Skip to main content

Econometric model & estimator catalog

EcoData/EcoLab integrates a comprehensive Econometrics Engine with 12 major model families, broken down into 40 sub-models and 105 estimators. This page is the overview map: it helps you choose the right family for your data structure and research question, and explains how the 105 estimators are formed.

Test feasibility before investing further

Run a quick estimation on real data to confirm your topic has data, statistical significance and reproducibility before writing a thesis or paper. Every estimation exports replication code for Stata/R/Python.


Map of the 12 model families


Family → sub-model table

#Model familyRepresentative sub-modelsWhen to use
1Classical linear regressionOLS, WLS, GLS, TLSLinear relationships, baseline cross-section
2Regularized regressionRidge, Lasso, Elastic Net, Adaptive LassoMany regressors, multicollinearity, variable selection
3Linear panel dataPooled OLS, Fixed Effects, Random Effects, BetweenMany units × many periods
4Dynamic panel dataArellano-Bond (Diff GMM), Blundell-Bond (System GMM)Lagged variable, endogeneity, large N small T
5Limited dependent variableLogit, Probit, Tobit, Truncated, HeckmanBinary, censored, sample-selected outcomes
6Count dataPoisson, Negative Binomial, ZIP, ZINBCount outcomes (non-negative integers)
7Quantile regressionLinear Quantile, Panel FE-QREffects across different quantiles
8Univariate time seriesAR, MA, ARMA, ARIMA, SARIMA, ARCH, GARCH, EGARCHForecasting, volatility of one series
9Multivariate time seriesVAR, VECM, SVARMulti-variable systems, cointegration
10IV & simultaneous equationsIV/2SLS, 3SLS, SUREndogeneity, equation systems
11Non-linear & semi-parametricNLS, GAMNon-linear relationships
12Causal inferenceDiD, PSM, RDDPolicy impact evaluation

In addition, ARDL (Autoregressive Distributed Lag) supports long-run/short-run relationships for time series with mixed I(0)/I(1) integration orders.


How are the 105 estimators formed?

The 40 sub-models correspond to distinct mathematical specifications. To serve academic research that requires coefficient robustness, each sub-model can be combined with several optimization methods and standard-error structures — yielding 105 estimators.

ComponentOptions
Optimization methodOLS, FGLS, Maximum Likelihood (MLE), Quasi-MLE, GMM (1-step/2-step with Windmeijer correction)
Standard-error structureHomoskedastic; White Robust (HC0, HC1, HC2, HC3); Clustered by Entity, Time or Multi-way
Robust standard errors

Choosing the right standard-error structure controls for heteroskedasticity and autocorrelation — a decisive factor for the reliability of statistical inference (t-stats, p-values, confidence intervals).


Estimation workflow

  1. In the Modeling module, choose the family by data structure.
  2. Choose the sub-model (specific specification).
  3. Declare the dependent variable YY and the independent variables X1,,XkX_1, \dots, X_k.
  4. Choose the standard-error structure (Homoskedastic / Robust / Clustered) and advanced parameters.
  5. Run and read the estimation table, diagnostics, robustness; export the replication code.

Choosing a model by data structure

Data structurePreferred family
Cross-section, continuous YYClassical linear regression; regularized if many regressors
Binary / discrete / censored YYLimited dependent variable; count data
Panel (N units × T periods)Linear panel (FE/RE); dynamic panel (GMM) if lagged variable
Single time seriesARIMA/SARIMA; ARCH/GARCH for volatility
Multiple time-series systemVAR/VECM/SVAR
Policy impact evaluationDiD, PSM, RDD, IV

See also