Finally, there exists a moral argument that, "as citizens and "owners" of the NHS, consumers are entitled to have a voice about research issues in their health service" [ 11].
However, there exists such an argument for ranking functions, which are formally similar to possibility measures.
However, this has to be examined on a per-case basis since there does not seem to exist a general argument for the singularity structure of the final equation.
By a similar argument, there exists a positive constant (m_{4}) such that S_{2}(t geq m_{4}.
Therefore, by the well-known argument, there exists a positive eigenfunction φ 1 ∈ int P corresponding to λ 1 ( m ) (we can obtain φ 1 as the minimizer of (7)).
Values in this decreasing chain are a measure of the size of types in constraints that unify with each constraint head axiom: the size of each constraint in this chain is decreasing or there exists a position of a type argument in the constraint such that the type's size is decreasing.
By the (strict) order preserving property of ϕ and ψ we know that the partial derivative (frac {partial }{partial x}G^{star {left (t,xright)}}) is not zero, hence by a compactness argument there exists a unique continuously differentiable function (xcolon [0,T_{N}]rightarrow mathbb {R}) such that G⋆ t,x t))=0 for all t∈[0,T N ].
By the normal family argument, there exists a subsequence { f n k } of {f n } and a function g analytic on B N such that f n k converges to g uniformly on compact subsets of B N. Here, we have s u p z ∈ B N | g ( z ) | ≤ 1.
Using again the same argument, there exists a subset (I_{3}subseteq I) such that (k_{1}in I_{3} ) and 0< c_{0}Gammaleq y_{n} k)< m k_{1})- frac{3}{4}delta< m k_{1} -frac{delta }{4}< m(k)quad text{for } k in I_{3} text{ and every } n, where Γ is given by Lemma 4.2.
