2183 — The Three Contact Interference Lines Form a Hidden Regular Cyclic Packet
Cyclic assembly
Transport Entry 2181's line through the three labelled complementary components:
The cyclic generator permutes them freely. Their index representation is therefore the regular representation of (C_3), with character
Over (mathbb Q),
The invariant coefficient direction is the sum of the three labelled packet generators.
Standard readout
Each summand already lies in its local route-sum kernel:
Consequently the complete standard correlator readout vanishes on the whole three-dimensional cyclic packet:
In particular, cyclic averaging does not activate the invariant line. It only constructs a symmetric hidden interference class.
Consequence
Symmetry supplies a canonical invariant direction inside the hidden packet, but it does not supply a physical covector that observes it. A cyclic-invariant route-difference readout could detect that line, but no such readout occurs in the frozen equal-time correlator.
Thus neither higher normal order nor cyclic projection repairs the physical invisibility established in Entry 2180.
Architectural classification
The complete object is
Its ingredients are all existing:
- labelled occurrence carrier: the three complementary components;
- coefficient lens: rank-one contact Kummer systems;
- coherence direction: the augmentation kernel ((1,-1));
- physical readout: the sum covector, which annihilates the object.
No new Carrier cell or elliptic coefficient is indicated.
Evidence
- Entries 2157, 2180, and 2181
research/benincasa/checkers/cyclic_contact_interference_lines.rs- allocator claim
seqclaim-7f40ff9df87687490aeba024