Code used for the simulations, data analysis and sensitivity analysis for the article "Benefit-cost analysis of coordinated strategies for control of rabies in Africa"
# Game_theory_rabies
Code used for the simulations, data analysis and sensitivity analysis for the article "Benefit-cost analysis of coordinated strategies for control of rabies in Africa" (DOI:
doi.org) by Alvar Bucher, Artemiy Dimov, Günther Fink,
Nakul Chitnis, Bassirou Bonfoh and Jakob Zinsstag.
## List of folders and files
### I. Download the repository and the data
1. To download the repository from GitHub please follow this link: Game_theory_rabies
2. Click on the green button "Code" and select "Download ZIP"
3. Unpack the zip file and place the folder `Game_theory_rabies` in the folder where you want to run the simulations
3. To download the images and the results from the simulations, please follow this link: Game_theory_rabies_results
4. Unpack the zip files and place the unpacked folders `original_img` and `original_results` in the folder `Game_theory_rabies`
> **Note**
> If you want to replicate the results from the original article without running the sensitivity analysis
> and the Monte-Carlo simulations, please use the data from the folder `original_results` by specifying the parameters
> '2' during the execution of the script `post_treatment.py` (see part 4.2 below).
### II. Folders' structure and description of the folders
```
.
├───data : Contains data used for the simulations
│
├───img : Generated figures for the manuscript and the supplementary material
│ ├───all_vac : Individual plots for countries' payoff distributions for the strategy profile "All vaccinate"
│ ├───inputs_dist: Plots of input distributions for the sensitivity analysis and Monte-Carlo simulations per country
│ └───one_vac : Individual plots for countries' payoff distributions for the strategy profile "One vaccinate"
│
├───results : Results from the simulations and post-treated results (compiled or revised results)
│ ├───dog_population : Results from the Monte-Carlo simulations for the dog population (monte_carlo_baseline_populati …