Figures & data
Figure 1 Lip fullness was manipulated using the Face Liquify tool of Adobe Photoshop and ranged from (A) thinnest possible lips variant (minus 100) to (B) fullest possible lips variant (plus 100).
![Figure 1 Lip fullness was manipulated using the Face Liquify tool of Adobe Photoshop and ranged from (A) thinnest possible lips variant (minus 100) to (B) fullest possible lips variant (plus 100).](/cms/asset/930a7ab6-ce44-40b0-b3e8-489e7700e067/dcci_a_12161751_f0001_c.jpg)
Figure 2 Comparison of presented levels of lip fullness offered by the graphics software (x-axis: from −100 to +100) with the participants’ assessments of lip fullness at the end of the experiment (y-axis: from 1 to 7). Pearson R coefficient for both experimental conditions indicate close to perfect fits. Confidence intervals (CI-95%) are additionally given by shadowed confidence bands (note: the band can hardly be perceived as it is in fact very narrow due to the near-to-perfect fit).
![Figure 2 Comparison of presented levels of lip fullness offered by the graphics software (x-axis: from −100 to +100) with the participants’ assessments of lip fullness at the end of the experiment (y-axis: from 1 to 7). Pearson R coefficient for both experimental conditions indicate close to perfect fits. Confidence intervals (CI-95%) are additionally given by shadowed confidence bands (note: the band can hardly be perceived as it is in fact very narrow due to the near-to-perfect fit).](/cms/asset/beb67b8e-9a8c-475c-bcd7-146da2be94fb/dcci_a_12161751_f0002_b.jpg)
Figure 3 Mean data for face attractiveness (left) and face naturalness (right) for both adaptation conditions (top: Adapt_FullLips, bottom: Adapt_ThinLips), split by test phases (black: T1, red: T2). Data is modelled by second-degree polynomial functions—determination coefficient expressed as squared Pearson’s R is given for each curve fitting. Confidence intervals (CI-95%) are additionally given by shadowed confidence bands.
![Figure 3 Mean data for face attractiveness (left) and face naturalness (right) for both adaptation conditions (top: Adapt_FullLips, bottom: Adapt_ThinLips), split by test phases (black: T1, red: T2). Data is modelled by second-degree polynomial functions—determination coefficient expressed as squared Pearson’s R is given for each curve fitting. Confidence intervals (CI-95%) are additionally given by shadowed confidence bands.](/cms/asset/0e5dfa97-6e31-4a2b-97cb-9d4be0b9ea6c/dcci_a_12161751_f0003_c.jpg)
Table 1 Optimal Lip Fullness That Corresponds to the Mean (M) Maximum Values of the Employed Second-Order Polynomial Models for Each Participant, Adaptation Condition and Test Phase, Calculated for Both Dependent Variables (Attractiveness and Naturalness), Separately
Figure 4 Mean values of individual optimal lip fullness for reaching a maximum for the respective dependent variables attractiveness (left) and naturalness (right). Solid lines show adaptation condition Adapt_FullLips and dashed lines the respective data for Adapt_ThinLips. Error bars indicate ±1 standard error of the mean.
![Figure 4 Mean values of individual optimal lip fullness for reaching a maximum for the respective dependent variables attractiveness (left) and naturalness (right). Solid lines show adaptation condition Adapt_FullLips and dashed lines the respective data for Adapt_ThinLips. Error bars indicate ±1 standard error of the mean.](/cms/asset/f803aa94-e092-4ed8-be19-9eb9705d4125/dcci_a_12161751_f0004_c.jpg)