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The following example provides a sequence of random variables that satisfies the notion of extended acceptability.
Now, we show that given the utility function u in (1), the family of networks in PS t (u) satisfies the notion of strictly pairwise stability.
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In fact, as Giuliano Antonini et al. [1] point out, negatively associated random variables with a finite Laplace transform satisfy the notion of acceptability.
Such large number of molecules would then satisfy the notion that STF molecule was necessary to transfer immunity to each and every specific antigenic determinant [ 20].
The constructed network satisfies the existing notion about scale free behaviour of biological networks [ 84].
This notion of belief satisfies the AGM axioms of belief revision presented below.
We prove that the proposed scheme satisfies the above security notions using a game style proof technique.
We first need some additional notation: the plausibility relation \ \preceq_i\) can be lifted to subsets of \(W\) as follows[10] Belief: \(B_i(E =\{w \mid Min_{\preceq_i}(\Pi_i(w))\subseteq E\}\) This is the usual notion of belief which satisfies the standard properties discussed above (e.g., consistency, positive and negative introspection).
Each developed a system of modal notions that satisfies the basic logical requirements laid down by modern standard modal theories.
As Fitelson shows, none of these measures satisfies the second clause of (2.1), which means than none captures the notion of incremental evidnece we are after.
Now, in order to prove that the functional I satisfies the Palais-Smale condition, we will introduce an auxiliary notion.
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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.
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CEO of Professional Science Editing for Scientists @ prosciediting.com