No longer is the consumer stuck with choices defined by monopolistic companies interested more in the protection of market share than in innovation.
Unfortunately, he said, users of social networking sites or any online service were being presented with choices defined by priorities they did not choose.
The model was structured according to the economic evaluation methodological choices defined by HAS [ 26].
Close examination shows that the "nested cross-validation" defined by Varma and Simon [9] is the same as "cross-validatory assessment of the cross-validatory choice" defined by Stone [2].
It is argued that in the decade since the Rio Summit, a key focus of the future research agenda for the discipline should be an exploration of the 'sustainability choice space' defined by the interaction of biophysical limits and social and economic values at the landscape-scale.
The lower number of dominant choice task, defined by design and the data, is thought to help produce higher coefficients and lower standard errors.
A recent study in Arabidopsis showed that female-determined mate choice was defined by four quantitative trait loci (QTLs) (Fitz Gerald et al. 2014), suggesting that the ability to sort among pollen can be genetically determined.
The core challenge in the substitution approach outlined in the previous section is to identify that exposure assessment strategy in the choice set defined by the budget constraint for which the objective function, i.e. equation (3) with substituted n s or n d, has its minimal value.
The model assumes that an individual's utility function, or choice, can be defined by the level's part-worths, or coefficient estimates [4, 8].
For them choice will be defined by issues such as the reputation of the school (hopefully not based solely on US News and World Report!), the success of the graduates of the program (be sure to ask!), and geography.
Proof Using Lemma 3.5 by considering the choice of functions defined by x p k = f ( x ), ( 1 − x ) q k = g ( x ), f r, s ( x ) = x r k ( 1 − x ) s k = h ( x ), x ∈ [ 0, 1 ], k > 0, we can prove Proposition 3.7, which is the generalization of Theorem 3.3.
