The family case–control design—in which families are recruited
  on the basis of one or more affected members—is becoming an
  increasingly popular epidemiological tool for estimating both genetic and
  nongenetic effects. A matched case–control analysis using
  conditional logistic regression is often applied to estimate the effect of
  an exposure on disease, but this approach can lead to underestimates of
  associations if unmeasured familial and genetic effects correlated within
  family members are ignored. A random-effects conditional logistic
  regression model has been proposed, which conditions on both family
  ascertainment and familial random effects. In this talk, I will briefly
  describe the conditional logistic random-effects model.  I will also
  describe the development of a new Stata command that will estimate the
  parameters of this model.
  
   Additional information
   abstracts/ausnz11_muller.pdf
  Sometimes you may wish to do something within Stata that Stata currently
  does not do. One solution is to run another program within Stata. In this presentation, I will show how to send emails from Stata using another program. Specifically, I look at automatically emailing a log file of an analysis when Stata has
  finished running a do file and also emailing the status of an analysis as it
  progresses.
  
  I will also show how to merge graphs and log files in
  Stata 12 for Windows. Stata 12 allows a log file and graphs to be translated
  into PDF but not into one file and only in the order that they are produced.
  With the use of a freeware program and some Stata code, I will show how 
to circumvent this issue.
  
   
Additional information
   abstracts/ausnz11_keesman.pdf
  Visualizing interactions and response surfaces can be difficult. In this
  talk, I will show how to do the former by graphing adjusted means and the
  latter by rolling together contour plots. I will demonstrate
  this for both linear and nonlinear models.
  
   Additional information
   abstracts/ausnz11_rising.pdf
  Stata has strong statistical abilities, being widely used around the world
  by statisticians in varying disciplines. However, many standard Stata
  data-management commands can be easily incorporated into the day-to-day
  management of survey sampling. Stata is currently being used by CogNETive
  as an integral component in a monthly data-collection study for a major
  financial institution. Each month, CogNETive performs an online survey to an
  elite group of financial customers regarding their satisfaction with the
  introduction of a new online financial system. Stata is used to effectively
  manage both the front and back ends of the survey process. The merging and
  managing of the email sampling is performed solely by Stata. Each quarter, the
  financial institution provides a quarterly transaction file for each
  customer to be incorporated into the survey research data and analysis. Many
  data-management issues have arisen over the course of the study (for example,
  merge conflict), potentially causing significant implications to the
  results of the study. A discussion of the processes involved, and tips and
  traps for this style of study will be discussed.
 Richard J. Woodman  
  Flinders Centre for Epidemiology and Biostatistics, Discipline of General Practice, Flinders University  
 Campbell H. Thompson  
 Susan W. Kim  
  Flinders Centre for Epidemiology and Biostatistics, Discipline of General Practice, Flinders University  
  Background
  Quantification of the added usefulness of new measures in risk prediction
  has traditionally relied upon significance tests from regression models and
  increases in the C-statistic. However, significant model predictors often
  cause only minor increases in the C-statistic, suggesting limited utility of
  the new measures in improving risk prediction. More recently, other
  discriminators have gained popularity amongst researchers. The Integrated
  Discrimination Improvement index (IDI) measures the difference between the
  change in the mean predicted risk of an event occurring for those who had
  the event and the change for those who didn’t have the event. The Net
  Reclassification Improvement index (NRI) quantifies the percentage of
  subjects correctly re-classified in terms of risk.
  
  
Methods
  A logistic regression model was developed to predict risk of long from short
  (<=72 hrs) hospital stay amongst 1,457 general medicine patients.
  Significant predictors were age, blood pressure (BP), heart rate (HR),
  respiratory rate (RR), mobility, white blood cell count (WBC), cardiac
  failure (CF) and the need for supplemental oxygen (SuO
2). Using
  the predicted probabilities for long-stay, we assessed improvements in the
  C-statistic (ΔC), the IDI (%) and the NRI (%) after the addition of
  each variable beyond age. The NRI was assessed using predicted probability
  cutpoints for long-stay of 50% and 57% (that is, the overall prevalence of
  long-stay patients) and the category-free NRI, which assesses the proportion
  of patients with improved prediction probabilities according to their
  eventual outcome.
  
  
Results
  The C-statistic identified HR (ΔC=0.027, p<0.001), mobility
  (ΔC=0.024, p<0.001), BP (ΔC=0.01, p=0.002), and WBC (ΔC=0.01,
  p=0.003) as measures that significantly increased model discrimination. The
  IDI identified the same measures (HR=4.2%, mobility=3.1%, BP=1.2%, and
  WBC=1.5%; p<0.001 for each) and additionally RR (0.7%, p<0.001), CF (0.4%,
  p<0.05), and SuO
2 (0.3%, p<0.05). The NRI with a 50% cutpoint identified HR
  (5.2%, p=0.004), mobility (3.1%, p=0.02), and RR (3.3%, p=0.01), while the
  NRI with a 57% cutpoint identified mobility (5.1%, p=0.003), RR (2.4%,
  p=0.02), and SuO
2 (2.3%, p=0.006). The category-free NRI
  identified HR (21.0%, p<0.001), mobility (24.9%, p<0.001), BP (14.6%,
  p<0.001), WBC (8.3%, p=0.02), and RR (8.4%, p=0.03).
  
  
Conclusion
  The selection of measures to include for the prediction of long hospital
  stay differed between model discriminators. The IDI and the category-free
  NRI were more sensitive discriminators than was the C-statistic, with both
  identifying RR in addition to HR, mobility, BP, and WBC. The IDI also
  identified CF and SuO
2. Fewer variables were identified by the
  category-dependent NRI than by the C-statistic, and the selected variables also
  differed according to the chosen probability cutpoint.
  
   
Additional information
   abstracts/ausnz11_woodman_etal.ppt