Abstract
We will say that the permutations $f_1,...,f_n$ are an $\epsilon$-solution of an equation if the normalized Hamming distance between its l.h.p. and r.h.p. is $\leq\epsilon$. We give a sufficient conditions when near to an $\epsilon$-solution exists an exact solution and some examples when there does not exist such a solution.
Citation
Lev Glebsky. Luis Manuel Rivera. "ALMOST SOLUTIONS OF EQUATIONS IN PERMUTATIONS." Taiwanese J. Math. 13 (2A) 493 - 500, 2009. https://doi.org/10.11650/twjm/1500405351
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