Although we validated our mathematical modeling using an in vitro assay, its direct correlation to physiological in vivo measurements (fig. 3 and 4) supports that the model is rooted in biologically reasonable assumptions.
If a model predicted the observed difference in d' m (higher for the sequential procedure in this hypothetical example), the data would support that model even though empirical discriminability (pAUC) goes in the opposite direction.
We see that entrainment is lost in the same way for both the neural and the derived phase model, further supporting that the phase model contains the same entrainment information.
But do you want to support that model?
Similarly, the reported DIC V supports that the multiple model with values of 636.4 and 791.2 is also the best fit in this case.
We examine the evidence that supports the model and discuss its implications for understanding the processes that regulate cells.
Studies of short fatigue crack growth in an Al Li 8090 alloy plate provide evidence that supports the model.
A possible neural implementation of the optimal-observer model is discussed, and we provide behavioral data that support the model.
Examine validity of modeling assumptions from the point of view of the decisions that are supported by the model.
The obtained result supports that the model (1 - 2) has a positive stable local and global equilibrium if condition (4) is satisfied.
