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After that, the approximation of the found model cascade is carried out.
The basic idea here is to approximate the noncommuting Lie algebra with a commuting one, such that the approximation error is minimum.
Examples show that the approximation is of extremely high accuracy.
Note that the approximation becomes tighter for larger.
It seems that the approximation (u_{n}) converges faster when q is large.
Notice that the approximation properties of complex generalized Kantorovich type operators are studied in [6].
Thus, we conclude for this stage that the approximation is O ( log N ).
Our proof-of-concept experiments indicate that the approximation is a good one.
Consequently, they proved that the approximation ratio of the proposed algorithm is 6.8.
This implies that the approximation using the parameters in (17) overestimates Ω l.
However, it can be observed that the approximation is tighter for EgBf than for AlBf.
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