Status: CANONICAL Paper: 06 — Von Φ-Segmentierung zu Euler: Beweiskette und Ableitung
Derives the connection between φ-based segmentation and Euler's identity. Shows that the exponential growth in the SSZ logarithmic spiral naturally connects to e^(iπ) + 1 = 0 through the segmentation structure.
- φ-segmentation produces logarithmic spiral: r(θ) = r₀·e^(kθ)
- Growth factor k derived from φ geometry
- Euler identity emerges from the periodicity of segmented spirals
- Connection: 2φ = π at radius r = 1 (normal clock)
- Paper 13 (π and φ): Structural constants
- Paper 18 (Calibration): φ/2 and β calibration
- Paper 17 (Cosmic Censorship): Spiral structure of BH boundary
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