seed=12 NSHAPES=36 NCLIMB=25 h=0.035 n in [6, 8]
W1 two far clusters: ncomp=2 zeros_one=False R=2.7427 -> disconnected detected=True, R>2 True
W2 l_inf norm, diagonal Chebyshev n=6 shrunk 0.9: ncomp=1 zeros_one=True R=2.8337 (>2 detected: True; predicted on the diagonal = sqrt3*1.638=2.837)
W3 level K=8 instead of 1, Chebyshev n=6 shrunk 0.9 and scaled 8^(1/6): ncomp=1 zeros_one=True R=2.3169 (>2 detected: True; predicted 2.317)
W4 octahedron a^6=0.9: components=7, zero labels=[np.int32(7), np.int32(1), np.int32(6), np.int32(3), np.int32(5), np.int32(4)], centre label=2, centre in a zero-free component: True
CONTROL collinear Chebyshev n=4 in R^3: ncomp=4 zeros_one=False R=1.681793 2rho=1.681793
CONTROL collinear Chebyshev n=8 in R^3: ncomp=8 zeros_one=False R=1.834008 2rho=1.834008
n=6 shapes analysed (connected at critical scale)=36 max R=1.75850 2*2^(-1/n)=1.78180 #R>=2=0 #R>cheb+2e-3=0 #projection-step failures=0 max hull|q_u|=0.9213
   climb n=6: start R=1.75850 -> final R=1.75850 (accepted 0); singular values of final config=[3.043 0.165 0.066]; below 2: True; above cheb+2e-3: False
   climb n=6: start R=1.74536 -> final R=1.74536 (accepted 0); singular values of final config=[3.005 0.134 0.117]; below 2: True; above cheb+2e-3: False
n=8 shapes analysed (connected at critical scale)=36 max R=1.77076 2*2^(-1/n)=1.83401 #R>=2=0 #R>cheb+2e-3=0 #projection-step failures=0 max hull|q_u|=0.8379
   climb n=8: start R=1.77076 -> final R=1.77076 (accepted 0); singular values of final config=[3.568 0.235 0.179]; below 2: True; above cheb+2e-3: False
   climb n=8: start R=1.74336 -> final R=1.74336 (accepted 0); singular values of final config=[3.505 0.278 0.185]; below 2: True; above cheb+2e-3: False
elapsed 300s
