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Plausible model effects can be forced by setting conditions such as monotonicity, convexity, concavity or combinations thereof.
The model sensitivity resulting from the different model effects can be illustrated by predictions on the scale of the response variable (larva density) by varying only one of the causal predictors DWT or CTH while keeping the other constant.
In this model, effects can be compared among all air pollutants and all plasma variables.
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In our model, dilution effects can be caused by either high density of incompetent hosts or of competent hosts due to reduced cofeeding transmission efficiency by less aggregation of ticks (Fig. S4; [29]).
From the resulting linear model effect coefficients can also be extracted that tells the correlation between parameters and model outputs.
Within the mixed-effects modeling framework, the random effects can be treated as missing data so that the EM algorithm is capable of estimating fixed effects after averaging random effects in the E-step.
Values were not included for sample types (BU EPA and DHA and CE DHA) for which the model fitting did not converge because the data did not follow the asymptote model (this effect can occur when there is too much variability in data).
Modeling such extra effects can be achieved using the commonly left-out effect-modification between the lags of temperature in distributed lag models.
According to a chemo-mechanical model, this effect can be attributed to the hardness degradation in metal surface with corrosion current.
Unfortunately, there is no model in which estrogen effects can be determined directly in embryos.
A genomic selection (GS) model that includes dominance effects can be used to select purebreds for crossbred performance.
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