EXUTORUS-M-K OCTAGONAL EXUBERANTS WITH CONNECTIONS OF THE SAME COLOURS There are six regular octagons representing group of the exuberants* cycles combined with one common edge in the same colour forming between each other angles of 60 degrees, arranged in the order resulting from the transposition of the component R and G alternating with G and B. There was constructed a line segments between the edges in the same colour of neighbouring octagons. There was constructed a triangles connecting each of those line segment middle point with the middle point of the common edge of the octagons. * Exuberants called such permutations on a set of eight pure** additive colours Which satisfy the conditions: - Colours spaced four elements are complementary colours; - Four consecutive elements are the colours of the same value of one component. - The first Colour is white ( an additional condition, not for the cycles of exuberants ) ( W, C, M, B, K, R, G, Y ) ( W, M, C, B, K, G, R, Y ) ( W, Y, C, G, K, B, R, M ) ( W, Y, M, R, K, B, G, C ) ( W, M, Y, R, K, G, B, C ) ( W, C, Y, G, K, R, B, M ) ** Pure colours called here a group of eight Elements { B, C, G, K, M, R, W, Y }, that are additive colours which are the sum of three components (R, G, B) taking the minimum value (0) or the maximum (255) B (blue): R = 0, G = 0, B = 255; C (Cyan): R = 0, G = 255, B = 255; G (green), R = 0, G = 255, B = 0; K (black): R = 0, G = 0, B = 0; M (Magenta): R = 255, G = 0, B = 255; R (red): R = 255, G = 0, B = 0; W (W): R = 255, G = 255, B = 255; Y (yellow): R = 255, G = 255, B = 0. Krzysztof Syruć #digitalgraphic #loop #render #octagons #Exuberants #3dmodel #RGB (at Warsaw, Poland)