start vertex 0 face [0, 10, 16, 4, 8] edge (0, 10) ; states 178410 ; points with alpha < 3pi/10 + 1e-6 and length <= 130: 4357 [1.6s]
points exactly on the bisector direction: 1 [(3.0777, 0, 2)]
census, length < 120, alpha in [0, 3pi/10):
  type A_0        by distance 0..5: [0, 662, 0, 766, 336, 332] total 2096
  types A_1, A_2  by distance 0..5: [126, 206, 523, 304, 323, 124] total 1606
  total 3702
  source: A_0 [0, 672, 0, 778, 342, 330] 2122 ; A_1&A_2 [128, 211, 529, 313, 322, 125] 1628 ; total 3750
variants: bisector included: total 3703 ; edge e excluded: total 3701
lengths within 0.01 of 120: [120.00474527096553, 120.00633672252717, 119.9909743933448, 120.00633672252717, 119.99294175833563]
N(L) for L = 60, 80, 100, 110, 120, 125, 130: [927, 1644, 2573, 3129, 3702, 4013, 4356]  N(L)/L^2: ['0.2575', '0.2569', '0.2573', '0.2586', '0.2571', '0.2568', '0.2578']  3750/120^2 = 0.2604
entry (A_0, distance 5) exceeds 330 for every bound above 119.2177; just below this bound the entry (A_0, distance 1) is 655
smallest sum of absolute differences of the twelve entries over all bounds up to 130: 18, for a bound just above 120.8566, with 3752 geodesics; A_0 [0, 672, 0, 779, 339, 336], others [126, 210, 529, 312, 325, 124]
type A_0 geodesics (alpha <= 3pi/10, length <= 130): 2485; with an even number of segments: 2484; for all of them the end vertex is h(v), h = half-turn about the midpoint of the middle crossed edge; distances which occur: [1, 3, 4, 5]
  of these, with length < 120 and alpha < 3pi/10: 2095
other convention for beta (even N: 2 pi s/n in place of 2 pi (s+1)/n): column 'A_0' by distance: [46, 77, 162, 108, 117, 20] total 530
other convention, e = the other edge of f at v (by the mirror symmetry: even N and s = 4 in this half sector, and the edge): column 'A_0': [0, 1, 0, 0, 0, 0]
DONE [1.6s]
