2009
DOI: 10.1080/02652030903161606
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Comparison of two models for the estimation of usual intake addressing zero consumption and non-normality

Abstract: Various models exist for estimating the usual intake distribution from dietary intake data. In this paper, we compare two of these models, the Iowa State University Foods (ISUF) model and the betabinomial-normal (BBN) model and apply them to three different datasets. Intake data are obtained by aggregating over multiple food products and are often non-normal. The ISUF and BBN model both address non-normality. While the two models have similar structures, they show some differences. The ISUF model includes an a… Show more

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Cited by 55 publications
(59 citation statements)
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“…The results of both models are combined to estimate the usual intake distribution. This model has been part of MCRA from 2005 onwards and is fully described in de Boer et al (2009). A similar model is employed by Slob (2006), although Slob relates the parameter of the beta distribution to covariates rather than the mean probability / as is more usually done.…”
Section: Betabinomial-normal Model (Bbn)mentioning
confidence: 99%
“…The results of both models are combined to estimate the usual intake distribution. This model has been part of MCRA from 2005 onwards and is fully described in de Boer et al (2009). A similar model is employed by Slob (2006), although Slob relates the parameter of the beta distribution to covariates rather than the mean probability / as is more usually done.…”
Section: Betabinomial-normal Model (Bbn)mentioning
confidence: 99%
“…Furthermore, to determine long-term intake, ideally, statistical models should be used that correct the variation in long-term intake between individuals for the within individual (between days) variation (Hoffmann et al, 2002;Nusser et al, 1996;Slob, 1993). An important prerequisite for this is that the logarithmically transformed daily intake distribution is normally distributed (de Boer et al, 2009). Since the intake data were not normally distributed for TiO 2 (not shown), the observed individual means (OIM) method was used.…”
Section: Intake Calculationsmentioning
confidence: 99%
“…For this the positive daily exposure distribution was logarithmically transformed in a normal distribution, an important prerequisite to use the BBN model for estimating long-term exposure which should always be checked. For this we used the normal quantile-quantile (q-q) plot as proposed by de Boer et al (2009). In those cases in which the transformed positive daily exposure distribution is markedly non-normal, the results may be misleading.…”
Section: Lead Concentration Datamentioning
confidence: 99%
“…The BBN approach models separately the contaminant intake frequency and positive intake amounts as a function of age to produce the long-term exposure distribution. For this, the positive amounts distribution is logarithmically transformed into a normal distribution to remove the within-person variation that is of no interest for this type of exposure (Hoffmann et al 2002;de Boer et al 2009). After removal of the within-person variation, the logarithmically transformed positive exposure distribution is back-transformed and combined with the intake frequency to estimate the long-term exposure distribution.…”
Section: Modelling Of the Long-term Exposurementioning
confidence: 99%