Pages that link to "Item:Q659700"
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The following pages link to Arrangements of \(n\) points whose incident-line-numbers are at most \(n/2\) (Q659700):
Displaying 12 items.
- Progress on Dirac's conjecture (Q405200) (← links)
- A pseudoline counterexample to the strong Dirac conjecture (Q405230) (← links)
- A note on the weak Dirac conjecture (Q521394) (← links)
- Arranging \(n\) distinct numbers on a line or a circle to reach extreme total variations (Q1199769) (← links)
- Seventeen lines and one-hundred-and-one points (Q1885913) (← links)
- On sets of \(n\) points in general position that determine lines that can be pierced by \(n\) points (Q2207602) (← links)
- On randomly chosen arrangements of \(q+1\) lines with different slopes in \(\mathbb{F}_q^2\) (Q2401211) (← links)
- On simple arrangements of lines and pseudo-lines in P^2 and R^2 with the maximum number of triangles (Q3514519) (← links)
- (Q4718721) (← links)
- Algorithms - ESA 2003 (Q5897274) (← links)
- Radial points in the plane (Q5946643) (← links)
- The Dirac-Goodman-Pollack conjecture (Q6624175) (← links)
