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Considering various sequences of order arrival, we generate Kriging metamodels that best describe the nonlinear relationships between the simulation responses and system factors for Canadian softwood lumber firms.
We prove that the necessary conditions are sufficient for existence of two Skolem sequences of order n with 0,1,2,…,n−3 and n pairs in the same positions.
We prove that the necessary conditions are sufficient for the existence of two hooked Skolem sequences of order n with 0,1,2,…,n−3 and n pairs in the same positions.
In this section, we define lacunary double almost statistically convergent sequences of order α.
The set of all statistically convergent sequences of order α will be denoted by S α.
The set of all statistically convergent sequences of order α is denoted by (S_{alpha}).
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A Skolem sequence of order n is a sequence Sn="(s1,…2,s2n2n) of 2n integers containing each of the integers 1,2,…,n exactly twice, such that two occurrences of the integer j∈{1,2,…,n} are separated by exactly j−1 integers.
That is satisfying the Polya sequence of order two for reliability function.
Theorem 5.5 Every λ-statistically convergent sequence of order α is λ-statistically bounded of order α.
If ((x_{j})) is lacunary (I_{lambda} -statistically convergent sequence of order α defI_{lambda} -statisticallyn it is also a laconvergent{mu})-sequence sequence of order β defined by (mathscr{M}).
[ S ( b ) ] α ⊂ S ( b ) i.e., every statistically bounded sequence of order α ( 0 < α ≤ 1 ) is statistically bounded.
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