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. Author manuscript; available in PMC: 2021 Aug 1.
Published in final edited form as: Emotion. 2019 Jun 13;20(5):773–792. doi: 10.1037/emo0000609

Table 2.

Results of null, polynomial, and thin plate smoothing spline models for each dependent variable.

Dependent variable Model β p Adj R2 AIC

Emotion comprehension scores Null 1608.10
Linear .48 < .001*** .23 1558.51
Quadratic −.50 < .001*** .47 1484.31
Cubic .32 < .001*** .58 1442.01
Spline .62 1426.36
Coder abstractness scores Null 833.48
Linear .76 < .001*** .58 663.07
Quadratic −.37 < .001*** .72 586.51
Cubic −.01 .745 .72 588.40
Spline .73 580.05
Linguistic abstractness scores Null −142.50
Linear .46 < .001*** .21 −185.25
Quadratic −.001 .991 .20 −183.25
Cubic −.05 .467 .20 −181.79
Spline .21 −185.25+
General definition use Null 1859.18
Linear .70 < .001*** .49 1728.89
Quadratic −.46 < .001*** .70 1627.36
Cubic .07 .057 .70 1625.66
Spline .70 1623.66
Synonym use Null 1738.33
Linear .32 < .001*** .10 1719.66
Quadratic −.05 .458 .09 1721.10
Cubic −.01 .848 .09 1723.06
Spline .10 1719.66+
Example situation use Null 1866.19
Linear −.67 < .001*** .45 1750.57
Quadratic .32 < .001*** .55 1712.61
Cubic .02 .687 .55 1714.44
Spline .56 1710.20
Physiological marker use Null 1392.78
Linear −.23 .001** .05 1384.27
Quadratic −.01 .882 .04 1386.25
Cubic .13 .062 .05 1384.68
Spline .10 1378.66

Note: Bold text indicates best fitting model for each dependent variable, as determined by having the lowest AIC.

+

In these two cases, spline model algorithms revealed that the best fits were identical to linear models; hence we interpreted the linear models. β = standardized beta, Adj R2 = adjusted R2, AIC = Akaike Information Criterion,

***

p < .001,

**

p < .01