Clock is conformal symmetry
v181_clock_is_conformal_symmetry.py · registry
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the FINAL honest reduction + the explicit identification of BEDROCK. The isometry premise QGEO.ISO.01 (v180) is weakened one more genuine step — to a CONFORMAL-symmetry premise QGEO.SYM.01 — via equivariant uniformisation (Nielsen realisation, finite cyclic on genus-0): a CONFORMAL automorphism (strictly weaker than an isometry — every isometry is conformal, conformal allows any positive scale) already suffices to put the order-4 clock in the form z↦iz. The clock is the Coxeter element of W(A3)=S4 (v117), order h(A3)=4=|μ4| = the μ4 deck, and a deck transformation preserves the pulled-back conformal structure by definition. So below QGEO.SYM.01 the residual is DEFINITIONAL, not a missing theorem: 'the seam's conformal structure IS the μ4-deck structure of the carrier clock' (the carrier μ4 glue is the conformal monodromy of the seam) — a physical/definitional identification tying P2 to the seam's conformal geometry, NOT reducible further without relabeling. The chain REALIZE(v175)→theorem(v176)→MARKS+KERNEL(v177)→finite cores(v178)→CONF.01(v179)→ISO.01(v180)→SYM.01(v181) has reached bedrock; we stop here honestly.
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