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both lines are on top of each other by our standards, but by their standards they can't be on top of each other because that implies the line has width, which in one dimension it can't, strange as it sounds.)

In a two dimension square there are four sides.

In a three dimension cube there are six sides.

In a four dimension tesseract there are eight sides.

*************
A one dimension finite line makes up one side of a two dimension square.

A two dimension square makes up one side of a three dimension cube.

A three dimension cube makes up one side of a four dimension tesseract.

*************
Fold to the right (or left or both) the one dimension finite line (which can't really be done since a one dimensional line occupies no space in a two dimensional universe) from both corners (ends) 90° (folding outward and up from the one corner [end] at the top of the finite line and outward and down from the other corner [end] at the bottom of the finite line [in other words, two lines, each 90º to the plane {finite line}]) and use a mirror image of the base as a top (or in this case, a side) and that makes a two dimension square.

Fold upwards (or down or both) the two dimension square (which can't really be done since a two dimensional square occupies no space in a three dimensional universe) from all four corners 90° (using each corner twice, once with the corner at the end of each of the two lines leading into it [imagine five squares lying on top of each other and fold each of four of them upwards so that they make a box][in other words, four boxes, each 90º to each one of the four sides of the plane {square}]) and use a mirror image of the base as a top and that makes a three dimension cube.

Fold in the direction of yik (or yak or both) the three dimension cube (which can't really be done since a three dimensional cube occupies no space in a four dimensional universe) from all eight corners 90° (using each corner three times, once with the corner at the end of each of the three lines leading into it [you figure this one out as it is beyond me, but six cubes, each 90° to each one of the six sides of the plane {cube}]) and use a mirror image of the base as a top and that makes a four dimension tesseract.

*************
A transparent one dimension finite line with a one dimension light source the same size as the end of the finite line, shining head on (the lens as big as the object in front of it) would yield a no dimension shadow    ...... continued on next page

© K. Appelget 2004

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Contact: K. Appelget
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