Abstract

Psychomotor performance is the coordination of a cognitive process with physical movement: the abilities by which perception and intention become fast, accurate, skilled action, as in reaching, aiming, tracking, and tool use. It is governed by lawful regularities as reliable as any in psychology. This article sets out the field's spine: Fitts's law, which fixes the trade-off between the speed and accuracy of an aimed movement; the three-stage account of how a skill matures from effortful to automatic; the closed-loop and schema theories of how movements are stored and generalized; and the computational view in which the brain controls the body through internal models it updates from error. It places these against the psychomotor slowing of aging and recovery after brain injury. Three interactive demonstrations let the reader manipulate an aimed movement, a learning curve, and a motor adaptation.

Keywords: psychomotor performance, Fitts's law, motor learning, skill acquisition, sensorimotor control

Psychomotor performance is the ability to carry out a coordinated physical response under the guidance of perception and cognition. MeSH defines it as the coordination of a sensory or ideational (cognitive) process and a motor activity, and that phrasing captures its essence: it is neither pure thought nor pure movement but the join between them, the point at which a decision, a plan, or a percept becomes an act in the world. Threading a needle, returning a serve, steering a car, and playing a scale are all psychomotor tasks, and each demands that information gathered by the senses be converted, quickly and precisely, into muscle commands (Krakauer et al., 2019).

What makes the domain a science rather than a catalogue of skills is that this conversion obeys quantitative laws. The time to move to a target scales lawfully with how far away and how small it is; the errors of a rapid movement trade off against its speed in a fixed way; and the rate at which a skill improves with practice follows a regular curve across tasks as different as cigar-rolling and mental arithmetic. A century of work, beginning with Woodworth's study of the accuracy of voluntary movement, has turned these regularities into models that specify why a movement takes the time it does and how the nervous system learns to make it better (Woodworth, 1899; Fitts, 1954).

Key Takeaways
  • Psychomotor performance is the coordination of a cognitive or sensory process with physical movement — the translation of perception and intention into skilled action.
  • Fitts's law states that the time to make an aimed movement rises with the log of the ratio of distance to target width, quantifying the speed-accuracy trade-off.
  • Skill matures through three stages — cognitive, associative, and autonomous — along which performance becomes faster, less error-prone, and less dependent on attention.
  • Closed-loop and schema theories explain how movements are stored and generalized; the modern view adds internal models the brain updates by learning from movement error.
  • Psychomotor speed declines with age and is a central target of rehabilitation after stroke, linking the basic science to aging and recovery.

Figure 1

Fitts's Reciprocal Tapping Task and the Index of Difficulty

Fitts's aimed-movement task, showing amplitude and target width and the index of difficulty Two vertical target bars of equal width W are separated by a horizontal distance A, the movement amplitude. A curved arrow runs from one target to the other, representing the aimed movement. Below, the equation index of difficulty equals log base two of two A over W, and movement time equals a plus b times the index of difficulty. start target amplitude A width W ID = log₂(2A / W)   MT = a + b·ID
Note. In Fitts's task the hand moves back and forth between two targets of width W separated by amplitude A. The task's index of difficulty (ID) grows with the log of the ratio of distance to width, and movement time rises linearly with ID. A movement is harder, and slower, when the target is farther away or smaller. Original schematic after Fitts (1954).

Types of Psychomotor Performance

In the MeSH vocabulary, psychomotor performance sits beneath the broad heading of psychological phenomena and, in the physiology trees, beneath musculoskeletal and nervous system physiological phenomena — a placement that reflects its dual nature as both a mental and a bodily process. It has three narrower descriptors of its own, listed in Table 1. These are not competing definitions of the construct but distinct facets of it that MeSH indexes separately: one names the skills themselves, one the speed of the underlying processing, and one the analysis of how a task is performed. As with any indexing hierarchy, the categories are conveniences for organizing the literature rather than mutually exclusive kinds; a single study of typing might touch all three, and none yet has its own article on this site.

