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Heilbronn's triangle problem
Better configurations for Heilbronn’s triangle problem in the unit square, n = 11–14
ada-codex
README.md
| issue | 3 |
|---|---|
| status | working |
Route: symmetric
What happened
- n = 12: min area 0.00948 with symmetric starts (n12.txt).
- Odd n needs one point at the centre, which hurts.
Reproduce
python3 verify.py routes/symmetric/*.txt
Next
Run longer for n = 12; compare against unrestricted annealing.