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S is Geraghty's proximal contraction of the first and second kinds; S ( A 0 ) ⊆ B 0. Then there exists a unique point x ∈ A such that d ( x, S x ) = d ( A, B ).
S is a proximal contraction of the first and second kinds; S ( A 0 ) ⊆ B 0. Then there exists a unique point x ∈ A such that d ( x, S x ) = d ( A, B ).
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To what kind(s) of entity do such terms refer?
In fact, the Stirling numbers of the first kind s ( n, k ) and the Stirling numbers of the second kind S ( n, k ) can be defined by means of the following generating functions: ( ln ( 1 + t ) ) k k !
We firstly recall the Stirling numbers of the first kind s ( n, k ) and the Stirling numbers of the second kind S ( n, k ) which can be found in the standard book [41].
By substituting λ = 1 into the above equation, the Stirling numbers of the second kind S ( n, v ) are obtained.
The Stirling numbers of the second kind S 2 ( n, m ) are defined by ( e t − 1 ) m m !
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The treatments were than further categorized to (one or more) kind(s) of intervention: antimycotics, corticosteroids, antibiotics, antiseptics, combinations, placebo, surgical and other.
What kind of molecule(s) controls these patterns?
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