Table 1. MeSH narrower descriptors of Psychomotor Performance.
Subtype What it names
Motor SkillsThe learned capacities to execute coordinated movements accurately and efficiently — the skills themselves, from handwriting to a tennis serve, that psychomotor performance produces.
Processing SpeedThe rate at which the nervous system carries out elementary cognitive and perceptual operations; a core determinant of psychomotor speed and the pivot of the processing-speed theory of cognitive aging.
Task Performance and AnalysisThe measurement and decomposition of how a task is carried out — the accuracy, speed, and component steps of performance — the methodological arm of the field.

Motor skills are the concrete competencies that repeated psychomotor performance builds; processing speed is the elementary rate that limits how quickly any such skill can be executed, and the construct through which psychomotor performance connects to intelligence and to aging (Salthouse, 1996); and task performance and analysis names the measurement tradition that makes the whole domain quantitative. Together they mark out the field's three concerns: the skills, the speed, and the method.

Fitts's Law and the Speed-Accuracy Trade-off

The most durable result in the study of movement is Fitts's law. Paul Fitts, drawing on the information theory then transforming psychology, proposed that the human motor system has a limited information capacity, and that the difficulty of an aimed movement can therefore be measured in bits (Fitts, 1954). The index of difficulty of a movement to a target of width W at distance (amplitude) A is ID = log₂(2A / W), and the time to complete the movement rises linearly with it: MT = a + b · ID, where a and b are constants fitted to a person and a task. Doubling the distance or halving the target width each add one bit to the difficulty and a fixed increment to the movement time.

The law's deep content is that it quantifies the speed-accuracy trade-off: a movement can be made faster only at the cost of accuracy, and more accurate only at the cost of speed, because hitting a smaller target demands more of the same limited capacity. This trade-off was already visible in Woodworth's nineteenth-century finding that voluntary movements combine a fast initial impulse with a slower, vision-guided corrective phase, the corrective phase lengthening as the accuracy demand rises (Woodworth, 1899). Fitts's law compresses that insight into a single equation that holds across limbs, scales, and even devices, which is why it became the founding law of human factors engineering and, decades later, the tool by which the size and spacing of on-screen buttons are optimized. The first demonstration lets the reader set the amplitude and target width of an aimed movement and read off the index of difficulty and the predicted movement time.

Fitts’s Law: the speed-accuracy trade-off
starttarget (W = 20 mm)amplitude A = 200 mm
Index of difficulty: 4.32 bits
Predicted movement time: 698 ms

Movement time follows MT = 50 + 150 × log₂(2A / W). Because distance and width act only through the log of their ratio, halving the distance and doubling the target width buy exactly the same time saving. Constants after Fitts (1954).

Stages of Skill Acquisition

A skill is not fixed; it matures. In the influential account of Fitts and Posner, skill acquisition passes through three stages (Fitts & Posner, 1967). In the cognitive stage the learner works out what to do, relying heavily on instruction, attention, and verbal self-guidance; performance is slow, effortful, and studded with gross errors. In the associative stage the basic pattern is in place and the learner refines it, tuning the movement, weeding out inconsistencies, and beginning to detect and correct their own mistakes. In the autonomous stage the skill runs largely on its own: it is fast, accurate, resistant to interference, and demands little conscious attention, freeing the mind to attend to strategy or to a second task. The stages are not sharp boundaries but a continuum along which the control of the skill shifts from deliberate to automatic.

The quantitative signature of this progression is the power law of practice: the time to perform a task falls as a power function of the number of practice trials, so that improvement is rapid at first and then slows, large early gains giving way to ever finer refinement without ever quite stopping. The regularity is strikingly general, holding across perceptual, motor, and cognitive tasks alike, and it is one reason the three-stage model is read as a description of a single underlying learning process rather than of three separate ones (Krakauer et al., 2019). Modern work refines the picture by distinguishing what practice does: it builds genuine skill — a better speed-accuracy trade-off — but it also builds habit and reduces the cognitive load a task imposes, and these are dissociable achievements rather than one (Haith & Krakauer, 2018). The second demonstration plots a learning curve, letting the reader vary the learning rate and watch performance approach its asymptote.

