saldiff convention, since each variable is a field in the data set object. R offers you the option of attaching a data frame object to its working memory so that you do not have to keep referencing the original object when addressing the variables. To do this, simply type > attach(bank2) Now, you can just type the variable names in order to create vector objects (or variables) that can be used in statistical analysis: > saldiff <- SALARY - SALBEGIN This is definitely convenient, and more than one data set object can be attached to memory at once. You can use the detach() function to remove a data frame from working memory. To look at individual rows, columns, or data points in a data frame object, you can use the following commands: > data[1,] look at the first row in the data set > data[1:5,] look at the first five rows in the data set (colon shortcut!) > data[,5] look at the firth column in the data set > data[5,4] look at the data point in the fifth row and fourth column Recoding variables is another useful data manipulation technique that is also possible in R. Suppose that you recognize values of 99 to be missing values on a particular variable, and you want to recode these values into a format that R will recognize to be missing. You would use the following command: > data$variable[data$variable == 99] <- NA This command looks complicated, but one should remember how logical vectors work. The command essentially says to replace all values in the data$variable vector where the value is equal to 99 with NA, which R recognizes as a missing value. Any logical condition can be used for recoding. An additional data management technique worth mentioning is merging data sets. Merging data sets can be done very easily using the merge() function in R. The recommended method of merging in R is to enter the data set object with multiple observations per matching group as the first argument to the merge() function, the data set object with only one observation per matching group as the second argument to the function, the matching variable in the first data set as the third argument, and the matching variable in the second data set as the fourth argument. See the following small example: > exams <- data.frame(name = c("Jim","Jim","Bill","Bill"), test = c("Math","English","Math","English"), score = c(92,76,73,82)) Note how these functions are nested within each other!!! > exams name test score 1 Jim Math 92 2 Jim English 76 3 Bill Math 73 4 Bill English 82 > weights <- data.frame(name = c("Jim","Bill"), weight = c(185,176)) > weights name weight 1 Jim 185 2 Bill 176 > new <- merge(exams, weights, by.x = "name", by.y = "name") In the third argument, by.x indicates the name of the matching variable in the first data set, and in the fourth argument, by.y indicates the name of the matching variable in the second data set. > new name test score weight 1 Bill Math 73 176 2 Bill English 82 176 3 Jim Math 92 185 4 Jim English 76 185 The two data frames have been correctly merged together. Main suggestion: Rs strength is not in data manipulation and data management (although it is quite good at these, once you become more familiar with the language). Perform the majority of your important data management in a package where you are comfortable with data management and manipulation, and then import the data into R using one of the previously described functions. This will allow you to efficiently make new variables in R if you need to, since the data will already be in a data frame format. Rs true strength is in its statistical techniques and graphical procedures, which are all simple to use after you have a data set object ready to go. 6. Graphical Techniques Once you have sufficiently prepared a data set for analysis, initial exploratory analyses of the data should always involve the production of some graphs. R is very well known for its ability to produce high-quality, publication-ready graphs with a few very simple commands. There are an amazing number of graphical techniques that are at your fingertips when using R, many of which are fully interactive! Some of the simpler graphing tools for descriptive statistical analyses will be displayed in the next section, and it would take weeks to cover all of the potential graphing functions available to you in R. The purpose of this section is to introduce you to working with Rs graphing functions. First, there are three main types of graphing functions in the R language. High-level functions create a brand new plot or figure. Low-level functions add information to an existing plot. Finally, interactive graphics allow you to interactively add information to a plot, which is both useful and fun. There are many useful functions, and each function has a great deal of options! Dont forget to use the help features to find out what these options are. Useful syntax to know about when creating plots and figures is the par(mfrow = c(x,y)) command, which allows you to specify a series of graphs in an x rows by y columns format. So, if you want to create a picture that contains a series of four graphs in two rows and two columns, you can type the command > par(mfrow=c(2,2)) and every plot that you create will appear in order in this 2 2 format. The default when you start R is simply to create a single graph, so if you want to revert to the default, youll need to type > par(mfrow=c(1,1)) The simplest and most common high-level graphing function used in R is the extremely versatile plot() function, which is used for several purposes. At the simplest level, using the bank2 data set, submitting > plot(bank2$SALARY) will create the following graph:  This graph is a simple sequential plot of the SALARY variable (or vector object, in R terms), where the values on the horizontal axis represent the observation numbers (or vector indices), and the values on the vertical axis represent the values of the SALARY variable. This type of plot is useful for looking at leverages, residuals, cook statistics, etc. There are many options available in the plot() function and all other graphing functions, which can be separated using commas. For example, typing > plot(bank2$SALARY,pch="$",main="My MONEY plot", ylab="MONEY") results in the following graph:  There are a ton of options available for this function. Colors of points can be changed, sizes of points can be changedthe possibilities are endless. Consult the references and help functions, and play around! This function is also useful for checking for associations between two variables, via scatterplots or boxplots. See pages 45-47 for examples of this! While the money plot is open in R, well use the low-level graphing function abline() to draw some straight lines on the plot. To draw a straight horizontal line representing the mean salary, type the command > abline(h = mean(bank2$SALARY)) When using this syntax, any number can follow h = . In this case, we wanted this number to be the mean of the SALARY variable (or vector). Who appears to