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Proof of Theorem 1. Given, we consider the ordered partition that belongs to.
Let us then consider the ordered sets A ( m ) and P ( m ) of cardinality m.
However, the FOO method has several shortcomings; for example, it requires that the value of the reliability allocation factors be single linguistic variables, and it does not consider the ordered weight of the reliability allocation factors.
We consider the ordered relation in X as follows x, y ∈ X, x ≼ y ⇔ x = y o r x, y ∈ { 0 } ∪ 1 n : n = 2, 3, … a n d x ≤ y.
Given the ordered metric space ( X, d, ⪯ ), let us consider the ordered metric space ( X 2, Δ 2, ⊑ ), where Δ 2 was defined in Lemma 2.1 and ⊑ was introduced in (4).
For example, if we consider the ordered metric space ( R 2, d, ≤ ), then f : R 2 → R 2, f ( x 1, x 2 ) : = ( g ( x 1, x 2 ), g ( x 1, x 2 ) ) satisfies (2) for any g : R 2 → R. Remark 3.4 Condition (5) from the theorem above is equivalent with.
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Consider the ordering θ= σ,β,p).
To see that the process of obeying the order can be of this kind, consider the order "imagine a red patch".
In this paper we consider the ordering problem in demand driven multi-stage supply chain system.
In this paper, we consider the ordering and payment issues for a retailer facing stochastic demand.
Therefore, it is necessary to consider the order and number of spillways that should be used.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com