To systematically analyze the intensities of the fitting sub-peaks, the plots of I 2D+), I 2D−), and I 2D0) as functions of Φ is shown in Figure4.
Spin-label depth parameter φ is shown in Figure S6 of the Supporting Information as a function of label position.
The fidelity of the transport process as a function of the total time and the phase Φ generated by the magnetic field is shown in Figure 3(a).
An example of the calculation of φ for a trial in the OB+ROT condition is shown in Fig. 3D.
Population analyses of α subunit Φ-values are shown in Fig. 5. Considering all 55 residues for which Φ has been measured, there are most likely five Φ populations, with mean (s.e.m).m
The absolute fitnesses of the four genotypes are φ 11 = 1 φ 21 = 1 + a t (1 + k 1 ) φ 12 = 1 + a t (1 + k 2 ) φ 22 = 1 + 2 a t and Relative fitnesses are shown in Table 5, along with the frequency of each genotype and average values of offspring before and after selection.
Using this curve as a target, we estimated the parameters of a protein fitness function φ that would yield the appropriate behavior; the resulting function is shown below.
A conditional assertion φ ψ is in the Rational Closure of K if the rank of φ is strictly less than the rank of φ ∧ ¬ψ.
In particular, odd-order Legendre functions of the first kind (inserted for Φ ν in (16)) have been shown to be efficient for specific applications [18, 19].
A function Φ is defined that measures the mean cost of a translational error.