significantly deviate from the mean? Well see how to identify these people shortly. You can also draw straight vertical lines by using v = as an additional option in this function. The abline() function is also useful for drawing straight diagonal lines on a plot. Typing abline(0,200) will draw the straight line with intercept 0 and slope 200 on our money plot. You can also use abline() for plotting the fits of simple linear regression models. For example, if we wanted to plot the fitted simple linear regression line (in red) to the beginning and current salary data, we would use the following commands: > plot(bank2$SALBEGIN,bank2$SALARY,main="SALARY Regression Example",xlab=Beginning,ylab=Current) > abline(lm(bank2$SALARY~bank2$SALBEGIN),col=2)  The lm() function will be discussed in detail later. If you want to draw smooth fitted curves on a plot, you can use the low-level function lines(). For example, lets create a figure comparing a simple linear regression fit to a smooth fit. We first need to specify that we want a 1 2 graphing window, for one row of two graphs: > par(mfrow=c(1,2)) For the first of the two graphs, first create the plot, and then plot the fitted line: > plot(bank2$SALBEGIN,bank2$SALARY,main="LINEAR REGRESSION",xlab=Beginning,ylab=Current) > abline(lm(bank2$SALARY~bank2$SALBEGIN),col=2) For the next graph, create the same plot, and then plot a smooth regression curve fit to the data, using the modern smooth regression function lowess(): > plot(bank2$SALBEGIN,bank2$SALARY,main="SMOOTH REGRESSION",xlab="Beginning",ylab="Current") > lines(lowess(bank2$SALARY ~ bank2$SALBEGIN))  This is the basic pattern to working with graphs in R: create a high-level plot first, and then add features to it using low-level functions! Another way to approach this problem would have been to draw both fits on the same plot. Another example of a high-level graphing function that is useful in statistical analysis is the qqnorm() function. This function can be used to produce QQ-plots, which are helpful in verifying whether or not a variable appears to follow a normal distribution. We can check to see if the current salary appears to follow a normal distribution (make sure to request a 1 1 graph): > qqnorm(bank2$SALARY)  If a variable follows an approximately normal distribution, the data points will lie on a straight line in a normal QQ-plot. Do these data points lie on a straight line? We can create a new variable in the bank2 data set object containing the logarithmic transformation of the SALARY variable, and see if the new variable looks a little better: > bank2$LOG.SALARY <- log(bank2$SALARY) > qqnorm(bank2$LOG.SALARY)  This plot looks slightly better, but still not fantastic. Perhaps another transformation would work better. A very cool multivariate technique for exploring a data set is a star diagram, which can be obtained using the stars() function. Try it with the first nine cases in the bank2 data set: > stars(bank2[1:9,])  This technique is often used for preliminary classification of objects (or cases) in a multivariate data setwhich objects would you group together based on this diagram? The lines represent values on the variables in the bank2 data set. Rs interactive graphical techniques are a strong reason for its growing popularity amongst applied researchers. For a demonstration of some of these popular techniques, well start by creating the scatterplot of SALARY and SALBEGIN that we worked with earlier, and including both the fitted linear regression line and the fitted smooth regression curve, with different line types: > plot(bank2$SALBEGIN,bank2$SALARY,main="SALARY Regression Example",xlab="Beginning",ylab="Current") > abline(lm(bank2$SALARY~bank2$SALBEGIN),col=2,lty=1) > lines(lowess(bank2$SALARY ~ bank2$SALBEGIN),col=2,lty=2) Next, we want to interactively add a legend to the plot using the legend() function, identifying the dashed line as the Lowess fit and the straight line as the Linear fit: > legend(locator(1),c("Linear","Lowess"),lty=c(1,2),col=2) Notice that nothing happens after you submit this function, but you see an hourglass for the mouse pointer. R is waiting for you to place the legend somewhere in the plot, by pointing in the graph window and clicking where you want the upper left-hand corner of the legend to be. Go ahead and do that to place the legend. This is an example of you being able to interact with the graphing window. When you have placed the legend, you will be able to continue submitting commands. Lets look at the legend function in a little more detail. The order of the labels in the character vector corresponds to the vector of line types declared in the lty option. You can also specify a vector of colors that matches with the labels in the col option. For now, we want everything in red. Now that you have a legend, we want to identify unusual data points, or points that might be significantly affecting the fits of these lines. To do this, we can use the interactive identify() function: > identify(bank2$SALBEGIN,bank2$SALARY,bank2$ID) Again, note how R is waiting for you to click in the graphing window. The first two variables in this function identify the scatterplot, and the third variable contains the labels or names for the data points in the scatterplot. R is waiting for you to click on the data points, and when you do so, R will label the data points that you have clicked on according to the third variable. Try clicking on the point corresponding to a beginning salary of ~$30,000 and a current salary of over $100,000. This case definitely does not follow the pattern of the rest of the data, and may have a significant influence on the fit of the lines. When you have clicked on this point (which should be ID #18), click on the STOP sign near the R menu bar to turn off the interactive function. Youll get a report in the R console of all the points that you clicked on! Perhaps we need to look at this case in a little bit more detail. Suppose we want to compare what the predicted values would be on the two fitted curves for the same value of beginning salary in an interactive manner. Another handy interactive tool that R provides users with is the locator() function. After typing this function at the command prompt, you can click multiple times anywhere on a plot, and R will return the coordinates of those points where you clicked after you either click on the STOP sign or click on a pre-specified number of points. So try typing the following: > abline(v=40000, lty=3) #draw a dotted vertical line > locator(2) #invoke the locator() function, for 2 points We want to compare predicted values of current salary when beginning salary is equal to $40,000. Once youve submitted the locator function, click where the vertical line and the fitted lines intersect, and then click on the STOP sign. You should see something like the following in the console: > locator(2) $x [1] 39968.17 39968.17 $y [1] 78462.60 74016.46 I clicked on the simple linear regression