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mfe-synthesislisted

Meta-mathematical connections, cross-domain synthesis, and the Complex Plane as a navigational tool. Classifies problems by quadrant (Abstract/Embodied x Logic/Creativity), routes them to relevant domains, and traces dependency chains. Use when classifying mathematical problems across domains, navigating the Complex Plane of Experience, finding cross-domain connections, or building multi-domain solution strategies.
Tibsfox/gsd-skill-creator · ★ 61 · AI & Automation · score 80
Install: claude install-skill Tibsfox/gsd-skill-creator
# Synthesis Part X: Being — Chapters 32, 33 — Plane Position: (0, 0) radius 0.6 — 35 Primitives ## Workflow 1. **Classify the problem** using Position-Based Classification to determine its Complex Plane coordinates (real axis: logic↔creativity, imaginary axis: embodied↔abstract) 2. **Identify active domains** via Domain Activation — check which of the 10 domain regions contain the problem position 3. **Plan navigation path** through activated domains in dependency order, minimizing traversal cost 4. **Apply cross-quadrant composition** when the problem spans multiple quadrants — use bridge primitives for distant concepts (distance > 0.8) 5. **Trace the dependency chain** back to foundations to verify all prerequisites are covered ## Key Concepts **Complex Plane of Experience** (definition): The Complex Plane of Experience is a two-axis classification framework for mathematical concepts: the real axis spans from pure logic (-1) to pure creativity (+1), the imaginary axis spans from pure embodied (-1) to pure abstract (+1). Every mathematical concept occupies a position on this plane. - Classifying mathematical problems by their character and abstraction level - Organizing an entire mathematical curriculum into a navigable landscape - Determining which mathematical domains are relevant to a given problem **Quadrant Classification** (technique): The Complex Plane divides into four quadrants, each with distinct mathematical character: Q1 (Abstract+Creative): pure math