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In the case of hexagonal and triangular systems, each free polygonal system corresponds to at most 12 xed ones, as discussed above (the symmetry groups for hexagonal and triangular systems coincide) Thus, each HS or TS (triangular system) may have up to 24p isomorphic words (words that de ne the same free system) They can be generated by repeated application and combination of the following transformations: (u1 u2 ..up ) = u2 u3 ..up u1 , (u1 u2 ..up ) = up up 1 ..u2 u1 and (u1 u2 ..up ) = (u1 ) (u2 ).. (up ), where is an arbitrary element of the transformation group G described above G is generated by permutations = 123450 ( (t) = t + 1 (mod 6)) and = 345012 ( (t) = 3+ t (mod 6)). c# code 128 library C# Code 128 Generator generate , create barcode Code 128 images ...
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