fit first, which predicts current salary to be about $4,000 higher than the smooth regression fit. Reasons for this should be investigated! For a final example of interactivity, well add some text and labels to our plot. We want to add some text that will remind us to Investigate This Case, referring to case 18. To add text to a plot, you can use the text() function. The first two arguments define the x and y coordinates where you want the text to begin, and the third argument is the text that you want. An optional argument to the text() function is the cex option, which tells R either to decrease (< 1) or increase (> 1) the text size. Here is a command that will write this text on our plot: > text(15000,120000,"Investigate This Case",cex=0.7) There is also a function in R that will let you draw arrows on a plot, which is a nice feature for graphs that you are planning to publish. If we want to draw an arrow from the text that we just added to the plot to the data point in question, you can use the arrows() function, where the first two arguments are the x and y coordinates where the arrow will begin, and the last two arguments are the x and y coordinates where the arrow will end. Note how I used locator first to determine the exact points for these coordinates! > locator(2) $x [1] 20816.86 26136.67 $y [1] 117983.9 107856.6 > arrows(20816.86,117983.9,26136.67,107856.6) After you submit this command, the final plot should look something like this:  This is a very nice plot that was created with minimal difficulty, using a combination of high-level, low-level, and interactive functions. This is just the beginning when it comes to graphing in R! But these examples should at least give you an idea of the basic steps in creating publication-quality graphs and figures in R. I urge you to consult the references and help manuals for further examples and additional graphical functions that you can work with in R. To export any of the graphs that you create in R, click on the window that the graph is in (the active graphics window), select Save As from the File menu, and choose the format that you want to save the graph in. 7. Descriptive Statistical Analyses An important first step in any thorough analysis of a set of data is descriptive statistical analysis, and this still holds true in R. Once you have successfully prepared a data set object for analysis, you should summarize the data and see exactly what it is that you will be working with. These simple initial analyses are often quite useful in finding outliers, faulty values, and unusual distributions. Being careful and eliminating errors in a data set is essential, and often takes much more time than the formal statistical analysis itself. A good first step in summarizing a data set object is to use the dim() function to check the dimensions of the data set. This will tell you whether or not you will be working with as many records and variables (rows and columns) as you think you should be! Well start a simple descriptive analysis of the bank2 data set by reading in the (corrected) raw data and checking the dimensions: > bank2 <- read.table("e:\\bank2.dat",h=T) > dim(bank2) [1] 474 10 So we have 474 individual records, and 10 variables. This is just what we were expecting, so we are all set with the correct dimensions. Obtaining Univariate Statistics The next step should be to obtain simple univariate numerical summaries of the variables in their original format. This can be accomplished in R using the summary() function on a data set object: > summary(bank2) ID GENDER BDATE EDUC JOBCAT Min. : 1.0 f:216 10/20/1959: 2 Min. : 8.00 Min. :1.000 1st Qu.:119.3 m:258 11/10/1965: 2 1st Qu.:12.00 1st Qu.:1.000 Median :237.5 2/12/1964 : 2 Median :12.00 Median :1.000 Mean :237.5 2/4/1934 : 2 Mean :13.49 Mean :1.411 3rd Qu.:355.8 2/8/1962 : 2 3rd Qu.:15.00 3rd Qu.:1.000 Max. :474.0 (Other) :463 Max. :21.00 Max. :3.000 NA's : 1 SALARY SALBEGIN JOBTIME PREVEXP Min. : 15750 Min. : 9000 Min. :63.00 Min. : 0.00 1st Qu.: 24000 1st Qu.:12488 1st Qu.:72.00 1st Qu.: 19.25 Median : 28875 Median :15000 Median :81.00 Median : 55.00 Mean : 34420 Mean :17016 Mean :81.11 Mean : 95.86 3rd Qu.: 36938 3rd Qu.:17490 3rd Qu.:90.00 3rd Qu.:138.75 Max. :135000 Max. :79980 Max. :98.00 Max. :476.00 MINORITY Min. :0.0000 1st Qu.:0.0000 Median :0.0000 Mean :0.2194 3rd Qu.:0.0000 Max. :1.0000 Depending on the nature of the variable (numerical or categorical), R will output some sort of numerical summary. Numerical variables (in this case, ID, EDUC, JOBCAT, SALARY, SALBEGIN, JOBTIME, PREVEXP, and MINORITY) will have six summary statistics calculated, and categorical variables (in this case, GENDER and BDATE) will have categories tabulated. Does it make sense to treat ID and JOBCAT as continuous numerical variables? What about MINORITY (minority status)? These are really categorical variables, and they can be declared as categorical factors by using the factor() function discussed previously: > bank2$ID <- factor(bank2$ID) R will now recognize ID as a categorical variable, and not a numerical variable. We see that there is one missing value for BDATE (NA stands for missing data in R; NaN stands for Not a Number). This probably warrants some investigation if ages will be computed. Do any other values stand out? Do the minimum and maximum beginning salaries make sense? Does having 476 months of previous experience make sense? These numerical summaries are helpful in checking for unusual values. When importing data, numeric values previously defined as missing in other packages (such as 99, or 0) will NOT be recognized as missing by R, and it is very important to check for these values and recode as necessary. A helpful and simple graphical tool for looking at the distribution of a variable is the histogram. To look at a histogram of current salary, for example, you can type: > hist(bank2$SALARY) And you will see the nice histogram below:  We see that the distribution of SALARY is definitely right-skewed (the long tail is to the right), with the majority of the people having a salary less than $40,000. This tells us that SALARY should definitely be transformed (and probably using a natural log transformation) when considering statistical procedures assuming normality. In fact, how would a new variable be created in the bank2 data set object containing the natural log transformation of the SALARY variable for each case? Dont forget that additional options are available in these functions for customizing your plotscheck the references and help tools! Another useful graphical summary of continuous data is the boxplot, which displays the numerical summaries obtained using the summary() function in a graphical format. Single boxplots can be easily drawn in R using the boxplot() function: > boxplot(bank2$SALARY,main="Boxplot of SALARY") Notice that several cases are considered to be outliers in terms of salary. This is more evidence of the need for a natural log transformation when working with