STEP 9: MEASURE OF LEARNING
The measure of learning used in the analysis is extremely critical, as they form the
basis for inferences drawn from the experiment. Similar to the debate about measuring
learning in many other fields, there are two distinct philosophies for measuring motor
learning - proficiency (i.e., how good is performance after practice) and growth (i.e., how
much has performance changed after practice), and a multitude of measures have been
used to quantify learning based on both approaches
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. Proficiency-based measures
typically rely on the absolute performance level at the end of practice (e.g., on a retention
test) to measure learning. On the other hand, growth-based measures typically use a pre-
post experimental design, where the change between initial and final performance levels
are compared across groups. This change can be (i) a gain score (i.e., final performance -
initial performance), (ii) a gain score that is ‘normalized’ in some way (e.g., final
performance/initial performance *100) or (iii) a post-test score or gain score that uses the
pre-test score as a covariate. In addition, the ‘rate’ of learning is often also computed as a
way to capture if one group learns faster than the other. As in the case with the choice of
dependent variable, the presence of multiple measures to assess learning can create a
challenge, as it increases researcher degrees of freedom.
Pitfalls
First, the use of ‘pre-tests’ in motor learning has been criticized on two grounds
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(i) that pre-test scores in motor learning are unreliable because early trials at a task
generally are extremely variable and show very poor correlation with final performance,
and (ii) extending the trials in the pre-test to get a reliable measure of baseline
performance essentially provides practice at the task, thereby minimizing the room for
improvement during the actual intervention.
Second, the use of gain scores has been criticized as a learning measure
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especially in cases where the pre-test scores are not the same across groups. For
example, since the gain scores are skewed by the initial performance level, individuals with
a lower pre-test scores could appear to have greater ‘gains’ even if their final performance
was lower or similar to an individual with higher pre-test scores
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. This will especially be
the case in situations where the performance approaches a plateau. While normalizing the
gain score (e.g., expressed as a %) can offset some of these issues, this also has to be
treated with caution since the normalization procedure makes assumptions about the form
of the learning curve.
The problem with a gain score is even more obvious when using a ‘relative
retention’ measure (i.e., a difference score computed between the last block of practice
and the retention test). In this case, the magnitude of relative retention is heavily
dependent on performance during practice—a measure that may be affected by factors
other than learning
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. Moreover, if groups underwent different types of intervention during
practice, the performance at the end of practice is contaminated by the effects of the
intervention itself, making it an unsuitable measure to compare learning in the two groups.
Finally, some motor learning studies use curve fitting (e.g., fitting an exponential)
as a means to quantify ‘rates’ of learning independent of performance level. While this
argument is true ‘in theory’, this relies on two major assumptions - (i) the form of the
function actually matches the form of the learning curve (i.e., if an exponential fit is made,
that the curve is actually exponential), and (ii) the data have very minimal noise, and the