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 Apr 29 awarded Nice Question Apr 27 comment Dynamically two-coloring a finite graph It turns out my 'proof' had a nontrivial bug, I don't know how to do this, any help appreciated Apr 27 comment Conformal maps and elliptic functions How does one compute an explicit form? Apr 27 suggested rejected edit on Planar sets in R^{2} with bounded Fourier transforms Apr 22 comment Measure preserving ergodic map commutes with complementation? Great (was pretty sure it was just something set theoretic), thanks! Apr 22 accepted Measure preserving ergodic map commutes with complementation? Apr 22 revised Measure preserving ergodic map commutes with complementation? added 28 characters in body Apr 22 revised Measure preserving ergodic map commutes with complementation? edited tags Apr 22 asked Measure preserving ergodic map commutes with complementation? Apr 19 revised Dynamically two-coloring a finite graph added 4 characters in body Apr 19 revised Dynamically two-coloring a finite graph added 22 characters in body Apr 19 asked Dynamically two-coloring a finite graph Jan 24 comment Points on unit circle with arguments from an arithmetic progression Added, thank you Jan 24 suggested rejected edit on Points on unit circle with arguments from an arithmetic progression Jan 19 awarded Investor Nov 11 awarded Critic Apr 17 comment Transitivity of a stochastic order yes, assume independence Apr 17 comment Transitivity of a stochastic order Hmm, sorry, it's actually not that trivial to check, but one can write $P(X \geq Y) = \int_{- \infty}^{\infty}{F_{Y}(t)dF_{X}(t)} \geq \int_{-\infty}^{\infty}{F_{X}(t)dF_{X}(t)} = 1/2$ if I'm not too wrong. Apr 16 asked Transitivity of a stochastic order Feb 9 comment Occupying seats in a classroom Yes, probability among such scenarios (for fixed $m,n,k$); in your case, it is indeed $1/2$.