these types of data. Bivariate Associations Checking for bivariate associations between variables is also useful when performing descriptive statistical analyses of data. When checking for associations between categorical and continuous variables (where categorical variables have been defined as factors using factor() in R), the general-purpose plot() function can be used in the following manner to produce side-by-side boxplots for different groups in the data set: > plot(cont.variable ~ factor.variable) So, if we desired to see boxplots of SALARY for each GENDER in the bank2 data set, we would use the following commands: > bank2$GENDER <- factor(bank2$GENDER) > plot(bank2$SALARY ~ bank2$GENDER, main="Boxplots of SALARY by GENDER") These commands produce the nice plot below:  Note the marked discrepancy between males and females!!! If you desire to calculate descriptive statistics within certain groups in the data set, the tapply() function can be used. This function has three primary arguments: first, the vector (or variable) of data that you want to apply the summary function to; second, the vectors (or variables) that combine to define the groups that you want to divide the first vector of data into; and third, the summary function you want to use. So, for an example using the bank2 data set: > tapply(bank2$SALARY,bank2$GENDER,mean) f m 26031.92 41441.78 R outputs the resulting SALARY means for each level of the GENDER factor. You could also store these results in a vector object if you so desired. Again, note the large difference between males and females. Given these descriptive results, one could compare the means in the two groups using the t.test() function. For example: > t.test(SALARY ~ GENDER, data = bank2) Welch Two Sample t-test data: salary by gender t = -11.6883, df = 344.262, p-value < 2.2e-16 alternative hypothesis: true difference in means is not equal to 0 95 percent confidence interval: -18003.00 -12816.73 sample estimates: mean in group f mean in group m 26031.92 41441.78 The result of the t-test suggests that the two groups have significantly different means. This version of the t-test automatically incorporates an adjustment to the standard two-sample t-test allowing for unequal variances in the two groups. One can also perform cross-tabulation analyses (and Chi-square tests, or other measures of association) to check for associations between two categorical variables using the table() function in conjunction with the summary() function. For example, to test for an association between gender and job classification, we could use the following functions: > ctab <- table(bank2$GENDER,bank2$JOBCAT) > ctab clerical custodial manager f 206 0 10 m 157 27 74 > summary(ctab) Number of cases in table: 474 Number of factors: 2 Test for independence of all factors: Chisq = 79.28, df = 2, p-value = 6.098e-18 This test of association clearly suggests that the genders vary in terms of their distribution on employment classification, with a higher percentage of males being managers. A useful statistic for assessing the strength of a linear relationship between two continuous numerical variables is the correlation coefficient. When conducting preliminary descriptive analyses, a useful display of correlation coefficients is a correlation matrix, indicating the correlations between all continuous variables in a data set. The following commands can be used to create a correlation matrix for a subset of the variables in the bank2 data set: > bank3 <- bank2[,c(4,6,7,8,9)] This command tells R to create a new data set object containing only those variables in the bank2 data set that can be considered as continuous. > cor(bank3) EDUC SALARY SALBEGIN JOBTIME PREVEXP EDUC 1.00000000 0.66055891 0.63319565 0.047378777 -0.252352521 SALARY 0.66055891 1.00000000 0.88011747 0.084092267 -0.097466926 SALBEGIN 0.63319565 0.88011747 1.00000000 -0.019753475 0.045135627 JOBTIME 0.04737878 0.08409227 -0.01975347 1.000000000 0.002978134 PREVEXP -0.25235252 -0.09746693 0.04513563 0.002978134 1.000000000 The cor() function automatically computes the desired correlation matrix, with nothing more than the data set object as an argument. Optionally, you can obtain a covariance matrix (a non-standardized correlation matrix) using the cov() function, or you can obtain a single correlation coefficient summarizing the strength of a linear association between two variables using two vectors as separate arguments to the function: > cov(bank3) > cor(bank3$EDUC,bank3$SALARY) [1] 0.6605589 Users of SEM packages will find this function helpful for outputting objects containing correlation / covariance matrices. To graphically examine the strength of a linear association between two continuous variables, you can once again use the general-purpose plot() function to produce a scatterplot: > plot(bank2$SALBEGIN,bank2$SALARY,main="Scatterplot of SALARY vs. SALBEGIN")  To make a simple scatterplot using the plot function, enter the variable that you want on the horizontal axis as the first argument, and the variable that you want on the vertical axis as the second argument. If you dont find a linear association between two continuous variables, this does not mean that the variables are not associated in a non-linear manner. Scatterplots are useful for detecting such relationships! In this scatterplot, there is clearly a positive linear association between beginning salary and current salary. You can take one step further and make a scatterplot matrix to graphically match the correlation matrix that was computed just a minute ago. To do this, you can use the pairs() function: > pairs(bank3,main="Scatterplot Matrix")  Scatterplot matrices are extremely useful when you are conducting exploratory data analysis, and visually checking for any strong linear associations between your continuous variables. When building regression models, using predictors that are highly correlated will wreak havoc on the standard errors of your regression coefficients, and scatterplot matrices are useful for visually checking for these correlations very quickly. Based on this scatterplot matrix, we see that the strongest linear associations in this data set are between the education and salary variables. Always make sure to perform these types of descriptive analyses initially! 