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As we already mentioned in §1, in [5] we sketched a proof of the finiteness of (_nmathrm{Br}(K _V) for a suitable set (V) of discrete valuations of a given finitely generated field (K) that relies on results of Deligne and Gabber in étale cohomology.
We conjecture that inequality (2.4) holds in fact for all continuous translation invariant and SO (n ) equivariant Minkowski valuations of a given arbitrary degree j ∈ { 2, …, n − 1 }.
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We then proceed to the issue of unilateral fair valuation of a given contract by the hedger who is endowed with an initial capital.
In essence, by valuation of a given contract we mean the process of finding at any date t the range of the fair prices p t, as seen from the viewpoint of either the hedger or the counterparty.
As an application of Theorem 2, we extend these results to the case 1 ≤ i ≤ j + 1. Theorem 3 Suppose that Φ j : K n → K n is a non-trivial continuous translation invariant and SO (n ) equivariant Minkowski valuation of a given degree j ∈ { 2, …, n − 1 }.
The cost-effectiveness acceptability curves indicate the probability of a given intervention being the more (most) cost effective given the valuation of a unit of health outcome [19].
The confidence intervals reflect the valuations of a random stakeholder, given uncertainty on criteria levels of the zoonoses.
From this point of view, jealousy, to use Stumpf's example, would be a negative stand and a valuation of the state of affairs that a given person possesses and which another person wants or covets for herself, but which she does not possess; and this state is caused by the belief or judgment (true) that this state of affairs exists (besteht).
This paper addresses the optimal design of uptime-guarantee contracts for the service provider when the customer's valuation of a contract with a given guaranteed uptime level has an Increasing Generalized Failure Rate (IGFR) distribution.
Moreover, from Corollary 3.1 one deduces that the space V al ∞ admits a direct sum decomposition into its subspaces of homogeneous valuations of given parity.
For the subspaces of homogeneous valuations of given parity in V al ∞ we write V al i ±, ∞.
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