• 複雜的抽樣調查數據(Data from complex sample surveys)
  • 流行病學調查數據(Epidemiological study data)
  • 臨床試驗數據(Clinical trial data)
  • 實驗或觀察性研究(Experiments or observational studies)
  • 縱向數據(Longitudinal Data)


  • 不平等的加權或不加權數據(Unequally weighted or unweighted data)
  • 分層(Stratification)
  • 有或沒有更換設計(With or without replacement designs)
  • 多級和集群設計(Multistage and cluster designs)
  • 重複測量(Repeated measures)
  • 一般集群相關(例如,相關因病患採取多種措施、幼小動物於巢穴內,或學生在學校內)(General cluster-correlation (e.g., correlation due to multiple measures taken from patients, pups nested within litters, or students nested within schools))
  • 多重插補分析變量(Multiply imputed analysis variables)


SUDAAN是由多種分析和新的預分析所組成的套裝程式。兩個預分析過程包括第一種是使用基於模型的重量校準方法( WTADJUST ),第二個是用Cox-Iannacchione Weighted Sequential Hot Dec法( HOTDECK )。所有的分析程式例如WTADJUST,皆提供了三種強大的方差估計方法:

  • Taylor series linearization (GEE for regression models)
  • Jackknife (with or without user-specified replicate weights)
  • Balanced repeated replication (BRR)


SUDAAN 11延續了我們在其他統計套裝軟體。根據我們客戶的需求我們推出新的增強功能。SUDAAN 11是比我們以前的版本強大50%,並提供根據客戶要求的各種增強功能。在SUDAAN 11的新功能和增強功能概括如下。


VARGEN Procedure

VARGEN is a new descriptive statistics procedure introduced in Release 11.  This procedure computes point estimates and their associated design-based variances for user-defined parameters that can be expressed as complex functions of estimated means, totals, ratios, percents, population variances, population standard deviations, and correlations.  Examples include estimating differences between two variables; estimating the population covariance and Pearson correlation between two variables; testing the significance of a mean (or any statistic) against a nonzero value; and estimating a ratio of means or a ratio of ratios. Point estimates can be computed within subgroups, and subgroup contrasts can also be estimated in similar fashion to other descriptive procedures in SUDAAN. 

WTADJX Procedure

WTADJX is very similar to the WTADJUST procedure introduced in Release 10.  As with WTADJUST, WTADJX is designed to produce weight adjustments that compensate for unit (i.e., whole-record) nonresponse and coverage errors due to undercoverage or duplications in the frame.  The primary difference between WTADJUST and WTADJX is that in WTADJUST, the vector of model explanatory variables and the vector of calibration variables must be the same.  In WTADJX, the two vectors are allowed to differ.  Among other things, this allows researchers to assess the potential for bias in estimates when nonrespondents are not missing at random.

IMPUTE Procedure

IMPUTE is the new item imputation procedure in Release 11 and replaces the HOTDECK procedure introduced in Release 10.  IMPUTE extends the capabilities of the previous HOTDECK procedure by including four methods of item imputation:  the Cox-Iannacchione Weighted Sequential Hot Deck, cell mean imputation, linear regression imputation for continuous variables and logistic regression imputation for binary variables.



NEWVAR Statement

The NEWVAR statement allows users to recode existing variables, store the recoded variable in a new variable, and use the new variable in the same procedure for processing (e.g., on a CLASS, MODEL, VAR, or TABLES statement).  The NEWVAR statement is available in all procedures and more than one NEWVAR statement can be included in the same procedure call.  NEWVAR can create new variables via direct assignment or using IF-THEN-ELSE logic.

SUBPOPX Statement

The new SUBPOPX statement in Release 11 is used to define a subpopulation in a more flexible way than SUBPOPN.

BY (RBY) Statement

The BY statement (RBY in SAS-Callable SUDAAN) allows users to request output by the values of the variables specified on the BY statement.  The new BY statement in Release 11 is very similar to the BY statement in SAS.


