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Hinton - The Fourth Dimension.pdf

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APPENDIX I: THE MODELS 243<br />

orange f., yellow f., and then the first colours over again.<br />

<strong>The</strong>n the three following columns are, blue f., purple f.,<br />

blue f.; green f., brown f., green f.; blue f., purple f., blue f.<br />

<strong>The</strong> last three columns are like the first.<br />

<strong>The</strong>se tesseracts touch our space, and none of them are<br />

by any part of them distant more than an inch from it.<br />

What lies beyond them in the unknown?<br />

This can be told be looking at catalogue cube 5.<br />

According to its scheme of colour we see that the second<br />

wall of each of our old arrangements must be taken.<br />

Putting them together we have, as the corner, white f.<br />

above it, pink f. above it, white f. <strong>The</strong> column next to<br />

this remote from us is as follows:—light yellow f., ochre f.,<br />

light yellow f., and beyond this a column like the first.<br />

<strong>The</strong>n for the middle of the block, light blue f., above<br />

it light purple, then light blue. <strong>The</strong> centre column has,<br />

at the bottom, light green f., light brown f. in the centre<br />

and at the top light green f. <strong>The</strong> last wall is like the<br />

first.<br />

<strong>The</strong> third block is made by taking the third walls of<br />

our previous arrangement, which we called the normal<br />

one.<br />

You may ask what faces and what sections our cubes<br />

represent. To answer this question look at what axes<br />

you have in our space. You have red, yellow, blue.<br />

Now these determine brown. <strong>The</strong> colours red,<br />

yellow, blue are supposed by us when mixed to produce<br />

a brown colour. And that cube which is determined<br />

by the red, yellow, blue axes we call the brown cube.<br />

When the tesseract block in its new position begins to<br />

move across our space each tesseract in it gives a section<br />

in our space. This section is transverse to the white<br />

axis, which now runs in the unknown.<br />

As the tesseract in its present position passes across<br />

our space, we should see first of all the first of the block

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