Exact(2)
Firstly, there has to be a clear "what's in it for me?" proposition for each person.
The value proposition for each school differs depending on the problem it is trying to solve.
Similar(58)
Examples of propositions for each category are presented in Table 6.
Subjects had to choose between 3 propositions for each proposed factor (risk factor/Protective factor/Don't Know).
The people's knowledge of cancer risk factors was assessed by choosing the correct answer among these three propositions for each of the proposed factors.
To down weight potential false positives due to validation of terms with many children, the propagated score is reduced proportionally to the number of new propositions for each term of the ontology to align (Equation 5b ).
In order to be able to apply these notions in a useful way, we have to explain how to count the variants of a proposition, since for each variant of a proposition (as for each proposition in general) there are infinitely many others that are logically equivalent to it (e.g., due to replacing a part [b] of the proposition by [non-non-b], [non-non-non-non-b] etc).
Let be the orthogonal projection of onto the closed convex set According to Proposition 2.1 ii), for each we have.
By Proposition 3.5, for each positive integer n, there exists a positive integer k0(n) such that β k (n) ≤ 1 for all k ≥ k0(n).
In particular, if (a_j) and (b_j) are real-valued for all (jin mathbb N) and (sum _ja_j sum _jb_j=sum _jb_j sum _ja_j), then (c_j) are real-valued for all (jin mathbb N). [17, Proposition 4.5] For each (Bge 0), ( FS _{A_p,rho }^{*,infty }(mathbb R^{2d};B)) is a ring with the pointwise addition and multiplication given by.
Proposition 3.1 For each i ∈ I, let T i : K → 2 Y i be compact-valued, A i : K → 2 X i be closed-valued and ( p, y ) → G i ( p, x, y, z i ) be closed for all ( x, z i ) ∈ K × K i.
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