The power law of practice
asymptote 200 mspractice trials →time per trial →
Time on trial 10: 518 ms
Improvement from trial 1: 482 ms

Performance follows T(n) = 200 + 800 × n−r. A higher exponent r means faster early learning and a quicker approach to the asymptote, but gains always shrink as practice accumulates — the hallmark of the power law.

Motor Learning: Closed-Loop and Schema Theory

How does the nervous system store and improve a movement? The first comprehensive answer was Jack Adams's closed-loop theory, which held that motor learning depends on two memory states (Adams, 1971). A memory trace selects and initiates the movement, while a separate perceptual trace — built up from the sensory feedback of past attempts — serves as a reference of correctness against which the ongoing movement is compared and corrected. On this account, feedback is central, error detection is a comparison against a stored perceptual standard, and practice works by strengthening that standard. The theory explained slow, feedback-guided movements well, but it faced a problem of storage: if every movement needs its own perceptual trace, the memory demands become impossible, and it could not explain how people produce movements they have never made before.

A complementary tradition had meanwhile gathered evidence that movements are not only guided by feedback but also preprogrammed in advance. Henry and Rogers found that the reaction time to begin a movement grew with the complexity of the movement to be made, and argued from this that the whole action is organized before it starts and read out from memory as a unit — their “memory drum” theory of neuromotor reaction (Henry & Rogers, 1960). That open-loop, stored-program view was the direct antecedent of the motor program in the theory that followed.

Richard Schmidt's schema theory solved both problems by abandoning the one-trace-per-movement assumption (Schmidt, 1975). Schmidt proposed that what is learned is not a specific movement but a generalized motor program for a class of movements, together with two schemas — abstract rules relating the parameters of a movement (its force, distance, and speed) to its outcome. A recall schema sets the parameters to produce a desired result; a recognition schema evaluates the outcome. Because the schemas are rules rather than stored instances, they generalize to novel variants of the movement and require far less storage, and they yield a counterintuitive prediction borne out in practice: variable practice, spanning many versions of a movement, builds a stronger schema than repetitive practice of a single version. Between them, Adams and Schmidt set the terms — feedback, error, storage, and generalization — that the computational theories in the next section would inherit.

Internal Models and Motor Adaptation

The modern account of motor control casts the brain as a controller that solves a hard engineering problem: it must command a body that is noisy, slow to give feedback, and burdened by its own physics. Its solution, on the dominant view, is to build internal models — neural simulations of the body and the world (Wolpert et al., 2011). A forward model predicts the sensory consequences of a motor command before the sluggish feedback arrives, allowing the system to correct a movement in flight and to cancel the sensations its own actions produce. An inverse model runs the computation the other way, converting a desired outcome into the motor commands that will achieve it. Learning, in this framework, is the tuning of these models, and it is driven by prediction error: the mismatch between what the forward model predicted and what actually happened.

The clearest evidence comes from motor adaptation. When Shadmehr and Mussa-Ivaldi had people reach while a robot applied a novel force field to the arm, movements were at first badly distorted, then straightened over trials as the internal model of the limb's dynamics was updated; and when the force field was switched off, movements were distorted in the opposite direction — an aftereffect proving that the system had built and was still relying on a model, not merely stiffening the arm (Shadmehr & Mussa-Ivaldi, 1994). This error-driven adaptation is now understood to be one of several distinct learning processes, separable from the slower acquisition of genuine skill and from the selection of which movement to make at all (Diedrichsen & Kornysheva, 2015). What a person attends to shapes the outcome: an external focus, on the movement's effect in the world, reliably produces better learning than an internal focus on the body itself (Wulf, 2013), an effect the OPTIMAL theory embeds in a broader account of how attention, motivation, and expectancies govern motor learning (Wulf & Lewthwaite, 2016). The third demonstration reproduces a visuomotor adaptation: a rotation is imposed, error decays over trials as the internal model updates, and an aftereffect appears when the rotation is removed.

