== V1 root carrier
PASS V1 G = [[-2, 1], [1, 2]], G^2 = 5I, det G = -5

== V2 null-coordinate congruence
PASS V2 M^T G M = [[0, 1], [1, 0]], det M = sqrt(5)/5

== V3 tensor spectrum and signatures
PASS V3 charpoly = (lambda+1)^2(lambda-Phi^2)(lambda-Psi^2)
PASS V3 inertia Q(x)Q = (2,2,0); inertia G(+)I2 = (3,1,0)

== V4 rejected diagonal transition
PASS V4 g_xx=g_yy=0, g_uv=uH/5, det g=u^2H^2/625

== V5 pp-wave Ricci
PASS V5 det g=-1, R_uu=-(H_xx+H_yy)/2, scalar R=0

== V6 generic reduced Burau
PASS V6 braid product and det psi(w)=(-t)^alpha(w) over 12 fixed words

== V7 Fibonacci correction
PASS V7 exact Fibonacci identity, n=1..24
PASS V7 correction factors n=1,2,6: 1.381966011250 0.854101966250 0.996894379985

== V8 words versus winding
PASS V8 sigma1^2 fixes (2,3,5), while alpha(sigma1^2)=2
PASS V8 Ev(2,3)=Ev(3,2)=6; 12 ln 3 - 19 ln 2 = 0.013551033378356

== V9 Z[Phi] and orientation parity
PASS V9 Phi^2=1+Phi, Phi^4=2+3Phi, psi(s1)^2=[[Phi^4,-Phi],[0,1]]
PASS V9 sign det psi(w)|t=Phi^2 = (-1)^alpha(w)

== V10 receipt-state implementation
PASS V10 cyclic state machine rejects out-of-order Motion and appends only admitted receipts

ALL DETERMINISTIC EXACT CHECKS PASSED