OpenAI reports the ordinary-double-point volume gap
- Mathematics
A singular n-dimensional complex algebraic klt germ with zero boundary has normalized volume at most 2(n−1)^n, with equality exactly at an analytic ordinary double point.
A singular n-dimensional complex algebraic klt germ with zero boundary has normalized volume at most 2(n−1)^n, with equality exactly at an analytic ordinary double point.
A singular n-dimensional complex algebraic klt germ with zero boundary has normalized volume at most 2(n−1)^n, with equality exactly at an analytic ordinary double point.
A singular n-dimensional complex algebraic klt germ with zero boundary has normalized volume at most 2(n−1)^n, with equality exactly at an analytic ordinary double point.
If correct, gives a sharp dimension-uniform bound and characterizes its equality case.
What is the sharp normalized-volume bound for singular klt germs?
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