8. Multivariate Statistical Analyses / Modeling Before you dive into a more complex analysis of your data, make sure to formulate the problem that you are investigating into statistical terms! Understanding the primary objective of the research that you are engaged in is extremely important, and this understanding often leads to simpler analyses than you were initially considering. Dont try complex models or analyses when they arent necessary! A response/predictor mindset is usually helpful, as many statistical analyses address uncovering relationships in data. Multiple Regression / Linear Models Multiple linear regression is a popular statistical technique that aims to assess the relationships of several predictor variables with a primary dependent or response variable. Analysts aim to build linear regression models, where the parameters (or regression coefficients) associated with the predictors enter the model in a linear fashion to predict the response. The predictors do NOT have to be linear themselves; their parameters just need to enter the model in a linear fashion. Most linear models feature a linear combination of the predictors and parameters that looks something like this: y = (o + (1x1 + (2x2 + + (pxp + e In this notation, y represents the response variable of interest, and x1 ,, xp correspond to predictor variables, or variables that are thought to have a relationship with the response variable. When building a linear regression model, you aim to estimate the beta parameters, and determine which of the predictor variables have a significant relationship with the response variable. The resulting models can be used for several purposes, the two most common of which are to predict future responses given new values of the predictors and simply to assess relationships. Fitting a linear model of this form is very simple in R. Many statistical analyses can be re-formulated into a linear model, and the multi-purpose linear modeling function in R is capable of handling several of the most common statistical analyses. Using the lm() Function The general purpose linear modeling function lm() is quite handy for several standard multivariate statistical analyses. 1. Basic Multiple Regression Well use the bank2 data set for a simple illustration of how to fit a multiple regression model in R. Suppose we desire to build a linear regression model assessing the relationship of education and minority status with current salary. We use lm() to fit the model, and store the results in an object named fit1: > fit1 <- lm(SALARY ~ MINORITY + EDUC, bank2) Note how the lm() function works. First, you type the response variable, followed by a tilde, and then the predictors separated by a + sign. Then, you specify additional arguments after a comma. In this case, we only specify the name of the data set object where the variables in the analysis are located, so that R knows where to find the variables (this is not necessary if you have attached a data set). Additional arguments can be viewed by typing help(lm). The results of the linear model fit can be viewed using the summary() function on the object containing the results: > summary(fit1) Call: lm(formula = SALARY ~ MINORITY + EDUC, data = bank2) Residuals: Min 1Q Median 3Q Max -22284 -8182 -2215 5472 78613 Coefficients: Estimate Std. Error t value Pr(>|t|) (Intercept) -16539.2 2885.9 -5.731 1.78e-08 *** MINORITY -3757.6 1428.2 -2.631 0.00879 ** EDUC 3838.2 205.1 18.714 < 2e-16 *** --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 Residual standard error: 12750 on 471 degrees of freedom Multiple R-Squared: 0.4445, Adjusted R-squared: 0.4421 F-statistic: 188.4 on 2 and 471 DF, p-value: < 2.2e-16 We can see that both of the predictors are strongly significant, and collectively explain about 45% of the total variation in SALARY. The usual regression diagnostics should ALWAYS be checked after fitting a multiple regression model. You can use the graphical techniques available in R for a visual investigation of the standard diagnostic plots. A common diagnostic plot is the residual-fitted plot, where you can check for non-constant variance in the residuals. The fitted values on the SALARY variable and associated residuals from the model fit are stored as vectors in the fit1 object: > plot(fit1$fit,fit1$res,main="Residual-Fitted Plot",xlab="Fitted Values",ylab="Residuals")  There is clearly a problem with non-constant variance in the residuals across the fitted values, and constant variance in the residuals is one of the assumptions underlying the validity of the results from fitting a linear regression model. A transformation of the SALARY response would probably be recommended here, in an effort to stabilize the variance in the residuals. An Analysis of Variance (ANOVA) table comparing two nested multiple regression models (essentially testing the null hypothesis that one or more of the coefficients for the predictors, or parameters in the model, are equal to zero) can be investigated using the anova() function on the results objects from the two fits. For example, if we want to test the null hypothesis that the minority status predictor does not need to be in the model (or that the coefficient is equal to zero), we can submit the following commands: > fit1 <- lm(SALARY ~ MINORITY + EDUC, bank2) > fit2 <- lm(SALARY ~ EDUC, bank2) > anova(fit2,fit1) Analysis of Variance Table Model 1: SALARY ~ EDUC Model 2: SALARY ~ MINORITY + EDUC Res.Df RSS Df Sum of Sq F Pr(>F) 1 472 7.7738e+10 2 471 7.6612e+10 1 1.1260e+09 6.9226 0.00879 ** --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 We see from the strongly significant F-statistic comparing the two models that the null hypothesis of the coefficient for minority status being equal to zero is strongly rejected. The anova() function can also be used on a single model fit object to produce a standard ANOVA table for the variables in the model: > anova(fit1) Analysis of Variance Table Response: SALARY Df Sum Sq Mean Sq F value Pr(>F) MINORITY 1 4.3373e+09 4.3373e+09 26.665 3.577e-07 *** EDUC 1 5.6967e+10 5.6967e+10 350.224 < 2.2e-16 *** Residuals 471 7.6612e+10 1.6266e+08 --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 2. ANCOVA The lm() function can also be used in tandem with the factor() function to perform Analysis of Covariance, or ANCOVA, in R. ANCOVA refers to the case of a multiple regression model with a mix of quantitative and qualitative predictor variables, and the potential interactions between them. This technique is most commonly used to see if different groups have different relationships between certain quantitative variables. The multiple regression model that was fitted above was actually an example of an ANCOVA. Suppose we want to investigate whether the relationship between previous experience and beginning salary differs by gender in the bank2 data set. Because gender is already a character variable in the data set, R recognizes it as a factor. However, when you have categorical predictors in a numeric format (like MINORITY), you need to use the factor() function in order for R to recognize the predictor variable as a qualitative factor and create the necessary dummy variables for the analysis. We use the lm() function to perform the desired ANCOVA, specifying gender as a factor (which is redundant) and including the interaction between gender and previous experience in the model: > ancova <- lm(SALBEGIN ~ PREVEXP + factor(GENDER) + PREVEXP*factor(GENDER), bank2) > summary(ancova) Call: lm(formula = SALBEGIN ~ PREVEXP + factor(GENDER) + PREVEXP * factor(GENDER), data = bank2) Residuals: Min 1Q Median 3Q Max -10900 -4122 -1744 1133 60081 Coefficients: