Scientific Romances (First Series)Hinton, Charles Howard
Philosophy
Scientific Romances (First Series)
Hinton, Charles Howard
Fourth dimension
Now I found that when I took a four-dimensional figure which came into
space by a cube—that is, a figure which rested on space by a cube, or
one of whose sides was a cube—when I took a figure of that sort up in
the fourth dimension and twisted it round and brought it down again,
this cube would sometimes be inverted or pulled through—although I had
done nothing to it, but had simply twisted the whole figure round
without disturbing the arrangement of its parts.
Thus evidently to a higher child it would be no more difficult to invert
or pull through a cube or a figure than it would be to me to twist one
round.
Hence it was obvious that right and left was really a self-element in my
block of cubes. I being in our space was under a certain limitation, and
that limitation made me feel as if a right-handed arrangement was
different from a left-handed arrangement.
A being who was not limited as I was would see that they were one and
the same. Hence, in knowing the set of blocks it was necessary to cast
out “right and left,” and the names had to be learnt over again in new
positions.
Thus it is evident that there are three expressions which may be
considered in reference to a knowledge of a block of cubes as almost
identical: “Casting out the self”—“Seeing as a higher child”—and
thirdly, “Acquiring an intuitive knowledge of four-dimensional space.”
Thus, taking the simplest and most obvious facts—the arrangement of a
few cubes—we found that there was a known part and an unknown part; the
known part corresponding to our act of putting, the unknown part the
cube which, of some size or another, must be taken as given in the
external world. Then there was obviously a self-element present in the
Up and Down felt as in the cubes. This being removed, Right and Left had
also to go. So, to get the knowledge of this simple set of objects clear
of self-elements, two universe transforming thoughts have to be used;
and when these thoughts are thus incorporated the cubes become
different.
It will be obvious to the reader that in these pages I have merely
touched the surface of the subject. But the deeper matters which are
contained in the knowledge of a block of cubes are difficult to express,
and are so mixed up with the practical work, as far as I conceive them
at present, that it is best to consider in some detail the applications
to the world about us of those truths of which we have already got a
clear apprehension from the block of cubes.
Instead, then, of going on, let us conclude the present paper by going
back, and taking a simple instance of the general truth that progress in
the knowledge of a block of cubes is casting out the self.
Public-domain text, read in full here on John Shaqi.
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