sources.json

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{
  "EMZ.pdf": {
    "url": "https://arxiv.org/pdf/math/0202134",
    "sha256": "12a5354d495be44a9bcd61e85d7107ef7ae011664f628af9e974eb7bbf76194a"
  },
  "AEZ.pdf": {
    "url": "https://arxiv.org/pdf/1212.1660",
    "sha256": "e45ad96f9fecb4c52ade191e8f7caa780c9eaec25f35421f34a3ced6e790db02"
  },
  "CMSZ.pdf": {
    "url": "https://arxiv.org/pdf/1901.01785",
    "sha256": "18ff2c956bbd6f373250fea4c2b93780cae9d371329ff19fdeca1ee16b50d926"
  },
  "surface_dynamics_mv.py": {
    "url": "https://raw.githubusercontent.com/flatsurf/surface-dynamics/master/surface_dynamics/flat_surfaces/masur_veech_volumes.py",
    "sha256": "b962672624df9c68718e61f7d0e2be0511e94ad058e130e188dd4733ce5db13e"
  },
  "notes": {
    "primary_data": "EMZ Table 1, PDF page 28, visually checked against EMZ-table1.png. Coefficients are of pi^(2g), all zeros numbered.",
    "normalisation_resolution": "AEZ Theorem 1.1 and Remark 1.2: Q(2,-1^6) has volume 6!/2! times labelled H(1,1). CMSZ section 6.5 gives prefactor 8 for two-zero hyperelliptic Abelian components; prefactor 4 forgets the two zero labels. The inconsistent factor 4 in Eskin-Zorich (2015) was not used.",
    "independent_recursion": "CMSZ section 3.1, Theorem 3.1 (arXiv version): B(z)=(z/2)/sinh(z/2), A=1/Q^{-1}. Section 6.3 gives the spin-difference series. Rational coefficient implementation uses Lagrange inversion and includes the EMZ volume normalization factor 2.",
    "software_limit": "The surface-dynamics table has 23 of the 25 rows and cites EMZ. It is a second transcription, not an independent derivation."
  }
}