Psychology: an elementary text-bookEbbinghaus, Hermann
Science
Psychology: an elementary text-book
Ebbinghaus, Hermann
Psychology
More important, however, than such mechanical devices is the effect of
Weber’s law. If a stimulus is increased, the nervous excitation is also
increased,--not absolutely, but only relatively to the stimulus before
the increase. Suppose an oil lamp of ten candle power needs an addition
of a two candle power light to make me observe that the illumination has
changed. Nevertheless I shall not be able to observe a change of
illumination if to an incandescent gas light of sixty candles two
candles are added. The addition must be in proportion to the stimulus.
Since sixty is six times ten and twelve is six times two, twelve candles
must be added to make me observe the difference in illumination. To an
arc light of two thousand candles four hundred have to be added to
obtain the same result. If a postal clerk is able to recognize that a
letter which he weighs on his hand and which is one twentieth heavier
than an ounce, requires more than the one postage stamp attached to it,
he will probably be found capable of observing in the same manner that
a package of newspapers prepaid for one pound does not have the correct
number of stamps if it is actually one twentieth heavier than a pound.
Another way of speaking of the law is this: If we imagine a definite
stimulus successively increased by such amounts that the change of the
sensation is each time just as noticeable as it was the last time, the
added amounts of the stimulus are a _geometrical progression_. Let us
express the fact that the change of the sensation can always be noticed
_with the same ease_, by saying that the additions to the sensation are
an arithmetical progression. We can then state Weber’s law in these
simple words: If the sensation is to increase in arithmetical
progression, the stimulus must increase in geometrical progression. This
statement is mathematically identical with the most widely adopted
statement of the law, namely, that _the sensation is proportional to the
logarithm of the stimulus_.
The practical result of the law in our mental life is this: The mind is
informed of a further increase in the intensity of the stimulus (however
great this intensity may have become before this last increase) without
having to respond to the absolute intensity of the stimulus with a
correspondingly enormous activity of the animal organism. Thus the mind
is enabled, figuratively speaking, to weigh a stack of hay or a
druggist’s herb on the same balance, to apply the same tool to a watch
or to a railroad locomotive, or at least to perform its work with a much
smaller number of tools than would otherwise be required. In the eye,
for instance, we have, as we see below, only two different kinds of
receiving instruments for faint and for strong light.
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