项目作者: m-clark
项目描述 :
By-hand code for models and algorithms. An update to the 'Miscellaneous-R-Code' repo.
高级语言: R
项目地址: git://github.com/m-clark/models-by-example.git
Model Estimation by Example

This is the repo for the document found
here, based on the raw code
repo- Miscellaneous R Code.
The document code has been tidied and may have other improvements relative to
the original repo, but remains a conceptual/tutorial endeavor to various
modeling techniques and algorithms. It provides ‘by-hand’ demonstrations of
various models and algorithms. The goal is to take away some of the mystery of
them by providing clean code examples that are easy to run and compare with
other tools. The primary functions are usually just a few lines of code, and in almost all
cases, comparisons are made to an R package result. A few Python and other
language demos as well.
At present the topics covered are:
* Python
** Stan
Models
- Linear Regression *
- Logistic Regression *
- One-factor Mixed Model
- Two-factor Mixed Model
- Mixed Model via ML
- Probit & Bivariate Probit
- Heckman Selection
- Marginal Structural Model
- Tobit Regression
- Cox Survival
- Hurdle Model
- Zero-Inflated Model
- Naive Bayes
- Multinomial Regression
- Ordinal Regression
- Markov Model
- Hidden Markov Model *
- Quantile Regression *
- Cubic Spline Model
- Gaussian Processes
- Neural Network *
- Extreme Learning Machine
- Reproducing Kernel Hilbert Space Regression
- Confirmatory Factor Analysis
Bayesian
- Introduction to Bayesian Methods
- Basics
- Bayesian t-test **
- Bayesian Linear Regression **
- Bayesian Beta Regression **
- Bayesian Mixed Model **
- Bayesian Multilevel Mediation **
- Bayesian IRT **
- Bayesian CFA **
- Bayesian Nonparametric Models **
- Bayesian Stochastic Volatility Model **
- Bayesian Multinomial Models **
- Variational Bayes Regression
- Topic Model
Estimation
- Maximum Likelihood
- Penalized Maximum Likelihood
- L1 (lasso) regularization
- L2 (ridge) regularization
- Newton and IRLS
- Nelder-Mead *
- Expectation-Maximization
- Gradient Descent
- Stochastic Gradient Descent *
- Metropolis Hastings
- Hamiltonian Monte Carlo
* Python
** Stan