CRITICAL POINTS & BIFURCATION

▸ Logistic map x' = r·x·(1−x)…
▸ Raise r: 1 point → 2 → 4 → 8 → chaos
▸ Feigenbaum constant δ ≈ 4.669
▸ Period-3 window amid the chaos…
▸ Online. ✅
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⌂ Complex systems

Simulation room Critical points & bifurcation

Bifurcation (Logistic Map)
Online
🔱 the road to chaos
Now showing
🔱 Regime
Parameter r
Behavior
Scenario
Order ↔ chaos
Drag r to move the cursor on the bifurcation diagram — see 1 point → 2 → 4 → chaos · the xₙ sequence below
Population trajectory xₙ over time (period-doubling → chaos)xₙ
About Bifurcation (Logistic Map)

Bifurcation (Logistic Map) is one of 20 topics in the Complexity & Chaos domain (quy tắc → trồi scale) at My Labs — an interactive simulation atlas. This virtual lab runs right in your browser: adjust the parameters, pick a scenario and watch the phenomenon change in real time, with a click-to-inspect cross-section for every structure.

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