Category:Marginal Probability Density Functions
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This category contains results about Marginal Probability Density Functions.
Definitions specific to this category can be found in Definitions/Marginal Probability Density Functions.
Consider a bivariate distribution $D$ of two continuous random variables $X$ and $Y$.
The marginal probability density function of $X$ is the probability density function of the marginal distribution of $X$ defined as
- $\map {f_1} x = \ds \int_{-\infty}^\infty \map f {x, t} \rd t$
Similarly for $Y$, which is denoted $\map {f_2} y$
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