Exact(60)
Some approximate statistical inference procedures which are based on the binomial approximation are available in the literature.
Engineering features and small errors of the approximation are demonstrated.
Finally, secure means of tissue approximation are critical.
A background lightcurve is also generated using the region file back.reg, and errors using the Gehrels approximation are calculated.
The algorithms for this approximation are specifically designed to avoid numerical instability.
Various approaches of the first-, second-, and higher-order approximation are discussed.
The accuracy and Cauchy stability properties of the proposed spatial approximation are discussed in detail.
At the same time, upper approximation and lower approximation are defined under this improved relation.
The eigenvalue bounds which verify the effectiveness of the Schur complement approximation are given.
Corrections to the approximation are evaluated in the specially-designed, convergent perturbation theory.
The second derivatives of the basis functions for the spectral approximation are derived.
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