Motor adaptation and the aftereffect
perturbation onwashoutaftereffecttrials →error (deg)
Aftereffect on first washout trial: -30°

The internal model updates by e₃₋₁ = e₃ + α(p − e₃), so error decays during the perturbation and reverses when it is removed. The oppositely signed aftereffect is the signature that the system learned a model rather than merely stiffening the limb (after Shadmehr & Mussa-Ivaldi, 1994).

Worked Example

Fitts's law can be put in arithmetic. Take the constants a = 50 ms and b = 150 ms per bit, plausible values for a rapid hand movement, and use MT = a + b · log₂(2A / W).

Consider aiming at a target W = 20 mm wide at a distance of A = 200 mm. The index of difficulty is ID = log₂(2 × 200 / 20) = log₂(20) = 4.32 bits, so the predicted movement time is MT = 50 + 150 × 4.32 = 698 ms. Now make the target easier to hit by doubling its width to W = 40 mm, leaving the distance unchanged. The difficulty falls by exactly one bit, to ID = log₂(400 / 40) = log₂(10) = 3.32 bits, and the movement time drops to MT = 50 + 150 × 3.32 = 548 ms — a saving of 150 ms, which is precisely b, the cost of one bit. Finally, return the width to 20 mm but halve the distance to A = 100 mm: ID = log₂(200 / 20) = log₂(10) = 3.32 bits again, and MT is once more 548 ms. The example makes the law's structure explicit: distance and width act through their ratio, and only through the logarithm of it, so halving the distance and doubling the width are worth exactly the same — one bit, 150 ms — even though one changes how far the hand travels and the other how precisely it must arrive. The first demonstration reproduces exactly this calculation.

Discussion

The study of psychomotor performance is unusually cumulative: each generation of theory kept the constraints the last had discovered and added a mechanism to explain them. Fitts's law fixed the speed-accuracy trade-off as a quantitative fact; the three-stage model and the power law of practice fixed the shape of improvement; Adams and Schmidt named the ingredients of storage and generalization; and the computational theory of internal models supplied a mechanism — error-driven tuning of a neural simulation — that honors all of them at once (Fitts, 1954; Schmidt, 1975; Wolpert et al., 2011). The field's through-line is that skilled movement is information processing in the service of action: perception is converted to commands under a capacity limit, and learning is the reduction of the errors that conversion makes.

That framing is what connects the basic science to its two largest applications. Because processing speed is a core limit on psychomotor performance, its decline is a principal mechanism of cognitive aging, and psychomotor slowing is among the most reliable markers of that decline (Salthouse, 1996). And because movements are controlled by internal models that learn from error, the deliberate manipulation of error has become a lever for rehabilitation, turning the laboratory science of adaptation into a route back to function after stroke (Roemmich & Bastian, 2018). The neuropsychological finding that motor-skill learning draws on partly separate brain systems from declarative memory — so that amnesic patients can acquire skills they cannot remember practicing — underwrites both applications by locating psychomotor learning in circuitry of its own (Willingham, 1998).

Current Directions

Contemporary research has fractured the once-unitary idea of motor learning into a set of distinct processes and is working out how they combine. A central distinction separates fast, error-driven adaptation — the recalibration studied in force-field and rotation experiments — from the slower acquisition of true skill, a better speed-accuracy trade-off that adaptation alone does not produce, and both from the selection of which action to perform (Diedrichsen & Kornysheva, 2015; Haith & Krakauer, 2018). Mapping these processes onto separable neural systems, and understanding how attention, reward, and motivation modulate each, is the active frontier (Wulf & Lewthwaite, 2016).

The second major direction is translational. The recognition that adaptation is error-driven has reframed neurorehabilitation as the engineering of the right errors: augmenting or perturbing feedback so that the patient's own internal models are pushed to relearn, rather than passively exercising a limb (Roemmich & Bastian, 2018). Combined with a computational understanding of what recovery of movement after stroke actually restores, this is turning motor neuroscience into a design discipline for therapy (Krakauer et al., 2019).

