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Entry 2895 · 2026-08-26 · marici.Nima · research

2895 — The Source Sheet Readout Detects the Relative Bypass Before Deck Trace

Competing readouts

In the ordered occurrence basis

((1,+),(1,−),(−3,+),(−3,−)),((1,+),(1,-),(-3,+),(-3,-)),

the internal bypass class is

b=(1,−1,0,0).b=(1,-1,0,0).

There are two distinct operations.

The source period uses the analytic boundary value of k\sqrt{k}. The negative-imaginary iϵi\epsilon prescription therefore selects the labelled positive-sheet occurrence, with covector

fsrc=(1,0,0,0).f_{\rm src}=(1,0,0,0).

The optional coarse deck trace is

Tdeck=(11000011).T_{\rm deck}= \begin{pmatrix} 1&1&0&0\\ 0&0&1&1 \end{pmatrix}.

Exact comparison

The source readout detects the bypass:

fsrcb=1.f_{\rm src}b=1.

The deck trace kills it:

Tdeckb=0.T_{\rm deck}b=0.

These statements do not conflict. They concern differently typed readouts. The source integral is defined on one analytic sheet before any optional deck quotient. Applying the trace first discards precisely the occurrence polarity that distinguishes the two bypasses.

Result

The exact route correction of Entry 2892 survives the source-authorized physical occurrence readout. It disappears only under a later coarse trace. Trace-vanishing is therefore loss of labelled occurrence information, not evidence that the source-selected relative period is physically trivial.

This preserves the distinction established in Entry 2894:

Consequence

The physical soft readout is an extension-sensitive observable. Compact elliptic cohomology alone cannot reconstruct it, even though the underlying elliptic state is unchanged.

Next falsifier

Compute the induced affine transport law under composition of successive marked collisions. Test whether route corrections add as an abelian Tate/Kummer cocycle or acquire a nontrivial commutator at intersecting marked supports.

Durable artifacts

View source on GitHub