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. 2014 Dec 4;8(12):e3360. doi: 10.1371/journal.pntd.0003360

Table 3. Linear regression analysis of log transformed tsetse fly catches with sequential addition of photoreceptor excitations as predictors.

Model
Study R7y/R8y +R7p +R8p +R1-6
G.f. fuscipes M, T F test F2,34 = 2.450, p = 0.101 F3,33 = 2.923, p = 0.048 F4,32 = 2.151, p = 0.097 F5,31 = 1.736, p = 0.156
r2 (F test) 0.126 (F2,34 = 2.450, p = 0.101) 0.210 (F1,33 = 3.508, p = 0.070) 0.212 (F1,32 = 0.081, p = 0.778) 0.219 (F1,31 = 0.269, p = 0.608)
Adj. r2 0.075 0.138 0.113 0.093
G. f. fuscipes F, T F test F2,34 = 7.859, p = 0.002 F3,33 = 13.669, p<0.001 F4,32 = 10.426, p<0.001 F5,31 = 8.081, p<0.001
r2 (F test) 0.316 (F2,34 = 7.859, p = 0.002) 0.554 (F1,33 = 17.611, p<0.001) 0.566 (F1,32 = 0.865, p = 0.359) 0.566 (F1,31 = 0.003, p = 0.960)
Adj. r2 0.276 0.514 0.512 0.496
G. p. palpalis M, S F test F2,24 = 6.998, p = 0.004 F3,23 = 5.681, p = 0.005 F4,22 = 4.524, p = 0.008 F5,21 = 3.510, p = 0.018
r2 (F test) 0.368 (F2,24 = 6.998, p = 0.004) 0.426 (F1,23 = 2.293, p = 0.144) 0.451 (F1,22 = 1.031, p = 0.321) 0.455 (F1,21 = 0.152, p = 0.700)
Adj. r2 0.316 0.351 0.352 0.326
G. p. palpalis F, S F test F2,24 = 4.393, p = 0.024 F3,23 = 6.867, p = 0.002 F4,22 = 6.767, p = 0.001 F5,21 = 5.671, p = 0.002
r2 (F test) 0.268 (F2,24 = 4.393, p = 0.024) 0.473 (F1,23 = 8.918, p = 0.007) 0.552 (F1,22 = 3.883, p = 0.062) 0.575 (F1,21 = 1.130, p = 0.300)
Adj. r2 0.207 0.404 0.470 0.473
G. p. palpalis M. B F test F2,23 = 14.529, p<0.001 F3,22 = 21.572, p<0.001 F4,21 = 23.457, p<0.001 F5,20 = 18.195, p<0.001
r2 (F test) 0.558 (F2,23 = 14.529, p<0.001) 0.746 (F1,22 = 16.312, p = 0.001) 0.817 (F1,21 = 8.132, p = 0.010) 0.820 (F1,20 = 0.295, p = 0.593)
Adj. r2 0.520 0.712 0.782 0.775
G. p. palpalis F, B F test F2,23 = 17.190, p<0.001 F3,22 = 35.270, p<0.001 F4,21 = 27.199, p<0.001 F5,20 = 23.017, p<0.001
r2 (F test) 0.599 (F2,23 = 17.190, p<0.001) 0.828 (F1,22 = 29.232, p<0.001) 0.838 (F1,21 = 1.342, p = 0.260) 0.852 (F1,20 = 1.855, p = 0.188)
Adj. r2 0.564 0.804 0.807 0.815
G. pallidipes M, F2 F test F2,27 = 33.203, p<0.001 F3,26 = 37.130, p<0.001 F4,25 = 28.569, p<0.001 F5,24 = 27.316, p<0.001
r2 (F test) 0.711 (F2,27 = 33.203, p<0.001) 0.811 (F1,26 = 13.714, p = 0.001) 0.820 (F1,25 = 1.357, p = 0.255) 0.851 (F1,24 = 4.825, p = 0.038)
Adj. r2 0.690 0.789 0.792 0.819
G. pallidipes F, F2 F test F2,27 = 51.533, p<0.001 F3,26 = 50.222, p<0.001 F4,25 = 41.703, p<0.001 F5,24 = 35.162, p<0.001
r2 (F test) 0.792 (F2,27 = 51.533, p<0.001) 0.853 (F1,26 = 10.674, p = 0.003) 0.870 (F1,25 = 3.229, p = 0.084) 0.880 (F1,24 = 2.043, p = 0.166)
Adj. r2 0.777 0.836 0.849 0.855

Raw data from [5], [7], [11]. Predictors were introduced sequentially, and for each model an F test of the fit of the regression is reported. Also reported for each model is r2, an F test of the change in r2 versus the previous model, and an r2 adjusted for the number of predictors in the model to allow comparison. Adjusted r2 values for models containing only one photoreceptor type as a predictor are provided in Figs. 2 and 3 for comparison. M. =  male; F. =  female; T =  target; S =  screen; B =  biconical trap; F2  =  F2 trap.