🎼 01 — Harmonic Stability Profile (HSP)

Definition • Classes • Metrics • Stability Logic#

classify harmonic stability
detect instability and drift
map concept‑node coherence
evaluate resonance integrity
support canon‑level structural decisions

This file defines the core logic of the entire HSP suite.

🔷 1. Purpose of the Harmonic Stability Profile#

The HSP provides:

a unified stability model for RTT concepts
a classification system for harmonic behavior
a metric set for evaluating stability
a tier system for interpreting results
a foundation for drift detection, echo mapping, and recursion analysis

It is the root analytic layer for the entire directory.

🔷 2. Stability Classes (Overview)#

(Full detail in 01a_HSP_Classes.md)

The HSP defines stability using four canonical classes:

Stable Harmonics — high coherence, low drift
Semi‑Stable Harmonics — partial coherence, moderate drift
Harmonic Oscillators — unstable, high drift
Chaotic Nodes — incoherent, structurally dangerous

Each class corresponds to:

a drift sensitivity band
a recursion behavior
an interval‑specific harmonic signature

🔷 3. Stability Metrics (Overview)#

(Full detail in 01b_HSP_Metrics.md)

The six RTT‑native stability metrics:

Harmonic Recurrence
Harmonic Position Consistency
Substrate Anchoring
Operator Role Stability
Temporal Stability
Harmonic Mutation Rate

These metrics form the analytic backbone of the HSP.

🔷 4. Corpus Stability Map#

(Full detail in 01c_HSP_Corpus_Map.md)

The corpus map shows:

where stability is strong
where drift is accumulating
where recursion is active
where echo‑pressure is forming

This is the global diagnostic view of the canon.

🔷 5. Stability Tiers#

(Full detail in 01d_HSP_Stability_Tiers.md)

The HSP uses a four‑tier system:

Tier 1 — Canon‑Stable
Tier 2 — Stable‑with‑Pressure
Tier 3 — Drift‑Active
Tier 4 — Unstable / Requires Intervention

Tiers determine:

whether a concept is safe
whether it needs review
whether it requires immediate correction

🔷 6. Interaction With Drift (D1–D4)#

Harmonic stability interacts with drift as follows:

D1 destabilizes structural triads
D2 collapses harmonic ladders
D3 twists governance rules
D4 lifts symbolic forms into harmonic/atlas space

The HSP is the first line of detection for all four drift types.

🔷 7. Interaction With Recursion#

Stability determines recursion behavior:

stable → ladder
semi‑stable → cycle
oscillating → map
chaotic → atlas‑forcing or collapse

The HSP is the recursion gatekeeper.

🔷 8. Interaction With Substrates#

Each stability class has a substrate signature:

Stable → symbolic / harmonic
Semi‑stable → cognitive / harmonic
Oscillating → social / symbolic
Chaotic → atlas / cross‑substrate

The HSP is the substrate alignment tool.

🔷 9. Usage Notes#

Use this file when:

evaluating new concepts
checking for drift
performing canon sweeps
analyzing recursion behavior
mapping echo pressure
preparing stability reports

This is the primary reference for harmonic stability.

HSP Module 01 — Loaded
Version: v1.0
Status: Canon-Stable

Updated Aug 23, 2026