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Russ Lyons's user avatar
Russ Lyons's user avatar
Russ Lyons
  • Member for 7 years, 8 months
  • Last seen this week
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revised
most general way to generate pairwise independent random variables?
Generalized and related to earlier answer.
awarded
 Critic
answered
most general way to generate pairwise independent random variables?
revised
If $X$ and $Y$ independent and identically distributed, then $E(|X-Y|)\leq E(|X+Y|)$. Are other proofs of this known?
Changed "semimetric" to "premetric" in one place.
revised
If $X$ and $Y$ independent and identically distributed, then $E(|X-Y|)\leq E(|X+Y|)$. Are other proofs of this known?
Slight fix of grammar.
revised
If $X$ and $Y$ independent and identically distributed, then $E(|X-Y|)\leq E(|X+Y|)$. Are other proofs of this known?
Added clarity and corrected a small error.
revised
If $X$ and $Y$ independent and identically distributed, then $E(|X-Y|)\leq E(|X+Y|)$. Are other proofs of this known?
added 6 characters in body
revised
If $X$ and $Y$ independent and identically distributed, then $E(|X-Y|)\leq E(|X+Y|)$. Are other proofs of this known?
added 5 characters in body
answered
If $X$ and $Y$ independent and identically distributed, then $E(|X-Y|)\leq E(|X+Y|)$. Are other proofs of this known?
revised
Conditional stochastic integration
Fixed a typo: \sigma^2_g should have been \sigma^2_h. I added the final remark in order to comply with the minimum editing requirement.
suggested
Approve
Conditional stochastic integration
revised
Conformal maps in higher dimensions
Updated link.
suggested
Approve
Conformal maps in higher dimensions
awarded
 Teacher
revised
Inverse Laplace transform of $sech(\sqrt{2\lambda})$ and Brownian motion occupation time
Added correction to original post.
answered
Inverse Laplace transform of $sech(\sqrt{2\lambda})$ and Brownian motion occupation time
revised
Laplace transform and fractional moments
Corrected exponent and added a few words of explanation.
suggested
Approve
Laplace transform and fractional moments
answered
Monotone convergence theorem for stochastic integrals
awarded
 Excavator
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