Figure 6 shows the mean PCs for the conditions used in the Level of Representation (image level, midlevel) × Gap (no gap, gap) analysis for each of the four experiments. In all four experiments, there was a main effect of Level of Representation, Exp 1:
F(1,23) = 39.76,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.618; Exp 2:
F(1,23) = 25.67,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.507; Exp 3:
F(1,23) = 37.93,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.606; Exp 4:
F(1,23) = 64.12,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.725, as well as a main effect of Gap, Exp 1:
F(1,23) = 34.81,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.585; Exp 2:
F(1,23) = 34.43,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.582; Exp 3:
F(1,23) = 41.72,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.629; Exp 4:
F(1,23) = 21.41,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.460. Critically, the interaction between Level of Representation and Gap was also significant in all four experiments, Exp 1:
F(1,23) = 18.99,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.428; Exp 2:
F(1,23) = 18.14,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.417; Exp 3:
F(1,23) = 64.48,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.726; Exp 4:
F(1,23) = 17.05,
p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.401. Follow-up simple main-effect analyses confirmed that for all four experiments, the difference between gap and no gap conditions was significant for the image-level condition in which the elongation was explicit in the image, Exp 1: mean diff = 0.160 ± 0.025,
t(23) = 6.29, p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.616; Exp 2: mean diff = 0.184 ± 0.033,
t(23) = 5.60, p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.558; Exp 3: mean diff = 0.228 ± 0.029,
t(23) = 7.91, p < 0.001,
\(adj\ \hat{\eta }_p^2\) = 0.720; Exp 4: mean diff = 0.153 ± 0.031,
t(23) = 4.87, p < 0.001, ,
\(adj\ \hat{\eta }_p^2\) = 0.486, but was not significant for the midlevel condition in which flanker elongation required perceptual completion, Exp 1: mean diff = 0.026 ± 0.018,
t(23) = 1.43, p = 0.166,
\(adj\ \hat{\eta }_p^2\) = 0.042; Exp 2: mean diff = 0.022 ± 0.016,
t (23) = 1.343, p = 0.192,
\(adj\ \hat{\eta }_p^2\) = 0.032; Exp 3: mean diff = 0.004 ± 0.070,
t(23) = 0.29, p = 0.773,
\(adj\ \hat{\eta }_p^2\) = −.040; Exp 4: mean diff = 0.003 ± 0.016,
t (23) = 0.16, p = 0.875,
\(adj\ \hat{\eta }_p^2\) = −.042.