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Sensation & Perception
Lecture 2: Psychophysical Methods Andy Clark September 29, 2004
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Review… Large percentage of brain (subcortical/cortical) devoted to perceptual processing Perception is (re) construction of physical reality Instances in which perception does not correspond to reality (illusions) provide useful insight into structure of system
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How to Study?
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Phenomenology Philosophical Movement
Study of structures of experience (consciousness) OBSERVATIONAL SUBJECTIVE LACKS FIRM MEASURE
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How to Study Empirically?
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Psychophysics Study of the relationships between physical energy and sensory capabilities Weber (1834) Fechner (1860) After Descartes, 1644
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A C B Transduction Perception Processing recognition Action
Stimulus on receptors Environmental Stimulus Attended Stimulus
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Levels of Analysis A (stimulus-perception) B (stimulus-processing)
Psychophysics Classical methods, Magnitude Estimation, TSD B (stimulus-processing) Physiology (extra- & intracellular recordings) C (physiology-perception) fMRI, awake-behaving monkeys
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Classical Psychophysical Methods
Grew out of research into Absolute Detection Absolute Detection-description of sensory events in terms of the minimum amount of stimulus energy required to elicit them i.e. dimmest visible light ‘sensory threshold’
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Classical Psychophysical Theory
Sensory Threshold Herbart (1824) critical boundary, above which neural activity signals the presence of a sensory event –ABSOLUTE
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Psychophysical Theory
Threshold is a statistical concept, affected by: Chance variation in the nervous system Intensity of signal Observer’s criterion
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Psychophysical Theory
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Method of Limits Example: Visual Detection Thresholds
Begin experiment by showing subject a dim light Slowly raise luminance until subject indicates detection Start over by initially displaying bright light Slowly lower luminance until subjects can’t detect
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Method of Limits Start N Y * * Etc. etc…
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Method of Limits Threshold=Mean of ‘crossover’ values 96 Y 95 94 93 N
92 91 90
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Method of Adjustment Subject able to manipulate value of stimulus parameter of interest (brightness in our example) Lower/Raise until just barely detectable Repeat # of times, average values to estimate threshold
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Problems ? Yes Hysteresis “path dependence” Ex. Method of Limits
Threshold value will differ dependent upon whether experimenter started with: dimbright brightdim
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Method of Constant Stimuli
Create stimulus set a priori Value of parameter of interest varies slightly throughout set
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Method of Constant Stimuli
Display stimuli in random order For each trial subject indicates their perception (i.e. yes/no for detection case) Plot subjects responses as probability of detection versus stimulus value Threshold = value for which subject detects stimulus on 50% of the trials
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Method of Constant Stimuli
1 .5 % “Yes” responses luminance
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Method of Constant Stimuli
1 Psychometric function Extract 2 measures: % “Yes” responses Absolute Threshold luminance
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Method of Constant Stimuli
1 Psychometric function Extract 2 measures: % “Yes” responses 2. “Sensitivity” (slope) luminance
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Sensitivity Weber (1834) Measure the smallest detectable change in stimulus energy Just Noticeable Difference (JND) Worked with discrimination of lifted weights Studied relationship between JND for intensity and base intensity level
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Sensitivity Weber’s Law JND=S*K or JND/S=K
Where S=value of standard, K=Weber’s constant, JND=just noticeable difference Increases in intensity that are just noticeably different to an observer are constant fraction of stimulus intensity Holds for suprathreshold stimuli
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Sensitivity Ex. Brightness Brightness
% Yes Responses (Q=Stimuli Different?) Brightness
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Magnitude Estimation Observer rates stimuli in relation to some stimulus standard Ex. Brightness Observer rates standard light with Brightness of 10 Successive estimations proportional to standard light twice as bright – 20 half –5 etc. etc.
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Magnitude Estimation Shock Line length Brightness Response expansion
Response compression
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Magnitude Estimation Steven’s Power Law
P=perceived magnitude, K=constant, S=stimulus intensity When estimates plotted on log/log scale, functions become linear, exponent determines the slope
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