This simplest of all possible forms expresses itself in the fact _that
the immediately experienced things of our consciousness are arranged in
this way_. In point of fact, the contents of our consciousness proceed
in linear order, one single new member always attaching itself to an
existing member. This law, however, is not strictly and invariably
adhered to. It sometimes happens that our consciousness continues for a
while to pursue the direction of thought it has once taken, although a
branching off had already taken place at a former point, at which a new
chain of thought had begun. Nevertheless, one of these chains usually
breaks off very soon, and the linear character of the inner experience
is immediately restored. Of certain specially powerful intellects it is
recorded that they could keep up several lines of thought for a
considerable length of time--Julius Cæsar, for instance.
The biologic peculiarity here mentioned of the linear juxtaposition of
the contents of our consciousness has led to the concept of _time_,
which has been appropriately called a _form of inner life_. That all our
experiences succeed each other in time is equivalent to saying that our
thought processes represent a group in linear arrangement. As appears
from the above observations, this is by no means an absolute form,
unalterable for all times. On the contrary, a few highly developed
individuals have already begun to emancipate themselves from it. But the
existing form is so firmly fixed through heredity and habit that it
still seems impracticable for most men to imagine the succession of the
inner experiences in a different way than by a line or by _one
dimension_. Since, on the other hand, we have all learned to feel space
as _tri-dimensional_, although optically it appears to possess only two
dimensions (we see length and breadth, and only infer thickness from
secondary characteristics), we come to recognize that the linear form by
which we represent the succession of our experiences is a matter of
adaptation, and that because the change has been extremely slight in the
course of centuries it produces the impression of being unalterable.[D]
[D] Mathematicians who busy themselves a great deal with the formal
theory of four-dimensional space, seem to acquire a capacity for
imagining this form as easily as the three-dimensional form with which
we are all familiar. Therefore, despite the oft-repeated statements to
the contrary, it is not impossible to imagine four-dimensional space.
Only, we must not attempt to represent to ourselves four-dimensional
space in three-dimensional space, especially not without a knowledge of
its properties.
Public-domain text, read in full here on John Shaqi.
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