About
Hi, my name is Chia-Min Wei (魏珈民). I am an Econ PhD student at UW-Madison.
Short Notes
Probability & Statistics
- Sufficient Statistics:
A brief introduction to sufficient statistic,
Factorization Theorem and Sufficiency Principle.
- Martingale:
A brief introduction to martingale theory,
the convergence of martingales and its applications.
- Basic Concepts in
Weak Convergence:
An introduction to basic concepts in weak convergence,
including the definition of weak convergence,
separating class,
convergence determining class,
Portmantueu's Theorem and Prohorov's Theorem.
- The Wiener Measure
and Donsker's Theorem :
An introduction to the Wiener measure, its construction and
Donsker's Theorem.
Others
- 申請紀錄: 2024 碩博班申請的紀錄。包括自身經歷、選校策略、CV 和 SOP 的撰寫、推薦信,以及致謝。
Teaching
Econ 703 Math Camp (Fall 2025)
- TA Note 1 : General Information, Logic and Proofs.
- TA Note 2 : Metric Space, Cauchy Sequence, Contraction Mapping Theorem.
- TA Note 3 : Sets and Functions, Axiom of Completeness, Bolzano-Weierstrass Theorem, Limit Superior and Inferior.
- TA Note 4 : Topology and Continuous Functions on a Metric Space, Continuous Functions on R (Extreme and Intermediate Value Theorem).
- TA Note 5 : Concave and Convex Functions on R, Left and Right Derivatives, Subgradient, Extreme Points.
- TA Note 6 : Differentiable Functions on R, Big O Little o, First Order Condition, Mean Value Theorem.
- 申請紀錄: 2024 碩博班申請的紀錄。包括自身經歷、選校策略、CV 和 SOP 的撰寫、推薦信,以及致謝。
Teaching
Econ 703 Math Camp (Fall 2025)
- TA Note 1 : General Information, Logic and Proofs.
- TA Note 2 : Metric Space, Cauchy Sequence, Contraction Mapping Theorem.
- TA Note 3 : Sets and Functions, Axiom of Completeness, Bolzano-Weierstrass Theorem, Limit Superior and Inferior.
- TA Note 4 : Topology and Continuous Functions on a Metric Space, Continuous Functions on R (Extreme and Intermediate Value Theorem).
- TA Note 5 : Concave and Convex Functions on R, Left and Right Derivatives, Subgradient, Extreme Points.
- TA Note 6 : Differentiable Functions on R, Big O Little o, First Order Condition, Mean Value Theorem.