Estimate Std. Error t value Pr(>|t|) (Intercept) 12992.749 614.960 21.128 <2e-16 *** PREVEXP 1.288 5.035 0.256 0.798 factor(GENDER)m 7822.613 875.818 8.932 <2e-16 *** PREVEXP:factor(GENDER)m -5.893 6.423 -0.917 0.359 --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 Residual standard error: 7014 on 470 degrees of freedom Multiple R-Squared: 0.2109, Adjusted R-squared: 0.2059 F-statistic: 41.87 on 3 and 470 DF, p-value: < 2.2e-16 > anova(ancova) Analysis of Variance Table Response: SALBEGIN Df Sum Sq Mean Sq F value Pr(>F) PREVEXP 1 5.9693e+07 5.9693e+07 1.2134 0.2712 factor(GENDER) 1 6.0785e+09 6.0785e+09 123.5603 <2e-16 *** PREVEXP:factor(GENDER) 1 4.1404e+07 4.1404e+07 0.8416 0.3594 Residuals 470 2.3121e+10 4.9194e+07 --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 We see from these results that the two genders do NOT have different relationships of previous experience with beginning salary (they have parallel slopes). There is actually no relationship of previous experience with beginning salary at all. However, we note that males (R creates dummy variables for categorical factors such that the lowest value is the reference category) have a significantly higher beginning salary overall. We refit the model without the interaction term, and then plot the parallel slopes: > ancova2 <- lm(SALBEGIN ~ PREVEXP + factor(GENDER), bank2) > summary(ancova2) Call: lm(formula = SALBEGIN ~ PREVEXP + factor(GENDER), data = bank2) Residuals: Min 1Q Median 3Q Max -10829 -4439 -2006 1218 59882 Coefficients: Estimate Std. Error t value Pr(>|t|) (Intercept) 13271.646 534.473 24.831 <2e-16 *** PREVEXP -2.332 3.126 -0.746 0.456 factor(GENDER)m 7290.088 655.723 11.118 <2e-16 *** --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 Residual standard error: 7013 on 471 degrees of freedom Multiple R-Squared: 0.2095, Adjusted R-squared: 0.2061 F-statistic: 62.41 on 2 and 471 DF, p-value: < 2.2e-16 > plot(bank2$PREVEXP,bank2$SALBEGIN,type="n",xlab="Previous Experience",ylab="Beginning Salary",main="ANCOVA Example") > text(bank2$PREVEXP, bank2$SALBEGIN, as.character(bank2$GENDER)) ** Note how using the type = n argument creates a scatterplot with blank data points, and the text function is then used to assign characters to each data point, as defined by the scatterplot. Now we draw the parallel fitted lines in each group on the plot, using a low-level graphing function: > abline(13271.46,-2.332) # females > abline(13271.46+7290.088,-2.332,lty=2) # males  We really did not even need the fitted slopes in each group to see that males have much higher beginning salaries. This is a great example of how easy it is to make very meaningful plots in R! Dont forget to always investigate the diagnostics, even in these types of models (residual-fitted plots, QQ plots, etc.). 3. ANOVA Finally, the lm() function can also be used in the situation where all of the predictors in your proposed linear model are categorical predictors. This is known as Analysis of Variance, or ANOVA. The idea when conducting ANOVA is to assess how the total variance in your response variable is divided up between the categorical factors that you are considering as predictors. The regression coefficients in these models are now known as effects, and they all correspond to dummy variables representing the various categories of the factors. Preliminary graphical analysis of a data set is extremely important when considering performing an ANOVA. The most important plot to make, for each of the factors being considered, is a group-by-group boxplot. For example, suppose we desire to conduct a simple one-way ANOVA (one factor) using the bank2 data set, assessing the effects of job category on beginning salary. We submit the command necessary to make this group-by-group boxplot: > plot(bank2$SALBEGIN ~ factor(bank2$JOBCAT),main="Prelim ANOVA Plot",xlab = "Job Category",ylab="Beginning Salary")  The key things to check for in this preliminary plot are constant variance across the levels of the factor (the boxes all look approximately the same), no evidence of skewness in the boxplots (the plots are all approximately symmetrical), and outliers. The same assumptions apply for ANOVA as apply in all multiple regression models, and these preliminary checks will help identify potential problems in the residuals of the model (non-constant variance, non-normality, etc.). If these assumptions are violated, inferences and hypothesis tests will be invalid. As we can see in this plot, there is definitely not constant variance in beginning salary across these three groups, and there appear to be a handful of outliers. An analysis without the outliers should probably be considered (how would they be identified and removed?), and a transformation of the response that would stabilize the variance (a square-root transformation is usually helpful for this) across the groups would also be helpful. An obvious problem with this analysis is the severe difference in sample size across these groups: > summary(factor(bank2$JOBCAT)) 1 2 3 363 27 84 ANOVA is a technique best suited for a more balanced design. For illustration purposes, we fit this model ignoring these potential pitfalls: > fit3 <- lm(SALBEGIN ~ factor(JOBCAT), bank2) > summary(fit3) Call: lm(formula = SALBEGIN ~ factor(JOBCAT), data = bank2) Residuals: Min 1Q Median 3Q Max -14507.86 -2777.86 -77.78 1653.95 49722.14 Coefficients: Estimate Std. Error t value Pr(>|t|) (Intercept) 14096.0 257.9 54.649 <2e-16 *** factor(JOBCAT)2 981.7 980.3 1.001 0.317 factor(JOBCAT)3 16161.8 595.0 27.162 <2e-16 *** --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 Residual standard error: 4914 on 471 degrees of freedom Multiple R-Squared: 0.6118, Adjusted R-squared: 0.6101 F-statistic: 371.1 on 2 and 471 DF, p-value: < 2.2e-16 > anova(fit3) Analysis of Variance Table Response: SALBEGIN Df Sum Sq Mean Sq F value Pr(>F) factor(JOBCAT) 2 1.7926e+10 8.9628e+09 371.11 < 2.2e-16 *** Residuals 471 1.1375e+10 2.4152e+07 --- Signif. codes: 0 `***' 0.001 `**' 0.01 `*' 0.05 `.' 