1991
DOI: 10.1037/0096-1523.17.1.198
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A developmental study of the relationship between geometry and kinematics in drawing movements.

Abstract: Trajectory and kinematics of drawing movements are mutually constrained by functional relationships that reduce the degrees of freedom of the hand-arm system. Previous investigations of these relationships are extended here by considering their development in children between 5 and 12 years of age. Performances in a simple motor task--the continuous tracing of elliptic trajectories--demonstrate that both the phenomenon of isochrony (increase of the average movement velocity with the linear extent of the trajec… Show more

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Cited by 182 publications
(187 citation statements)
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“…The experimental patterns were comparable to the ones used in previous work (Viviani and Schneider, 1991;. The experimenter demonstrated the elliptic patterns and their approximate orientation with respect to the body.…”
Section: Trials With Elliptical Patternssupporting
confidence: 79%
See 1 more Smart Citation
“…The experimental patterns were comparable to the ones used in previous work (Viviani and Schneider, 1991;. The experimenter demonstrated the elliptic patterns and their approximate orientation with respect to the body.…”
Section: Trials With Elliptical Patternssupporting
confidence: 79%
“…A second set of ellipses was drawn in a diagonal orientation with the long axis pointing approximately from the center of the chest 45 degrees to the right in the x-y plane. This diagonal orientation was chosen because joint limits are not so easily encountered as in other orientations (Viviani and Schneider, 1991). The experimental trials were per-formed in two blocks, each consisting of 10 trials.…”
Section: Trials With Elliptical Patternsmentioning
confidence: 99%
“…2/3-PL evolves with age during childhood (Sciaky et al 1987;Viviani and Schneider 1991) and interacts in subtle ways with the spontaneous tendency to modulate the average velocity as a function of movement size (Viviani and McCollum 1983;Viviani and Cenzato 1985;Viviani et al 2009). …”
Section: Showed That V(t) Is Approximately Proportional To the Cubic mentioning
confidence: 99%
“…s is the curvilinear abscissa. The exponent β is close to 1/3 for adults' drawing [42] and the law has therefore been called the 1/3-power law. Possible description of this relation is that when we draw a shape, we accelerate in the flattest parts and we slow down in the most curved ones.…”
Section: The 1/3-power Lawmentioning
confidence: 99%