Definition 4.3 . [051K] Original official author HTML, exact retained edition. Historical TeX conversion verdicts remain unchanged. Cited-edition alignment and mathematical self-containment are not assessed.
Source coverage notes Source fidelity gap: the original arXiv HTML omits an author TeX footnote attached to equation e:def-omega, including its reference to Remark r:error-function. The retained HTML is preserved as published; the original author TeX remains available. TeX correspondence is not complete. Complete original source context · Original author HTML
Definition 4.3 .
Given the above constructed Kähler metric ω \omega , the error function is defined by
(4.37)
Err C Y ≡ T − 1 h ω D n − 1 ( ω D + T − 1 ψ ) n − 1 − 1 . \mathrm{Err}_{CY}\equiv\frac{T^{-1}h\omega_{D}^{n-1}}{(\omega_{D}+T^{-1}\psi)^{n-1}}-1.