This course is meant for training the students in econometric methods and their applications. This course would enable the students to understand economic phenomena through statistical tools and economics principles.
Course |
Course Outcomes |
Learning and teaching strategies |
Assessment Strategies |
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Course Code |
Course Title |
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24STT323 |
Econometrics (Theory) |
CO 79: Identify and explain the significance of classical assumptions in the field of econometrics. CO 80: Analyze and remove the problems of heteroscedasticity, autocorrelation and multicolinearity in econometrics. CO 81: Use the least squares method in evaluating the relationship of one and more explanatory variables to the dependent variable. CO 82: Construct, test, analyze and interpret econometric models using variables and relationships of economic theory. CO 83: Determine the Correlated variable and learn how to minimize the complexity of the econometric model. CO 84: Contribute effectively in course-specific interaction. |
Approach in teaching: Interactive Lectures, Group Discussion, Classroom Assignment, Problem Solving Sessions.
Learning activities for the students: Assignments, Seminar, Presentation, Subject based Activities. |
Classroom Quiz, Assignments, Class Test, Individual Presentation. |
Representation of Economic phenomenon, relationship among economic variables, the general linear model and its extensions, basic assumptions, Ordinary least squares estimation and prediction, generalized least square estimation and prediction.
Heteroscedasticity, Auto-correlation: its consequences and tests (Durbin Watson test), Multicollinearity: problem, its implications and tools for handling the problem.
Linear regression and stochastic regression, instrumental variable estimation, autoregressive linear model, lagged variables, Distributed Lag models: Koyck’s Geometric Lag model.
Simultaneous equation model: Basic rationale, Consequences of simultaneous relations, Identification problem, Conditions of Identification, Indirect Least Squares, Two-stage least squares, K-class estimators, Limited Information and Full Information Maximum Likelihood Methods.
Three stage least squares, generalized least squares, Recursive models, SURE Models. Mixed Estimation Methods, use of instrumental variables, pooling of cross-section and time series data, Principal Component Methods.
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