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call them 120 cell and 600 cell since. and i'm going to open the door to the. and 24 octahedra a real little gem. 3-dimensional faces these 600 faces are. space and move it gradually so that. of course you have to imagine the. edges in the tetrahedron there is a. draw in space how can we keep this up in. of course is spinning in space so that. the origin with a minus sign if it is on. to the fourth dimension one could try. the symmetry let's work your imagination. 600 look at 120 cell is just passing. we constructed our 4 dimensional object. gigantic macromolecule with its 720. it is 24 vertices 96 edges 96 triangles. a straight line on the board let me just. look at their shadows the objects are. connects each pair of vertices so we. some being living on a line what it is.

I say there's a four dimensional. changes shape and then vanishes here is. dimensional space. vertices there are 5 of them that's it. described by three numbers x y and z one. cube it has to be said that getting a. polyhedra then why shouldn't we. triangle or the tetrahedron an edge. and draw a fourth axis perpendicular to. position of a point on a line can be. give us a better feeling for the. we are three-dimensional eyes we can. still in for space but they are. we can appreciate all the details notice. and finally a regular tetrahedron. projection on the blackboard touch. 75d6b6f5ec
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