Related Experiment Video
Updated: May 8, 2026

07:12
Clinical Efficacy of an Innovative Multidimensional Traction Therapy in Moderate Adolescent Idiopathic Scoliosis
Published on: February 10, 2026
Practice to an asymptote?
1a Department of Psychology , New Mexico State University.
Journal of Motor Behavior
|August 15, 2013
Summary
Even after extensive practice, performance may not stabilize, indicating ongoing learning or sequential effects. This challenges the assumption of reaching a performance asymptote in experimental designs.
Area of Science:
- Cognitive Psychology
- Experimental Psychology
- Human Performance Studies
Background:
- Experimental designs often assume performance stabilization after prolonged practice.
- This assumption is critical for methodologies aiming to eliminate practice-related confounds.
Purpose of the Study:
- To empirically test the assumption that performance stabilizes after extensive practice.
- To investigate the presence and nature of sequential effects in prolonged learning tasks.
Main Methods:
- Repeated measurements of a single subject (S) on constant tasks.
- Each task was assessed in a separate series of extensive practice trials.
Main Results:
- Significant learning or sequential effects persisted even after thousands of practice trials.
- Observed effects could be transient, disappearing and reappearing across days.
Conclusions:
- The concept of "practice to an asymptote" is questionable for eliminating sequential effects.
- Prolonged practice does not guarantee performance stabilization, impacting experimental validity.
Related Concept Videos
Slant Asymptotes
A function's behavior is often guided by asymptotic constraints, where one term dominates another, defining a limiting trend. In the given scenario, the mathematical pattern follows a rational function: a cubic term in the numerator is divided by a squared term in the denominator. This results in a function with distinct characteristics, including an oblique asymptote, critical points, and undefined regions.The function's validity is determined by the denominator, which must be nonzero. This...
Asymptotes in Rational Functions
A rational function is defined as the quotient of two polynomials: where Q(x)≠0, These functions often exhibit asymptotes, which are the lines that the graph approaches but never touches. These asymptotes are classified based on how the function behaves near specific values of the input.Vertical asymptotes occur where the denominator is zero, and the numerator is not, causing the function to be undefined. These are found by solving Q(x)=0. For example: has a vertical asymptote at x=3, where...
Types of Limits II
When observing how a curve behaves near a specific point along the horizontal axis, there are cases where the curve’s height increases or decreases without limit as the position draws closer to that point. The curve does not settle at any particular value; instead, the values grow more extreme—upward or downward—the nearer they get. No defined value exists exactly at that location, yet the surrounding behavior becomes more dramatic, indicating a sharp change in direction.The values may rise...
Limits at Infinity
The function that decreases as the input becomes very large provides a clear example of how mathematical functions can behave at extreme values. When the input increases continuously, the output becomes smaller and smaller, getting closer to a particular fixed value. Although the output never actually reaches this value, it moves nearer to it without limit. This behavior is a fundamental concept in understanding how functions behave as the input grows indefinitely. The graphical representation...
Geometry of Hyperbolas
A hyperbola consists of all points where the absolute difference of distances to two fixed points, called foci, remains constant. The standard equation isEach branch extends infinitely and approaches two asymptotes, which guide the curve’s behavior. The parameters a and b define key features: a measures the distance from the center to each vertex along the transverse axis, while b influences the slopes of the asymptotes. The asymptotes have equationsA rectangle centered at the origin with...
Hyperbolic and Inverse Hyperbolic Functions: Problem Solving
An arched gate can be effectively modeled using a hyperbolic cosine profile because this type of function is smooth and symmetric about the vertical axis. When the arch is centered at the origin, its maximum height occurs at the center point. This symmetry ensures that any height below the crown of the arch is reached at two horizontal positions that are equal in distance from the centerline but lie on opposite sides.To determine where the gate reaches a height of five meters, the height of the...

