Reference repository for the Econometrics with Python (23/24/1) course. This repository will contain the links, PDFs, and codes required for the weekly preparation. Weekly tests are held on Wednesdays between 19:00-20:30, and consultations are on Fridays.
Theory file(s) available in the theory forlder.
Required for the 1st theoretic test:
- Properties of Expected Value (2)
- Properties of Variance (3)
- Variance decomposition of non-independent random variables (1)
- Studentization / Standardization (1)
Required for the 2nd theoretic test:
- Convergences (4)
- Slutsky's Theorem (2)
- Consistency (1)
Required for the 3rd theoretic test:
- Laws of Large Numbers (2)
- Law of the iterated logarithm(1)
- Central Limit Theorem (1)
- Delta method (1)
- Asymptotically Efficient Estimator (1)
Required for the 4th theoretic test:
- Gauss-Markov assumption (5) video with no perfect overlap
- OLS unbiasedness (1) only equation, no proof
- OLS consistency (1) only equation, no proof
- Gauss-Markov Theorem (1)
Required for the 5th theoretic test (review some major theorems and assumptions):
- Week Law of Large Numbers (1)
- Central Limit Theorem (1)
- Delta method (1)
- Gauss-Markov assumption (5) video with no perfect overlap
Required for the 6th theoretic test:
- Z-value (1)
- T-value (1)
- 3 steps of T-test (1)
- Small sample Wald test (1)
- Centered R-squared and adjusted R-squared values (2)
Required for the 7th theoretic test:
- Implications of heteroscedasticity (4)
- Gauss-Markov assumptions in case of generalized regression model (5)
- Finite-sample properties of GLS (3)
Required for the 8th theoretic test:
- Likelihood function (2)
- Maximum Likelihood Estimator (1)
- Log-likelihood function of Normal distribution (1)
- Properties of MLE (4)
- Efficiency of MLE (1)
Required for the 9th theoretic test:
- Bootstrap Theory (2) (not the entire slide, just the box)
- Empirical Bootstrap steps (4)
- Mode's of confidence interval estimation with bootstrap (3)
- Types of bootstraps mentioned in the slides (6) (names are enough)
- Gauss-Markov Theorem (1)
Python Classes (If the link does not work, open in * incognito mode*.)
Example notebook for SciPy optimization