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A Bayesian model for quantifying errors in citizen science data: application to rainfall observations from Nepal Jessica A. Eisma1 , Gerrit Schoups2 , Jeffrey C. Davids3,4 , and Nick van de Giesen2
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Define the problem you want to solve or the hypothesis you want to test.
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Identify the variables involved in the model and their relationships.
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Gather prior knowledge or existing data to create prior distributions for the parameters.
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Choose an appropriate likelihood function based on the data you have.
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Implement the Bayesian model using a suitable programming language or statistical software.
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Interpret the results in the context of your original problem or hypothesis.

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A Bayesian model is used for statistical inference where Bayes' theorem is applied to update the probability of a hypothesis as more evidence or information becomes available.
Typically, researchers, statisticians, and data analysts who need to represent uncertainty in their models and incorporate prior knowledge into their analyses are required to use or file a Bayesian model.
Filling out a Bayesian model involves specifying prior distributions for the parameters of interest, formulating a likelihood function based on the observed data, and using computational methods such as Markov Chain Monte Carlo (MCMC) to derive posterior distributions.
The purpose of a Bayesian model is to make probabilistic inferences about unknown parameters and to incorporate prior beliefs or information to improve predictions and decision-making processes.
Key information that must be reported includes the prior distributions chosen, the likelihood function, the data set used, the resulting posterior distributions, and any assumptions made during the modeling process.
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