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-100-100-100200200200nodes: [　ｘ　,　　ｙ　,　　ｚ　] [　ｘ　,　　ｙ　,　ｚ＋ｄ] [　ｘ　,　ｙ＋ｈ,　　ｚ　] [　ｘ　,　ｙ＋ｈ,　ｚ＋ｄ] [ｘ＋ｗ,　　ｙ　,　　ｚ　] [ｘ＋ｗ,　　ｙ　,　ｚ＋ｄ] [ｘ＋ｗ,　ｙ＋ｈ,　　ｚ　] [ｘ＋ｗ,　ｙ＋ｈ,　ｚ＋ｄ] edges: [　１　,　２　] [　２　,　４　] [　４　,　３　] [　３　,　１　] [　５　,　６　] [　６　,　８　] [　８　,　７　] [　７　,　５　] [　１　,　５　] [　２　,　６　] [　３　,　７　] [　４　,　８　] object,node

000for each node [ x, y, z] : // x - axis rotation y = ( y × cos( θx ) ) − ( z × sin( θx ) ) ; z = ( z × cos( θx ) ) + ( y × sin( θx ) ) ; // y - axis rotation z = ( z × cos( θy ) ) − ( x × sin( θy ) ) ; x = ( x × cos( θy ) ) + ( z × sin( θy ) ) ; / z - axis rotation x = ( x × cos( θz ) ) − ( y × sin( θz ) ) ; y = ( y × cos( θz ) ) + ( x × sin( θz ) ) ; nodes,edges,node

each object is defined as follows :: index | property 1 | nodes // list of [x, y, z] coordinates 2 | edges // list of pairs of values [n1, n2] where n values are indexes in nodes (xyz coords) that define the edge 3 | colors // two lists defining the pen [hue, sat, val, size] for [1] edges (lines) and [2] nodes (points) the draw function is defined as follows :: iterate through objects, for each object : // get properties set : nodes to object index[1], edges to object index[2], colors to object index[3]; // draw edges set pen [hue, sat, val, size] to colors index[1][1 - 4]; iterate through the edges, for each edge : set n1 to edge index[1], set n2 to edge index[2]; set node1 to nodes index[n1], set node2 to nodes index[n2]; go to x pos node1 index[1], // (1st x coord) y pos node1 index[2]; // (1st y coord) pen down; go to x pos node2 index[1] // (2nd x coord) y pos node2 index[2]; // (2nd y coord) pen up; // draw nodes set pen [hue, sat, val, size] to colors index[2][1 - 4] iterate through the nodes, for each node : go to x pos node index[1], // (x coord) y pos node index[2]; // (y coord) pen down; nudge; // move 0 steps (creates point) pen up;

for each node [ x, y, z] : x = ( x × cos( θz ) ) − ( y × sin( θz ) ) ; y = ( y × cos( θz ) ) + ( x × sin( θz ) ) ;

for each node [ x, y, z] : y = ( y × cos( θx ) ) − ( z × sin( θx ) ) ; z = ( z × cos( θx ) ) + ( y × sin( θx ) ) ;

for each node [ x, y, z] : z = ( z × cos( θy ) ) − ( x × sin( θy ) ) ; x = ( x × cos( θy ) ) + ( z × sin( θy ) ) ;

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