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The intersections of sets of equivalent, added, or removed triples between versions were empty, considering all possible bnode mappings.
Similarly, one can use intersections of sets of good plans for several values of yield estimates, in order to obtain plans stable against variance in the actual yields obtained.
For each ordinal α such that 0 < α < ω1, recursively define Σ̰0α to consist of the sets that are countable unions of sets appearing in some Π̰0β, for β < α, and define Π̰0α to consist of the sets that are countable intersections of sets appearing in some Σ̰0β, for β < α.
Conjunctions are most easily to be understood as intersections of sets.
Thus, all intersections of sets of genome groups are examined, and for each of the input genomes, a search is made for those in which the intersection is uniquely that genome.
(Hence τ R consists of all unions of finite intersections of sets of the form U ∩ { x ∈ X : R (x ) > s } or U ∩ { x ∈ X : R (x ) < t }.) Note that a sequence (x k ) k ∈ N ⊂ X converges to x with respect to τ R, if and only if (x k ) k ∈ N converges to x with respect to τ and satisfies R (x k ) → R (x ) for k → ∞.
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Particular cases of variational inclusions and intersections of set-valued mappings were also discussed in [14].
Note, the intersection of sets S and T may not be empty.
A -norm operation represents the intersection of sets and satisfies the property.
Moreover, our algorithm is different from that of Reich and Sabach [11] which is based on a finite intersection of sets.
(In [15] negative GCC values are clipped and the resulting positive values are raised to power ) If the likelihoods are independent, the intersection of sets equals their product.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com