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Bayes methodologies

Empirical Bayes methodology and other kinds of shrinkage estimation may be considered in situations where there is some, perhaps limited information for a situation of specific interest, but also a desire to give some weight to data from situations less representative. The term shrinkage expresses the idea that an estimate from the situation of specific interest is shrunk toward some prior estimate such as an estimate from less strictly representative situations. As yet the methods have seen little or no use for pesticide ecological risk assessment in regulatory contexts. [Pg.36]

Luoma and Jenne ( ) used less involved methodology to show some correlation between extractable nuclide concentrations and the uptake by Macoma of Zn, Cd, Co and Ag from laboratory-prepared sediments. A close correlation between ammonium acetate-solubility and Zn uptake was observed. In natiire, ammonium acetate also reflected the bioavailability of Zn to Scrobicularia in the estuaries of southwest England better than did other extractants. The correlation was not sufficiently strong to have predictive value, however, and within the narrower range of Zn concentrations in San Francisco Bay no correlation was observed. The exchangeability of Zn, implied by ammonium acetate extraction, may influence the availability of the metal, but it is not the only factor determining uptake. [Pg.602]

Covariate screening methods are used when there are a large number of covariates, such that evaluating every possible combination in a model is prohibitive. With this methodology, EBEs of the random effects are treated as data and then exploratory methods are used to assess the relationship between the random effects and the covariate of interest. In other words, each individual s pharmacokinetic parameter, clearance for example, is estimated and treated as a being without measurement error. These Bayes estimates are then compared against subject-specific covariates for a relationship using either manual or automated methods. [Pg.235]

A sample space is generally defined and all probabilities are calculated with respect to that sample space. In many cases, however, we ate in a position to update the sample space based on new information. For example, like the fourth example of Example 2.3, if we just consider the case that two outcomes from roUing a die twice are the same, the size of the sample space is reduced from 36 to 6. General definitions of conditional probability and independence are introduced. The Bayes theorem is also introduced, which is the basis of a statistical methodology called Bayesian statistics. [Pg.10]

This is known as Bayes s theorem or the inverse probability law. It forms the basis of a statistical methodology called Bayesian statistics. In Bayesian statistics, fi(fi) is called the prior probability of fi, which refers to the probability of fi prior to the knowledge of the occurrence of A. We call P B A) the posterior probability of fi, which refers to the probability of fi after observing A. Thus Bayes s theorem can be viewed as a way of updating the probability of fi in light of the knowledge about A. [Pg.12]

The extreme action effects of structures are caused by service and chmate loads and may be modeled as intermittent rectangular renewal pulse processes. Therefore, it is e q)edient to treat the safety margin of particular members as a random sequence. The revised values of instantaneous survival probabihty of particular members may be analyzed by the concepts of truncated probabihty distribution and Bayes theorem. The presented new design methodology based on conventional resistances, rank sequences, correlation factors and transformed conditional probabihties may be successfully used in the prediction of long-term survival probabilities of members and their systems during residual service Ufe. [Pg.1375]

I. Methodological results. They are based on the author s methodology for assessing the tsunami hazard. As part of this methodic the following characteristics of tsunami generating bays are distinguished ... [Pg.534]

R.N. Liin, L. Morten, J. Niels, J.S. Bay, A goal based methodology for HAZOP analysis. Nuclear Safety and Simulation 1 (2) (June 2010). [Pg.301]

On shore protection, traditional hard structures and artificial nomishment without adequate structural protection may not be the best or long-term solution for an eroding beach, as the diminishing trend of sediment supply has prevailed or is imminent on almost all the sandy beaches worldwide. A practical and feasible approach is to emulate a bay beach in static equilibrimn in a natural environment that has remained stable without the need of additional supply in a persistent swell condition. This concept has been labeled as Headland Control. For places receiving storm wave attack from time to time, a bay beach may survive if an adequate storm buffer is provided incorporating headland control methodology. [Pg.840]

Revie, M., Bedford, T. Walls, L. (2011) Supporting Rehabflity Decisions During Defence Procurement Using a Bayes Linear Methodology. IEEE Transactions on Engineering Management 58(4) 662 73. [Pg.292]


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See also in sourсe #XX -- [ Pg.457 ]




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