Recent content by alondo
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Graduate Multivariate Normal conditional tail Expextation
It was not a mistake, but the bi-variate case: E[X1|X2 > z] still holds when X2 is correlated to X1.- alondo
- Post #7
- Forum: Set Theory, Logic, Probability, Statistics
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Graduate Multivariate Normal conditional tail Expextation
Hi, Thanks for your detailed answer. So you don't think there is a close solution like in the bi-variate case?: http://en.wikipedia.org/wiki/Multivariate_normal_distribution (look at around the middle-end of the page) Alon- alondo
- Post #5
- Forum: Set Theory, Logic, Probability, Statistics
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Graduate Multivariate Normal conditional tail Expextation
Hi and thanks for your reply, The variables are dependent, and the covariance matrix can be calculated. However, I am not sure how to deal with the multiple conditions of the expectation: E(x1|X>K)=E(x1|x1>k1,x2,k2,...,x_n>k_n) Thanks, and hope you can help. Alon- alondo
- Post #3
- Forum: Set Theory, Logic, Probability, Statistics
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Graduate Multivariate Normal conditional tail Expextation
Hi all, I need help regarding the following expression: E(x1|X>K) where: x1 is a one dimension normal rv X is multivariate normal rv with n components: x1, x2,..., x_n K is a n dimension constant vector with n components: k1,k2,...,k_n X>K <==> x1>k1,x2>k2,...,x_n>k_n I know there is...- alondo
- Thread
- Conditional Multivariate Normal
- Replies: 7
- Forum: Set Theory, Logic, Probability, Statistics