The double-slip x-pair (Slip 1/2, in the x-y plane) plus a z-pair (Slip 3/4 = Slip 1/2
rotated 90° about the y-axis, in the y-z plane), all converging on the centre (12.5, 0, 0)
and the shared vertical y-axis. Two gaps now — the x-gap and the z-gap — lifted
onto the central gauge as heights in y. Drag the scene to rotate; the hypothesis is that x and z
confine y into a projected differential — watch for it.
The gauge plane (x-gap, z-gap) — each catch a point. Congruent placement puts
them on the diagonal (x-gap = z-gap, the differential x−z = 0); divergence spreads
them off it. The y-projection is that differential — flat now, the emergent signal to come.
The y-differential x−z at each catch, over laps. Congruent → flat at 0;
under z-detune it oscillates, each point coloured by the z-confinement's state —
facing (z>0) vs crossed (z<0). The
colour flips are the inversions — the tennis-racket tumble, the intermediate axis flipping.
The result of the slip → double-slip → quad-slip series. At one calibration the
y-projection becomes an ontologically pure ‘is’ — a featureless coherence ramp read
through the 4-dp floor as a pre-spacetime ground: an a-priori origin + 5 zeros (the 6×6
pre-spacetime), after which the onto-epistemic bit resolves (~10 segments per epoch).
Hypothesis: this is the OOI’s functional sub-spacetime calibration — the
‘is’ onto which the time/space epistemics anchor (1 = 1 hour, in the
ideal / aught / actual modes).
Calibration (pinned): mask 2,0,3,1 · x-sep = z-sep 1.575 ·
z-detune 0.00000011 · readout 4 dp · laps 1024 ·
yellow construct. The button runs this exact reference server-side — always the identical row.
How Pi (readout_dp, the precision) cuts the continuous 'is' into discrete bits.
Top: at Pi=4 the y-projection rises as a featureless ramp; the first 6 nodes sit below the
5×10⁻⁵ grid and read 0 (pre-spacetime), then the bit resolves at lap 137.
Bottom: bit-onset falls ~10× per +1 dp (1178 → 137 → 12 → 2) — the
precision/time law. Not Euclidean π — the substrate is polygonal; this is the defined Pi =
precision/time.
Each run computes the four slips server-side (each its own figure-2 pass) and records the gaps
at every catch. x-gap and z-gap are congruent until the placements diverge —
x-sep / z-sep set the Slip 1↔2 and Slip 3↔4 separations (25 each = congruent;
placement diffs — the y-projection's constant offset is x-sep−z-sep),
z-detune a dynamics diff (the oscillation); Pi (dp) the readout precision at which the
y-projection resolves to discrete — it sets the pre-spacetime depth (4 = the baseline ground).
Sweep z-detune (over the composer's mask / laps / x-sep / z-sep above) and read, at each step, the winding ratio z/x (the catch-count ratio — the dynamical "winding number") and the y-projection amplitude (max |x−z|). The two pairs are independent (no coupling), so the prediction is the null one — a smooth descent, not a mode-locked staircase. The shaded band marks the widest equal-ratio plateau: a wide lock would mean a privileged ratio (e.g. the golden mean); a thin one means the ratio just slides. Seen in the data.
Every recorded run (oxexp-quad-slip · local-first).
| seq | mask | laps | slip | x-sep | z-sep | z-detune | Pi | catches | x-gap | z-gap | y-proj |
|---|