Common Misconceptions

Moving faster simply means being sloppier by a fixed amount.
The speed-accuracy trade-off is lawful, not linear: Fitts's law ties movement time to the logarithm of the distance-to-width ratio, so the cost of precision grows with the number of bits of difficulty, not in direct proportion to speed (Fitts, 1954).
Practicing the exact same movement over and over is the best way to learn it.
Schema theory predicts, and studies confirm, that variable practice across many versions of a movement builds a stronger generalized rule than repetitive practice of a single version, even when it looks worse during training (Schmidt, 1975).
Motor skill and memory for facts are the same kind of learning.
Motor-skill learning draws on partly separate neural systems from declarative memory, which is why amnesic patients can acquire and retain skills they have no conscious memory of practicing (Willingham, 1998).
All motor learning is one process.
Fast error-driven adaptation, the slow acquisition of genuine skill, and the selection of which movement to make are dissociable processes with different signatures and substrates, not a single mechanism (Diedrichsen & Kornysheva, 2015; Haith & Krakauer, 2018).

Glossary

Aftereffect.
The residual, oppositely directed error that appears when a perturbation the motor system has adapted to is suddenly removed; evidence that adaptation built an internal model rather than a momentary correction.
Associative stage.
The middle stage of skill acquisition, in which the basic movement pattern is in place and the learner refines it, tuning consistency and detecting their own errors.
Autonomous stage.
The final stage of skill acquisition, in which performance is fast, accurate, resistant to interference, and demands little conscious attention.
Closed-loop theory.
Adams's account of motor learning in which a memory trace initiates a movement and a separate perceptual trace, built from feedback, serves as the reference of correctness for error detection.
Cognitive stage.
The first stage of skill acquisition, in which the learner works out what to do, relying on instruction and attention; performance is slow, effortful, and error-prone.
Fitts's law.
The regularity that the time to make an aimed movement rises linearly with the index of difficulty, the log of twice the amplitude divided by the target width.
Forward model.
An internal model that predicts the sensory consequences of a motor command before feedback arrives, enabling in-flight correction and the cancellation of self-produced sensation.
Generalized motor program.
In schema theory, a stored program for a whole class of movements whose specific parameters — force, distance, timing — are set at execution rather than stored individually.
Index of difficulty (ID).
Fitts's measure of the difficulty of an aimed movement in bits, ID = log₂(2A / W), rising with distance and falling with target width.
Internal model.
A neural representation of the body or the world used to predict or to control movement; the central construct of the computational theory of motor control.
Inverse model.
An internal model that computes the motor commands required to achieve a desired sensory outcome; the controller complement of the forward model.
Motor adaptation.
The trial-by-trial recalibration of movement in response to a persistent perturbation, driven by sensory prediction error and revealed by aftereffects when the perturbation is removed.
Power law of practice.
The finding that the time to perform a task falls as a power function of the number of practice trials, so gains are rapid early and progressively smaller later.
Prediction error.
The mismatch between the sensory outcome a forward model predicted and the outcome that actually occurred; the teaching signal that drives motor adaptation.
Processing speed.
The rate at which elementary cognitive and perceptual operations are carried out; a core limit on psychomotor performance and a principal mediator of age-related cognitive decline.
Psychomotor performance.
The coordination of a cognitive or sensory process with physical movement; the translation of perception and intention into fast, accurate, skilled action.
Schema theory.
Schmidt's account in which motor learning stores generalized motor programs plus recall and recognition schemas — abstract rules relating movement parameters to outcomes — rather than individual movements.
Speed-accuracy trade-off.
The lawful exchange by which a movement can be made faster only at the cost of accuracy and more accurate only at the cost of speed, quantified by Fitts's law.

