Discrete geometry
Finite point configurations and their distances, polytopes and polyhedra, dissections and tilings, lattice points and extremal shape problems.
Part 1 of 2
- Blumenthal's minimax angle problem
- Continuous Turán numbers of planar patterns
- Dehn invariant
- Distinct and unit distances
- Convex and general position of point sets
- Equiangular lines
- Equilateral triangles in planar point sets
- Kakeya sets in finite fields
- Lattice points in dilated regions
- Moving sofa problem
- Pancake cutting with exotic knives
- Pick's theorem
- Platonic solids and regular polytopes
- Points and spanned hyperplanes
- Point–line incidences
- Steiner ratio
- A discrete subgroup is a lattice iff it has full rank
- Erdős–Anning theorem
- Euler's polyhedron formula
- Monsky's theorem
Part 2 of 2
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