ࡱ>  objbj 4zoR% % % % % 9 9 9 8q E!9 4Y$($$$$N&N&N&3333333$7G:3% 'N&N&''3% % $$W4///'% $% $3/'3///$g;=9 F-/3m404/:F-://h:% ,0N&>&,/&$&N&N&N&33.3lN&N&N&4'''':N&N&N&N&N&N&N&N&N& : module three, part two: panel data analysis in Economic Education research using limdep (Nlogit) Part Two of Module Three provides a cookbook-type demonstration of the steps required to use LIMDEP (NLOGIT) in panel data analysis. Users of this model need to have completed Module One, Parts One and Two, and Module Three, Part One. That is, from Module One users are assumed to know how to get data into LIMDEP, recode and create variables within LIMDEP, and run and interpret regression results. They are also expected to know how to test linear restrictions on sets of coefficients as done in Module One, Parts One and Two. Module Three, Parts Three and Four demonstrate in STATA and SAS what is done here in LIMDEP. THE CASE As described in Module Three, Part One, Becker, Greene and Siegfried (2009) examine the extent to which undergraduate degrees (BA and BS) in economics or Ph.D. degrees (PhD) in economics drive faculty size at those U.S. institutions that offer only a bachelor degree and those that offer both bachelor degrees and PhDs. Here we retrace their analysis for the institutions that offer only the bachelor degree. We provide and demonstrate the LIMDEP (NLOGIT) code necessary to duplicate their results. DATA FILE The following panel data are provided in the comma separated values (CSV) text file bachelors.csv, which will automatically open in EXCEL by simply double clicking on it after it has been downloaded to your hard drive. Your EXCEL spreadsheet should look like this: College identifies the bachelor degree-granting institution by a number 1 through 18. Year runs from 1996 through 2006. Degrees is the number of BS or BA degrees awarded in each year by each college. DegreBar is the average number of degrees awarded by each college for the 16-year period. Public equals 1 if the institution is a public college and 2 if it is a private college. Faculty is the number of tenured or tenure-track economics department faculty members. Bschol equals 1 if the college has a business program and 0 if not.  T is the time trend running from "7 to 8, corresponding to years from 1996 through 2006.  MA_Deg is a three-year moving average of degrees (unknown for the first two years). CollegeYearDegreesDegreBarPublicFacultyBscholTMA_Deg119915047.3752111-70119923247.375281-60119933147.3752101-537.667119943547.375291-432.667!!!!!!!!120035747.375271556120045747.3752101655.667120055747.3752101757120065147.375210185521991168.125231-7021992148.125231-6021993108.125231-513.333!!!!!!!!22004108.125231612.6672200578.125231711.3332200668.12523187.667319914035.5281-70319923137.125281-60!!!!!!!!1720046439.3125250654.6671720053739.3125240751.3331720065339.3125240851.333181991148.4375240-70181992108.4375240-60181993108.4375240-511.33318199478.437523.50-49!!!!!!!!18200548.437522.5077.33318200678.437523086 If you opened this CSV file in a word processor or text editing program, it would show that each of the 289 lines (including the headers) corresponds to a row in the EXCEL table, but variable values would be separated by commas and not appear neatly one on top of the other as in EXCEL. As discussed in Module One, Part Two, older versions of LIMDEP (NLOGIT) have a data matrix default restriction of no more than 222 rows (records per variable), 900 columns (number of variables) and 200,000 cells. LIMDEP 9 and NLOGIT 4.0 automatically adjust the data constraints but in older versions the number of cells must be increased to accommodate work with our data set. After opening Limdep, the number of working cells can be increased by clicking the Project button on the top ribbon, going to Settings, and changing the number of cells. Going from the default 200,000 cells to 900,000 cells (1,000 Rows and 900 columns) is more than sufficient for this panel data set.  