PHANTOM TRAFFIC JAMS

▸ Laying a 220-cell ring road — no obstacle, no lights…
▸ Spawning cars at the target density
▸ Loading the Nagel–Schreckenberg rule (4 steps)
▸ Enabling random slowdown noise (p) — the phantom-jam seed
▸ Calibrating the space-time plot
▸ Ready — Online. ✅
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⌂ Complex systems

Simulation room Phantom traffic jams

Traffic Jam · Nagel–Schreckenberg
Online
ring road · no obstacle
Flow gauge
🚗 Chạy ổn
arc = flow · needle = density
Density
Mean speed (cells/tick)
Flow (cars/min)
Jam waves
Slowdown probability p
Cars
The idea
No accident, no red light — yet a jam still EMERGES. One car brakes a bit hard, the car behind harder: the chain piles into a "wall of cars" drifting backward against traffic. That is a phantom jam.
Car color by speed: red = jammed · green = fast · bottom strip = space-time plot (tilted black stripe = backward jam wave)
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Flow & mean speed over time flowmean speed