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This notion is more general in the sense that if the sets intersect, then every best proximity point is a fixed point.
This definition is more general than the notation of cyclical maps, in sense that if the sets intersect, then every best proximity point is a fixed point.
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Those best proximity points coincide with the fixed point if such sets intersect.
By definition of a separating sequence, if the sets S′and S′′ intersect then there is no a separating sequence for these sets.
If the sets do not intersect, then it is proven that if is a metric space endowed with a distance map, some, and is said to be a best proximity point.
A raytracing algorithm uses this information to step along a ray and decide if the ray intersects the set.
Most of the sets formed by intersecting three clinical subgroups are too small for meaningful analysis.
Analysis 2: All the incomplete rotations should be co-axis if the limbs intersect.
Since ({hat{C}}_infty) operations imply infinitely many operations, the intersection algorithm generates new operations if the intersect would reduce to a finite set.
The ontological terms are the above gene sets that intersect with gene sets of developmentally non-coherent late miRNA targets.
In the simplest original form it states that if a finite family $\Gamma$ of convex sets in $R^n$ has the property that every $n+1 $of the sets have a non-empty intersection, then all the convex sets must intersect.
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CEO of Professional Science Editing for Scientists @ prosciediting.com