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How to upper bound the difference between these two Gaussian-like densities?
Thank you so much for your help! I really appreciate that you take time to write such an elaborate answer.
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Is there a bounded sequence $(e_n)$ such that $e_n \in E_n$ and that $(e_n)$ does not have any convergent subsequence?
@YemonChoi The existence of such sequence $(\lambda_n)$ is actually part of the assumption.
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Is $\Lambda:= \pi_2 \circ \pi_1:E \to L$ surjective?
@ChristianRemling Could you explain the meaning of the notation $L(e_2)$?
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How to upper bound the difference between these two Gaussian-like densities?
@IosifPinelis Thank you so much for your confirmation! I will try to do it.
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How to upper bound the difference between these two Gaussian-like densities?
@IosifPinelis May I ask if you have any idea to derive the inequality?
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