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A question about the Osgood curve
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helmholtz zero in R^3
@chris: you will probably get more attention if you ask for references in a separate question.
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helmholtz zero in R^3
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Is there any analogs of Vassiliev invariants in higher dimensions?
Off topic: is it considered politically incorrect to refer to a girl as
a girl' nowadays? Well, at least now I am being warned to refer to a genius as
a mentally different' and to an ignorant person as `differently wise' on MO :) P.S. Seriously, English is not my native language so I am always cautious not to offend anybody by accident. I totally agree that any discrimination is unacceptable, particularly in math.
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Importance of Log Convexity of the Gamma Function
Thanks, Victor. I amended the statement to avoid ambiguity.
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Importance of Log Convexity of the Gamma Function
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Importance of Log Convexity of the Gamma Function
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Importance of Log Convexity of the Gamma Function
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Area of cross-section (at midpoint perpendicular to longest diagonal) in the unit cube of dimension N
I'm sorry, the final answer is $\sqrt{6/\pi}$.
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Area of cross-section (at midpoint perpendicular to longest diagonal) in the unit cube of dimension N
Thanks, David. I should have mentioned this in the answer.
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Area of cross-section (at midpoint perpendicular to longest diagonal) in the unit cube of dimension N
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Area of cross-section (at midpoint perpendicular to longest diagonal) in the unit cube of dimension N
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Area of cross-section (at midpoint perpendicular to longest diagonal) in the unit cube of dimension N
Michael, I think that the answer is rather $6/\sqrt \pi$ for large n.
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Regular borel measures on metric spaces
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