On Sameness and Identity: A Psychological Study: Being a Contribution to the Foundations of a Theory of KnowledgeFullerton, George Stuart
Philosophy
On Sameness and Identity: A Psychological Study: Being a Contribution to the Foundations of a Theory of Knowledge
Fullerton, George Stuart
Knowledge, Theory of
And the apparently non-extended speck which I see with the naked eye
looks very different from the curious insect I see when I place a
microscope over this speck, but I call them the same for the reason
just given. If the insect as seen under the glass be divided, so is
the speck as seen by the eye; if the insect is taken away, the speck
disappears too. The series of percepts made possible through the
microscope may be regarded as a continuation of the series which arises
from approaching the eye to the object. Each member in it stands in a
relation to this primary series similar to that illustrated above in
the case of the telescope, and similar to that held by the terms of the
primary series to each other. It should be kept clearly in mind that
in all these cases the object (immediately perceived) is the same only
in the sense pointed out, _i. e._, two or more percepts, which may,
in themselves considered, be quite unlike each other, are recognized
as in a certain relation to each other, as each representing the one
series to which all belong. If one thinks he has reason to believe each
percept represents not merely the series of percepts, but something
different, which he infers and is pleased to call the "real" thing, he
may be inclined to believe that in saying he sees the same object on
two occasions he is referring to this something. It must be clear to
him, however that all his evidence for the sameness of this something
lies in the experience I have described, and it is to this that he
must point in proof that it is the same. The percepts themselves are
certainly not the same in any other sense than the one given. They are
not identical, and they need not be alike. They merely stand for each
other. Should one forget this, he will fall into blunders which I will
illustrate at length when I speak of the common opinion on the subject
of the infinite divisibility of space.
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