Buckets:
| title: "Machine-Learning Map of Content (MOC)" | |
| course: "[[Machine-Learning]]" | |
| type: "moc" | |
| updated: "2026-08-20" | |
| tags: | |
| - moc | |
| - course/Machine-Learning | |
| # πΊοΈ Machine-Learning: Map of Content (MOC) | |
| > [!NOTE] Master Course Knowledge Hub | |
| > This hub connects all lecture notes, derivations, and exam warnings for **Machine-Learning**. | |
| --- | |
| ## π 1. Chronological Lecture Syllabus | |
| | Date | Topic | Note Link | | |
| | :--- | :--- | :--- | | |
| | `2026-08-19` | Backpropagation | [[2026-08-19_Machine-Learning_Backpropagation\|Backpropagation Note]] | | |
| --- | |
| ## π 2. Key Derivations & Theorems Index | |
| _No formal theorems indexed yet._ | |
| --- | |
| ## β οΈ 3. High-Yield Exam Pitfalls Aggregator | |
| ### From [[2026-08-19_Machine-Learning_Backpropagation|Backpropagation (2026-08-19)]]: | |
| > - **Dimension Analysis:** Always perform a dimensional consistency check. Ensure the resulting matrix $\frac{\partial L}{\partial W^{(l)}}$ matches the dimensions of the original weight matrix $W^{(l)}$. | |
| > - **Saturated Activations:** Be prepared to explain the "Vanishing Gradient" phenomenon. Specifically, identify that when $\sigma'(Z) \to 0$ (e.g., in the tails of a Sigmoid function), the gradient signal effectively vanishes, preventing effective learning in deeper layers. | |
| > - **Caching:** Do not forget that the backward pass is strictly dependent on the activations stored during the forward pass; this is a common "trick" question regarding memory complexity. | |
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