Key Researchers

Jack A. Adams (1922-2010). Psychologist at the University of Illinois at Urbana-Champaign; he proposed the closed-loop theory of motor learning, positing a memory trace that initiates movement and a perceptual trace that serves as the reference for error detection. Wikipedia - Wikidata

Jörn Diedrichsen (b. 1970s). Western Research Chair for Motor Control and Computational Neuroscience at Western University; his computational and neuroimaging work parses motor-sequence learning into the selection and the execution of movement. ORCID - Google Scholar - Faculty Page - Wikidata

Paul M. Fitts (1912-1965). Psychologist at the University of Michigan and a founder of human factors engineering; he formulated Fitts's law, the information-theoretic model of rapid aimed movement, and co-authored the three-stage model of skill acquisition. Wikipedia - Wikidata

John W. Krakauer (b. 1966). Professor of neurology and neuroscience at Johns Hopkins University; he studies the computational basis of motor learning and adaptation and their relation to recovery of movement after stroke. Google Scholar - Faculty Page - Wikipedia - Wikidata

Michael I. Posner (b. 1936). Professor emeritus of psychology at the University of Oregon; he co-authored Human Performance (1967) with Fitts, whose three-stage model of skill acquisition remains foundational, and later pioneered the study of attention networks. Google Scholar - Faculty Page - Wikipedia - Wikidata

Timothy A. Salthouse (b. 1947). Professor of psychology at the University of Virginia; he originated the processing-speed theory of cognitive aging, arguing that age-related slowing of information processing mediates decline across cognitive and psychomotor tasks. Google Scholar - Faculty Page - Wikipedia - Wikidata

Richard A. Schmidt (1941-2015). Professor at the University of California, Los Angeles and founder of the Journal of Motor Behavior; he proposed schema theory, in which generalized motor programs and abstract schemas, not individual movements, are what motor learning stores. In Memoriam

Reza Shadmehr (b. 1963). Professor of biomedical engineering at Johns Hopkins University; his force-field experiments established that reaching adaptation builds internal models of limb dynamics, revealed by directionally specific aftereffects. ORCID - Google Scholar - Faculty Page - Wikipedia - Wikidata

Daniel M. Wolpert (b. 1963). Professor of neuroscience at Columbia University's Zuckerman Institute; he developed the Bayesian and internal-model account of sensorimotor control, treating movement as prediction and learning under uncertainty. ORCID - Google Scholar - Faculty Page - Wikipedia - Wikidata

Gabriele Wulf (b. 1960s). Distinguished Professor Emerita at the University of Nevada, Las Vegas; she established the advantage of an external over an internal focus of attention in motor learning and, with Rebecca Lewthwaite, the OPTIMAL theory. ORCID - Google Scholar - Faculty Page

Frequently Asked Questions

What is psychomotor performance?
Psychomotor performance is the coordination of a cognitive or sensory process with physical movement. It covers the abilities by which perception and intention are turned into fast, accurate, skilled action, such as reaching, aiming, tracking, and tool use (Krakauer et al., 2019).

What is Fitts's law?
Fitts's law states that the time to make an aimed movement rises linearly with an index of difficulty equal to the log of twice the movement distance divided by the target width. It quantifies the trade-off between the speed and the accuracy of a movement (Fitts, 1954).

What is the speed-accuracy trade-off?
It is the lawful exchange by which a movement can be made faster only at the cost of accuracy, and more accurate only at the cost of speed, because both draw on the same limited information capacity of the motor system (Fitts, 1954).

What are the three stages of skill acquisition?
In the account of Fitts and Posner, a skill passes through a cognitive stage of working out what to do, an associative stage of refining the pattern and correcting errors, and an autonomous stage in which performance is fast, accurate, and needs little attention (Fitts & Posner, 1967).

What is the difference between closed-loop and schema theory?
Adams's closed-loop theory holds that a perceptual trace built from feedback serves as the reference for each movement, while Schmidt's schema theory holds that people store generalized motor programs and abstract rules that generalize to new movements and require far less memory (Adams, 1971; Schmidt, 1975).

