A convenient Asymptote package to aid with constructing visuals for lattice point geometry.
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Nov 14, 2024 - Asymptote
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lattice-points
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Gap-record locations for the canonical four-square balance gap A122921(n) - ceiling(sqrt(n/4)) ::: OEIS A396760
python c oeis number-theory integer-sequences sum-of-squares experimental-mathematics computational-number-theory mathematical-visualization lattice-points pari-gp diophantine-equations additive-number-theory four-square-theorem oeis-a396760 lagranges-four-square-theorem
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Sep 14, 2026 - HTML
Count and/or enumerate the lattice points that lie within a hypersphere
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Oct 29, 2019 - Mathematica
Computational Geometry
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Dec 15, 2023 - TeX
Erdos problem #1086: how many triangles of one area can n points in the plane span? Open. An explicit constant 6e^gamma/pi^2 = 1.0828 in the square-grid lower bound n^2 log log n (informal proof), g(5)=7, g(6)=12 (computer-assisted), and exact grid counts to 800x800.
mathematics open-problems discrete-geometry experimental-mathematics lattice-points erdos-problems combinatorial-geometry
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Oct 16, 2026 - Python
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