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We found that fine-scale distribution models accurately discriminated occupied from unoccupied breeding ponds (78 91% accuracy), and surveys could be effectively guided using a well-fit model.
However, when two models are equally well fit, the model should be chosen based upon the principle of parsimony.
In addition, although we validated the model using external data from our institution and the model was well fitted, the model must be validated using data from other institutions to assess its generalisability.
It is clear from the plot that the experimental data well fits Boyd model for 2 nitrophenol as illustrated by Fig. 13.
The independent model was therefore used to discard cells too irregular to be well fit by any model and to normalize fits in the local and global models.
The data were less well fit by a model that scaled the strength of responses.
The experimental data were well fit with the model indicating that it was suitable for this column design.
The in vitro release data of all vesicular systems were well fit into Higuchi model (RS D> 0.99).
The experimental data can be well fitted by Thomas model, offering some model parameters for the process design.
The adsorption equilibrium data were well fit by the Langmuir model.
The inactivation patterns were well fitted by Weibull model.
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