| T.R | Title | User | Personal Name
 | Date | Lines | 
|---|
| 214.1 |  | MANANA::COLGATE |  | Thu Jan 24 1985 10:00 | 1 | 
|  | how about a cube.
 | 
| 214.2 |  | HARE::STAN |  | Thu Jan 24 1985 12:34 | 3 | 
|  | [good straight man]
No, that's not what I'm thinking of.
 | 
| 214.3 |  | SPRITE::OSMAN |  | Thu Jan 24 1985 12:35 | 2 | 
|  | Well then, how about NOT the cube, i.e. a solid object consisting of
the REST of the universe !
 | 
| 214.4 |  | METOO::YARBROUGH |  | Thu Jan 24 1985 12:53 | 6 | 
|  | No, Stan said nothing about its being regular. How about a 3-dimensional
hexalateral simplaex
(ARGGH!!)   simplex?
Lynn Yarbrough
 | 
| 214.5 |  | METOO::YARBROUGH |  | Thu Jan 24 1985 12:56 | 2 | 
|  | No, Yarbrough, that fits a hexahedron as well. Hmm. Well, how about a
hexahedral quadrilateral simplex?
 | 
| 214.6 |  | HARE::STAN |  | Thu Jan 24 1985 17:03 | 2 | 
|  | re: 3 - Nah. Not the one I'm thinking of either.  The one I'm thinking
	of is simple, convex, closed and bounded.
 | 
| 214.7 |  | SPRITE::OSMAN |  | Thu Jan 24 1985 17:18 | 5 | 
|  | How about something boring like a four-sided pyramid with the point
shaved off, i.e. a cubish object whose top is smaller than the bottom.
I know, I know, it matches but it's "not the one I'm thinking of" right ?
 | 
| 214.8 |  | TURTLE::GILBERT |  | Thu Jan 24 1985 19:09 | 8 | 
|  | re .-1
	Nah, that would be topologically equivalent to a cube, and would imply
	a poorly posed problem.
I've made the ridiculous assuptions that: this is a bounded object in 3-space,
and no face shares an edge with itself; and am still ready to give up.  Almost.
Perhaps there's a hole in the object, instead of my reasoning.
 | 
| 214.9 |  | HARE::STAN |  | Thu Jan 24 1985 23:26 | 5 | 
|  | Peter is correct, I'm not thinking of the truncated pyramid with square base
or a rectangular solid.
The object I am thinking about has its faces meeting each other only
at edges.  It has no holes in it.  It lives in ordinary Euclidean 3-space.
 | 
| 214.10 |  | LATOUR::AMARTIN |  | Fri Jan 25 1985 09:05 | 3 | 
|  | I'll say "rectangular prism", and hope that in this case that "rectangular"
does not force any edges to be the same length.  Or "trapezial prism"?
				/AHM
 | 
| 214.11 |  | METOO::YARBROUGH |  | Fri Jan 25 1985 09:28 | 2 | 
|  | AHA! It's a triangular pyramid with two corners truncated.
Lynn Yarbrough
 | 
| 214.12 |  | HARE::STAN |  | Fri Jan 25 1985 12:40 | 1 | 
|  | Sorry, I'm not thinking of a rectangular prism.
 | 
| 214.13 |  | HARE::STAN |  | Fri Jan 25 1985 12:41 | 1 | 
|  | Sorry, I'm not thinking of a trapezial prism either.
 | 
| 214.14 |  | HARE::STAN |  | Fri Jan 25 1985 12:44 | 7 | 
|  | Re: 11 - A winner. (Lynn)
Yes, I was thinking of a tetrahedron with two corners truncated.
The resulting solid has 6 faces, 2 of them are pentagons, 2 of them
are quadrilaterals and 2 of them are triangles.  The two pentagons
share a common edge, as do the two quadrilaterals.
 | 
| 214.15 |  | SPRITE::OSMAN |  | Mon Jan 28 1985 15:23 | 5 | 
|  | I don't understand the answer.  A picture is worth a thousand words.  Please
draw it.
Thanks !
 | 
| 214.16 |  | R2ME2::GILBERT |  | Tue Jan 29 1985 02:24 | 3 | 
|  | Pyramix is a Rubik's Cube-like puzzle, in the shape of a tetrahedron (a pyramid
with a three-sided base).  Break or cut off two of the (four) corners.  Can you
picture it now?
 | 
| 214.17 |  | METOO::YARBROUGH |  | Tue Jan 29 1985 10:28 | 14 | 
|  | Here 'tis. The dotted horizontal line does not intersect the solid lines.
                _______
               / \   / \
              /   \ /   \
             /     |     \
            /      |      \
           /       |       \
          /........|........\
          \        |        /
           \       |       /
            \      |      /
             \    / \    /
              \  /   \  /
               \/_____\/
 |