0.1 ` ' 1 Note once again how R makes the lowest category of a factor the reference category. We see the category 3 has a significantly higher mean than category 1. However, the previously identified concerns prevent us from being confident about making any inferences. Standard diagnostic plots investigating the fit of this model will reveal several problems. A nice example of a two-way ANOVA (two factors) including plots of interactions between the factors can be found in Julian Faraways book (see references). The function interaction.plot() is very useful for making nice plots of two-way interactions between factors. Other Useful Modeling Functions Once you understand the basic ideas behind using a multivariate statistical analysis function in R and looking up help on the functions, you have unlimited access to all of the powerful statistical functions that R offers. Nearly all of these functions work in a manner similar to the lm() function. Provided below are tables of the more common functions (and corresponding packages) used for multivariate statistical analyses in R. LINEAR MODELING Analysis Function Package WLS Regression lm(..., weights = ) BASE Regression Splines splineDesign() splines Ridge Regression lm.ridge() MASS Stepwise Regression step(lm()) BASE Robust Regression rlm() MASS LTS Regression ltsreg() MASS Critical Values from qtukey() BASE the Studentized Range Distribution GENERALIZED LINEAR MODELING Analysis Function Package Logistic Regression glm(,fam=binomial) BASE Poisson Regression glm(,fam=poisson) BASE Poisson Rate Models same as above, BASE with offset() on the RHS of the model Log-linear Models same as Poisson, BASE with a count var. on the LHS of the model Ordinal Regression **consult with CSCAR Gamma Regression glm(,fam=Gamma) BASE Negative Binomial glm(,fam=negative.binomial(k)) Regression MASS NOTE: When comparing nested GLMs, make sure to use anova(,test=Chi) in order to construct an analysis of deviance table. Use anova(,test=F) if there is a free dispersion parameter. LINEAR MIXED MODELING **see help(lme) for specification of random effects. Analysis Function Package Mixed Effects, ML lme(,method=ML) nlme / lme4 Mixed Effects, REML lme() nlme / lme4 Predicting Random random.effects(lme()) Effects (BLUPs) nlme Nested Effects lme(,random=~1|lev1/lev2//) nlme / lme4 Repeated Measures lme(,corr=) nlme / lme4 **consult with CSCAR NOTE: When comparing nested Mixed Models with different fixed effects using anova(), make sure to fit both models using method=ML. NOTE: The new lmer() function in the lme4 package is considered to be an improved update of the original lme() function, and allows users to fit models with crossed random effects. Consult with CSCAR for more details! MULTIVARIATE ANALYSIS / CLUSTERING Analysis Function Package Principal Components princomp() mva Analysis Linear Discriminant lda() MASS Analysis Classification Trees rpart() rpart K-Nearest Neighbors knn() class Hierarchical Cluster hclust() mva Analysis K-Means Clustering kmeans() mva MDS cmdscale() mva Factor Analysis factanal() mva MCA / HA mca() MASS NON-PARAMETRIC REGRESSION Analysis Function Package Kernel Estimation ksmooth() modreg Spline Smoothing smooth.spline() stats Lowess Smoothing lowess() BASE SURVIVAL ANALYSIS Analysis Function Package Create Survival Object Surv(time,event) survival Cox Proportional coxph() survival Hazards Modeling Plot Kaplan-Meier plot(survfit(Surv())) Survival Estimates survival Plot Predicted plot(survfit(coxph())) Survival Function(s) survival Based on coxph() The primary advantage of R when it comes to any kind of statistical analysis is the tremendous range of powerful functions at your disposal. There are several special functions that are simply not offered in other statistical software packages! Click on the Packages link on the CRAN web page to get an idea of the functions that are available. Please note that new functions and updated versions of existing functions are being added to the R software daily. I recommend that you frequently visit a CRAN web site for updates. 9. Creating Functions / Programming Another very nice interactive feature of R is the ability to easily write your own programs and functions, and update existing functions. R is not only a comprehensive statistical computing language, but also a programming language that can be used to write new statistical software. Researchers write new software for R every day, and are always updating existing functions. Writing functions in R takes a while to get used to, just like any other programming language. New functions can be written in the R console, but it is much easier to submit the following command: > fix(new.function.name) where new.function.name represents a name that you choose to assign to your function. Submitting this command will open a Notepad-based text editor from within R, and you wont be able to do anything else in R until you close this window. After opening this window, you will see a skeleton for the basic form of a function in R: function () { } In this window, you will enter the names that will be assigned to objects that are arguments to the function in the parentheses, and build the function body in the brackets. Try creating the following simple addition machine to get the basic idea of how a function in R can be programmed, saved, and run: > fix(add.machine) After submitting that command, enter the following text into the function editor, save the file, and then close the editor window: function (number1,number2) { result <- number1 + number2 return(result) } If you have made any syntax errors in programming your function, R will tell you when you close the editor window. After closing the editor window, R will save your function for further use in the R console. Now, run the function, with two numbers as arguments: > add.machine(3,5) [1] 8 R returns the result of running the function! More commonly, the results of function are stored in new objects: > sum <- add.machine(3,5) > sum [1] 8 To see other examples of how functions are written in R, you can type fix(function.name) for any of the functions that you are working with. Programming in R is basically the same as programming in any other language; the core program is controlled by a series of if-then statements, loops, print statements, calls to other programs, and return statements. The only differences are minor syntax conventions that just take a little while to get used to. To begin with, lets look at an example of how the if-then statements work in R. Try submitting this command at the prompt to see how it works: > if (1 > 0) print("I Like Binary") Note how R prints I Like Binary, because the condition in the if statement is true. The print() function is very useful for programming purposes, in that it prints simple strings in the R Console. No then statements are needed after an if statement; you simply type what you would like R to do if the condition is true. In general, if you want to do more than one thing if the if condition is true, you use this bracketed structure: if (logical condition) { do this and this and this } The statements in the brackets usually refer to function calls and object assignments, and simply need to be on separate lines (no punctuation necessary!). To add else-if conditions, simply use this structure: if (logical condition) { do this and this and this } else if (logical condition) { do this and this and this } ... else { do this and this and this } Similar to many other programming languages, && is the and operator for logical conditions, and || is the or operator for logical conditions. Remember to make appropriate use of parentheses when working with logical and/or conditions! Now lets take a look at how a for loop works in R. Try submitting the following syntax at the command prompt: > for(i in 1:5) print(i) R prints 1, 2, 3, 4, and 5. For loops work exactly like if conditions, and if you want R to do more than one thing in a