Cohen’s  Kappa Measure of Inter-Rater Agreement

The new AGREE statement in CROSSTAB allows one to estimate the kappa measure of agreement in square tables.  Cohen's κ (kappa) Coefficient is a statistical measure of inter-rater reliability.  It is generally thought to be a more robust measure than a simple percent agreement calculation, since κ takes into account the agreement occurring by chance

Breslow-Day Test for Homogeneity of Odds Ratios in Stratified 2x2 Tables

The new BDTEST statement in CROSSTAB provides the Breslow-Day Test for homogeneity of odds ratios in stratified 2x2 tables.



Confidence Intervals for Predicted and Conditional Marginals

Beginning in Release 11, all modeling procedures produce 100(1-α)% confidence limits for predicted and conditional marginals, in addition to standard errors and associated t-tests.



Odds Ratios, Incidence Density Ratios, and Hazard Ratios for Multiple Unit Change in a Continuous Variable

The LOGISTIC, MULTILOG, LOGLINK, and SURVIVAL procedures will now exponentiate regression coefficients to estimate odds ratios, incidence density ratios, and hazard ratios associated with any multiple unit change in a specified continuous covariate.  Previous to this, user-specified odds ratios were only available for a 1-unit change in any covariate.



Model Parameter Estimates Available at each Iteration

For all modeling and weighting procedures (except REGRESS) the model parameters at each iteration of the Newton-Raphson algorithm used to estimate model parameters can be printed or output to a data file using the new output group ITBETAS or keyword ITBETA.  This feature is provided to help researchers detect problematic variables that may cause the iterative algorithms to not converge.



Descriptive Statistics for Weight Adjustment and Response Propensity

The LOGISTIC, WTADJUST, and WTADJX procedures will now produce descriptive statistics for the model-predicted response propensity and the weight adjustment.  Descriptive statistics that can be obtained include the mean, population variance, population standard deviation, and relative standard deviation of the response propensity and associated weight adjustment.  These new statistics can be obtained using the new PREDSTAT statement in SUDAAN.  Standard errors associated with these estimates can also be obtained.

Weighted Response Rates

The new PREDSTAT statement can also be used to obtain estimates of the weighted response rate and the R-indicator (Representativity Indicator) statistic.  The R-indicator provides a measure of the representativity of the respondents with respect to the sample or population from which they were drawn. 

Precision Estimates That Properly Account for the Estimated Weight Adjustment

Beginning in Release 11, LOGISTIC, WTADJUST, and WTADJX can now properly account for the sample weight adjustment when estimating descriptive statistics (means, totals, percents, ratios) and their standard errors for any user-supplied variable.  For each respondent record on the input file, the adjusted sample weight used in the computations is the product of the base weight (supplied on the WEIGHT statement) and the adjustment factor computed in the procedure. New statements associated with the weight-adjusted descriptive statistics include the VAR, NUMER, DENOM, TABLES, VCONTRAST, VDIFFVAR, VPAIRWISE, and VPOLYNOMIAL statements. 

Additional Design Effects in LOGISTIC, WTADJUST, and WTADJX to Measure Impact of Weight Adjustments

In addition to providing standard error estimates that account for the weight adjustment, LOGISTIC, WTADJUST, and WTADJX also provide two sets of design effect-like statistics.  In other words, the realized gains in statistical efficiency (decreases in standard error) from using one of SUDAAN’s calibration-weighting procedures can now be measured:

1.   One set of design effects measures the potential bias from ignoring the estimation of the weight adjustment.  These design effects are called MDEFF statistics in Release 11 and are defined as the variance of an estimate that accounts for the estimation of the nonresponse adjustment relative to the variance of an estimate that ignores this estimation.  The variance estimates in both the numerator and denominator of the MDEFF statistics also account for the complex sample design.

2.   The second set of design effects provides a measure of the effect of the weight adjustment on the variance of estimated means, percents, ratios, and totals.  These are referred to as the ADEFF statistics.  The numerator of the ADEFF design effect is a variance estimate that properly accounts for the estimation of the weight adjustment from the model in LOGISTIC, WTADJUST, and WTADJX.  The denominators of these design effects are variance estimates that assume the weight adjustment is equal to 1.00.  The variance estimates in both the numerator and denominator account for the complex sample design.



Additional Summary Statistics in WTADJUST

Several additional summary statistics have been added to the WTADJUST procedure.

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