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This repository contains the codes used in our OSU campus effort to estimate covid infection prevalence from environmental dust. It was written in Julia v1.6.0. ### Installing the environment The Julia environment needed to run the code is setup using the Project and Manifest files. One can activate the environment by switching to the REPL package manager and using the activate and instantiate commands. See for example https://pkgdocs.julialang.org/v1/environments/#Using-someone-else's-project. Jupyter notebooks should automatically load installed packages without needing to activate the environment, although additional packages may need to be installed. ### Running MCMC The julia files poimcmc.jl specifies most of the options, including fixed parameter values, priors, number of samples, and how the error is computed. Fixed parameter values are taken from data() in poimcmc.jl. Priors are specified in mcmcrg() and logpi!() in poimcmc.jl. mcmcrg() also specifies which parameters to vary. To generate mcmc samples, one manually calls mcmcrun() with madatory argument specifying the desired the number of samples and optional arguments specifying how often the chain is cycled before recording a sample (for thinning), the random number generator state, the rate at which progress through MCMC is printed to standard out, and whether the chain is continuing an earlier MCMC run. At the conclusion of the routine, the script saves the chain samples in MCMCsmp.csv and random number generator state in a series of files of the form RNG*.csv. When restarting an mcmcrun(), these files should be in the same folder as the directory being run from. Note that in that case, mcmcrun() will overwrite those files, so you should manually save backups if you want a larger chain. ### Postprocessing MCMC The MCMC posterios are conveniently processed in the Jupyter notebook postprocess_mcmc.ipynb. It reads all the posterior samples from a single MCMCsmp.csv file so multiple consecutive chain runs should be combined by the user.
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Software suite for Bayesian inference of number of infected individuals in a building based on PCR-dust data
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