Data Science Asked by Yael M on January 31, 2021
I’m looking for the right notation for features from different types.
Let us say that my samples as $m$ features that can be modeled with $X_1,…,X_m$. The features Don’t share the same distribution (i.e. some categorical, some numerical, etc.). Therefore, while $X_i$ might be a continuous random variable, $X_j$ could be a discrete random variable.
Now, given a data sample $x=(x_1,…,x_m)$, I want to talk about the probability, for example, $P(X_k=x_k)<c$. But $X_k$ might be a continuous variable (i.e. the height of a person). Therefore, $P(X_k=x_k)$ will always be zero. However, it can also be a discrete variable (i.e. categorical feature or number of kids).
I’m looking for a notation that is equivalent to $P(X_k=x_k)$ but can work for both continuous and discrete random variables.
As far as I am concerned, there is no distinction between a continuous and a discrete variable when it comes to notation. So $P(X_k=x_k)$ is perfectly fine for either.
Answered by Valentin Calomme on January 31, 2021
Maybe relying on set notation would work?
$P(X_k in s_k)$ where:
Answered by Erwan on January 31, 2021
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