We could write a READ command to bring this text data file into LIMDEP but like EXCEL it can be imported into LIMDEP directly by clicking the Project button on the top ribbon, going to Import, and then clicking on Variables, from which the bachelors.cvs file can be located wherever it is stored (in our case in the Greene programs 2 folder). Hitting the Open button will bring the data set into LIMDEP, which can be checked by clicking the Activate Data Editor button, which is second from the right on the tool bar or go to Data Editor in the Windows menu, as described and demonstrated in Module One, Part Two.   In addition to a visual inspection of the data via the Activate Data Editor, we use the dstat command to check the descriptive statistics. First, however, we need to remove the two years (1991 and 1992) for which no data are available for the degree moving average measure. This is done with the Reject command. In our File:New Text/Command Document (which was described in Module One, Part Two), we have reject ; year < 1993 $ dstat;rhs=*$ which upon highlighting and pressing Go yields --> reject ; year < 1993 $ --> dstat;rhs=*$ Descriptive Statistics All results based on nonmissing observations. ============================================================================== Variable Mean Std.Dev. Minimum Maximum Cases Missing ============================================================================== All observations in current sample --------+--------------------------------------------------------------------- COLLEGE | 9.50000 5.19845 1.00000 18.0000 252 0 YEAR | 1999.50 4.03915 1993.00 2006.00 252 0 DEGREES | 23.1111 19.2264 .000000 81.0000 252 0 DEGREBAR| 23.6528 18.0143 2.00000 62.4375 252 0 PUBLIC | 1.77778 .416567 1.00000 2.00000 252 0 FACULTY | 6.51786 3.13677 2.00000 14.0000 252 0 BSCHOOL | .388889 .488468 .000000 1.00000 252 0 T | 1.50000 4.03915 -5.00000 8.00000 252 0 MA_DEG | 23.1931 18.5540 1.33333 80.0000 252 0 constant coefficient REGRESSION The constant coefficient panel data model for the faculty size data-generating process for bachelor degree-granting undergraduate departments is given by Faculty sizeit = 1 + 2Tt + 3BA&Sit + 4MEANBA&Si + 5PUBLICi + 6Bschl + 7MA_Degit + it where the error term it is independent and identically distributed (iid) across institutions and over time and E(it2|xit) = 2 , for I = 18 colleges and T = 14 years ("5 through 8) for 252 complete records. The Limdep OLS regression command that needs to be entered into the command document (again, following the procedure for opening the command document window shown in Module One, Part Two), including the standard error adjustment for clustering is reject ; year < 1993 $ regress ;lhs=faculty;rhs=one,t,degrees,degrebar,public,bschool,MA_deg ;cluster=14$ Upon highlighting and hitting the Go button the Output file shows the following results --> reject ; year < 1993 $ --> regress;lhs=faculty;rhs=one,t,degrees,degrebar,public,bschool,MA_deg ;cluster=14$ +----------------------------------------------------+ | Ordinary least squares regression | | LHS=FACULTY Mean = 6.517857 | | Standard deviation = 3.136769 | | Number of observs. = 252 | | Model size Parameters = 7 | | Degrees of freedom = 245 | | Residuals Sum of squares = 868.4410 | | Standard error of e = 1.882726 | | Fit R-squared = .6483574 | | Adjusted R-squared = .6397458 | | Model test F[ 6, 245] (prob) = 75.29 (.0000) | | Diagnostic Log likelihood = -513.4686 | | Restricted(b=0) = -645.1562 | | Chi-sq [ 6] (prob) = 263.38 (.0000) | | Info criter. LogAmemiya Prd. Crt. = 1.292840 | | Akaike Info. Criter. = 1.292826 | | Bayes Info. Criter. = 1.390866 | | Autocorrel Durbin-Watson Stat. = .3295926 | | Rho = cor[e,e(-1)] = .8352037 | | Model was estimated Jul 16, 2009 at 04:21:28PM | +----------------------------------------------------+ +---------------------------------------------------------------------+ | Covariance matrix for the model is adjusted for data clustering. | | Sample of 252 observations contained 18 clusters defined by | | 14 observations (fixed number) in each cluster. | | Sample of 252 observations contained 1 strata defined by | | 252 observations (fixed number) in each stratum. | +---------------------------------------------------------------------+ +--------+--------------+----------------+--------+--------+----------+ |Variable| Coefficient | Standard Error |t-ratio |P[|T|>t]| Mean of X| +--------+--------------+----------------+--------+--------+----------+ |Constant| 10.1397*** .91063 11.135 .0000 | |T | -.02809 .02227 -1.261 .2083 1.50000| |DEGREES | -.01636 .01866 -.877 .3814 23.1111| |DEGREBAR| .10832*** .03378 3.206 .0015 23.6528| |PUBLIC | -3.86239*** .56950 -6.782 .0000 1.77778| |BSCHOOL | .58112 .94253 .617 .5381 .38889| |MA_DEG | .03780** .01810 2.089 .0377 23.1931| +--------+------------------------------------------------------------+ | Note: ***, **, * = Significance at 1%, 5%, 10% level. | +---------------------------------------------------------------------+ Contemporaneous degrees have little to do with current faculty size but both overall number of degrees awarded (the school means) and the moving average of degrees (MA_DEG) have significant effects. It takes an increase of 26 or 27 bachelor degrees in the moving average to expect just one more faculty position. Whether it is a public or a private college is highly significant. Moving from a public to a private college lowers predicted faculty size by nearly four members for otherwise comparable institutions. There is an insignificant erosion of tenured and tenure-track faculty size over time. Finally, while economics departments in colleges with a business school tend to have a larger permanent faculty, ceteris paribus, the effect is small and insignificant. fixed-effects REGRESSION To estimate the fixed-effects model we can either insert seventeen (0,1) covariates to capture the unique effect of each of the 18 colleges (where each of the 17 dummy coefficients are measured relative to the constant term) or the insert of 18 dummy variables with no overall constant term in the OLS regression. The results for the other coefficients and for R2 will be identical either way, while the the constant terms, since they measure the difference of each college from the 18th in the first case, or the difference of all 18 from zero in the second, will differ. This difference is inconsequential for the regression of interest. Which way the model is estimated is purely a matter of convenience and preference. An important implication of the fixed effects specification is that no time invariant variables can be included in the equation because they would be perfectly correlated with the respective college dummies. Thus, the overall school mean number of degrees, the public or private dummy variables, and business school dummy variables must all be excluded from the fixed effects model. A LIMDEP (NLOGIT) program to be run from the Test/Command Document, including the commands to create the dummy variables then run the regression is shown below. (An alternative, more compact way to create the dummies and run the regression is shown in the Appendix.) reject ; year < 1993 $ create ;Col1=college=1 ;Col2=college=2 ;Col3=college=3 ;Col4=college=4 ;Col5=college=5 ;Col6=college=6$ create ;Col7=college=7 ;Col8=college=8 ;Col9=college=9 ;Col10=college=10 ;Col11=college=11 ;Col12=college=12$ create ;Col13=college=13 ;Col14=college=14 ;Col15=college=15 ;Col16=college=16 ;Col17=college=17 ;Col18=college=18$ regress;lhs=faculty;rhs=one,t,degrees,MA_deg, Col1,Col2,Col3,Col4,Col5,Col6,Col7,Col8,Col9, Col10,Col11,Col12,Col13,Col14,Col15,Col16,Col17; cluster=14$ The resulting regression information appearing in the output window is +---------------------------------------------------------------------+ | Covariance matrix for the model is adjusted for data clustering. | | Sample of 252 observations contained 18 clusters defined by | | 14 observations (fixed number) in each cluster. | +---------------------------------------------------------------------+ ---------------------------------------------------------------------- Ordinary least squares regression ............ LHS=FACULTY Mean = 6.51786 Standard deviation = 3.13677 Number of observs. = 252 Model size Parameters = 21 Degrees of freedom = 231 Residuals Sum of squares = 146.63709 Standard error of e = .79674 Fit R-squared = .94062 Adjusted R-squared = .93548 Model test F[ 20, 231] (prob) = 183.0(.0000) Diagnostic Log likelihood = -289.34751 Restricted(b=0) = -645.15625 Chi-sq [ 20] (prob) = 711.6(.0000) Info criter. LogAmemiya Prd. Crt. = -.37441 Akaike Info. Criter. = -.37480 Bayes Info. Criter. = -.08068 Model was estimated on Sep 23, 2009 at 06:44:38 PM --------+------------------------------------------------------------- Variable| Coefficient Standard Error t-ratio P[|T|>t] Mean of X --------+------------------------------------------------------------- Constant| 2.69636*** .15109 17.846 .0000 T| -.02853 .02245 -1.271 .2051 1.50000 DEGREES| -.01608 .01521 -1.058 .2913 23.1111 MA_DEG| .03985*** .01485 2.683 .0078 23.1931 COL1| 5.77747*** .76816 7.521 .0000 .05556 COL2| .15299*** .01343 11.392 .0000 .05556 COL3| 4.29759*** .55420 7.755 .0000 .05556 COL4| 6.28973*** .65533 9.598 .0000 .05556 COL5| 4.91094*** .56987 8.618 .0000 .05556 COL6| 5.02016*** .02561 196.041 .0000 .05556 COL7| 1.21384*** .01321 91.876 .0000 .05556 COL8| .77797*** .06785 11.466 .0000 .05556 COL9| 3.16474*** .06270 50.478 .0000 .05556 COL10| 2.86345*** .15540 18.427 .0000 .05556 COL11| 5.15181*** .02403 214.385 .0000 .05556 COL12| -.06802*** .02153 -3.160 .0018 .05556 COL13| 3.98895*** 1.01415 3.933 .0001 .05556 COL14| -.63196*** .11986 -5.272 .0000 .05556 COL15| 8.25859*** .47255 17.477 .0000 .05556 COL16| 8.00970*** .55461 14.442 .0000 .05556 COL17| .43544 .59258 .735 .4632 .05556 --------+------------------------------------------------------------- Note: ***, **, * = Significance at 1%, 5%, 10% level. ---------------------------------------------------------------------- Once again, contemporaneous degrees is not a driving force in faculty size. An F test is not needed to assess if at least one of the 17 colleges differ from college 18. With the exception of college 17, each of the other colleges are significantly different. The moving average of degrees is again significant. The preceding approach, of computing all the dummy variables and building them into the regression, is likely to become unduly cumbersome if the number of colleges (units) is very large. Most contemporary software, including LIMDEP will do this computation automatically without explicitly computing the dummy variables and including them in the equation. As an alternative to specifying all the dummies in the regression command, the same results can be obtained with the simpler "FixedEffects" command: regress;lhs=faculty;rhs=one,t,degrees,MA_deg ;Panel;Str=College ;FixedEffects;Robust$ ---------------------------------------------------------------------- Least Squares with Group Dummy Variables.......... Ordinary least squares regression ............ LHS=FACULTY Mean = 6.51786 Standard deviation = 3.13677 Number of observs. = 252 Model size Parameters = 21 Degrees of freedom = 231 Residuals Sum of squares = 146.63709 Standard error of e = .79674 Fit R-squared = .94062 Adjusted R-squared = .93548 Model test F[ 20, 231] (prob) = 183.0(.0000) Diagnostic Log likelihood = -289.34751 Restricted(b=0) = -645.15625 Chi-sq [ 20] (prob) = 711.6(.0000) Info criter. LogAmemiya Prd. Crt. = -.37441 Akaike Info. Criter. = -.37480 Bayes Info. Criter. = -.08068 Model was estimated on Sep 23, 2009 at 06:44:38 PM Estd. Autocorrelation of e(i,t) = .293724 Robust cluster corrected covariance matrix used Panel:Groups Empty 0, Valid data 18 Smallest 14, Largest 14 Average group size in panel 14.00 --------+------------------------------------------------------------- Variable| Coefficient Standard Error t-ratio P[|T|>t] Mean of X --------+------------------------------------------------------------- T| -.02853 .02245 -1.271 .2050 1.50000 DEGREES| -.01608 .01521 -1.058 .2912 23.1111 MA_DEG| .03985*** .01485 2.683 .0078 23.1931 --------+------------------------------------------------------------- Note: ***, **, * = Significance at 1%, 5%, 10% level. ---------------------------------------------------------------------- random-effects REGRESSION Finally, consider the random-effects model in which we employ Mundlaks (1978) approach to estimating panel data. The Mundlak model posits that the fixed effects in the equation, (1i , can be projected upon the group means of the time-varying variables, so that (1i = 1 + 2  EMBED Equation.DSMT4  where  EMBED Equation.DSMT4 is the set of group (school) means of the time-varying variables and wi is a (now) random effect that is uncorrelated with the variables and disturbances in the model. Logically, adding the means to the equations picks up the correlation between the school effects and the other variables. We could not incorporate the mean number of degrees awarded in the fixed-effects model (because it was time invariant) but this variable plays a critical role in the Mundlak approach to panel data modeling and estimation. The random effects model for BA and BS degree-granting undergraduate departments is Faculty sizeit = 1 + 2Tt + 3BA&Sit + 4MEANBA&Si + 5MOVAVBA&BS + 6PUBLICi + 7Bschl + it + ui where error term  is iid over time, E(it2|xit) = 2 for I = 18 and Ti = 14 and E[ui2] = 2 for I = 18. The LIMDEP program to be run from the Text/Command Document (with 1991 and 1992 data suppressed) is regress ;lhs=faculty ;rhs=one,t,degrees,degrebar,public,bschool,MA_deg ;pds=14 ;panel ;random ;robust$ The resulting regression information appearing in the output window is --> regress ;lhs=faculty;rhs=one,t,degrees,degrebar,public,bschool,MA_deg ;pds=14;panel;random;robust$ ---------------------------------------------------------------------- OLS Without Group Dummy Variables................. Ordinary least squares regression ............ LHS=FACULTY Mean = 6.51786 Standard deviation = 3.13677 Number of observs. = 252 Model size Parameters = 7 Degrees of freedom = 245 Residuals Sum of squares = 868.44104 Standard error of e = 1.88273 Fit R-squared = .64836 Adjusted R-squared = .63975 Model test F[ 6, 245] (prob) = 75.3(.0000) Diagnostic Log likelihood = -513.46861 Restricted(b=0) = -645.15625 Chi-sq [ 6] (prob) = 263.4(.0000) Info criter. LogAmemiya Prd. Crt. = 1.29284 Akaike Info. Criter. = 1.29283 Bayes Info. Criter. = 1.39087 Model was estimated on Sep 23, 2009 at 07:17:22 PM Panel Data Analysis of FACULTY [ONE way] Unconditional ANOVA (No regressors) Source Variation Deg. Free. Mean Square Between 2312.22321 17. 136.01313 Residual 157.44643 234. .67285 Total 2469.66964 251. 