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Probability of $`E_1`$ to occur, $`p(E_1)`$ can be represented as a weighted average of conditional probabilities: (i) probability of observing $`E_1`$ given that $`E_2`$ is observed, (ii) probability of observing $`E_1`$ given that $`E_2`$ is not observed.
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Bayes’s formula is utilized under the hood of several models we will learn throughout the lecture. Herein, we will update our understanding of the probabilistic world (i.e., a probability distribution) by making new observations. Let’s look at an example, for which we have [a visual illustration](https://seeing-theory.brown.edu/bayesian-inference/index.html#section1) you can play with.