The procedure for using the method of constant stimuli is relatively simple. First, a set of stimuli is selected. Some of these should be above the threshold, some should be below the threshold, but most should be very close to the threshold. The closer the majority of stimuli are to the threshold, the more precise the threshold estimate will be. Thus, it pays to spend a little time initially to get a rough idea of what the threshold is (often via the staircase method), and then select stimuli that are close to it.
Once the stimuli are selected, the trials can begin. The stimuli are presented to the observer one at a time in a random order. For each stimulus, the observer reports whether it was perceived (when determining the absolute threshold) or whether a difference was perceived (when determining the difference threshold). The psychophysicist records the physical intensity of the stimulus and whether it was perceived or not. This process is repeated hundreds of time. While it may be incredibly boring for the participant, the large quantity of data guarantees that the data are reliable.
Let's assume that seven stimuli
were used. We will arbitrarily label their stimulus intensities as 1 through
7. For the seven stimuli, the psychophysicist has counted the number of
times each was presented and the number of times each was perceived. These
two numbers are transformed into the percentage of each stimuli perceived:
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This information is then
plotted on a graph:
The next step in determining
the threshold is to determine what the chance level of performance would
be. In this case, the observer responded either that the stimulus (or the
difference between two stimuli) was perceived or it was not perceived.
Thus, there are two possible responses and chance would be 1 / 2 = 50%.
Find the chance level of performance on the Y axis and draw a horizontal
line at that value over to the ogive. Then draw a perpendicular line down
from the ogive to the X axis. The threshold can be read from the X axis
where this line meets its. This is demonstrated below, giving a threshold
value of 4: