bifurcation-generator
Generate bifurcation diagrams for dynamical systems. Use when visualizing parameter-dependent behavior transitions.
Packaged view
This page reorganizes the original catalog entry around fit, installability, and workflow context first. The original raw source lives below.
Install command
npx @skill-hub/cli install plurigrid-asi-bifurcation-generator
Repository
Skill path: skills/bifurcation-generator
Generate bifurcation diagrams for dynamical systems. Use when visualizing parameter-dependent behavior transitions.
Open repositoryBest for
Primary workflow: Ship Full Stack.
Technical facets: Full Stack.
Target audience: everyone.
License: Unknown.
Original source
Catalog source: SkillHub Club.
Repository owner: plurigrid.
This is still a mirrored public skill entry. Review the repository before installing into production workflows.
What it helps with
- Install bifurcation-generator into Claude Code, Codex CLI, Gemini CLI, or OpenCode workflows
- Review https://github.com/plurigrid/asi before adding bifurcation-generator to shared team environments
- Use bifurcation-generator for development workflows
Works across
Favorites: 0.
Sub-skills: 0.
Aggregator: No.
Original source / Raw SKILL.md
---
name: bifurcation-generator
description: Generate bifurcation diagrams for dynamical systems. Use when visualizing parameter-dependent behavior transitions.
version: 1.0.0
---
# Bifurcation Generator
Generates bifurcation diagrams showing how system behavior changes with parameters.
## When to Use
- Visualizing Hopf, pitchfork, saddle-node bifurcations
- Parameter sweeps in dynamical systems
- Stability boundary identification
## GF(3) Role
PLUS (+1) Generator - creates visual outputs from system parameters.
## Quick Examples
```python
# Logistic map bifurcation
import numpy as np
import matplotlib.pyplot as plt
def logistic_bifurcation(r_min=2.5, r_max=4.0, steps=1000):
r_vals = np.linspace(r_min, r_max, steps)
x = 0.5
for r in r_vals:
for _ in range(100): # transient
x = r * x * (1 - x)
for _ in range(50): # attractor
x = r * x * (1 - x)
yield r, x
```
## Integration with bifurcation (0) skill
This skill (PLUS +1) pairs with `bifurcation` (ERGODIC 0) for balanced analysis:
- bifurcation: detects and classifies transitions
- bifurcation-generator: visualizes parameter space