Table 4.

Parameters and goodness of fit for mathematical models of AWB responses in odr-3 mutants.

DOI: http://dx.doi.org/10.7554/eLife.21629.023

Conditions	AWB, odr-3(n2150)	AWB, odr-3(n1605)
Durations of up/down phase	down 90 s	down 90 s
Number of samples (frames) used for calculation of BIC	N = 180 (t = −60 ~ 120 s)	N = 180 (t = −60 ~ 120 s)
$X\left(t\right)=kI$ $I=-\frac{dC\left(t\right)}{dt}$	k = 89.1 [μM−1·s] BIC = 25.1	k = 77.3 [μM−1·s] BIC = −39.2
$\frac{dX\left(t\right)}{dt}=kI-\frac{1}{\tau }X\left(t\right)$ $I=-\frac{dC\left(t\right)}{dt}$	k = 2.08 [μM−1] τ → ∞ BIC = −477.7	k = 1.77 [μM−1] τ → ∞ BIC = −578.5
$\frac{dX\left(t\right)}{dt}=kI-\frac{1}{\tau }X\left(t\right)$ $I=-\frac{C\left(t\right)-C(t-\Delta t)}{\Delta t}$	k = 8.71 [μM−1] τ = 25.2 [s] ∆t = 67 [s] BIC = −645.6	k = 7.73 [μM−1] τ = 23.5 [s] ∆t = 66 [s] BIC = −779.9