Teacher · Implementation laboratory
Two triads, each continuing its own update recursion at its own rate
(ωinner, ωouter). Their relation
phase (θinner − θouter) is read through the
same triadic law X(θ)=((1−cosθ)/2,(1+cosθ)/2,sinθ),
and its own I/O read as innerSize/outerSize. innerSize+outerSize=1 at every
instant — when the inner triangle grows the outer one shrinks by the exact
same amount, continuously, because the relation phase never stops moving.
Set both rates equal to see the relation freeze and the oscillation stop:
that is the negative case, proving the effect needs two genuinely distinct
cycles, not a decorative second angle.
This bounded diagnostic does not apply the relation back into either oscillator; causal
coupling and changed return are exercised by the governed G4/G6 runtime in the Teacher.
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