9.83932 --------+------------------------------------------------------------- Variable| Coefficient Standard Error t-ratio P[|T|>t] Mean of X --------+------------------------------------------------------------- T| -.02809 .03030 -.927 .3549 1.50000 DEGREES| -.01636 .02334 -.701 .4839 23.1111 DEGREBAR| .10832*** .02047 5.293 .0000 23.6528 PUBLIC| -3.86239*** .29652 -13.026 .0000 1.77778 BSCHOOL| .58112** .25115 2.314 .0215 .38889 MA_DEG| .03780 .02907 1.300 .1947 23.1931 Constant| 10.1397*** .52427 19.341 .0000 --------+------------------------------------------------------------- Note: ***, **, * = Significance at 1%, 5%, 10% level. ---------------------------------------------------------------------- +----------------------------------------------------+ | Panel:Groups Empty 0, Valid data 18 | | Smallest 14, Largest 14 | | Average group size 14.00 | | There are 3 vars. with no within group variation. | | DEGREBAR PUBLIC BSCHOOL | +----------------------------------------------------+ ---------------------------------------------------------------------- Random Effects Model: v(i,t) = e(i,t) + u(i) Estimates: Var[e] = .643145 Var[u] = 2.901512 Corr[v(i,t),v(i,s)] = .818559 Lagrange Multiplier Test vs. Model (3) =1096.30 ( 1 degrees of freedom, prob. value = .000000) (High values of LM favor FEM/REM over CR model) Baltagi-Li form of LM Statistic = 1096.30 Sum of Squares 868.488173 R-squared .648338 Robust cluster corrected covariance matrix used --------+------------------------------------------------------------- Variable| Coefficient Standard Error b/St.Er. P[|Z|>z] Mean of X --------+------------------------------------------------------------- T| -.02853 .02146 -1.329 .1838 1.50000 DEGREES| -.01609 .01793 -.897 .3696 23.1111 DEGREBAR| .10610*** .03228 3.287 .0010 23.6528 PUBLIC| -3.86365*** .54685 -7.065 .0000 1.77778 BSCHOOL| .58176 .90497 .643 .5203 .38889 MA_DEG| .03981** .01728 2.305 .0212 23.1931 Constant| 10.1419*** .87456 11.597 .0000 --------+------------------------------------------------------------- Note: ***, **, * = Significance at 1%, 5%, 10% level. ---------------------------------------------------------------------- The marginal effect of an additional economics major is again insignificant but slightly negative within the sample. Both the short-term moving average number and long-term average number of bachelor degrees are significant. A long-term increase of about 10 students earning degrees in economics is required to predict that one more tenured or tenure-track faculty member is in a department. Ceteris paribus, economics departments at private institutions are smaller than comparable departments at public schools by a large and significant number of four members. Whether there is a business school present is insignificant. There is no meaningful trend in faculty size. Concluding Remarks The goal of this hands-on component of this third of four modules is to enable economic education researchers to make use of panel data for the estimation of constant coefficient, fixed-effects and random-effects panel data models in LIMDEP (NLOGIT). It was not intended to explain all of the statistical and econometric nuances associated with panel data analysis. For this an intermediate level econometrics textbook (such as Jeffrey Wooldridge, Introductory Econometrics) or advanced econometrics textbook (such as William Greene, Econometric Analysis) should be consulted. Appendix: Alternatives for creating college dummy variables and running regressions in LIMDEP (NLOGIT) There are two alternative ways to create the college dummy variables for use in the regression. First is the create ; expand(college)$ command, where COLLEGE is expanded as _COLLEG_, with the following resulting output: abcd} 0 a  & X ǽyi_RHRHRHRHRHR_hEOJQJ^JhO#hOJQJ^JhOJQJ^JhWh5OJQJ\^Jh5OJQJ\^Jh5OJQJ\^JhAhOJQJh2 hOJQJ^JhOJQJhOJQJ^JhOJQJ^J!h4h5;OJQJ\^J)hhh5;CJOJQJ\^JaJ#h5;CJOJQJ\^JaJ-bcd UV|}01gdEgd gd1Jgd\gdZ/gdgd2 gd$a$gdX v  . 3 M U m v $UVmz˻yoe[Q[Q[Gh6^OJQJaJhGOJQJaJhEOJQJaJh^;dOJQJ^JhEOJQJ^JhEhOJQJ\^Jh1Jh5OJQJ\^Jh1JhOJQJ^JhOJQJ^Jh5OJQJ\^Jh Oh5OJQJ\^Jh5OJQJ\^Jh2 OJQJ^JhOJQJ^JhOJQJ^JhGOJQJ^Jz|}018Wjrt02<>dn *vvhHh^JhHhB*ph hHhhGOJQJ^JhE>*OJQJaJhD$OJQJaJh#fOJQJaJhL:OJQJaJhP OJQJaJhUOJQJaJhOJQJaJhaOJQJaJhGOJQJaJhEOJQJaJ.1lt02 .