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Exact(2)
In Theorem 2, considering condition A3 one needs to compute the derivative of determinant.
Considering condition (v), without loss of generality, we may assume that { β n } ⊂ [ c ˆ, d ˆ ] for some c ˆ, d ˆ ∈ ( 0, 1 ).
Similar(57)
We consider condition.
We first consider Condition 1.
Thus, we justneed to consider condition (H3.4).
To begin with, we consider condition (H6).
We now consider condition (i) of Theorem 1.2.
(11) Use the method of integration by parts and consider condition (9).
Finally, we consider condition (3) of Lemma 2.2 is also satisfied.
Finally, we consider condition (3) of Lemma 2.1 also to be satisfied.
Perhaps she considered Condition D as another "on off" task.
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