Generalized Linear Models
Linear Regression
Linear Regression is a method for modelling a relationship between a dependent variable and independent variables. These models can be fit with numerous approaches. The most common is least squares, where we minimize the mean square error between the predicted values $\hat{y} = \textbf{X}\hat{\beta}$ and actual values $y$: $\left(y-\textbf{X}\beta\right)^{2}$.
We can also define the problem in probabilistic terms as a generalized linear model (GLM) where the pdf is a Gaussian distribution, and then perform maximum likelihood estimation to estimate $\hat{\beta}$.
Image Source: Wikipedia
Papers
| Paper | Code | Results | Date | Stars |
|---|
Tasks
| Task | Papers | Share |
|---|---|---|
| BIG-bench Machine Learning | 45 | 14.61% |
| Time Series | 23 | 7.47% |
| Federated Learning | 18 | 5.84% |
| Management | 10 | 3.25% |
| Generalization Bounds | 8 | 2.60% |
| Variable Selection | 7 | 2.27% |
| Meta-Learning | 7 | 2.27% |
| Learning Theory | 7 | 2.27% |
| Decision Making | 7 | 2.27% |
Usage Over Time
Components
| Component | Type |
|
|---|---|---|
| 🤖 No Components Found | You can add them if they exist; e.g. Mask R-CNN uses RoIAlign |
