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Moreover, regarding Proposition 2 together with assumption (25) and Lemma 2, one derives (U_{n}(m,epsilon)in E_{(beta,mu)}) for every (nge0).
Regarding Proposition 2, it is direct to check that (c(m)ast ^{b,Q}f tau,m)) defines a continuous function in (U_{d}cupoverline {D}(0,rho times mathbb {R}) and holomorphic in (U_{d}cup D 0,rho)) with respect to the variable τ.
In this direction, regarding Proposition 7, one might try to: apply the q-Borel transform of order (k_{2}) at both sides of equation (1), study the resulting q-difference-convolution problem (46) and obtain a solution to this problem having an adequate growth in τ variable in order to provide a solution to (1) via the analytic inverse operator, the q-Laplace transform of order (k_{2}).
"It is fundamentally inaccurate to draw broad conclusions regarding Proposition 39's full impact until the program is fully implemented.
I was recently reminded of this fact when, on a visit to my hometown of San Diego, I ran into a protest regarding Proposition 8.
Regarding Proposition 19, the legalizing of marijuana measure, one CDP offering declares that they are against passing it and in another flyer they decided to remain "neutral".
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There are, of course, dangers, in regarding propositions as structured.
Everybody from its sponsors to its opponents regards Proposition 23 as a weather vane for subsequent energy politics elsewhere.
In his various essays on empirical truth, Habermas usually regards propositions as the truth-bearer: in making an assertion, "I am claiming that the proposition [Aussage] that I am asserting is true" (1971/2001, 86; cf. 2003a, 249ff).
According to Moore, philosophers talk legitimately of propositions in order to identify the aspects of thought and language which are crucial to questions of truth and inference, and in doing so it may appear that they regard propositions as genuine entities.
In ancient and medieval times propositions were not seen as a special kind of property and many contemporary philosophers who focus on physical ontology or philosophy of mathematics do not regard propositions as a kind of property (many of them doubt that there are any such things).
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