
doi: 10.46298/dmtcs.2289
The permutations by decimation problem is thought to be applicable to computer graphics, and raises interesting theoretical questions in combinatory theory.We present the results of some theoretical and practical investigation into this problem.We show that sequences of this form are $O(n^2)$ in length, but finding optimal solutions can be difficult.
Symmetric Group, permutations, [info] computer science [cs], q-analogs, [info.info-dm] computer science [cs]/discrete mathematics [cs.dm], Permutations, [INFO] Computer Science [cs], [INFO.INFO-DM]Computer Science [cs]/Discrete Mathematics [cs.DM], [INFO.INFO-CG]Computer Science [cs]/Computational Geometry [cs.CG], Hyperplane Arrangements, symmetric group, [MATH.MATH-CO] Mathematics [math]/Combinatorics [math.CO], [INFO.INFO-DM] Computer Science [cs]/Discrete Mathematics [cs.DM], [INFO.INFO-CG] Computer Science [cs]/Computational Geometry [cs.CG], hyperplane arrangements, [info.info-cg] computer science [cs]/computational geometry [cs.cg], [MATH.MATH-CO]Mathematics [math]/Combinatorics [math.CO], QA1-939, [INFO]Computer Science [cs], Mathematics, [math.math-co] mathematics [math]/combinatorics [math.co]
Symmetric Group, permutations, [info] computer science [cs], q-analogs, [info.info-dm] computer science [cs]/discrete mathematics [cs.dm], Permutations, [INFO] Computer Science [cs], [INFO.INFO-DM]Computer Science [cs]/Discrete Mathematics [cs.DM], [INFO.INFO-CG]Computer Science [cs]/Computational Geometry [cs.CG], Hyperplane Arrangements, symmetric group, [MATH.MATH-CO] Mathematics [math]/Combinatorics [math.CO], [INFO.INFO-DM] Computer Science [cs]/Discrete Mathematics [cs.DM], [INFO.INFO-CG] Computer Science [cs]/Computational Geometry [cs.CG], hyperplane arrangements, [info.info-cg] computer science [cs]/computational geometry [cs.cg], [MATH.MATH-CO]Mathematics [math]/Combinatorics [math.CO], QA1-939, [INFO]Computer Science [cs], Mathematics, [math.math-co] mathematics [math]/combinatorics [math.co]
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