For Researchers · Bifurcation Diagram
Bifurcation Diagram for Conway's Game of Life
Built for researchers prototyping or validating an idea. Prototype fast, reproduce exactly, and share a citable, interactive version of your model. Simulate Conway's Game of Life live below — adjust the inputs and watch it respond, right in your browser.
Bifurcation DiagramLive
logistic map · route to chaos
Controls
The logistic map xₙ₊₁ = r·xₙ(1−xₙ) doubles its period again and again as r grows, then dissolves into chaos near r ≈ 3.57 — with windows of order inside.
Presets
Data Inspector
Mapr·x(1−x)
Chaos onsetr ≈ 3.57
Feigenbaum δ4.669
Governing equation
Reading this result: Past r ≈ 3.57 the branches blur into chaos, yet pale vertical windows remain where periodic order suddenly returns.
Runs locally in your browser — free forever. Scale to the cloud when reality gets heavy.
More with Bifurcation Diagram
Bifurcation Diagram for compound interestBifurcation Diagram for a population curveBifurcation Diagram for a loan payoffBifurcation Diagram for a logistic mapBifurcation Diagram for a Fibonacci sequenceBifurcation Diagram for a fractal treeBifurcation Diagram for a Fourier seriesBifurcation Diagram for a Taylor approximation
Frequently asked questions
- Is this good for researchers?
- Yes — this version of "Bifurcation Diagram for Conway's Game of Life" is framed for researchers prototyping or validating an idea. Prototype fast, reproduce exactly, and share a citable, interactive version of your model.
- Do I need to install anything?
- No. It runs in any modern browser, free, with no account required.