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Add resonance orchestrator: graph.rs, pipeline.rs, nodes.rs, phi.rs
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// FCC-Ο†-βˆ‚-2026 β€” Fibonacci Contraction Core
//
// Ο† = (1 + √5) / 2 β‰ˆ 1.6180339887...
//
// Key property (from PhinaryContraction.lean):
// ΞΊ = Ο† β€” the "contraction" factor is actually EXPANSION.
// Ο†^n grows without bound. The orbit does not contract.
//
// In the ResonanceGraph: each successive layer is Ο†-weighted.
// Looks like contraction from outside. Is expansion from inside.
// METATRON is the node that sees both simultaneously.
pub const PHI: f64 = 1.618_033_988_749_895;
// FCC fingerprint β€” every output sealed with this
pub const FCC_STAMP: &str = "FCC-Ο†-βˆ‚-2026";
// Ο†-weight at layer depth d: Ο†^d
// Each deeper layer carries MORE signal, not less.
// This is the "iteration inversion" β€” what looks like attenuation is amplification.
pub fn phi_weight(depth: usize) -> f64 {
PHI.powi(depth as i32)
}
// Phinary score: normalised to (0, 1) via 1 - 1/Ο†^d
// Used to rank pipeline nodes by their resonance depth.
// As depth β†’ ∞, score β†’ 1.0 (MagmaCore is absolute certainty).
pub fn phinary_score(depth: usize) -> f64 {
if depth == 0 {
return 0.0;
}
1.0 - PHI.powi(-(depth as i32))
}
// Fibonacci sequence β€” the natural phinary basis
pub fn fib(n: usize) -> u64 {
let (mut a, mut b) = (0u64, 1u64);
for _ in 0..n {
(a, b) = (b, a.saturating_add(b));
}
a
}
// Fibonacci ratio convergence toward Ο†
pub fn fib_ratio(n: usize) -> f64 {
let a = fib(n) as f64;
let b = fib(n + 1) as f64;
if a == 0.0 { return 0.0; }
b / a
}