Internal Platform

Runtime Observatory

Internal HGI runtime state, replay, and canonical audit observability.

Runtime Observatory

2D projection of active geometric runtime state

Harmonic Field

three.js berggren tree · resonance · force field · local demo

tick
0000
0.0000
exact 0/1
gate
CLOSED
visualization/runtime demo · backend math remains authoritative

Runtime Replay

cached immutable backend snapshots · frontend cursor only

stable
switch renderer to backend runtime to collect snapshots
frames0
selected ticknone
selected r²none
replay hashno snapshots cached
Runtime Trace

Subsystem state and mathematical trace

Runtime State Observatory

/runtime/step

live
runtime id
not exposed
tick
not exposed
snapshot id
not exposed
reproducibility hash
not exposed
r2 exact
not exposed
gate open
not exposed
changes last step
not exposed
n nodes
not exposed
phase count
not exposed
field energy
not exposed
immutable snapshot state
false

Control Plane

/infer/path + /gate/evaluate

not exposed
candidate rankings
not exposed
erc voss breakdown
not exposed
gate conditions
not exposed
failing conditions
not exposed
collapse margin
not exposed
commitment
not exposed
operator review state
not exposed

Event Phase Mirror

/runtime/step → semantic_metrics; gate audit for C_ext

not exposed
C int (live r²)
not exposed
drift norm
not exposed
A e (absence)
not exposed
C ext
not exposed
observed state psi e
not exposed
expected state psi e star
not exposed
drift vectors
not exposed
projection residuals
not exposed

Counter-Resonance

/runtime/step → semantic_metrics.Z_e + A_e

partial
Z e (live)
not exposed
Z e (gate audit)
not exposed
Z star threshold
0.5
counter resonance satisfied
not exposed
A e (absence signal)
not exposed
contradiction intensity
not exposed
negative evidence vector
not exposed

Entropy Maintenance

/runtime/step → semantic_metrics.H_e

partial
H e (live)
not exposed
H e (gate audit)
not exposed
phase entropy
not exposed
threshold
0.7
entropy satisfied
not exposed
local coherence neighborhoods
not exposed
topology pressure
not exposed
maintenance cost
not exposed
decay metrics
not exposed

Harmonic Associative Memory

/runtime/step → surface_state.persistence; HAM audit when gate evaluated

not exposed
persistence weights (live)
not exposed
surface tick
not exposed
memory records
not exposed
recurrence count
not exposed
linked memories
not exposed
harmonic similarity
not exposed
retrieval ranking
not exposed
superposed retrieval state
not exposed

Reflective Learning

reflective backend modules exist; endpoint not exposed

not exposed
reflective drift delta t
not exposed
learning state L t
not exposed
persistence adaptation
not exposed
mirror update dynamics
not exposed
stabilization score
not exposed

Recursive Resonance Feedback

/runtime/step → semantic_metrics.resonance_error

partial
R e (live resonance error)
not exposed
R e (gate audit)
not exposed
R e star threshold
0.5
resonance error satisfied
not exposed
drift norm
not exposed
target harmonic state T e
not exposed
deviation vectors delta e
not exposed
propagation summaries
not exposed

Math Trace

Exact fractions are the load-bearing geometric layer. Floats are display approximations.

A. Rational phase

cosθ = b/c
4/5
sinθ = a/c
3/5

B. Rational edge weight

formula
cos(θi−θj)=cos_i cos_j + sin_i sin_j
latest
run path inference

C. r² gate

formula
((Σ cosφᵢ)^2 + (Σ sinφᵢ)^2) / N²
select phase indices

D. Escalation γ

formula
Σ weighted complexity signals
γ
evaluate escalation

E. EVC

formula
P(action changes) * impact * confidence_gain - cost
EVC
evaluate escalation

F. External coherence

formula
reliability * cos(delta_theta) * timing_alignment * (1 - latent_penalty)
warning
coherence is necessary, not sufficient for correctness

G. Execution gate

formula
topology_valid ∧ geometric_valid ∧ Cint ≥ τi ∧ Cext ≥ τe ∧ Cout ≥ τo ∧ Pbad ≤ p*
decision
evaluate execution gate

H. Exactness boundary

exact core
Berggren triples, RationalPhase, coupling tensor, rational r²
non-exact
display angles, external observations, logistic calibration, benchmark labels

I. Invariant vector

a²+b²−c²
0
gcd(a,b,c)
from backend node
f1 / f2
2 / 8
Euler V-E+F
polytope node required

J. Backend runtime snapshot

source
switch to backend runtime mode to see live snapshot