π Week 4 Homework β Feedback
π Week 4 Homework β Feedback
Student: Klea Lushaj
Assignment: Extended ISβLM and Cholesky Decomposition
β Overall Assessment
Result: β οΈ Less than 50% Correct
The student demonstrates basic code organization but implements a completely different model with non-standard parameters and incorrect matrix construction. The approach shows understanding of matrix algebra but fundamentally misunderstands the assignment requirements. The Cholesky decomposition is implemented but with wrong parameters and insufficient simulation size.
π Task-by-Task Check
| Task | Description | Status | Notes |
|---|---|---|---|
| 1 | Parameter setup & system definition | β | Wrong Parameters: Uses non-standard names (a, b, c, d) instead of required (Abar, bG, alpha, beta, gamma, theta, G, MP). Wrong A matrix [1 -b; -d 1]. |
| 2 | Equilibrium solution | β οΈ | Solves system correctly using A\B, extracts Y_eq and r_eq correctly, but based on wrong system. |
| 3 | Comparative statics setup | β | Correctly creates G grid using 10:10:100, loops through values, and stores results in Y_eq_vec and r_eq_vec arrays. |
| 4 | Plotting comparative statics | β | Creates proper plot with both Y and r on same axes, good styling with markers, proper labels, and legend. No figure saving in code. |
| 5 | Cholesky decomposition | β | Wrong Sigma: Uses [25 10; 10 16] instead of [4, 1.2; 1.2, 3]. Computes L correctly using chol(Sigma, 'lower'). |
| 6 | Stochastic simulation setup | β | Insufficient Size: Uses only 5 simulations instead of 10000. Correctly generates shocks and transforms to correlated shocks. |
| 7 | Equilibrium distribution analysis | β | Insufficient Analysis: No statistical analysis of results, only displays individual simulation outcomes. |
| 8 | Visualization of stochastic results | β | Missing: No scatter plot or visualization of stochastic results. |
π Technical Implementation
- Wrong Parameters: Uses non-standard parameter names (a, b, c, d) instead of required economic parameters
- Wrong A Matrix:
[1 -b; -d 1]instead of[1, alpha; -beta, gamma] - Wrong Sigma Matrix: Uses
[25 10; 10 16]instead of[4, 1.2; 1.2, 3] - Code Structure: Basic organization with clear sections
- Numerical Methods: Uses correct
A\Bmethod - G Grid: Uses
10:10:100which is reasonable - Figure Management: Missing
saveas()commands in code - Simulation Size: Uses only 5 simulations instead of 10000 (severely insufficient)
- Missing Analysis: No statistical analysis of simulation results
π¬ Style & Clarity
- Code Quality: Basic structure with clear section headers
- Variable Naming: Non-standard names (a, b, c, d, Y_eq, r_eq)
- Comments: Basic comments explaining each section
- Output: Good use of
dispandfprintffor displaying results - Organization: Clear separation into logical sections
- Documentation: Minimal documentation of economic theory
π Visual Output Assessment
Please remember to save the figures in the Figures folder!
Figure 1: Comparative Statics β οΈ
- Layout: Single plot with both Y and r on same axes
- Relationships: Shows relationships, but based on wrong system
- Labels: Proper axis labels and title
- Styling: Good styling with different markers (o and s) and legend
- Saving: No figure saving in code
- Issue: Wrong underlying system due to incorrect parameters
Missing: Stochastic Visualization β
- No scatter plot or visualization of stochastic results
- No statistical analysis of simulation outcomes
- Insufficient simulation size (only 5 simulations)
β Suggestions for Improvement
- Critical: Use correct parameter names (Abar, bG, alpha, beta, gamma, theta, G, MP)
- Critical: Use correct A matrix
[1, alpha; -beta, gamma] - Critical: Use correct Sigma matrix
[4, 1.2; 1.2, 3] - Critical: Use sufficient simulation size (10000 instead of 5)
- Important: Add statistical analysis of simulation results
- Important: Add scatter plot visualization of stochastic results
- Important: Add
saveas()commands to save figures automatically - Style: Consider using subplots for comparative statics to match solution format
π― Summary
Incorrect implementation with fundamental misunderstanding of assignment requirements. The student demonstrates basic programming skills but uses completely wrong parameters and insufficient simulation size. The approach shows understanding of matrix algebra but fails to implement the required IS-LM model correctly.
Grade Level: Less than 50% Correct (2/8 tasks fully correct, 2/8 partially correct, 4/8 incorrect)