>LP^ $Ifgd_,gd1JgdP gdgdE^`kd$$If  v6 v6!'''''' t!6$$$$2  22  24a`dnt $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a  $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a *0>BFJP^ $Ifgd_, *>B`rt .8LPjt 26Tfh",<@^hx|hHh^JhHhB*^JphhHhB*ph hHhU^`kdX$$If  v6 v6!###### t!6$$$$2  22  24a`bdfhjlnpr $Ifgd_, rtkd.$$If  v6 v6!###### t!6$$$$2  22  24atx| $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a ( $Ifgd_, (*kd$$If  v6 v6!###### t!6$$$$2  22  24a*.8>LPVZ^d $Ifgd_, dfkdb$$If  v6 v6!###### t!6$$$$2  22  24afjtz $Ifgd_, kd8 $$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kd $$If  v6 v6!###### t!6$$$$2  22  24a  $Ifgd_, kd $$If  v6 v6!###### t!6$$$$2  22  24a &26:>DR $Ifgd_, RTkd $$If  v6 v6!###### t!6$$$$2  22  24aTVXZ\^`bdf $Ifgd_, fhkd $$If  v6 v6!###### t!6$$$$2  22  24ahlptx| $Ifgd_, kdf $$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kdB$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a  $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a",0<@DHLX $Ifgd_, XZkd$$If  v6 v6!###### t!6$$$$2  22  24aZ^hnx| $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kdp$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kdF$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, &<@bl  "*4HL\^fp $&.6@RVzh9qhOJQJ^Jh;OJQJ^Jh1JhOJQJ^JhO#hOJQJ^JhL OJQJ^JhHh^JhHhB*^Jph hHhhHhB*ph9kd$$If  v6 v6!###### t!6$$$$2  22  24a   $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a&,<@DHLZ $Ifgd_, Z\kd$$If  v6 v6!###### t!6$$$$2  22  24a\blr $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kdz$$If  v6 v6!###### t!6$$$$2  22  24a " $Ifgd_, "$kdP$$If  v6 v6!###### t!6$$$$2  22  24a$*4:HLPTZ^ $Ifgd_, ^`kd&$$If  v6 v6!###### t!6$$$$2  22  24a`fpv $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kd$$If  v6 v6!###### t!6$$$$2  22  24a $Ifgd_, kd$$If  v6 v6!"""""" t!6$$$$2  22  24a  $Ifgd_, kdx$$If  v6 v6!###### t!6$$$$2  22  24a "$&(*,. $Ifgd_, .0kdT$$If  v6 v6!###### t!6$$$$2  22  24a06@DRV^bfr $Ifgd_, rtkd*$$If  v6 v6!###### t!6$$$$2  22  24atz $Ifgd_, gdL kd$$If  v6 v6!###### t!6$$$$2  22  24a) * + - 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Largest value = 18. 18 New variables were created. Category 1 New variable = COLLEG01 Frequency= 14 2 New variable = COLLEG02 Frequency= 14 3 New variable = COLLEG03 Frequency= 14 4 New variable = COLLEG04 Frequency= 14 5 New variable = COLLEG05 Frequency= 14 6 New variable = COLLEG06 Frequency= 14 7 New variable = COLLEG07 Frequency= 14 8 New variable = COLLEG08 Frequency= 14 9 New variable = COLLEG09 Frequency= 14 10 New variable = COLLEG10 Frequency= 14 11 New variable = COLLEG11 Frequency= 14 12 New variable = COLLEG12 Frequency= 14 13 New variable = COLLEG13 Frequency= 14 14 New variable = COLLEG14 Frequency= 14 15 New variable = COLLEG15 Frequency= 14 16 New variable = COLLEG16 Frequency= 14 17 New variable = COLLEG17 Frequency= 14 18 New variable = COLLEG18 Frequency= 14 Note, this is a complete set of dummy variables. If you use this set in a regression, drop the constant. The second method for creating dummies and running the regression is an even more condensed, and as yet an undocumented feature in the LIMDEP (NLOGIT) manual: regress;lhs=faculty;rhs=one,t,degrees,MA_deg,expand(college) ;cluster=college$ which produces the same results as the fixed effects regression command we used at the beginning of this duscussion. References Becker, William, William Greene and John Siegfried (2009). Does Teaching Load Affect Faculty Size? Working Paper (July). Greene, William (2008). Econometric Analysis. 6th Edition, New Jersey: Prentice Hall. Mundlak, Yair (1978). "On the Pooling of Time Series and Cross Section Data," Econometrica. Vol. 46. No. 1 (January): 69-85. Wooldridge, Jeffrey (2009). Introductory Econometrics. 4th Edition, Mason OH: South-Western.     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