for loop, use brackets around the commands: for(i in a:b) { do this and this and this } Keep in mind that the i argument in the for loop is a numerical object for each repetition of the for loop (it takes the value of 1 for the first repetition, 2 for the second, and so forth), and can be used as an index variable if you so desire. Well see an example of this soon. Now well take a look at how while loops work in R. Try creating a function called while.loop() by first using the fix() function: > fix(while.loop) Then, in the function editor window, type the following lines, and save the function before closing the editor window (note that there are no arguments): function () { x <- 0 while (x < 5) { x <- x + 1 print(x) } } Once you return to the R console, type while.loop() to call the function. You should see the following output: > while.loop() [1] 1 [1] 2 [1] 3 [1] 4 [1] 5 The while loops in R work in a manner very similar to other programming languages. A counter object is initialized for controlling the loop, and then incremented within the while loop while certain commands are executed for each repetition. The loop ends when the while condition is false. A very useful function for keeping track of loops in the R console is the cat() function. This function concatenates string and numeric arguments, and then prints the result in the R Console. Try updating the while.loop() function by adding the following command within the while loop: cat("Counter is", x, "\n") After you save the function and close the editor window, typing while.loop() in the R console should result in the following output: > while.loop() [1] 1 Counter is 1 [1] 2 Counter is 2 [1] 3 Counter is 3 [1] 4 Counter is 4 [1] 5 Counter is 5 This function proves to be quite handy for more complicated programming. NOTE: If you would like to run a simple loop at the command prompt and not create a new function in the function editor window, you can define the loop one line at a time in the format introduced above by pressing enter after each line. Give it a try! The purpose of most R functions is to return an object, whether it be an object containing the results of a model fit, a single number, a vector of numbers, etc. Therefore, several functions will end with a return(object.name) line, which tells R to either print the resulting object in the R console (if you do not assign the result of the function to a new object in the console), or to store the resulting object in the object that you have defined. This is the basic ammunition necessary for programming new functions in R! Lets take a look at a more complicated example of programming a function in R for statistical analysis purposes. Example: Bootstrapping R is often used to perform simulations. Suppose we have a random sample of size 50 from a standard normal distribution, and we want to use the resampling technique known as bootstrapping to check whether or not the actual coverage of a 95% confidence interval is near 95%. In other words, what percentage of the time does a 95% confidence interval (as it is commonly calculated) cover the true sample mean when using bootstrapping? We want to create a function that will perform bootstrapping to simulate repeated samples from this original sample, and see how many of the simulated confidence intervals contain the true sample mean. In this example, I will use the R convention of commenting a program using # signs. > fix(boot.cicheck) # call the function editor window function(n,rep) # n = sample size, rep = no. of # bootstrap samples { samp <- rnorm(n) # create a vector containing n random # draws from the standard normal dist. xbar <- mean(samp) # store the true sample mean ct <- 0 # initialize a coverage counter for (i in 1:rep) # run this for loop rep times { ci1 <- 0 # initialize the lower piece of the CI ci2 <- 0 # initialize the upper piece of the CI newsamp <- sample(samp,replace=T) # take a WITH-replacement sample from the # original sample, and store this as the # current resample (bootstrapping) x <- mean(newsamp) # calculate the mean of this # new sample s <- sd(newsamp) # calculate the sd of this # new sample ci1 <- x 1.96 * (s/sqrt(n)) ci2 <- x + 1.96 * (s/sqrt(n)) # calculate the 95% CI in the usual manner if ((xbar > ci1) && (xbar < ci2)) ct <- ct + 1 # does the current CI cover the real sample mean? # if so, add one to the coverage counter } return(ct/rep) # return the proportion of bootstrap # samples resulting in a CI that covers # the true sample mean } Once you have saved the function and closed the editor window, try a few runs of the function: > boot.cicheck(50,1000) [1] 0.949 > boot.cicheck(100,2000) [1] 0.947 We see about 95% coverage of the true sample mean in every bootstrap simulation! This is proof that a confidence interval constructed in this manner will cover a true mean about 95% of the time when taking repeated samples from some population, and underscores the true definition of a 95% confidence interval. This should give you a taste of how you can go about programming and creating your own functions in R. Again, to get an idea of what some existing functions look like, dont hesitate to use the fix() function to take a look at the underlying program! For a much more technical coverage of writing your own functions in R, I refer you to the R Language Manual under the Help menu. 10. Useful References These are what I believe to be the most helpful references that you should have on your desk if you will be spending a lot of time working in R. Dont forget about the R Manuals as well. Everitt, Brian S., and Hothorn, Torsten. 2006. A Handbook of Statistical Analyses using R. Chapman & Hall / CRC. Faraway, Julian J. 2005. Linear Models with R. Chapman & Hall / CRC. Faraway, Julian J. 2006. Extending the Linear Model with R. Chapman & Hall / CRC. Fox, John. 2002. An R and S-PLUS Companion to Applied Regression. Sage Publications. Muenchen, Robert A. 2008. R for SAS and SPSS Users. Springer. Murrell, Paul. 2006. R Graphics. Chapman & Hall / CRC. Venables, W.N. and B.D. Ripley. 1999. Modern Applied Statistics with S-PLUS. [3rd Ed.] Springer-Verlag New York, Inc. CSCAR Center for Statistical Consultation and Research 3550 Rackham Building Front Desk: 734/764-7828 Fax: 734/647-2440 Web: http://www.umich.edu/~cscar CSCAR Resources SPSS / SAS / STATA / R: U of M On-line Consulting:  HYPERLINK "mailto:online.stat@umich.edu" online.stat@umich.edu R Consultant (Brady West): 764-5286 R Web Page:  HYPERLINK "http://www.r-project.org" http://www.r-project.org SAS / SPSS / SYSTAT: U of M SAS On-line Consulting:  HYPERLINK "mailto:sas.help@umich.edu" sas.help@umich.edu SAS Consultant (Kathy Welch): 764-7828 SAS Web Page:  HYPERLINK "http://www.sas.com" http://www.sas.com General Statistical Help / Appointment Scheduling: CSCAR Front Desk: 764-7828 On-line statistical consulting: online.stat@umich.edu     PAGE  PAGE 4 Statistical Analysis with R: A CSCAR Workshop (B. 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