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Let ({mathcal {K}^{(i)}}_{iin I}) be a finite collection of disjoint simplicial complexes.
An IFS is a dynamical system consisting of a finite collection of continuous maps.
A finite collection of random variables is said to be strongly positive dependent if (1.3).
Based on these divergences, the medians for a finite collection of HPD matrices are derived.
Let ( X, κ ) be a finite collection of digital m-simplices, 0 ≤ m ≤ d, for some nonnegative integer d.
On the other hand, if we consider that N is defined by means of a finite collection of letters, this must occur in u1, u2, ….
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Provided only that one has a criterion of identity for the objects in question, one should be in a position to count any finite collection of them.
Beginning with any finite collection of primes say, a, b, c, …, n Euclid considered the number formed by adding one to their product: N = (abc⋯n) + 1.
However, restricting to any finite collection of subregions yields a valid outer-approximation of, and hence of.
Then there exists a finite collection (G_1, ldots, G_r) of (K -forms of (G) such that if (H) is a (K -formsof (G) having the such isomorphism classes of maximal (K)-that as (G), then (H) if (K)-isomorpHis to one of the (G_i)'s.
Let {U λ :λ∈∧} be a locally finite collection of open L-sets of a normal space X and {F λ :λ∈∧} be a family of closed L-sets such that F λ < U λ for λ∈∧}.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com