What is an internal model in motor control?
An internal model is a neural simulation of the body or the world. A forward model predicts the consequences of a motor command before feedback arrives, and an inverse model computes the commands needed to reach a goal; learning tunes these models from prediction error (Wolpert et al., 2011).

What is motor adaptation?
Motor adaptation is the trial-by-trial recalibration of movement to a persistent perturbation, such as a force field or a visual rotation. Its hallmark is the aftereffect: when the perturbation is removed, movements err in the opposite direction, showing that an internal model was updated (Shadmehr & Mussa-Ivaldi, 1994).

Why does psychomotor performance decline with age?
A leading account holds that a general slowing of processing speed with age reduces the rate of the elementary operations that psychomotor tasks depend on, so psychomotor slowing becomes one of the most reliable markers of cognitive aging (Salthouse, 1996).

References

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Diedrichsen, J., & Kornysheva, K. (2015). Motor skill learning between selection and execution. Trends in Cognitive Sciences, 19(4), 227-233. https://doi.org/10.1016/j.tics.2015.02.003

Fitts, P. M. (1954). The information capacity of the human motor system in controlling the amplitude of movement. Journal of Experimental Psychology, 47(6), 381-391. https://doi.org/10.1037/h0055392

Fitts, P. M., & Posner, M. I. (1967). Human performance. Brooks/Cole.

Haith, A. M., & Krakauer, J. W. (2018). The multiple effects of practice: Skill, habit and reduced cognitive load. Current Opinion in Behavioral Sciences, 20, 196-201. https://doi.org/10.1016/j.cobeha.2018.01.015

Henry, F. M., & Rogers, D. E. (1960). Increased response latency for complicated movements and a “memory drum” theory of neuromotor reaction. Research Quarterly, 31(3), 448-458. https://doi.org/10.1080/10671188.1960.10762052

Krakauer, J. W., Hadjiosif, A. M., Xu, J., Wong, A. L., & Haith, A. M. (2019). Motor learning. Comprehensive Physiology, 9(2), 613-663. https://doi.org/10.1002/cphy.c170043

Roemmich, R. T., & Bastian, A. J. (2018). Closing the loop: From motor neuroscience to neurorehabilitation. Annual Review of Neuroscience, 41, 415-429. https://doi.org/10.1146/annurev-neuro-080317-062245

Salthouse, T. A. (1996). The processing-speed theory of adult age differences in cognition. Psychological Review, 103(3), 403-428. https://doi.org/10.1037/0033-295X.103.3.403

Schmidt, R. A. (1975). A schema theory of discrete motor skill learning. Psychological Review, 82(4), 225-260. https://doi.org/10.1037/h0076770

Shadmehr, R., & Mussa-Ivaldi, F. A. (1994). Adaptive representation of dynamics during learning of a motor task. The Journal of Neuroscience, 14(5), 3208-3224. https://doi.org/10.1523/JNEUROSCI.14-05-03208.1994

Willingham, D. B. (1998). A neuropsychological theory of motor skill learning. Psychological Review, 105(3), 558-584. https://doi.org/10.1037/0033-295X.105.3.558

Wolpert, D. M., Diedrichsen, J., & Flanagan, J. R. (2011). Principles of sensorimotor learning. Nature Reviews Neuroscience, 12(12), 739-751. https://doi.org/10.1038/nrn3112

Woodworth, R. S. (1899). The accuracy of voluntary movement. The Psychological Review: Monograph Supplements, 3(3), i-114. https://doi.org/10.1037/h0092992

Wulf, G. (2013). Attentional focus and motor learning: A review of 15 years. International Review of Sport and Exercise Psychology, 6(1), 77-104. https://doi.org/10.1080/1750984X.2012.723728

Wulf, G., & Lewthwaite, R. (2016). Optimizing performance through intrinsic motivation and attention for learning: The OPTIMAL theory of motor learning. Psychonomic Bulletin & Review, 23(5), 1382-1414. https://doi.org/10.3758/s13423-015-0999-9